From 191af164b3c412b4bcdd5abdf53e9493af04f115 Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:17:14 +0200
Subject: [PATCH 01/13] =?UTF-8?q?implicit=20type=20arguments=20for=20`asso?=
 =?UTF-8?q?ciative-=CE=A3`?=
MIME-Version: 1.0
Content-Type: text/plain; charset=UTF-8
Content-Transfer-Encoding: 8bit

---
 .../functors-precategories.lagda.md           |  9 +-----
 .../functors-set-magmoids.lagda.md            |  8 +----
 src/category-theory/groupoids.lagda.md        | 15 +---------
 .../replete-subprecategories.lagda.md         |  2 +-
 ...ructure-equivalences-set-magmoids.lagda.md |  8 ++---
 ...resentatives-equivalence-relation.lagda.md |  6 ++--
 .../coherently-invertible-maps.lagda.md       |  2 +-
 ...roduct-decompositions-subuniverse.lagda.md | 16 ++++------
 .../decidable-equivalence-relations.lagda.md  |  4 +--
 .../decidable-propositions.lagda.md           |  2 +-
 ...-theorem-of-equivalence-relations.lagda.md | 15 ++--------
 src/foundation/invertible-maps.lagda.md       | 18 +++--------
 src/foundation/logical-equivalences.lagda.md  |  4 +--
 src/foundation/partitions.lagda.md            |  5 +---
 ...roduct-decompositions-subuniverse.lagda.md | 30 ++++++++-----------
 .../relaxed-sigma-decompositions.lagda.md     | 14 ++++-----
 src/foundation/sigma-decompositions.lagda.md  | 14 ++++-----
 src/foundation/split-idempotent-maps.lagda.md |  8 +----
 .../structured-type-duality.lagda.md          |  5 +---
 ...rithmetic-cartesian-product-types.lagda.md | 12 ++++----
 ...e-arithmetic-dependent-pair-types.lagda.md |  4 +--
 ...zer-groups-concrete-group-actions.lagda.md |  5 +---
 .../equality-of-pseudometric-spaces.lagda.md  |  5 +---
 ...y-of-metric-spaces-and-isometries.lagda.md | 11 +++----
 ...metric-spaces-and-short-functions.lagda.md |  9 ++----
 src/ring-theory/isomorphisms-rings.lagda.md   | 11 ++-----
 src/set-theory/russells-paradox.lagda.md      | 11 ++-----
 ...-species-of-types-in-subuniverses.lagda.md |  6 ++--
 ...uchy-composition-species-of-types.lagda.md | 10 +++----
 ...chy-exponentials-species-of-types.lagda.md |  2 +-
 ...-species-of-types-in-subuniverses.lagda.md |  6 ++--
 ...-species-of-types-in-subuniverses.lagda.md |  2 +-
 ...let-exponentials-species-of-types.lagda.md |  2 +-
 ...-species-of-types-in-subuniverses.lagda.md |  6 ++--
 ...-species-of-types-in-subuniverses.lagda.md |  6 ++--
 src/structured-types/h-spaces.lagda.md        |  2 +-
 .../descent-circle-subtypes.lagda.md          | 21 ++-----------
 ...ttening-lemma-sequential-colimits.lagda.md |  6 ----
 .../hatchers-acyclic-type.lagda.md            |  6 +---
 .../infinite-cyclic-types.lagda.md            |  7 +----
 ...erty-suspensions-of-pointed-types.lagda.md | 14 ++-------
 src/trees/directed-trees.lagda.md             |  6 +---
 src/trees/extensional-w-types.lagda.md        |  5 +---
 src/trees/functoriality-w-types.lagda.md      |  9 ++----
 .../binomial-types.lagda.md                   | 16 ++--------
 .../cartesian-product-types.lagda.md          |  2 +-
 .../counting-dependent-pair-types.lagda.md    |  4 +--
 .../decidable-equivalence-relations.lagda.md  |  7 +----
 .../dependent-pair-types.lagda.md             |  4 +--
 .../fibers-of-maps.lagda.md                   |  4 +--
 .../inhabited-finite-types.lagda.md           |  6 ++--
 .../sums-of-natural-numbers.lagda.md          |  2 +-
 .../type-duality.lagda.md                     | 11 +++----
 53 files changed, 123 insertions(+), 302 deletions(-)

diff --git a/src/category-theory/functors-precategories.lagda.md b/src/category-theory/functors-precategories.lagda.md
index 0a9c7a225e..d80d8fbe24 100644
--- a/src/category-theory/functors-precategories.lagda.md
+++ b/src/category-theory/functors-precategories.lagda.md
@@ -278,14 +278,7 @@ module _
     equiv-ap-emb
       ( comp-emb
         ( emb-subtype (is-functor-prop-map-Precategory C D))
-        ( emb-equiv
-          ( inv-associative-Σ
-            ( obj-Precategory C → obj-Precategory D)
-            ( λ F₀ →
-              { x y : obj-Precategory C} →
-              hom-Precategory C x y →
-              hom-Precategory D (F₀ x) (F₀ y))
-            ( pr1 ∘ is-functor-prop-map-Precategory C D))))
+        ( emb-equiv (inv-associative-Σ)))
 
   eq-map-eq-functor-Precategory :
     (F ＝ G) → (map-functor-Precategory C D F ＝ map-functor-Precategory C D G)
diff --git a/src/category-theory/functors-set-magmoids.lagda.md b/src/category-theory/functors-set-magmoids.lagda.md
index 63fbec6ca4..19c562a888 100644
--- a/src/category-theory/functors-set-magmoids.lagda.md
+++ b/src/category-theory/functors-set-magmoids.lagda.md
@@ -234,13 +234,7 @@ module _
         ( emb-subtype
           ( preserves-comp-hom-prop-map-Set-Magmoid A B))
         ( emb-equiv
-          ( inv-associative-Σ
-            ( obj-Set-Magmoid A → obj-Set-Magmoid B)
-            ( λ F₀ →
-              { x y : obj-Set-Magmoid A} →
-              hom-Set-Magmoid A x y →
-              hom-Set-Magmoid B (F₀ x) (F₀ y))
-            ( preserves-comp-hom-map-Set-Magmoid A B))))
+          ( inv-associative-Σ)))
 
   eq-map-eq-functor-Set-Magmoid :
     F ＝ G → map-functor-Set-Magmoid A B F ＝ map-functor-Set-Magmoid A B G
diff --git a/src/category-theory/groupoids.lagda.md b/src/category-theory/groupoids.lagda.md
index 2fb548ee06..57d4f11e78 100644
--- a/src/category-theory/groupoids.lagda.md
+++ b/src/category-theory/groupoids.lagda.md
@@ -151,20 +151,7 @@ module _
             ( λ (y , p) →
               Σ ( Σ (y ＝ x) (λ q → q ∙ p ＝ refl))
                 ( λ (q , l) → p ∙ q ＝ refl)))
-        ( ( equiv-tot
-            ( λ y →
-              equiv-tot
-                ( λ p →
-                  associative-Σ
-                    ( y ＝ x)
-                    ( λ q → q ∙ p ＝ refl)
-                    ( λ (q , r) → p ∙ q ＝ refl)))) ∘e
-          ( associative-Σ
-            ( type-1-Type X)
-            ( λ y → x ＝ y)
-            ( λ (y , p) →
-              Σ ( Σ (y ＝ x) (λ q → q ∙ p ＝ refl))
-                ( λ (q , l) → p ∙ q ＝ refl))))
+        ( equiv-tot (λ y → equiv-tot (λ p → associative-Σ)) ∘e associative-Σ)
         ( is-contr-iterated-Σ 2
           ( is-torsorial-Id x ,
             ( x , refl) ,
diff --git a/src/category-theory/replete-subprecategories.lagda.md b/src/category-theory/replete-subprecategories.lagda.md
index 3de9094024..c98a58ff9f 100644
--- a/src/category-theory/replete-subprecategories.lagda.md
+++ b/src/category-theory/replete-subprecategories.lagda.md
@@ -247,7 +247,7 @@ module _
     ( equiv-tot
       ( equiv-is-iso-is-iso-base-is-replete-Subprecategory
           C P is-replete-P {x} {y})) ∘e
-    ( inv-associative-Σ _ _ _) ∘e
+    ( inv-associative-Σ) ∘e
     ( equiv-tot
       ( λ f →
         ( commutative-product) ∘e
diff --git a/src/category-theory/structure-equivalences-set-magmoids.lagda.md b/src/category-theory/structure-equivalences-set-magmoids.lagda.md
index 97006c2dcd..57c77791f0 100644
--- a/src/category-theory/structure-equivalences-set-magmoids.lagda.md
+++ b/src/category-theory/structure-equivalences-set-magmoids.lagda.md
@@ -122,15 +122,15 @@ module _
   compute-structure-equiv-Set-Magmoid :
     componentwise-structure-equiv-Set-Magmoid ≃ structure-equiv-Set-Magmoid A B
   compute-structure-equiv-Set-Magmoid =
-    ( inv-associative-Σ _ _ _) ∘e
+    ( inv-associative-Σ) ∘e
     ( equiv-tot
       ( λ F₀ →
-        ( inv-associative-Σ _ _ _) ∘e
+        ( inv-associative-Σ) ∘e
         equiv-tot (λ _ → equiv-left-swap-Σ) ∘e
         ( equiv-left-swap-Σ) ∘e
         ( equiv-tot
           ( λ is-equiv-F₀ →
-            ( associative-Σ _ _ _) ∘e
+            ( associative-Σ) ∘e
             ( equiv-right-swap-Σ) ∘e
             ( equiv-Σ-equiv-base
               ( λ E₁' →
@@ -138,7 +138,7 @@ module _
               ( ( distributive-implicit-Π-Σ) ∘e
                 ( equiv-implicit-Π-equiv-family
                   ( λ _ → distributive-implicit-Π-Σ)))))))) ∘e
-    ( associative-Σ _ _ _)
+    ( associative-Σ)
 ```
 
 ### Structure equivalences of set-magmoids characterize their equality
diff --git a/src/foundation/choice-of-representatives-equivalence-relation.lagda.md b/src/foundation/choice-of-representatives-equivalence-relation.lagda.md
index 6ba3e69b75..0cf976d904 100644
--- a/src/foundation/choice-of-representatives-equivalence-relation.lagda.md
+++ b/src/foundation/choice-of-representatives-equivalence-relation.lagda.md
@@ -83,10 +83,8 @@ module _
       fundamental-theorem-id
         ( is-contr-equiv
           ( Σ A (λ x → P x × sim-equivalence-relation R a x))
-          ( ( associative-Σ A P (λ z → sim-equivalence-relation R a (pr1 z))) ∘e
-            ( equiv-tot
-              ( λ t →
-                is-effective-class R a (pr1 t))))
+          ( ( associative-Σ) ∘e
+            ( equiv-tot (λ t → is-effective-class R a (pr1 t))))
           ( H a))
         ( λ y →
           ap (class-representatives H) {pair a p} {y})
diff --git a/src/foundation/coherently-invertible-maps.lagda.md b/src/foundation/coherently-invertible-maps.lagda.md
index 03f1ed4655..5bdd4981a1 100644
--- a/src/foundation/coherently-invertible-maps.lagda.md
+++ b/src/foundation/coherently-invertible-maps.lagda.md
@@ -78,7 +78,7 @@ module _
     is-proof-irrelevant-is-coherently-invertible H =
       is-contr-equiv'
         ( _)
-        ( associative-Σ _ _ _)
+        ( associative-Σ)
         ( is-contr-Σ
           ( is-contr-section-is-coherently-invertible H)
           ( section-is-coherently-invertible H)
diff --git a/src/foundation/coproduct-decompositions-subuniverse.lagda.md b/src/foundation/coproduct-decompositions-subuniverse.lagda.md
index 3d8495b9a1..290062c879 100644
--- a/src/foundation/coproduct-decompositions-subuniverse.lagda.md
+++ b/src/foundation/coproduct-decompositions-subuniverse.lagda.md
@@ -294,10 +294,7 @@ module _
     binary-coproduct-Decomposition-subuniverse P X ≃
     binary-coproduct-Decomposition-subuniverse P X
   equiv-commutative-binary-coproduct-Decomposition-subuniverse =
-    ( associative-Σ
-      ( type-subuniverse P)
-      ( λ _ → type-subuniverse P)
-      ( _)) ∘e
+    ( associative-Σ) ∘e
     ( ( equiv-Σ
         ( _)
         ( commutative-product)
@@ -307,10 +304,7 @@ module _
               ( inclusion-subuniverse P (pr1 x))
               ( inclusion-subuniverse P (pr2 x)))
             (inclusion-subuniverse P X))) ∘e
-      ( ( inv-associative-Σ
-          ( type-subuniverse P)
-          ( λ _ → type-subuniverse P)
-          ( _))))
+      ( ( inv-associative-Σ)))
 ```
 
 ### Equivalence between iterated coproduct and ternary coproduct decomposition
@@ -506,8 +500,8 @@ module _
                     ( eq-type-Prop (P _)))
                   ( eq-is-prop is-property-is-empty)))
             ( ( raise-empty l1 , C1) , is-empty-raise-empty)) ∘e
-          ( ( inv-associative-Σ _ _ _) ∘e
+          ( ( inv-associative-Σ) ∘e
             ( ( equiv-tot (λ _ → commutative-product)) ∘e
-              ( ( associative-Σ _ _ _))))))) ∘e
-    ( ( associative-Σ _ _ _))
+              ( ( associative-Σ))))))) ∘e
+    ( ( associative-Σ))
 ```
diff --git a/src/foundation/decidable-equivalence-relations.lagda.md b/src/foundation/decidable-equivalence-relations.lagda.md
index 7616e35b46..809ae075f3 100644
--- a/src/foundation/decidable-equivalence-relations.lagda.md
+++ b/src/foundation/decidable-equivalence-relations.lagda.md
@@ -513,8 +513,8 @@ equiv-Surjection-Into-Set-Decidable-Equivalence-Relation {l1} A =
             ( is-set-has-decidable-equality)) ∘e
           ( commutative-product)) ∘e
         ( equiv-left-swap-Σ)))) ∘e
-  ( associative-Σ _ _ _) ∘e
-  ( associative-Σ _ _ _) ∘e
+  ( associative-Σ) ∘e
+  ( associative-Σ) ∘e
   ( equiv-type-subtype
     ( λ surj →
       is-prop-Π
diff --git a/src/foundation/decidable-propositions.lagda.md b/src/foundation/decidable-propositions.lagda.md
index 8215e2af78..6bd0b0b964 100644
--- a/src/foundation/decidable-propositions.lagda.md
+++ b/src/foundation/decidable-propositions.lagda.md
@@ -77,7 +77,7 @@ split-Decidable-Prop :
   ((Σ (Prop l) type-Prop) + (Σ (Prop l) (λ Q → ¬ (type-Prop Q))))
 split-Decidable-Prop {l} =
   ( left-distributive-Σ-coproduct (Prop l) (λ Q → pr1 Q) (λ Q → ¬ (pr1 Q))) ∘e
-  ( inv-associative-Σ (UU l) is-prop (λ X → is-decidable (pr1 X)))
+  ( inv-associative-Σ)
 ```
 
 ### The type of decidable propositions in universe level `l` is equivalent to the type of booleans
diff --git a/src/foundation/fundamental-theorem-of-equivalence-relations.lagda.md b/src/foundation/fundamental-theorem-of-equivalence-relations.lagda.md
index 8bd7600e74..3505a0eb28 100644
--- a/src/foundation/fundamental-theorem-of-equivalence-relations.lagda.md
+++ b/src/foundation/fundamental-theorem-of-equivalence-relations.lagda.md
@@ -118,10 +118,7 @@ module _
       ( Σ ( Σ ( block-partition P)
               ( λ B → is-in-block-partition P B x))
           ( λ B → is-in-block-partition P (pr1 B) y))
-      ( associative-Σ
-        ( block-partition P)
-        ( λ U → is-in-block-partition P U x)
-        ( λ U → is-in-block-partition P (pr1 U) y))
+      ( associative-Σ)
       ( is-contr-Σ
         ( is-contr-block-containing-element-partition P x)
         ( Q , p)
@@ -291,10 +288,7 @@ module _
                     ( ( left-unit-law-Σ-is-contr
                         ( is-contr-block-containing-element-partition P a)
                         ( center-block-containing-element-partition P a)) ∘e
-                      ( inv-associative-Σ
-                        ( block-partition P)
-                        ( λ B → is-in-block-partition P B a)
-                        ( λ B → is-in-block-partition P (pr1 B) x)))) ∘iff
+                      ( inv-associative-Σ))) ∘iff
                   ( K x))))
             ( is-block-class-partition P a))
 
@@ -322,10 +316,7 @@ module _
                         ( is-contr-block-containing-element-partition P a)
                         ( ( make-block-partition P Q H) ,
                           ( make-is-in-block-partition P Q H a q))) ∘e
-                      ( inv-associative-Σ
-                        ( block-partition P)
-                        ( λ B → is-in-block-partition P B a)
-                        ( λ B → is-in-block-partition P (pr1 B) x)))) ∘e
+                      ( inv-associative-Σ))) ∘e
                   ( compute-is-in-block-partition P Q H x)))))
 
   has-same-elements-partition-equivalence-relation-partition :
diff --git a/src/foundation/invertible-maps.lagda.md b/src/foundation/invertible-maps.lagda.md
index 47fb7cca31..fbd683270d 100644
--- a/src/foundation/invertible-maps.lagda.md
+++ b/src/foundation/invertible-maps.lagda.md
@@ -255,10 +255,7 @@ pr2 (pr2 (is-invertible-id-htpy-id-id A H)) = H
 triangle-is-invertible-id-htpy-id-id :
   {l : Level} (A : UU l) →
   ( is-invertible-id-htpy-id-id A) ~
-    ( ( map-associative-Σ
-        ( A → A)
-        ( λ g → (id ∘ g) ~ id)
-        ( λ s → (pr1 s ∘ id) ~ id)) ∘
+    ( ( map-associative-Σ) ∘
       ( map-inv-left-unit-law-Σ-is-contr
         { B = λ s → (pr1 s ∘ id) ~ id}
         ( is-contr-section-is-equiv (is-equiv-id {_} {A}))
@@ -271,10 +268,7 @@ abstract
   is-equiv-is-invertible-id-htpy-id-id A =
     is-equiv-left-map-triangle
       ( is-invertible-id-htpy-id-id A)
-      ( map-associative-Σ
-        ( A → A)
-        ( λ g → (id ∘ g) ~ id)
-        ( λ s → (pr1 s ∘ id) ~ id))
+      ( map-associative-Σ)
       ( map-inv-left-unit-law-Σ-is-contr
         ( is-contr-section-is-equiv is-equiv-id)
         ( pair id refl-htpy))
@@ -282,7 +276,7 @@ abstract
       ( is-equiv-map-inv-left-unit-law-Σ-is-contr
         ( is-contr-section-is-equiv is-equiv-id)
         ( pair id refl-htpy))
-      ( is-equiv-map-associative-Σ _ _ _)
+      ( is-equiv-map-associative-Σ)
 ```
 
 ### The type of invertible maps is equivalent to the type of free loops on equivalences
@@ -336,11 +330,7 @@ module _
   equiv-is-retraction-section-is-invertible :
     (f : A → B) →
     Σ (section f) (λ g → (map-section f g) ∘ f ~ id) ≃ is-invertible f
-  equiv-is-retraction-section-is-invertible f =
-    associative-Σ
-      ( B → A)
-      ( λ g → f ∘ g ~ id)
-      ( λ g → (map-section f g) ∘ f ~ id)
+  equiv-is-retraction-section-is-invertible f = associative-Σ
 
   equiv-free-loop-equivalence-invertible-equivalence :
     free-loop (A ≃ B) ≃ Σ (A ≃ B) (is-invertible ∘ map-equiv)
diff --git a/src/foundation/logical-equivalences.lagda.md b/src/foundation/logical-equivalences.lagda.md
index d806e1ca3d..8be286d75e 100644
--- a/src/foundation/logical-equivalences.lagda.md
+++ b/src/foundation/logical-equivalences.lagda.md
@@ -234,9 +234,9 @@ compute-fiber-iff-equiv :
 compute-fiber-iff-equiv {A = A} {B} (f , g) =
   ( equiv-tot (λ _ → equiv-funext)) ∘e
   ( left-unit-law-Σ-is-contr (is-torsorial-Id' f) (f , refl)) ∘e
-  ( inv-associative-Σ (A → B) (_＝ f) _) ∘e
+  ( inv-associative-Σ) ∘e
   ( equiv-tot (λ _ → equiv-left-swap-Σ)) ∘e
-  ( associative-Σ (A → B) _ _) ∘e
+  ( associative-Σ) ∘e
   ( equiv-tot (λ e → equiv-pair-eq (iff-equiv e) (f , g)))
 ```
 
diff --git a/src/foundation/partitions.lagda.md b/src/foundation/partitions.lagda.md
index 11658b834b..a4076473e8 100644
--- a/src/foundation/partitions.lagda.md
+++ b/src/foundation/partitions.lagda.md
@@ -651,10 +651,7 @@ module _
                       ( refl)))) ∘e
                 ( equiv-right-swap-Σ)) ∘e
               ( equiv-tot (λ ie → pr2 ie a)))) ∘e
-          ( associative-Σ
-            ( inhabited-subtype l2 A)
-            ( is-block-partition-Set-Indexed-Σ-Decomposition)
-            ( λ B → is-in-inhabited-subtype (pr1 B) a)))
+          ( associative-Σ))
         ( is-torsorial-has-same-elements-inhabited-subtype
           ( pair
             ( λ x →
diff --git a/src/foundation/product-decompositions-subuniverse.lagda.md b/src/foundation/product-decompositions-subuniverse.lagda.md
index 8b340ce9dd..56db0b71c8 100644
--- a/src/foundation/product-decompositions-subuniverse.lagda.md
+++ b/src/foundation/product-decompositions-subuniverse.lagda.md
@@ -165,21 +165,15 @@ module _
     binary-product-Decomposition-Subuniverse P X ≃
     binary-product-Decomposition-Subuniverse P X
   equiv-commutative-binary-product-Decomposition-Subuniverse =
-    ( ( associative-Σ
-        ( type-subuniverse P)
-        ( λ _ → type-subuniverse P)
-        ( _)) ∘e
-      ( ( equiv-Σ
-          ( _)
-          ( commutative-product)
-          ( λ x →
-            equiv-postcomp-equiv
-              ( commutative-product)
-              (inclusion-subuniverse P X))) ∘e
-        ( ( inv-associative-Σ
-            ( type-subuniverse P)
-            ( λ _ → type-subuniverse P)
-            ( _)))))
+    ( associative-Σ) ∘e
+    ( ( equiv-Σ
+        ( _)
+        ( commutative-product)
+        ( λ x →
+          equiv-postcomp-equiv
+            ( commutative-product)
+            ( inclusion-subuniverse P X))) ∘e
+      ( inv-associative-Σ))
 ```
 
 ### Equivalence between iterated product and ternary product decomposition
@@ -380,8 +374,8 @@ module _
                         ( eq-is-prop is-property-is-contr)))
                   ( ( raise-unit l1 , C1) ,
                     is-contr-raise-unit)) ∘e
-                ( ( inv-associative-Σ _ _ _) ∘e
+                ( ( inv-associative-Σ) ∘e
                   ( ( equiv-tot (λ _ → commutative-product)) ∘e
-                    ( ( associative-Σ _ _ _)))))))) ∘e
-        ( ( associative-Σ _ _ _)))
+                    ( ( associative-Σ)))))))) ∘e
+        ( ( associative-Σ)))
 ```
diff --git a/src/foundation/relaxed-sigma-decompositions.lagda.md b/src/foundation/relaxed-sigma-decompositions.lagda.md
index 521c531132..7343b8bffc 100644
--- a/src/foundation/relaxed-sigma-decompositions.lagda.md
+++ b/src/foundation/relaxed-sigma-decompositions.lagda.md
@@ -615,7 +615,7 @@ module _
       ≃ Σ ( Σ U V) (λ uv → Y ((map-inv-equiv f) uv))
         by inv-equiv ( equiv-Σ-equiv-base Y (inv-equiv f))
       ≃ Σ U ( λ u → Σ (V u) (λ v → Y (map-inv-equiv f (u , v))))
-        by associative-Σ U V (λ uv → Y (map-inv-equiv f uv))
+        by associative-Σ
 
   map-displayed-fibered-Relaxed-Σ-Decomposition :
     displayed-Relaxed-Σ-Decomposition l4 (l3 ⊔ l5) l5 l3 A
@@ -648,12 +648,10 @@ module _
   matching-correspondence-inv-displayed-fibered-Relaxed-Σ-Decomposition =
     equivalence-reasoning
     A ≃ Σ M N by s
-      ≃ Σ M (λ m → Σ (P m) (Q m)) by equiv-Σ (λ m → Σ (P m) (Q m)) id-equiv t
+      ≃ Σ M (λ m → Σ (P m) (Q m))
+      by equiv-Σ (λ m → Σ (P m) (Q m)) id-equiv t
       ≃ Σ (Σ M P) (λ (m , p) → Q m p)
       by inv-associative-Σ
-        ( M)
-        ( λ z → P z)
-        ( λ z → Q (pr1 z) (pr2 z))
 
   map-inv-displayed-fibered-Relaxed-Σ-Decomposition :
     fibered-Relaxed-Σ-Decomposition (l2 ⊔ l4) l5 l2 l4 A
@@ -748,14 +746,14 @@ module _
       ( ap
         ( λ f → map-equiv (equiv-tot (inv-equiv ∘ t)) f)
         ( map-inv-eq-transpose-equiv
-          ( associative-Σ M P Y)
+          ( associative-Σ)
           ( inv
             ( map-eq-transpose-equiv
               ( equiv-Σ-equiv-base Y (inv-equiv id-equiv))
               ( inv
                 ( map-eq-transpose-equiv
-                  ( associative-Σ M P Y)
-                  ( is-section-map-inv-associative-Σ M P Y
+                  ( associative-Σ)
+                  ( is-section-map-inv-associative-Σ
                     ( map-equiv (equiv-tot t ∘e s) x)))))))) ∙
       ( inv
         ( preserves-comp-tot
diff --git a/src/foundation/sigma-decompositions.lagda.md b/src/foundation/sigma-decompositions.lagda.md
index 720de58abb..801d549a53 100644
--- a/src/foundation/sigma-decompositions.lagda.md
+++ b/src/foundation/sigma-decompositions.lagda.md
@@ -785,7 +785,7 @@ module _
       ≃ Σ ( Σ U V) (λ uv → Y ((map-inv-equiv f) uv))
         by inv-equiv ( equiv-Σ-equiv-base Y (inv-equiv f))
       ≃ Σ U ( λ u → Σ (V u) (λ v → Y (map-inv-equiv f (u , v))))
-        by associative-Σ U V (λ uv → Y (map-inv-equiv f uv))
+        by associative-Σ
 
   map-displayed-fibered-Σ-Decomposition :
     displayed-Σ-Decomposition l4 (l3 ⊔ l5) l5 l3 A
@@ -822,12 +822,10 @@ module _
   matching-correspondence-inv-displayed-fibered-Σ-Decomposition =
     equivalence-reasoning
     A ≃ Σ M N by s
-      ≃ Σ M (λ m → Σ (P m) (Q m)) by equiv-Σ (λ m → Σ (P m) (Q m)) id-equiv t
+      ≃ Σ M (λ m → Σ (P m) (Q m))
+      by equiv-Σ (λ m → Σ (P m) (Q m)) id-equiv t
       ≃ Σ (Σ M P) (λ (m , p) → Q m p)
       by inv-associative-Σ
-        ( M)
-        ( λ z → P z)
-        ( λ z → Q (pr1 z) (pr2 z))
 
   map-inv-displayed-fibered-Σ-Decomposition :
     fibered-Σ-Decomposition (l2 ⊔ l4) l5 l2 l4 A
@@ -929,14 +927,14 @@ module _
       ( ap
         ( λ f → map-equiv (equiv-tot (inv-equiv ∘ t)) f)
         ( map-inv-eq-transpose-equiv
-          ( associative-Σ M P Y)
+          ( associative-Σ)
           ( inv
             ( map-eq-transpose-equiv
               ( equiv-Σ-equiv-base Y (inv-equiv id-equiv))
               ( inv
                 ( map-eq-transpose-equiv
-                  ( associative-Σ M P Y)
-                  ( is-section-map-inv-associative-Σ M P Y
+                  ( associative-Σ)
+                  ( is-section-map-inv-associative-Σ
                     ( map-equiv (equiv-tot t ∘e s) x)))))))) ∙
       ( inv
         ( preserves-comp-tot
diff --git a/src/foundation/split-idempotent-maps.lagda.md b/src/foundation/split-idempotent-maps.lagda.md
index 6935652587..502ec4df31 100644
--- a/src/foundation/split-idempotent-maps.lagda.md
+++ b/src/foundation/split-idempotent-maps.lagda.md
@@ -344,13 +344,7 @@ module _
             Σ ( B retract-of A)
               ( λ (i , r , R) → i ∘ r ~ f)))
     ≃ Σ (A → A) (λ f → (Σ (retracts l2 A) (λ (B , i , r , R) → i ∘ r ~ f)))
-    by
-      equiv-tot
-        ( λ f →
-          inv-associative-Σ
-            ( UU l2)
-            ( _retract-of A)
-            ( λ (B , i , r , R) → i ∘ r ~ f))
+    by equiv-tot (λ f → inv-associative-Σ)
     ≃ Σ (retracts l2 A) (λ (B , i , r , R) → Σ (A → A) (λ f → i ∘ r ~ f))
     by equiv-left-swap-Σ
     ≃ retracts l2 A
diff --git a/src/foundation/structured-type-duality.lagda.md b/src/foundation/structured-type-duality.lagda.md
index cdbbcfc227..aeed20d718 100644
--- a/src/foundation/structured-type-duality.lagda.md
+++ b/src/foundation/structured-type-duality.lagda.md
@@ -43,10 +43,7 @@ equiv-Fiber-structure {l1} {l3} l P B =
       ( λ C → (b : B) → P (C b))
       ( equiv-Fiber l B)
       ( λ f → equiv-Π-equiv-family (λ b → id-equiv)))) ∘e
-  ( inv-associative-Σ
-    ( UU (l1 ⊔ l))
-    ( λ A → A → B)
-    ( λ f → structure-map P (pr2 f)))
+  ( inv-associative-Σ)
 ```
 
 ```agda
diff --git a/src/foundation/type-arithmetic-cartesian-product-types.lagda.md b/src/foundation/type-arithmetic-cartesian-product-types.lagda.md
index a4461efe4c..80593c1a75 100644
--- a/src/foundation/type-arithmetic-cartesian-product-types.lagda.md
+++ b/src/foundation/type-arithmetic-cartesian-product-types.lagda.md
@@ -73,27 +73,27 @@ module _
   where
 
   map-associative-product : (A × B) × C → A × (B × C)
-  map-associative-product = map-associative-Σ A (λ _ → B) (λ _ → C)
+  map-associative-product = map-associative-Σ
 
   map-inv-associative-product : A × (B × C) → (A × B) × C
-  map-inv-associative-product = map-inv-associative-Σ A (λ _ → B) (λ _ → C)
+  map-inv-associative-product = map-inv-associative-Σ
 
   is-section-map-inv-associative-product :
     (map-associative-product ∘ map-inv-associative-product) ~ id
   is-section-map-inv-associative-product =
-    is-section-map-inv-associative-Σ A (λ _ → B) (λ _ → C)
+    is-section-map-inv-associative-Σ
 
   is-retraction-map-inv-associative-product :
     (map-inv-associative-product ∘ map-associative-product) ~ id
   is-retraction-map-inv-associative-product =
-    is-retraction-map-inv-associative-Σ A (λ _ → B) (λ _ → C)
+    is-retraction-map-inv-associative-Σ
 
   is-equiv-map-associative-product : is-equiv map-associative-product
   is-equiv-map-associative-product =
-    is-equiv-map-associative-Σ A (λ _ → B) (λ _ → C)
+    is-equiv-map-associative-Σ
 
   associative-product : ((A × B) × C) ≃ (A × (B × C))
-  associative-product = associative-Σ A (λ _ → B) (λ _ → C)
+  associative-product = associative-Σ
 ```
 
 ### The unit laws of cartesian product types with respect to contractible types
diff --git a/src/foundation/type-arithmetic-dependent-pair-types.lagda.md b/src/foundation/type-arithmetic-dependent-pair-types.lagda.md
index 022b2dc3a8..e89767d320 100644
--- a/src/foundation/type-arithmetic-dependent-pair-types.lagda.md
+++ b/src/foundation/type-arithmetic-dependent-pair-types.lagda.md
@@ -168,7 +168,7 @@ formalize both ways.
 
 ```agda
 module _
-  {l1 l2 l3 : Level} (A : UU l1) (B : A → UU l2) (C : Σ A B → UU l3)
+  {l1 l2 l3 : Level} {A : UU l1} {B : A → UU l2} {C : Σ A B → UU l3}
   where
 
   map-associative-Σ : Σ (Σ A B) C → Σ A (λ x → Σ (B x) (λ y → C (x , y)))
@@ -410,7 +410,7 @@ right-distributive-product-Σ :
   {l1 l2 l3 : Level} {A : UU l1} {B : A → UU l2} {C : UU l3} →
   ((Σ A B) × C) ≃ Σ A (λ a → B a × C)
 right-distributive-product-Σ {A} =
-  associative-Σ _ _ _
+  associative-Σ
 ```
 
 ## See also
diff --git a/src/group-theory/stabilizer-groups-concrete-group-actions.lagda.md b/src/group-theory/stabilizer-groups-concrete-group-actions.lagda.md
index fccff9b2a3..52163be19a 100644
--- a/src/group-theory/stabilizer-groups-concrete-group-actions.lagda.md
+++ b/src/group-theory/stabilizer-groups-concrete-group-actions.lagda.md
@@ -55,10 +55,7 @@ module _
       ( action-stabilizer-action-Concrete-Group x)
   is-transitive-action-stabilizer-action-Concrete-Group x =
     is-0-connected-equiv'
-      ( associative-Σ
-        ( classifying-type-Concrete-Group G)
-        ( type-Set ∘ X)
-        ( mere-eq (shape-Concrete-Group G , x)))
+      ( associative-Σ)
       ( is-0-connected-mere-eq
         ( ( shape-Concrete-Group G , x) ,
           ( refl-mere-eq (shape-Concrete-Group G , x)))
diff --git a/src/metric-spaces/equality-of-pseudometric-spaces.lagda.md b/src/metric-spaces/equality-of-pseudometric-spaces.lagda.md
index e92824c132..5be6a0ba7f 100644
--- a/src/metric-spaces/equality-of-pseudometric-spaces.lagda.md
+++ b/src/metric-spaces/equality-of-pseudometric-spaces.lagda.md
@@ -211,10 +211,7 @@ module _
         equiv-tot
           ( λ e →
             equiv-eq (ap (is-isometry-Pseudometric-Space A B) refl)))) ∘e
-    ( associative-Σ
-      ( type-function-Pseudometric-Space A B)
-      ( is-equiv)
-      ( is-isometry-Pseudometric-Space A B ∘ map-equiv))
+    ( associative-Σ)
 ```
 
 ### Isometric equivalences between pseudometric spaces characterize their equality
diff --git a/src/metric-spaces/precategory-of-metric-spaces-and-isometries.lagda.md b/src/metric-spaces/precategory-of-metric-spaces-and-isometries.lagda.md
index a57d55d1a2..ba315c5ba8 100644
--- a/src/metric-spaces/precategory-of-metric-spaces-and-isometries.lagda.md
+++ b/src/metric-spaces/precategory-of-metric-spaces-and-isometries.lagda.md
@@ -110,12 +110,9 @@ module _
     iso-Precategory precategory-isometry-Metric-Space A B ≃
     isometric-equiv-Metric-Space' A B
   equiv-iso-isometric-equiv-Metric-Space' =
-    equiv-tot (λ f → commutative-product) ∘e
-    associative-Σ
-      ( type-function-Metric-Space A B)
-      ( is-isometry-Metric-Space A B)
-      ( is-equiv ∘ map-isometry-Metric-Space A B) ∘e
-    equiv-tot
+    ( equiv-tot (λ f → commutative-product)) ∘e
+    ( associative-Σ) ∘e
+    ( equiv-tot
       ( λ f →
         equiv-iff
           ( is-iso-prop-Precategory
@@ -126,7 +123,7 @@ module _
           ( is-equiv-Prop
             ( map-isometry-Metric-Space A B f))
           ( is-equiv-is-iso-isometry-Metric-Space A B f)
-          ( is-iso-is-equiv-isometry-Metric-Space A B f))
+          ( is-iso-is-equiv-isometry-Metric-Space A B f)))
 ```
 
 ## See also
diff --git a/src/metric-spaces/precategory-of-metric-spaces-and-short-functions.lagda.md b/src/metric-spaces/precategory-of-metric-spaces-and-short-functions.lagda.md
index af0a7e0b14..564a2b9385 100644
--- a/src/metric-spaces/precategory-of-metric-spaces-and-short-functions.lagda.md
+++ b/src/metric-spaces/precategory-of-metric-spaces-and-short-functions.lagda.md
@@ -236,12 +236,9 @@ module _
     iso-Precategory precategory-short-function-Metric-Space A B ≃
     isometric-equiv-Metric-Space' A B
   equiv-isometric-equiv-iso-short-function-Metric-Space' =
-    equiv-tot
-      ( equiv-is-isometric-equiv-is-iso-short-function-Metric-Space A B) ∘e
-    associative-Σ
-      ( type-function-Metric-Space A B)
-      ( is-short-function-Metric-Space A B)
-      ( is-iso-Precategory precategory-short-function-Metric-Space {A} {B})
+    ( equiv-tot
+      ( equiv-is-isometric-equiv-is-iso-short-function-Metric-Space A B)) ∘e
+    ( associative-Σ)
 ```
 
 ## See also
diff --git a/src/ring-theory/isomorphisms-rings.lagda.md b/src/ring-theory/isomorphisms-rings.lagda.md
index 5a982e30d8..31caeafe92 100644
--- a/src/ring-theory/isomorphisms-rings.lagda.md
+++ b/src/ring-theory/isomorphisms-rings.lagda.md
@@ -446,16 +446,9 @@ module _
 
   equiv-iso-ab-iso-Ring : iso-Ring R S ≃ iso-ab-Ring
   equiv-iso-ab-iso-Ring =
-    ( inv-equiv
-      ( associative-Σ
-        ( hom-Ab (ab-Ring R) (ab-Ring S))
-        ( is-iso-Ab (ab-Ring R) (ab-Ring S))
-        ( λ f → is-ring-homomorphism-hom-Ab R S (pr1 f)))) ∘e
+    ( inv-associative-Σ) ∘e
     ( equiv-tot (λ f → commutative-product)) ∘e
-    ( associative-Σ
-      ( hom-Ab (ab-Ring R) (ab-Ring S))
-      ( is-ring-homomorphism-hom-Ab R S)
-      ( λ f → is-iso-Ab (ab-Ring R) (ab-Ring S) (pr1 f))) ∘e
+    ( associative-Σ) ∘e
     ( equiv-type-subtype
       ( is-prop-is-iso-Ring R S)
       ( λ f → is-prop-is-iso-Ab (ab-Ring R) (ab-Ring S) (hom-ab-hom-Ring R S f))
diff --git a/src/set-theory/russells-paradox.lagda.md b/src/set-theory/russells-paradox.lagda.md
index 9ca07432a8..40800d3405 100644
--- a/src/set-theory/russells-paradox.lagda.md
+++ b/src/set-theory/russells-paradox.lagda.md
@@ -134,7 +134,7 @@ paradox-Russell {l} H =
             { B = λ t → (pr1 t) ∉-𝕍 (pr1 t)}
             ( is-torsorial-Id' R')
             ( pair R' refl)) ∘e
-          ( ( inv-associative-Σ (𝕍 l) (_＝ R') (λ t → (pr1 t) ∉-𝕍 (pr1 t))) ∘e
+          ( ( inv-associative-Σ) ∘e
             ( ( equiv-tot
                 ( λ t →
                   ( commutative-product) ∘e
@@ -146,14 +146,7 @@ paradox-Russell {l} H =
                         ( eq-resize-𝕍
                           ( is-small-multiset-𝕍 is-small-lsuc t)
                           ( is-small-R'))))))) ∘e
-              ( associative-Σ
-                ( 𝕍 l)
-                ( λ t → t ∉-𝕍 t)
-                ( λ t →
-                  ( resize-𝕍
-                    ( pr1 t)
-                    ( is-small-multiset-𝕍 is-small-lsuc (pr1 t))) ＝
-                  ( R))))))
+              ( associative-Σ))))
 ```
 
 ### There can be no surjective map `f : A → 𝒰` for any `A : 𝒰`
diff --git a/src/species/cauchy-composition-species-of-types-in-subuniverses.lagda.md b/src/species/cauchy-composition-species-of-types-in-subuniverses.lagda.md
index 0f5ad3fad1..4942733a8c 100644
--- a/src/species/cauchy-composition-species-of-types-in-subuniverses.lagda.md
+++ b/src/species/cauchy-composition-species-of-types-in-subuniverses.lagda.md
@@ -146,8 +146,8 @@ module _
         ( equiv-product-right inv-distributive-Π-Σ) ∘e
         ( inv-equiv right-distributive-product-Σ) ∘e
         ( equiv-tot (λ _ → inv-equiv left-distributive-product-Σ)) ∘e
-        ( associative-Σ _ _ _))) ∘e
-    ( associative-Σ _ _ _) ∘e
+        ( associative-Σ))) ∘e
+    ( associative-Σ) ∘e
     ( equiv-Σ-equiv-base
       ( _)
       ( ( equiv-remove-redundant-prop
@@ -166,7 +166,7 @@ module _
         ( commutative-product) ∘e
         ( equiv-tot
           ( λ p → equiv-total-is-in-subuniverse-Σ-Decomposition P (X , p))))) ∘e
-    ( inv-associative-Σ _ _ _)
+    ( inv-associative-Σ)
 ```
 
 ### Unit laws for Cauchy composition of species-subuniverse
diff --git a/src/species/cauchy-composition-species-of-types.lagda.md b/src/species/cauchy-composition-species-of-types.lagda.md
index 7e66fba693..7f52298c4e 100644
--- a/src/species/cauchy-composition-species-of-types.lagda.md
+++ b/src/species/cauchy-composition-species-of-types.lagda.md
@@ -78,7 +78,7 @@ left-unit-law-cauchy-composition-species-types {l1} F A =
     ( is-contr-type-trivial-Relaxed-Σ-Decomposition)
     ( trivial-Relaxed-Σ-Decomposition l1 A ,
       is-trivial-trivial-Relaxed-Σ-Decomposition {l1} {l1} {A})) ∘e
-  ( ( inv-associative-Σ _ _ _) ∘e
+  ( ( inv-associative-Σ) ∘e
     ( ( equiv-tot
         ( λ D → equiv-tot (λ C → left-unit-law-Π-is-contr C (center C))))))
 
@@ -91,7 +91,7 @@ right-unit-law-cauchy-composition-species-types {l1} F A =
     ( is-contr-type-discrete-Relaxed-Σ-Decomposition)
     ( ( discrete-Relaxed-Σ-Decomposition l1 A) ,
       is-discrete-discrete-Relaxed-Σ-Decomposition)) ∘e
-  ( inv-associative-Σ _ _ _) ∘e
+  ( inv-associative-Σ) ∘e
   ( equiv-tot (λ _ → commutative-product))
 ```
 
@@ -121,7 +121,7 @@ module _
         ( inv-equiv right-distributive-product-Σ) ∘e
         ( equiv-tot
           ( λ D2 →
-            ( inv-associative-Σ _ _ _))) ∘e
+            ( inv-associative-Σ))) ∘e
         ( equiv-tot
           ( λ D2 →
             ( equiv-product-right
@@ -134,10 +134,10 @@ module _
                       ( λ x → U (cotype-Relaxed-Σ-Decomposition D1 x)))) ∘e
                     ( equiv-ind-Σ))) ∘e
                 ( distributive-Π-Σ))))))) ∘e
-    ( associative-Σ _ _ _) ∘e
+    ( associative-Σ) ∘e
     ( equiv-Σ-equiv-base _
       ( inv-equiv equiv-displayed-fibered-Relaxed-Σ-Decomposition)) ∘e
-    ( inv-associative-Σ _ _ _) ∘e
+    ( inv-associative-Σ) ∘e
     ( equiv-tot
       ( λ D →
         left-distributive-product-Σ ∘e equiv-product-right distributive-Π-Σ))
diff --git a/src/species/cauchy-exponentials-species-of-types.lagda.md b/src/species/cauchy-exponentials-species-of-types.lagda.md
index 8ef9626dde..eafbf24565 100644
--- a/src/species/cauchy-exponentials-species-of-types.lagda.md
+++ b/src/species/cauchy-exponentials-species-of-types.lagda.md
@@ -121,7 +121,7 @@ module _
                     ( compute-right-equiv-binary-coproduct-Decomposition-Σ-Decomposition
                       ( D)
                       ( b')))))))) ∘e
-    ( inv-associative-Σ _ _ _) ∘e
+    ( inv-associative-Σ) ∘e
     ( equiv-tot (λ d → distributive-Π-coproduct-binary-coproduct-Decomposition))
     where
     reassociate :
diff --git a/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md b/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md
index 7f48882226..487ad89689 100644
--- a/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md
+++ b/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md
@@ -173,7 +173,7 @@ module _
             ( equiv-ternary-left-iterated-coproduct-Decomposition-subuniverse
                 P X C2))
         ( λ d → associative-product _ _ _)) ∘e
-      ( inv-associative-Σ _ _ _) ∘e
+      ( inv-associative-Σ) ∘e
       ( equiv-tot (λ d → right-distributive-product-Σ))
 
     equiv-right-iterated-cauchy-product-species-subuniverse :
@@ -200,7 +200,7 @@ module _
         ( _)
         ( equiv-ternary-right-iterated-coproduct-Decomposition-subuniverse
             P X C2)) ∘e
-      ( inv-associative-Σ _ _ _) ∘e
+      ( inv-associative-Σ) ∘e
       ( equiv-tot (λ d → left-distributive-product-Σ))
 
     equiv-associative-cauchy-product-species-subuniverse :
@@ -324,7 +324,7 @@ module _
         P
         X
         C2)) ∘e
-    ( inv-associative-Σ _ _ _) ∘e
+    ( inv-associative-Σ) ∘e
     ( equiv-tot (λ _ → commutative-product))
 
   equiv-left-unit-law-cauchy-product-species-subuniverse :
diff --git a/src/species/cauchy-series-species-of-types-in-subuniverses.lagda.md b/src/species/cauchy-series-species-of-types-in-subuniverses.lagda.md
index 1e6f11e40a..4617313292 100644
--- a/src/species/cauchy-series-species-of-types-in-subuniverses.lagda.md
+++ b/src/species/cauchy-series-species-of-types-in-subuniverses.lagda.md
@@ -63,7 +63,7 @@ module _
     cauchy-series-species-subuniverse ≃
     cauchy-series-species-types (Σ-extension-species-subuniverse P Q S) X
   equiv-cauchy-series-Σ-extension-species-subuniverse =
-    (equiv-tot (λ U → inv-associative-Σ _ _ _)) ∘e (associative-Σ _ _ _)
+    (equiv-tot (λ U → inv-associative-Σ)) ∘e (associative-Σ)
 ```
 
 ### Equivalences
diff --git a/src/species/dirichlet-exponentials-species-of-types.lagda.md b/src/species/dirichlet-exponentials-species-of-types.lagda.md
index 8fdc9897a6..dccfe72288 100644
--- a/src/species/dirichlet-exponentials-species-of-types.lagda.md
+++ b/src/species/dirichlet-exponentials-species-of-types.lagda.md
@@ -99,7 +99,7 @@ module _
                     ( compute-right-equiv-binary-product-Decomposition-Π-Decomposition
                       ( D)
                       ( b')))))))) ∘e
-    ( inv-associative-Σ _ _ _) ∘e
+    ( inv-associative-Σ) ∘e
     ( equiv-tot (λ d → distributive-Π-coproduct-binary-coproduct-Decomposition))
     where
     reassociate :
diff --git a/src/species/dirichlet-products-species-of-types-in-subuniverses.lagda.md b/src/species/dirichlet-products-species-of-types-in-subuniverses.lagda.md
index 1a872f00c7..89560cf1ab 100644
--- a/src/species/dirichlet-products-species-of-types-in-subuniverses.lagda.md
+++ b/src/species/dirichlet-products-species-of-types-in-subuniverses.lagda.md
@@ -194,7 +194,7 @@ module _
               X
               C2)
         ( λ d → associative-product _ _ _)) ∘e
-      ( inv-associative-Σ _ _ _) ∘e
+      ( inv-associative-Σ) ∘e
       ( equiv-tot (λ d → right-distributive-product-Σ))
 
     equiv-right-iterated-dirichlet-product-species-subuniverse :
@@ -232,7 +232,7 @@ module _
           P
           X
           C2)) ∘e
-      ( inv-associative-Σ _ _ _) ∘e
+      ( inv-associative-Σ) ∘e
         ( ( equiv-tot (λ d → left-distributive-product-Σ)))
 
     equiv-associative-dirichlet-product-species-subuniverse :
@@ -357,7 +357,7 @@ module _
         P
         X
         C2)) ∘e
-    ( inv-associative-Σ _ _ _) ∘e
+    ( inv-associative-Σ) ∘e
     ( equiv-tot (λ _ → commutative-product))
 
   equiv-left-unit-law-dirichlet-product-species-subuniverse :
diff --git a/src/species/small-cauchy-composition-species-of-types-in-subuniverses.lagda.md b/src/species/small-cauchy-composition-species-of-types-in-subuniverses.lagda.md
index 0988bc7cc7..09bdc28548 100644
--- a/src/species/small-cauchy-composition-species-of-types-in-subuniverses.lagda.md
+++ b/src/species/small-cauchy-composition-species-of-types-in-subuniverses.lagda.md
@@ -118,8 +118,8 @@ module _
         ( equiv-product-right inv-distributive-Π-Σ) ∘e
         ( inv-equiv right-distributive-product-Σ) ∘e
         ( equiv-tot (λ _ → inv-equiv left-distributive-product-Σ)) ∘e
-        ( associative-Σ _ _ _))) ∘e
-    ( associative-Σ _ _ _) ∘e
+        ( associative-Σ))) ∘e
+    ( associative-Σ) ∘e
     ( equiv-Σ-equiv-base
       ( _)
       ( ( equiv-remove-redundant-prop
@@ -138,7 +138,7 @@ module _
         ( commutative-product) ∘e
         ( equiv-tot
           ( λ p → equiv-total-is-in-subuniverse-Σ-Decomposition P (X , p))))) ∘e
-    ( inv-associative-Σ _ _ _) ∘e
+    ( inv-associative-Σ) ∘e
     ( equiv-tot (λ p → inv-equiv (equiv-is-small (C1 S T (X , p)))))
 ```
 
diff --git a/src/structured-types/h-spaces.lagda.md b/src/structured-types/h-spaces.lagda.md
index be217b8539..156a5f15c5 100644
--- a/src/structured-types/h-spaces.lagda.md
+++ b/src/structured-types/h-spaces.lagda.md
@@ -194,5 +194,5 @@ module _
           ( equiv-funext)
           ( λ _ →
             equiv-tot (λ _ → inv-equiv (equiv-right-whisker-concat refl))))) ∘e
-    ( associative-Σ _ _ _)
+    ( associative-Σ)
 ```
diff --git a/src/synthetic-homotopy-theory/descent-circle-subtypes.lagda.md b/src/synthetic-homotopy-theory/descent-circle-subtypes.lagda.md
index 8b2ed00fc2..b08f68dd4c 100644
--- a/src/synthetic-homotopy-theory/descent-circle-subtypes.lagda.md
+++ b/src/synthetic-homotopy-theory/descent-circle-subtypes.lagda.md
@@ -91,20 +91,7 @@ module _
                     ( B))
                 ( x , r) ＝
               ( x , r)))
-      by
-        associative-Σ
-          ( type-family-with-descent-data-circle A)
-          ( type-double-family-with-dependent-descent-data-circle A B)
-          ( λ u →
-            map-Σ
-              ( type-double-family-with-dependent-descent-data-circle A B)
-              ( map-aut-family-with-descent-data-circle A)
-              ( λ x →
-                map-dependent-automorphism-double-family-with-dependent-descent-data-circle
-                  ( A)
-                  ( B))
-              ( u) ＝
-            u)
+      by associative-Σ
     ≃ Σ ( type-family-with-descent-data-circle A)
         ( λ x →
           ( is-in-subtype subtype-descent-data-circle-subtype x) ×
@@ -126,11 +113,7 @@ module _
     ≃ Σ ( fixpoint-descent-data-circle
           ( descent-data-family-with-descent-data-circle A))
         ( λ x → is-in-subtype subtype-descent-data-circle-subtype (pr1 x))
-      by
-        inv-associative-Σ
-          ( type-family-with-descent-data-circle A)
-          ( λ x → map-aut-family-with-descent-data-circle A x ＝ x)
-          ( λ x → is-in-subtype subtype-descent-data-circle-subtype (pr1 x))
+      by inv-associative-Σ
 
   equiv-section-descent-data-circle-subtype-fixpoint-in-subtype :
     dependent-universal-property-circle l →
diff --git a/src/synthetic-homotopy-theory/flattening-lemma-sequential-colimits.lagda.md b/src/synthetic-homotopy-theory/flattening-lemma-sequential-colimits.lagda.md
index 1e014f974d..f3580c570c 100644
--- a/src/synthetic-homotopy-theory/flattening-lemma-sequential-colimits.lagda.md
+++ b/src/synthetic-homotopy-theory/flattening-lemma-sequential-colimits.lagda.md
@@ -123,14 +123,8 @@ module _
         ( cofork-cocone-sequential-diagram c))
   pr1 equiv-double-arrow-flattening-lemma-sequential-colimit =
     inv-associative-Σ
-      ( ℕ)
-      ( family-sequential-diagram A)
-      ( P ∘ ind-Σ (map-cocone-sequential-diagram c))
   pr1 (pr2 equiv-double-arrow-flattening-lemma-sequential-colimit) =
     inv-associative-Σ
-      ( ℕ)
-      ( family-sequential-diagram A)
-      ( P ∘ ind-Σ (map-cocone-sequential-diagram c))
   pr1 (pr2 (pr2 equiv-double-arrow-flattening-lemma-sequential-colimit)) =
     refl-htpy
   pr2 (pr2 (pr2 equiv-double-arrow-flattening-lemma-sequential-colimit)) =
diff --git a/src/synthetic-homotopy-theory/hatchers-acyclic-type.lagda.md b/src/synthetic-homotopy-theory/hatchers-acyclic-type.lagda.md
index 10609483e0..4ad46b4c42 100644
--- a/src/synthetic-homotopy-theory/hatchers-acyclic-type.lagda.md
+++ b/src/synthetic-homotopy-theory/hatchers-acyclic-type.lagda.md
@@ -219,11 +219,7 @@ module _
           ( ( ( left-unit-law-Σ-is-contr
                 ( is-torsorial-Id' (a ∙ a))
                 ( a ∙ a , refl)) ∘e
-              ( inv-associative-Σ
-                ( type-Ω (Ω A))
-                ( λ b → b ＝ (a ∙ a))
-                ( λ bq →
-                  power-nat-Ω 5 (Ω A) a ＝ power-nat-Ω 3 (Ω A) (pr1 bq)))) ∘e
+              ( inv-associative-Σ)) ∘e
             ( equiv-tot
               ( λ b →
                 ( commutative-product) ∘e
diff --git a/src/synthetic-homotopy-theory/infinite-cyclic-types.lagda.md b/src/synthetic-homotopy-theory/infinite-cyclic-types.lagda.md
index bab47be956..5e81600a0b 100644
--- a/src/synthetic-homotopy-theory/infinite-cyclic-types.lagda.md
+++ b/src/synthetic-homotopy-theory/infinite-cyclic-types.lagda.md
@@ -156,12 +156,7 @@ module _
                               ℤ-Pointed-Type-With-Aut))))
                       ( is-equiv-id)))) ∘e
               ( ( equiv-right-swap-Σ) ∘e
-                ( ( associative-Σ
-                    ( ℤ ≃ ℤ)
-                    ( λ e → Id (map-equiv e zero-ℤ) zero-ℤ)
-                    ( λ e →
-                      ( map-equiv (pr1 e) ∘ succ-ℤ) ~
-                      ( succ-ℤ ∘ map-equiv (pr1 e)))) ∘e
+                ( ( associative-Σ) ∘e
                   ( ( equiv-right-swap-Σ) ∘e
                     ( equiv-Σ
                       ( λ e → Id (map-equiv (pr1 e) zero-ℤ) zero-ℤ)
diff --git a/src/synthetic-homotopy-theory/universal-property-suspensions-of-pointed-types.lagda.md b/src/synthetic-homotopy-theory/universal-property-suspensions-of-pointed-types.lagda.md
index a8b0a7025c..a130c79464 100644
--- a/src/synthetic-homotopy-theory/universal-property-suspensions-of-pointed-types.lagda.md
+++ b/src/synthetic-homotopy-theory/universal-property-suspensions-of-pointed-types.lagda.md
@@ -146,19 +146,9 @@ module _
     ( left-unit-law-Σ-is-contr
       ( is-torsorial-Id (point-Pointed-Type Y))
       ( point-Pointed-Type Y , refl)) ∘e
-    ( inv-associative-Σ
-      ( type-Pointed-Type Y)
-      ( λ z → point-Pointed-Type Y ＝ z)
-      ( λ t →
-        Σ ( type-Pointed-Type X → point-Pointed-Type Y ＝ pr1 t)
-          ( λ f → f (point-Pointed-Type X) ＝ pr2 t))) ∘e
+    ( inv-associative-Σ) ∘e
     ( equiv-tot (λ y1 → equiv-left-swap-Σ)) ∘e
-    ( associative-Σ
-      ( type-Pointed-Type Y)
-      ( λ y1 → type-Pointed-Type X → point-Pointed-Type Y ＝ y1)
-      ( λ z →
-        Σ ( point-Pointed-Type Y ＝ pr1 z)
-          ( λ x → pr2 z (point-Pointed-Type X) ＝ x))) ∘e
+    ( associative-Σ) ∘e
     ( inv-right-unit-law-Σ-is-contr
       ( λ z → is-torsorial-Id (pr2 z (point-Pointed-Type X)))) ∘e
     ( left-unit-law-Σ-is-contr
diff --git a/src/trees/directed-trees.lagda.md b/src/trees/directed-trees.lagda.md
index 5c60f5b264..576a4937af 100644
--- a/src/trees/directed-trees.lagda.md
+++ b/src/trees/directed-trees.lagda.md
@@ -476,11 +476,7 @@ module _
               ( y , e))
         ≃ Σ ( Σ (vertex-Directed-Graph G) (edge-Directed-Graph G x))
             ( λ p → walk-Directed-Graph G (pr1 p) r)
-          by
-          inv-associative-Σ
-            ( vertex-Directed-Graph G)
-            ( edge-Directed-Graph G x)
-            ( λ p → walk-Directed-Graph G (pr1 p) r)
+          by inv-associative-Σ
         ≃ walk-Directed-Graph G y r
           by
           left-unit-law-Σ-is-contr
diff --git a/src/trees/extensional-w-types.lagda.md b/src/trees/extensional-w-types.lagda.md
index 257d84375e..87ffe47bce 100644
--- a/src/trees/extensional-w-types.lagda.md
+++ b/src/trees/extensional-w-types.lagda.md
@@ -135,10 +135,7 @@ module _
                 ( equiv-tot
                   ( λ g →
                     inv-equiv (equiv-fam-equiv-equiv-slice f g)))))) ∘e
-          ( associative-Σ
-            ( A)
-            ( λ x → B x → 𝕎 A B)
-            ( λ t → Eq-ext-𝕎 (tree-𝕎 a f) (tree-𝕎 (pr1 t) (pr2 t))))) ∘e
+          ( associative-Σ)) ∘e
         ( equiv-Σ
           ( λ (t : Σ A (λ x → B x → 𝕎 A B)) →
             Eq-ext-𝕎 (tree-𝕎 a f) (tree-𝕎 (pr1 t) (pr2 t)))
diff --git a/src/trees/functoriality-w-types.lagda.md b/src/trees/functoriality-w-types.lagda.md
index 6a32e1a93e..e5a123d283 100644
--- a/src/trees/functoriality-w-types.lagda.md
+++ b/src/trees/functoriality-w-types.lagda.md
@@ -71,10 +71,7 @@ abstract
     (D : C → UU l4) (f : A → C) (e : (x : A) → B x ≃ D (f x)) →
     (y : 𝕎 C D) → fiber (map-𝕎 D f e) y ≃ fiber-map-𝕎 D f e y
   equiv-fiber-map-𝕎 {A = A} {B} {C} D f e (tree-𝕎 c γ) =
-    ( ( ( inv-equiv
-          ( associative-Σ A
-            ( λ a → f a ＝ c)
-            ( λ t → (d : D c) → fiber (map-𝕎 D f e) (γ d)))) ∘e
+    ( ( ( inv-associative-Σ) ∘e
         ( equiv-tot
           ( λ a →
             ( ( equiv-tot
@@ -110,9 +107,7 @@ abstract
                     ( f a)
                     ( ( map-𝕎 D f e) ∘
                       ( α ∘ map-inv-equiv (e a)))) (tree-𝕎 c γ)))))) ∘e
-      ( associative-Σ A
-        ( λ a → B a → 𝕎 A B)
-        ( λ t → map-𝕎 D f e (structure-𝕎-Alg t) ＝ tree-𝕎 c γ))) ∘e
+      ( associative-Σ)) ∘e
     ( equiv-Σ
       ( λ t → map-𝕎 D f e (structure-𝕎-Alg t) ＝ tree-𝕎 c γ)
       ( inv-equiv-structure-𝕎-Alg)
diff --git a/src/univalent-combinatorics/binomial-types.lagda.md b/src/univalent-combinatorics/binomial-types.lagda.md
index f815dbd237..a2eeb10c7a 100644
--- a/src/univalent-combinatorics/binomial-types.lagda.md
+++ b/src/univalent-combinatorics/binomial-types.lagda.md
@@ -172,12 +172,9 @@ compute-binomial-type-Level l {l1} {l2} A B =
           equiv-trunc-Prop
             ( equiv-postcomp-equiv
               ( inv-equiv (equiv-total-fiber (pr1 (pr2 e)))) B))) ∘e
-      ( inv-associative-Σ
-        ( UU (l1 ⊔ l))
-        ( λ X → X ↪ᵈ A)
-        ( λ X → mere-equiv B (pr1 X)))) ∘e
+      ( inv-associative-Σ)) ∘e
     ( equiv-tot (λ X → commutative-product))) ∘e
-  ( associative-Σ (UU (l1 ⊔ l)) (λ X → mere-equiv B X) (λ X → (pr1 X) ↪ᵈ A))
+  ( associative-Σ)
 
 compute-binomial-type :
   {l1 l2 : Level} (A : UU l1) (B : UU l2) →
@@ -313,14 +310,7 @@ abstract
                         ( _)
                         ( λ q → id-equiv)
                         ( λ q → id-equiv)))))))) ∘e
-      ( associative-Σ
-        ( A → Decidable-Prop _)
-        ( λ a → Decidable-Prop _)
-        ( λ t →
-          mere-equiv
-            ( Maybe B)
-            ( ( Σ A (λ a → type-Decidable-Prop (pr1 t a))) +
-              ( type-Decidable-Prop (pr2 t)))))) ∘e
+      ( associative-Σ)) ∘e
     ( equiv-Σ
       ( λ p →
         mere-equiv
diff --git a/src/univalent-combinatorics/cartesian-product-types.lagda.md b/src/univalent-combinatorics/cartesian-product-types.lagda.md
index 43dee54458..476f64dd05 100644
--- a/src/univalent-combinatorics/cartesian-product-types.lagda.md
+++ b/src/univalent-combinatorics/cartesian-product-types.lagda.md
@@ -84,7 +84,7 @@ equiv-left-factor {l1} {l2} {X} {Y} y =
   ( ( right-unit-law-product) ∘e
     ( equiv-tot
       ( λ x → equiv-is-contr (is-torsorial-Id' y) is-contr-unit))) ∘e
-  ( associative-Σ X (λ x → Y) (λ t → Id (pr2 t) y))
+  ( associative-Σ)
 
 count-left-factor :
   {l1 l2 : Level} {X : UU l1} {Y : UU l2} → count (X × Y) → Y → count X
diff --git a/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md b/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md
index 398a1fe35d..fd404527f3 100644
--- a/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md
+++ b/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md
@@ -148,9 +148,7 @@ count-fiber-map-section-family {l1} {l2} {A} {B} b e f (pair y z) =
     ( ( ( left-unit-law-Σ-is-contr
             ( is-torsorial-Id' y)
             ( pair y refl)) ∘e
-        ( inv-associative-Σ A
-          ( λ x → Id x y)
-          ( λ t → Id (tr B (pr2 t) (b (pr1 t))) z))) ∘e
+        ( inv-associative-Σ)) ∘e
       ( equiv-tot (λ x → equiv-pair-eq-Σ (pair x (b x)) (pair y z))))
     ( count-eq (has-decidable-equality-count (f y)) (b y) z)
 
diff --git a/src/univalent-combinatorics/decidable-equivalence-relations.lagda.md b/src/univalent-combinatorics/decidable-equivalence-relations.lagda.md
index c623cec35a..04f24d2510 100644
--- a/src/univalent-combinatorics/decidable-equivalence-relations.lagda.md
+++ b/src/univalent-combinatorics/decidable-equivalence-relations.lagda.md
@@ -187,12 +187,7 @@ equiv-Surjection-Finite-Type-Decidable-Equivalence-Relation-Finite-Type {l1} A =
     ( λ X → (type-Finite-Type A) ↠ (type-Finite-Type X))
     ( equiv-tot
       ( λ X → inv-equiv is-finite-iff-∃-surjection-has-decidable-equality))) ∘e
-  ( inv-associative-Σ
-    ( UU l1)
-    ( λ X →
-        has-decidable-equality X ×
-        type-trunc-Prop (Σ ℕ (λ n → Fin n ↠ X)))
-    ( λ X → type-Finite-Type A ↠ pr1 X)) ∘e
+  ( inv-associative-Σ) ∘e
   ( equiv-tot
     ( λ X →
       ( ( inv-equiv
diff --git a/src/univalent-combinatorics/dependent-pair-types.lagda.md b/src/univalent-combinatorics/dependent-pair-types.lagda.md
index bb19fd3a96..3e240adc0c 100644
--- a/src/univalent-combinatorics/dependent-pair-types.lagda.md
+++ b/src/univalent-combinatorics/dependent-pair-types.lagda.md
@@ -108,9 +108,7 @@ abstract
                 ( λ t →
                   ( equiv-tot
                     ( λ x → equiv-eq-pair-Σ (map-section-family b x) t)) ∘e
-                  ( ( associative-Σ A
-                      ( λ (x : A) → Id x (pr1 t))
-                      ( λ s → Id (tr B (pr2 s) (b (pr1 s))) (pr2 t))) ∘e
+                  ( ( associative-Σ) ∘e
                     ( inv-left-unit-law-Σ-is-contr
                       ( is-torsorial-Id' (pr1 t))
                       ( pair (pr1 t) refl))))))
diff --git a/src/univalent-combinatorics/fibers-of-maps.lagda.md b/src/univalent-combinatorics/fibers-of-maps.lagda.md
index 2d9e458ea5..8a78ffba0b 100644
--- a/src/univalent-combinatorics/fibers-of-maps.lagda.md
+++ b/src/univalent-combinatorics/fibers-of-maps.lagda.md
@@ -121,9 +121,7 @@ abstract
       ( ( ( left-unit-law-Σ-is-contr
             ( is-torsorial-Id' y)
             ( pair y refl)) ∘e
-          ( inv-associative-Σ A
-            ( λ x → Id x y)
-            ( λ t → Id (tr B (pr2 t) (b (pr1 t))) z))) ∘e
+          ( inv-associative-Σ)) ∘e
         ( equiv-tot (λ x → equiv-pair-eq-Σ (pair x (b x)) (pair y z))))
       ( is-finite-eq (has-decidable-equality-is-finite (g y)))
 ```
diff --git a/src/univalent-combinatorics/inhabited-finite-types.lagda.md b/src/univalent-combinatorics/inhabited-finite-types.lagda.md
index 8fb4593a19..62ad690ee5 100644
--- a/src/univalent-combinatorics/inhabited-finite-types.lagda.md
+++ b/src/univalent-combinatorics/inhabited-finite-types.lagda.md
@@ -87,17 +87,17 @@ is-finite-and-inhabited X =
 compute-Inhabited-Finite-Type' :
   {l : Level} →
   Inhabited-Finite-Type l ≃ type-subuniverse is-finite-and-inhabited-Prop
-compute-Inhabited-Finite-Type' = associative-Σ _ _ _
+compute-Inhabited-Finite-Type' = associative-Σ
 
 map-compute-Inhabited-Finite-Type' :
   {l : Level} →
   Inhabited-Finite-Type l → type-subuniverse is-finite-and-inhabited-Prop
-map-compute-Inhabited-Finite-Type' = map-associative-Σ _ _ _
+map-compute-Inhabited-Finite-Type' = map-associative-Σ
 
 map-inv-compute-Inhabited-Finite-Type' :
   {l : Level} →
   type-subuniverse is-finite-and-inhabited-Prop → Inhabited-Finite-Type l
-map-inv-compute-Inhabited-Finite-Type' = map-inv-associative-Σ _ _ _
+map-inv-compute-Inhabited-Finite-Type' = map-inv-associative-Σ
 ```
 
 ### Families of inhabited types
diff --git a/src/univalent-combinatorics/sums-of-natural-numbers.lagda.md b/src/univalent-combinatorics/sums-of-natural-numbers.lagda.md
index 6fff4532d6..c610429e47 100644
--- a/src/univalent-combinatorics/sums-of-natural-numbers.lagda.md
+++ b/src/univalent-combinatorics/sums-of-natural-numbers.lagda.md
@@ -51,7 +51,7 @@ abstract
     ( ( double-counting-equiv
         ( count-Σ count-A (λ x → count-Σ (count-B x) (λ y → count-Fin (f x y))))
         ( count-Σ (count-Σ count-A count-B) (λ x → count-Fin (ind-Σ f x)))
-        ( inv-associative-Σ A B (λ x → Fin (ind-Σ f x)))) ∙
+        ( inv-associative-Σ)) ∙
       ( number-of-elements-count-Σ
         ( count-Σ count-A count-B)
         ( λ x → (count-Fin (ind-Σ f x)))))
diff --git a/src/univalent-combinatorics/type-duality.lagda.md b/src/univalent-combinatorics/type-duality.lagda.md
index bdfc816854..77a5a6feee 100644
--- a/src/univalent-combinatorics/type-duality.lagda.md
+++ b/src/univalent-combinatorics/type-duality.lagda.md
@@ -53,7 +53,7 @@ equiv-surjection-finite-type-family-finite-inhabited-type {l} A B =
         Σ (type-Finite-Type B) (λ b → type-Inhabited-Finite-Type (Y b)))
       ( equiv-postcomp
         ( type-Finite-Type B)
-        ( inv-associative-Σ ( UU l) is-finite ( λ X → is-inhabited (pr1 X)) ∘e
+        ( inv-associative-Σ) ∘e
           equiv-Σ
             ( λ z → is-finite z × is-inhabited z)
             ( id-equiv)
@@ -67,10 +67,7 @@ equiv-surjection-finite-type-family-finite-inhabited-type {l} A B =
           ( structure-map (λ x → is-inhabited x × is-finite x))
           ( id-equiv)
           ( λ _ → inv-equiv distributive-Π-Σ)) ∘e
-        ( ( associative-Σ
-            ( type-Finite-Type A → type-Finite-Type B)
-            ( structure-map is-inhabited)
-            ( _)) ∘e
+        ( ( associative-Σ) ∘e
           ( ( inv-equiv
               ( equiv-inclusion-is-full-subtype
                 ( λ f →
@@ -96,7 +93,7 @@ equiv-Fiber-trunc-prop-Finite-Type l {l1} A =
   ( ( equiv-Π
       ( λ _ → Inhabited-Finite-Type _)
       ( id-equiv)
-      ( λ a → inv-associative-Σ _ _ _) ∘e
+      ( λ a → inv-associative-Σ) ∘e
       ( ( equiv-Fiber-structure
           ( l)
           ( λ X → is-finite X × is-inhabited X) (type-Finite-Type A)))) ∘e
@@ -117,5 +114,5 @@ equiv-Fiber-trunc-prop-Finite-Type l {l1} A =
           ( _)
           ( id-equiv)
           ( λ _ → equiv-left-swap-Σ)) ∘e
-        ( associative-Σ (UU (l ⊔ l1)) (is-finite) _)))))
+        ( associative-Σ)))))
 ```

From 1992ad505636deb44f0f273989a9edbfbb25fd60 Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:19:58 +0200
Subject: [PATCH 02/13] implicit type arguments for `associative-product`

---
 .../iterated-cartesian-product-types.lagda.md       |  9 ++-------
 ...type-arithmetic-cartesian-product-types.lagda.md |  2 +-
 ...oducts-species-of-types-in-subuniverses.lagda.md |  4 ++--
 ...oducts-species-of-types-in-subuniverses.lagda.md |  7 +++----
 .../decidable-equivalence-relations.lagda.md        | 13 +++----------
 5 files changed, 11 insertions(+), 24 deletions(-)

diff --git a/src/foundation/iterated-cartesian-product-types.lagda.md b/src/foundation/iterated-cartesian-product-types.lagda.md
index e51230c990..8dfdd371b9 100644
--- a/src/foundation/iterated-cartesian-product-types.lagda.md
+++ b/src/foundation/iterated-cartesian-product-types.lagda.md
@@ -131,13 +131,8 @@ equiv-product-iterated-product-lists :
 equiv-product-iterated-product-lists nil q =
   left-unit-law-product-is-contr (is-contr-raise-unit)
 equiv-product-iterated-product-lists (cons x p) q =
-  ( ( equiv-product
-      ( id-equiv)
-      ( equiv-product-iterated-product-lists p q)) ∘e
-    ( associative-product
-      ( x)
-      ( iterated-product-lists p)
-      ( iterated-product-lists q)))
+  ( equiv-product-right (equiv-product-iterated-product-lists p q)) ∘e
+  ( associative-product)
 ```
 
 ### Iterated cartesian product is closed under permutations
diff --git a/src/foundation/type-arithmetic-cartesian-product-types.lagda.md b/src/foundation/type-arithmetic-cartesian-product-types.lagda.md
index 80593c1a75..d4848eb164 100644
--- a/src/foundation/type-arithmetic-cartesian-product-types.lagda.md
+++ b/src/foundation/type-arithmetic-cartesian-product-types.lagda.md
@@ -69,7 +69,7 @@ module _
 
 ```agda
 module _
-  {l1 l2 l3 : Level} (A : UU l1) (B : UU l2) (C : UU l3)
+  {l1 l2 l3 : Level} {A : UU l1} {B : UU l2} {C : UU l3}
   where
 
   map-associative-product : (A × B) × C → A × (B × C)
diff --git a/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md b/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md
index 487ad89689..a6fc56374c 100644
--- a/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md
+++ b/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md
@@ -165,14 +165,14 @@ module _
                     P X d))))
         ( ( equiv-Σ
             ( _)
-            ( associative-product _ _ _ ∘e commutative-product)
+            ( associative-product ∘e commutative-product)
             ( λ x →
               equiv-postcomp-equiv
                 ( associative-coproduct ∘e commutative-coproduct _ _)
                 ( inclusion-subuniverse P X))) ∘e
             ( equiv-ternary-left-iterated-coproduct-Decomposition-subuniverse
                 P X C2))
-        ( λ d → associative-product _ _ _)) ∘e
+        ( λ d → associative-product)) ∘e
       ( inv-associative-Σ) ∘e
       ( equiv-tot (λ d → right-distributive-product-Σ))
 
diff --git a/src/species/dirichlet-products-species-of-types-in-subuniverses.lagda.md b/src/species/dirichlet-products-species-of-types-in-subuniverses.lagda.md
index 89560cf1ab..b77419e7b6 100644
--- a/src/species/dirichlet-products-species-of-types-in-subuniverses.lagda.md
+++ b/src/species/dirichlet-products-species-of-types-in-subuniverses.lagda.md
@@ -183,17 +183,16 @@ module _
                   d))))
         ( equiv-Σ
             ( _)
-            ( associative-product _ _ _ ∘e commutative-product)
+            ( associative-product ∘e commutative-product)
             ( λ x →
               equiv-postcomp-equiv
-                ( ( associative-product _ _ _ ∘e
-                  ( commutative-product)))
+                ( associative-product ∘e commutative-product)
                 ( inclusion-subuniverse P X)) ∘e
             equiv-ternary-left-iterated-product-Decomposition-Subuniverse
               P
               X
               C2)
-        ( λ d → associative-product _ _ _)) ∘e
+        ( λ d → associative-product)) ∘e
       ( inv-associative-Σ) ∘e
       ( equiv-tot (λ d → right-distributive-product-Σ))
 
diff --git a/src/univalent-combinatorics/decidable-equivalence-relations.lagda.md b/src/univalent-combinatorics/decidable-equivalence-relations.lagda.md
index 04f24d2510..a792a83eff 100644
--- a/src/univalent-combinatorics/decidable-equivalence-relations.lagda.md
+++ b/src/univalent-combinatorics/decidable-equivalence-relations.lagda.md
@@ -190,16 +190,9 @@ equiv-Surjection-Finite-Type-Decidable-Equivalence-Relation-Finite-Type {l1} A =
   ( inv-associative-Σ) ∘e
   ( equiv-tot
     ( λ X →
-      ( ( inv-equiv
-          ( associative-product
-            ( has-decidable-equality X)
-            ( type-trunc-Prop (Σ ℕ (λ n → Fin n ↠ X)))
-            ( type-Finite-Type A ↠ X))) ∘e
-        ( equiv-product id-equiv commutative-product) ∘e
-        ( associative-product
-          ( has-decidable-equality (map-equiv id-equiv X))
-          ( type-Finite-Type A ↠ X)
-          ( type-trunc-Prop (Σ ℕ (λ n → Fin n ↠ X)))) ∘e
+      ( ( inv-associative-product) ∘e
+        ( equiv-product-right commutative-product) ∘e
+        ( associative-product) ∘e
         ( equiv-product-left commutative-product) ∘e
         ( equiv-add-redundant-prop
           ( is-prop-type-trunc-Prop)

From a0980144db93fdaa214095df1bb2d5bc199f5f9b Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:23:10 +0200
Subject: [PATCH 03/13] implicit type arguments for `commutative-coproduct`

---
 .../coproduct-decompositions-subuniverse.lagda.md         | 8 +++-----
 src/foundation/disjunction.lagda.md                       | 2 +-
 src/foundation/type-arithmetic-coproduct-types.lagda.md   | 2 +-
 ...chy-products-species-of-types-in-subuniverses.lagda.md | 2 +-
 .../2-element-decidable-subtypes.lagda.md                 | 5 +----
 .../finitely-enumerable-types.lagda.md                    | 2 +-
 6 files changed, 8 insertions(+), 13 deletions(-)

diff --git a/src/foundation/coproduct-decompositions-subuniverse.lagda.md b/src/foundation/coproduct-decompositions-subuniverse.lagda.md
index 290062c879..a86fec7fd1 100644
--- a/src/foundation/coproduct-decompositions-subuniverse.lagda.md
+++ b/src/foundation/coproduct-decompositions-subuniverse.lagda.md
@@ -300,10 +300,8 @@ module _
         ( commutative-product)
         ( λ x →
           equiv-postcomp-equiv
-            ( commutative-coproduct
-              ( inclusion-subuniverse P (pr1 x))
-              ( inclusion-subuniverse P (pr2 x)))
-            (inclusion-subuniverse P X))) ∘e
+            ( commutative-coproduct)
+            ( inclusion-subuniverse P X))) ∘e
       ( ( inv-associative-Σ)))
 ```
 
@@ -378,7 +376,7 @@ module _
     ( equiv-tot
       ( λ x →
         ( ( equiv-postcomp-equiv
-            ( commutative-coproduct _ _)
+            ( commutative-coproduct)
             ( inclusion-subuniverse P X)) ∘e
         ( ( left-unit-law-Σ-is-contr
             ( is-torsorial-equiv-subuniverse' P
diff --git a/src/foundation/disjunction.lagda.md b/src/foundation/disjunction.lagda.md
index a36b44f3f7..042a708468 100644
--- a/src/foundation/disjunction.lagda.md
+++ b/src/foundation/disjunction.lagda.md
@@ -346,7 +346,7 @@ module _
   where
 
   swap-disjunction : disjunction-type A B → disjunction-type B A
-  swap-disjunction = map-trunc-Prop (map-commutative-coproduct A B)
+  swap-disjunction = map-trunc-Prop map-commutative-coproduct
 ```
 
 ## See also
diff --git a/src/foundation/type-arithmetic-coproduct-types.lagda.md b/src/foundation/type-arithmetic-coproduct-types.lagda.md
index 4bfa836a20..03ee263c6c 100644
--- a/src/foundation/type-arithmetic-coproduct-types.lagda.md
+++ b/src/foundation/type-arithmetic-coproduct-types.lagda.md
@@ -34,7 +34,7 @@ themselves, cartesian products, and dependent pair types.
 
 ```agda
 module _
-  {l1 l2 : Level} (A : UU l1) (B : UU l2)
+  {l1 l2 : Level} {A : UU l1} {B : UU l2}
   where
 
   map-commutative-coproduct : A + B → B + A
diff --git a/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md b/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md
index a6fc56374c..0f01710cdb 100644
--- a/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md
+++ b/src/species/cauchy-products-species-of-types-in-subuniverses.lagda.md
@@ -168,7 +168,7 @@ module _
             ( associative-product ∘e commutative-product)
             ( λ x →
               equiv-postcomp-equiv
-                ( associative-coproduct ∘e commutative-coproduct _ _)
+                ( associative-coproduct ∘e commutative-coproduct)
                 ( inclusion-subuniverse P X))) ∘e
             ( equiv-ternary-left-iterated-coproduct-Decomposition-subuniverse
                 P X C2))
diff --git a/src/univalent-combinatorics/2-element-decidable-subtypes.lagda.md b/src/univalent-combinatorics/2-element-decidable-subtypes.lagda.md
index f223fc9b23..fe3efa9178 100644
--- a/src/univalent-combinatorics/2-element-decidable-subtypes.lagda.md
+++ b/src/univalent-combinatorics/2-element-decidable-subtypes.lagda.md
@@ -221,10 +221,7 @@ module _
       ( eq-htpy
         (λ z →
           eq-pair-Σ
-            ( eq-equiv
-              ( pair
-                ( map-commutative-coproduct (Id x z) (Id y z))
-                ( is-equiv-map-commutative-coproduct (Id x z) (Id y z))))
+            ( eq-equiv commutative-coproduct)
             ( eq-pair-Σ
               ( eq-is-prop
                 ( is-prop-is-prop
diff --git a/src/univalent-combinatorics/finitely-enumerable-types.lagda.md b/src/univalent-combinatorics/finitely-enumerable-types.lagda.md
index 11cc061fef..0641d57932 100644
--- a/src/univalent-combinatorics/finitely-enumerable-types.lagda.md
+++ b/src/univalent-combinatorics/finitely-enumerable-types.lagda.md
@@ -238,7 +238,7 @@ abstract
     finite-enumeration (X + Y) → finite-enumeration Y
   finite-enumeration-right-summand eX+Y =
     finite-enumeration-left-summand
-      ( finite-enumeration-equiv eX+Y (commutative-coproduct _ _))
+      ( finite-enumeration-equiv eX+Y (commutative-coproduct))
 
 finite-enumeration-coproduct :
   {l1 l2 : Level} {X : UU l1} {Y : UU l2} →

From f6b93a33b01c3c899d72fa79833974a97a0f153c Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:30:37 +0200
Subject: [PATCH 04/13] fix `inv-associative-product`

---
 .../type-arithmetic-cartesian-product-types.lagda.md           | 3 +++
 1 file changed, 3 insertions(+)

diff --git a/src/foundation/type-arithmetic-cartesian-product-types.lagda.md b/src/foundation/type-arithmetic-cartesian-product-types.lagda.md
index d4848eb164..6125780a0c 100644
--- a/src/foundation/type-arithmetic-cartesian-product-types.lagda.md
+++ b/src/foundation/type-arithmetic-cartesian-product-types.lagda.md
@@ -94,6 +94,9 @@ module _
 
   associative-product : ((A × B) × C) ≃ (A × (B × C))
   associative-product = associative-Σ
+
+  inv-associative-product : (A × (B × C)) ≃ ((A × B) × C)
+  inv-associative-product = inv-associative-Σ
 ```
 
 ### The unit laws of cartesian product types with respect to contractible types

From b89b76dfebe0ae0a19073cf198fc354e389a07a4 Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:40:13 +0200
Subject: [PATCH 05/13] =?UTF-8?q?implicit=20type=20arguments=20to=20`right?=
 =?UTF-8?q?-distributive-=CE=A3-coproduct`?=
MIME-Version: 1.0
Content-Type: text/plain; charset=UTF-8
Content-Transfer-Encoding: 8bit

---
 ...ring-principle-standard-finite-types.lagda.md |  2 +-
 ...w-coproduct-and-sigma-decompositions.lagda.md |  2 +-
 src/foundation/coproduct-decompositions.lagda.md | 16 +---------------
 .../decidable-dependent-pair-types.lagda.md      |  2 +-
 src/foundation/exclusive-disjunction.lagda.md    |  2 --
 src/foundation/exclusive-sum.lagda.md            |  4 ----
 .../type-arithmetic-coproduct-types.lagda.md     | 14 +++++++-------
 ...lies-of-elements-commutative-monoids.lagda.md | 10 ++--------
 .../flattening-lemma-coequalizers.lagda.md       |  2 --
 .../2-element-types.lagda.md                     |  2 +-
 .../binomial-types.lagda.md                      |  8 ++------
 .../counting-decidable-subtypes.lagda.md         | 10 ++--------
 .../counting-dependent-pair-types.lagda.md       |  2 +-
 .../untruncated-pi-finite-types.lagda.md         |  5 +----
 14 files changed, 20 insertions(+), 61 deletions(-)

diff --git a/src/elementary-number-theory/well-ordering-principle-standard-finite-types.lagda.md b/src/elementary-number-theory/well-ordering-principle-standard-finite-types.lagda.md
index c8d6c7ef26..ae462be745 100644
--- a/src/elementary-number-theory/well-ordering-principle-standard-finite-types.lagda.md
+++ b/src/elementary-number-theory/well-ordering-principle-standard-finite-types.lagda.md
@@ -242,6 +242,6 @@ abstract
                 ( Σ (Fin k) (B ∘ inl))
                 ( B (inr star)) f) ∘e
               ( equiv-coproduct id-equiv (left-unit-law-Σ (B ∘ inr)))) ∘e
-            ( right-distributive-Σ-coproduct (Fin k) unit B))
+            ( right-distributive-Σ-coproduct B))
           ( y)))
 ```
diff --git a/src/foundation/arithmetic-law-coproduct-and-sigma-decompositions.lagda.md b/src/foundation/arithmetic-law-coproduct-and-sigma-decompositions.lagda.md
index c29be5ba4a..5790b0d216 100644
--- a/src/foundation/arithmetic-law-coproduct-and-sigma-decompositions.lagda.md
+++ b/src/foundation/arithmetic-law-coproduct-and-sigma-decompositions.lagda.md
@@ -138,7 +138,7 @@ module _
                       ( ( equiv-tot
                             ( λ Y →
                               equiv-postcomp-equiv
-                                ( right-distributive-Σ-coproduct A B Y)
+                                ( right-distributive-Σ-coproduct Y)
                                 ( X))) ∘e
                           ( left-unit-law-Σ-is-contr
                               ( is-torsorial-equiv' (A + B))
diff --git a/src/foundation/coproduct-decompositions.lagda.md b/src/foundation/coproduct-decompositions.lagda.md
index 4f8dfd14be..081d474d3f 100644
--- a/src/foundation/coproduct-decompositions.lagda.md
+++ b/src/foundation/coproduct-decompositions.lagda.md
@@ -246,7 +246,7 @@ module _
       ( ( equiv-coproduct
           ( left-unit-law-Σ-is-contr ( is-contr-Fin-1) ( inr star))
           ( left-unit-law-Σ-is-contr is-contr-unit star)) ∘e
-        ( ( right-distributive-Σ-coproduct ( Fin 1) unit (λ x → fiber f x) ∘e
+        ( ( right-distributive-Σ-coproduct (λ x → fiber f x) ∘e
             ( inv-equiv-total-fiber f))))
 
     compute-left-matching-correspondence-binary-coproduct-Decomposition-map-into-Fin-Two-ℕ :
@@ -272,8 +272,6 @@ module _
                     ( inr star))
                   ( map-left-unit-law-Σ-is-contr is-contr-unit star))
                 ( map-right-distributive-Σ-coproduct
-                  ( Fin 1)
-                  ( unit)
                   ( λ x → fiber f x)
                   ( pr1 a , x , pr2 a))))
             ( λ z → pr1 (pr1 z) ＝ x))
@@ -335,8 +333,6 @@ module _
                       ( inr star))
                     ( map-left-unit-law-Σ-is-contr is-contr-unit star))
                   ( map-right-distributive-Σ-coproduct
-                    ( Fin 1)
-                    ( unit)
                     ( λ x → fiber f x)
                     ( pr1 a , x , pr2 a))))
             ( λ z → pr1 (pr1 z) ＝ x))
@@ -519,8 +515,6 @@ module _
             ( map-left-unit-law-Σ-is-contr is-contr-Fin-1 ( inr star))
             ( map-left-unit-law-Σ-is-contr is-contr-unit star)
             ( map-right-distributive-Σ-coproduct
-              ( Fin 1)
-              ( unit)
               ( λ y → y ＝ f x)
               ( f x , refl))))
 
@@ -543,8 +537,6 @@ module _
             equiv-tot
               ( λ _ → extensionality-Fin 2 (inr star) (inl (inr star))))) ∘e
         ( ( right-distributive-Σ-coproduct
-            ( left-summand-binary-coproduct-Decomposition d)
-            ( right-summand-binary-coproduct-Decomposition d)
             ( λ y →
               map-inv-equiv-binary-coproduct-Decomposition-map-into-Fin-Two-ℕ-helper
                 d y ＝ inl (inr star))) ∘e
@@ -573,8 +565,6 @@ module _
             equiv-tot
               ( λ _ → extensionality-Fin 2 (inr star) (inr star)))) ∘e
         ( ( right-distributive-Σ-coproduct
-            ( left-summand-binary-coproduct-Decomposition d)
-            ( right-summand-binary-coproduct-Decomposition d)
             ( λ y →
               map-inv-equiv-binary-coproduct-Decomposition-map-into-Fin-Two-ℕ-helper
                 d y ＝ inr star)) ∘e
@@ -612,8 +602,6 @@ module _
                       ( λ _ →
                         extensionality-Fin 2 (inr star) (inl (inr star))))) ∘e
                 ( ( right-distributive-Σ-coproduct
-                    ( left-summand-binary-coproduct-Decomposition d)
-                    ( right-summand-binary-coproduct-Decomposition d)
                     ( λ y →
                       map-inv-equiv-binary-coproduct-Decomposition-map-into-Fin-Two-ℕ-helper
                         d y ＝
@@ -667,8 +655,6 @@ module _
                     equiv-tot
                       ( λ _ → extensionality-Fin 2 (inr star) (inr star)))) ∘e
                 ( ( right-distributive-Σ-coproduct
-                    ( left-summand-binary-coproduct-Decomposition d)
-                    ( right-summand-binary-coproduct-Decomposition d)
                     ( λ y →
                       map-inv-equiv-binary-coproduct-Decomposition-map-into-Fin-Two-ℕ-helper
                         d y ＝ inr star)))))
diff --git a/src/foundation/decidable-dependent-pair-types.lagda.md b/src/foundation/decidable-dependent-pair-types.lagda.md
index 401e13a607..01a42bb150 100644
--- a/src/foundation/decidable-dependent-pair-types.lagda.md
+++ b/src/foundation/decidable-dependent-pair-types.lagda.md
@@ -78,7 +78,7 @@ is-decidable-Σ-coproduct :
   is-decidable (Σ (A + B) C)
 is-decidable-Σ-coproduct {A = A} {B} C dA dB =
   is-decidable-equiv
-    ( right-distributive-Σ-coproduct A B C)
+    ( right-distributive-Σ-coproduct C)
     ( is-decidable-coproduct dA dB)
 ```
 
diff --git a/src/foundation/exclusive-disjunction.lagda.md b/src/foundation/exclusive-disjunction.lagda.md
index 92407933be..f64452e516 100644
--- a/src/foundation/exclusive-disjunction.lagda.md
+++ b/src/foundation/exclusive-disjunction.lagda.md
@@ -162,8 +162,6 @@ module _
                     ( is-prop-type-Prop Q q q'))))) ∘e
           ( equiv-dependent-universal-property-coproduct (inr q ＝_))))) ∘e
     ( right-distributive-Σ-coproduct
-      ( type-Prop P)
-      ( type-Prop Q)
       ( λ x → (y : type-Prop P + type-Prop Q) → x ＝ y))
 ```
 
diff --git a/src/foundation/exclusive-sum.lagda.md b/src/foundation/exclusive-sum.lagda.md
index 7282c9e05d..5683503a4f 100644
--- a/src/foundation/exclusive-sum.lagda.md
+++ b/src/foundation/exclusive-sum.lagda.md
@@ -250,8 +250,6 @@ module _
                                   ( pr1 (standard-unordered-pair P Q))
                                   ( inl (inr y))))))))))) ∘e
           ( ( right-distributive-Σ-coproduct
-              ( Fin 0)
-              ( unit)
               ( λ x →
                 ( type-Prop (pr2 (standard-unordered-pair P Q) (inl x))) ×
                 ( ¬ ( type-Prop
@@ -278,8 +276,6 @@ module _
                           ( pr1 (standard-unordered-pair P Q))
                           ( inr y)))))))))) ∘e
       ( right-distributive-Σ-coproduct
-        ( Fin 1)
-        ( unit)
         ( λ x →
           ( type-Prop (pr2 (standard-unordered-pair P Q) x)) ×
           ( ¬ ( type-Prop
diff --git a/src/foundation/type-arithmetic-coproduct-types.lagda.md b/src/foundation/type-arithmetic-coproduct-types.lagda.md
index 03ee263c6c..aaf4dff94b 100644
--- a/src/foundation/type-arithmetic-coproduct-types.lagda.md
+++ b/src/foundation/type-arithmetic-coproduct-types.lagda.md
@@ -124,7 +124,7 @@ module _
 
 ```agda
 module _
-  {l1 l2 l3 : Level} (A : UU l1) (B : UU l2) (C : A + B → UU l3)
+  {l1 l2 l3 : Level} {A : UU l1} {B : UU l2} (C : A + B → UU l3)
   where
 
   map-right-distributive-Σ-coproduct :
@@ -225,34 +225,34 @@ module _
 
   map-right-distributive-product-coproduct : (A + B) × C → (A × C) + (B × C)
   map-right-distributive-product-coproduct =
-    map-right-distributive-Σ-coproduct A B (λ _ → C)
+    map-right-distributive-Σ-coproduct (λ _ → C)
 
   map-inv-right-distributive-product-coproduct :
     (A × C) + (B × C) → (A + B) × C
   map-inv-right-distributive-product-coproduct =
-    map-inv-right-distributive-Σ-coproduct A B (λ _ → C)
+    map-inv-right-distributive-Σ-coproduct (λ _ → C)
 
   is-section-map-inv-right-distributive-product-coproduct :
     map-right-distributive-product-coproduct ∘
     map-inv-right-distributive-product-coproduct ~ id
   is-section-map-inv-right-distributive-product-coproduct =
-    is-section-map-inv-right-distributive-Σ-coproduct A B (λ _ → C)
+    is-section-map-inv-right-distributive-Σ-coproduct (λ _ → C)
 
   is-retraction-map-inv-right-distributive-product-coproduct :
     map-inv-right-distributive-product-coproduct ∘
     map-right-distributive-product-coproduct ~ id
   is-retraction-map-inv-right-distributive-product-coproduct =
-    is-retraction-map-inv-right-distributive-Σ-coproduct A B (λ _ → C)
+    is-retraction-map-inv-right-distributive-Σ-coproduct (λ _ → C)
 
   abstract
     is-equiv-map-right-distributive-product-coproduct :
       is-equiv map-right-distributive-product-coproduct
     is-equiv-map-right-distributive-product-coproduct =
-      is-equiv-map-right-distributive-Σ-coproduct A B (λ _ → C)
+      is-equiv-map-right-distributive-Σ-coproduct (λ _ → C)
 
   right-distributive-product-coproduct : ((A + B) × C) ≃ ((A × C) + (B × C))
   right-distributive-product-coproduct =
-    right-distributive-Σ-coproduct A B (λ _ → C)
+    right-distributive-Σ-coproduct (λ _ → C)
 ```
 
 ### Left distributivity of products over coproducts
diff --git a/src/group-theory/sums-of-finite-families-of-elements-commutative-monoids.lagda.md b/src/group-theory/sums-of-finite-families-of-elements-commutative-monoids.lagda.md
index 1554075883..c27c776f25 100644
--- a/src/group-theory/sums-of-finite-families-of-elements-commutative-monoids.lagda.md
+++ b/src/group-theory/sums-of-finite-families-of-elements-commutative-monoids.lagda.md
@@ -580,10 +580,7 @@ module _
             map-coproduct
               ( id)
               ( map-left-unit-law-Σ (type-Finite-Type ∘ B ∘ inr)) ∘
-            map-right-distributive-Σ-coproduct
-              ( Fin n)
-              ( unit)
-              ( type-Finite-Type ∘ B))
+            map-right-distributive-Σ-coproduct (type-Finite-Type ∘ B))
         by
           sum-equiv-finite-Commutative-Monoid
             ( M)
@@ -595,10 +592,7 @@ module _
               ( equiv-coproduct
                 ( id-equiv)
                 ( left-unit-law-Σ (type-Finite-Type ∘ B ∘ inr)) ∘e
-                right-distributive-Σ-coproduct
-                  ( Fin n)
-                  ( unit)
-                  ( type-Finite-Type ∘ B)))
+                right-distributive-Σ-coproduct (type-Finite-Type ∘ B)))
             _
       ＝
         sum-finite-Commutative-Monoid
diff --git a/src/synthetic-homotopy-theory/flattening-lemma-coequalizers.lagda.md b/src/synthetic-homotopy-theory/flattening-lemma-coequalizers.lagda.md
index abddcc385a..a42dcdfe4c 100644
--- a/src/synthetic-homotopy-theory/flattening-lemma-coequalizers.lagda.md
+++ b/src/synthetic-homotopy-theory/flattening-lemma-coequalizers.lagda.md
@@ -167,8 +167,6 @@ module _
             ( horizontal-map-span-cocone-cofork a)
             ( cocone-codiagonal-cofork a e))
           ( right-distributive-Σ-coproduct
-            ( domain-double-arrow a)
-            ( domain-double-arrow a)
             ( ( P) ∘
               ( horizontal-map-cocone-cofork a e) ∘
               ( vertical-map-span-cocone-cofork a)))
diff --git a/src/univalent-combinatorics/2-element-types.lagda.md b/src/univalent-combinatorics/2-element-types.lagda.md
index b44650d1ca..94d03c1ac9 100644
--- a/src/univalent-combinatorics/2-element-types.lagda.md
+++ b/src/univalent-combinatorics/2-element-types.lagda.md
@@ -784,7 +784,7 @@ is-coproduct-Σ-Fin-2 P =
   ( equiv-coproduct
     ( left-unit-law-Σ-is-contr is-contr-Fin-1 (zero-Fin 0))
     ( left-unit-law-Σ (P ∘ inr))) ∘e
-  ( right-distributive-Σ-coproduct (Fin 1) unit P)
+  ( right-distributive-Σ-coproduct P)
 ```
 
 ### For any equivalence `e : Fin 2 ≃ X`, any element of `X` is either `e 0` or it is `e 1`
diff --git a/src/univalent-combinatorics/binomial-types.lagda.md b/src/univalent-combinatorics/binomial-types.lagda.md
index a2eeb10c7a..f078d91c5e 100644
--- a/src/univalent-combinatorics/binomial-types.lagda.md
+++ b/src/univalent-combinatorics/binomial-types.lagda.md
@@ -280,15 +280,11 @@ abstract
                     ( is-torsorial-false-Prop)
                     ( pair (raise-empty-Prop _) map-inv-raise)))) ∘e
               ( right-distributive-Σ-coproduct
-                ( Σ (Prop _) type-Prop)
-                ( Σ (Prop _) (¬_ ∘ type-Prop))
                 ( ind-coproduct _
                   ( λ Q →
                     mere-equiv (Maybe B) ((Σ A _) + (type-Prop (pr1 Q))))
                   ( λ Q →
-                    mere-equiv
-                      ( Maybe B)
-                      ( (Σ A _) + (type-Prop (pr1 Q))))))) ∘e
+                    mere-equiv (Maybe B) ((Σ A _) + (type-Prop (pr1 Q))))))) ∘e
             ( equiv-Σ
               ( ind-coproduct _
                 ( λ Q →
@@ -324,7 +320,7 @@ abstract
             ( ( equiv-coproduct
                 ( id-equiv)
                 ( left-unit-law-Σ (λ y → type-Decidable-Prop (u (inr y))))) ∘e
-              ( right-distributive-Σ-coproduct A unit
+              ( right-distributive-Σ-coproduct
                 ( λ x → type-Decidable-Prop (u x))))
             ( Maybe B))))
 
diff --git a/src/univalent-combinatorics/counting-decidable-subtypes.lagda.md b/src/univalent-combinatorics/counting-decidable-subtypes.lagda.md
index 6b06dd1332..b8b4c7ba7c 100644
--- a/src/univalent-combinatorics/counting-decidable-subtypes.lagda.md
+++ b/src/univalent-combinatorics/counting-decidable-subtypes.lagda.md
@@ -55,10 +55,7 @@ abstract
     with is-decidable-decidable-subtype P (inr star)
   ... | inl p =
     count-equiv'
-      ( right-distributive-Σ-coproduct
-        ( Fin k)
-        ( unit)
-        ( is-in-decidable-subtype P))
+      ( right-distributive-Σ-coproduct (is-in-decidable-subtype P))
       ( pair
         ( succ-ℕ
           ( number-of-elements-count (count-decidable-subtype-Fin k (P ∘ inl))))
@@ -70,10 +67,7 @@ abstract
               ( is-proof-irrelevant-is-in-decidable-subtype P (inr star) p)))))
   ... | inr f =
     count-equiv'
-      ( right-distributive-Σ-coproduct
-        ( Fin k)
-        ( unit)
-        ( is-in-decidable-subtype P))
+      ( right-distributive-Σ-coproduct (is-in-decidable-subtype P))
       ( count-equiv'
         ( right-unit-law-coproduct-is-empty
           ( Σ (Fin k) (is-in-decidable-subtype P ∘ inl))
diff --git a/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md b/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md
index fd404527f3..91f8dc7831 100644
--- a/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md
+++ b/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md
@@ -67,7 +67,7 @@ count-Σ-Fin 0 f = count-is-empty pr1
 count-Σ-Fin (succ-ℕ k) {B} f =
   count-equiv'
     ( ( equiv-coproduct id-equiv (left-unit-law-Σ (B ∘ inr))) ∘e
-      ( right-distributive-Σ-coproduct (Fin k) unit B))
+      ( right-distributive-Σ-coproduct B))
     ( count-coproduct (count-Σ-Fin k (f ∘ inl)) (f (inr star)))
 
 count-Σ' :
diff --git a/src/univalent-combinatorics/untruncated-pi-finite-types.lagda.md b/src/univalent-combinatorics/untruncated-pi-finite-types.lagda.md
index 716344eb21..1977ebdaf6 100644
--- a/src/univalent-combinatorics/untruncated-pi-finite-types.lagda.md
+++ b/src/univalent-combinatorics/untruncated-pi-finite-types.lagda.md
@@ -620,10 +620,7 @@ abstract
             ( refl-htpy))
           ( λ { (inl x) → id-equiv ; (inr x) → id-equiv})) ∘e
         ( inv-equiv
-          ( right-distributive-Σ-coproduct
-            ( im (f ∘ inl))
-            ( im (f ∘ inr))
-            ( rec-coproduct (B ∘ pr1) (B ∘ pr1))))
+          ( right-distributive-Σ-coproduct (rec-coproduct (B ∘ pr1) (B ∘ pr1))))
 
       i : Fin k → type-trunc-Set (im (f ∘ inl))
       i = unit-trunc-Set ∘ map-unit-im (f ∘ inl)

From fa9313e0141812e08bd1455d19b94a3b6f191438 Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:41:12 +0200
Subject: [PATCH 06/13] implicit type arguments to
 `right-distributive-product-coproduct`

---
 .../type-arithmetic-natural-numbers.lagda.md              | 8 ++++----
 src/foundation/type-arithmetic-coproduct-types.lagda.md   | 2 +-
 .../cartesian-product-types.lagda.md                      | 2 +-
 3 files changed, 6 insertions(+), 6 deletions(-)

diff --git a/src/elementary-number-theory/type-arithmetic-natural-numbers.lagda.md b/src/elementary-number-theory/type-arithmetic-natural-numbers.lagda.md
index 9d3fa6833f..cc48c40cab 100644
--- a/src/elementary-number-theory/type-arithmetic-natural-numbers.lagda.md
+++ b/src/elementary-number-theory/type-arithmetic-natural-numbers.lagda.md
@@ -206,12 +206,12 @@ equiv-coproduct-Fin-ℕ (succ-ℕ n) =
 equiv-product-Fin-ℕ : (n : ℕ) → ((Fin (succ-ℕ n)) × ℕ) ≃ ℕ
 equiv-product-Fin-ℕ zero-ℕ =
   ( left-unit-law-coproduct ℕ) ∘e
-    ( ( equiv-coproduct (left-absorption-product ℕ) left-unit-law-product) ∘e
-      ( right-distributive-product-coproduct empty unit ℕ))
+  ( ( equiv-coproduct (left-absorption-product ℕ) left-unit-law-product) ∘e
+    ( right-distributive-product-coproduct))
 equiv-product-Fin-ℕ (succ-ℕ n) =
   ( ℕ+ℕ≃ℕ) ∘e
-    ( ( equiv-coproduct (equiv-product-Fin-ℕ n) left-unit-law-product) ∘e
-      ( right-distributive-product-coproduct (Fin (succ-ℕ n)) unit ℕ))
+  ( ( equiv-coproduct (equiv-product-Fin-ℕ n) left-unit-law-product) ∘e
+    ( right-distributive-product-coproduct))
 ```
 
 ### The integers `ℤ` is equivalent to `ℕ`
diff --git a/src/foundation/type-arithmetic-coproduct-types.lagda.md b/src/foundation/type-arithmetic-coproduct-types.lagda.md
index aaf4dff94b..6dfa69a8f1 100644
--- a/src/foundation/type-arithmetic-coproduct-types.lagda.md
+++ b/src/foundation/type-arithmetic-coproduct-types.lagda.md
@@ -220,7 +220,7 @@ module _
 
 ```agda
 module _
-  {l1 l2 l3 : Level} (A : UU l1) (B : UU l2) (C : UU l3)
+  {l1 l2 l3 : Level} {A : UU l1} {B : UU l2} {C : UU l3}
   where
 
   map-right-distributive-product-coproduct : (A + B) × C → (A × C) + (B × C)
diff --git a/src/univalent-combinatorics/cartesian-product-types.lagda.md b/src/univalent-combinatorics/cartesian-product-types.lagda.md
index 476f64dd05..4b60af63a3 100644
--- a/src/univalent-combinatorics/cartesian-product-types.lagda.md
+++ b/src/univalent-combinatorics/cartesian-product-types.lagda.md
@@ -56,7 +56,7 @@ product-Fin zero-ℕ l = left-absorption-product (Fin l)
 product-Fin (succ-ℕ k) l =
   ( ( compute-coproduct-Fin (k *ℕ l) l) ∘e
     ( equiv-coproduct (product-Fin k l) left-unit-law-product)) ∘e
-  ( right-distributive-product-coproduct (Fin k) unit (Fin l))
+  ( right-distributive-product-coproduct)
 
 Fin-mul-ℕ : (k l : ℕ) → (Fin (k *ℕ l)) ≃ ((Fin k) × (Fin l))
 Fin-mul-ℕ k l = inv-equiv (product-Fin k l)

From a2f848ec9604b1ae168f4e2c5a573ea8fcf0a87e Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:41:35 +0200
Subject: [PATCH 07/13] implicit type arguments to
 `left-distributive-product-coproduct`

---
 src/foundation/type-arithmetic-coproduct-types.lagda.md | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/src/foundation/type-arithmetic-coproduct-types.lagda.md b/src/foundation/type-arithmetic-coproduct-types.lagda.md
index 6dfa69a8f1..252c3dbe2e 100644
--- a/src/foundation/type-arithmetic-coproduct-types.lagda.md
+++ b/src/foundation/type-arithmetic-coproduct-types.lagda.md
@@ -259,7 +259,7 @@ module _
 
 ```agda
 module _
-  {l1 l2 l3 : Level} (A : UU l1) (B : UU l2) (C : UU l3)
+  {l1 l2 l3 : Level} {A : UU l1} {B : UU l2} {C : UU l3}
   where
 
   map-left-distributive-product-coproduct : A × (B + C) → (A × B) + (A × C)

From af460f483c80100f39cfd75d99ae2cd4a0c5469a Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:44:29 +0200
Subject: [PATCH 08/13] =?UTF-8?q?implicit=20type=20arguments=20to=20`left-?=
 =?UTF-8?q?distributive-=CE=A3-coproduct`?=
MIME-Version: 1.0
Content-Type: text/plain; charset=UTF-8
Content-Transfer-Encoding: 8bit

---
 .../falling-factorials.lagda.md               |     6 +-
 .../decidable-propositions.lagda.md           |     3 +-
 .../type-arithmetic-coproduct-types.lagda.md  |    14 +-
 .../walks-undirected-graphs.lagda.md          |    10 +-
 .../complements-decidable-subtypes.lagda.md   |     5 +-
 .../binomial-types.lagda.md                   |     5 +-
 .../coproduct-types.lagda.md                  |     2 +-
 .../counting-dependent-pair-types.lagda.md    |     3 +-
 .../dependent-pair-types.lagda.md             |     5 +-
 website/images/agda_dependency_graph          | 21264 ++++++++++++++++
 10 files changed, 21280 insertions(+), 37 deletions(-)
 create mode 100644 website/images/agda_dependency_graph

diff --git a/src/elementary-number-theory/falling-factorials.lagda.md b/src/elementary-number-theory/falling-factorials.lagda.md
index a799101a48..d20c06b1e5 100644
--- a/src/elementary-number-theory/falling-factorials.lagda.md
+++ b/src/elementary-number-theory/falling-factorials.lagda.md
@@ -70,11 +70,7 @@ Fin-falling-factorial-ℕ (succ-ℕ n) (succ-ℕ m) =
             ( is-decidable-Σ-Fin
               ( λ x →
                 has-decidable-equality-Fin (map-emb f x) (inr star))))) ∘e
-      ( ( inv-equiv
-          ( left-distributive-Σ-coproduct
-            ( Fin (succ-ℕ m) ↪ Fin (succ-ℕ n))
-            ( λ f → fiber (map-emb f) (inr star))
-            ( λ f → ¬ (fiber (map-emb f) (inr star))))) ∘e
+      ( ( inv-equiv left-distributive-Σ-coproduct) ∘e
         {!!})) ∘e
     ( equiv-coproduct
       ( Fin-falling-factorial-ℕ n m)
diff --git a/src/foundation/decidable-propositions.lagda.md b/src/foundation/decidable-propositions.lagda.md
index 6bd0b0b964..24c1b8f0c4 100644
--- a/src/foundation/decidable-propositions.lagda.md
+++ b/src/foundation/decidable-propositions.lagda.md
@@ -76,8 +76,7 @@ split-Decidable-Prop :
   Decidable-Prop l ≃
   ((Σ (Prop l) type-Prop) + (Σ (Prop l) (λ Q → ¬ (type-Prop Q))))
 split-Decidable-Prop {l} =
-  ( left-distributive-Σ-coproduct (Prop l) (λ Q → pr1 Q) (λ Q → ¬ (pr1 Q))) ∘e
-  ( inv-associative-Σ)
+  left-distributive-Σ-coproduct ∘e inv-associative-Σ
 ```
 
 ### The type of decidable propositions in universe level `l` is equivalent to the type of booleans
diff --git a/src/foundation/type-arithmetic-coproduct-types.lagda.md b/src/foundation/type-arithmetic-coproduct-types.lagda.md
index 252c3dbe2e..c0ebf917fc 100644
--- a/src/foundation/type-arithmetic-coproduct-types.lagda.md
+++ b/src/foundation/type-arithmetic-coproduct-types.lagda.md
@@ -173,7 +173,7 @@ module _
 
 ```agda
 module _
-  {l1 l2 l3 : Level} (A : UU l1) (B : A → UU l2) (C : A → UU l3)
+  {l1 l2 l3 : Level} {A : UU l1} {B : A → UU l2} {C : A → UU l3}
   where
 
   map-left-distributive-Σ-coproduct :
@@ -264,33 +264,33 @@ module _
 
   map-left-distributive-product-coproduct : A × (B + C) → (A × B) + (A × C)
   map-left-distributive-product-coproduct =
-    map-left-distributive-Σ-coproduct A (λ _ → B) (λ _ → C)
+    map-left-distributive-Σ-coproduct
 
   map-inv-left-distributive-product-coproduct :
     (A × B) + (A × C) → A × (B + C)
   map-inv-left-distributive-product-coproduct =
-    map-inv-left-distributive-Σ-coproduct A (λ _ → B) (λ _ → C)
+    map-inv-left-distributive-Σ-coproduct
 
   is-section-map-inv-left-distributive-product-coproduct :
     map-left-distributive-product-coproduct ∘
     map-inv-left-distributive-product-coproduct ~ id
   is-section-map-inv-left-distributive-product-coproduct =
-    is-section-map-inv-left-distributive-Σ-coproduct A (λ _ → B) (λ _ → C)
+    is-section-map-inv-left-distributive-Σ-coproduct
 
   is-retraction-map-inv-left-distributive-product-coproduct :
     map-inv-left-distributive-product-coproduct ∘
     map-left-distributive-product-coproduct ~ id
   is-retraction-map-inv-left-distributive-product-coproduct =
-    is-retraction-map-inv-left-distributive-Σ-coproduct A (λ _ → B) (λ _ → C)
+    is-retraction-map-inv-left-distributive-Σ-coproduct
 
   is-equiv-map-left-distributive-product-coproduct :
     is-equiv map-left-distributive-product-coproduct
   is-equiv-map-left-distributive-product-coproduct =
-    is-equiv-map-left-distributive-Σ-coproduct A (λ _ → B) (λ _ → C)
+    is-equiv-map-left-distributive-Σ-coproduct
 
   left-distributive-product-coproduct : (A × (B + C)) ≃ ((A × B) + (A × C))
   left-distributive-product-coproduct =
-    left-distributive-Σ-coproduct A (λ _ → B) (λ _ → C)
+    left-distributive-Σ-coproduct
 ```
 
 ### If a coproduct is contractible then one summand is contractible and the other is empty
diff --git a/src/graph-theory/walks-undirected-graphs.lagda.md b/src/graph-theory/walks-undirected-graphs.lagda.md
index b73510b8b4..767ae78258 100644
--- a/src/graph-theory/walks-undirected-graphs.lagda.md
+++ b/src/graph-theory/walks-undirected-graphs.lagda.md
@@ -194,10 +194,7 @@ module _
       ( equiv-is-contr
         ( is-torsorial-Id (other-element-unordered-pair p y))
         ( is-contr-unit))) ∘e
-    ( left-distributive-Σ-coproduct
-      ( vertex-Undirected-Graph G)
-      ( is-vertex-on-walk-Undirected-Graph G w)
-      ( λ z → other-element-unordered-pair p y ＝ z))
+    ( left-distributive-Σ-coproduct)
 ```
 
 ### The type of edges on a constant walk is empty
@@ -233,10 +230,7 @@ module _
       ( equiv-is-contr
         ( is-torsorial-Id (pair p e))
         ( is-contr-unit))) ∘e
-    ( left-distributive-Σ-coproduct
-      ( total-edge-Undirected-Graph G)
-      ( is-edge-on-walk-Undirected-Graph' G w)
-      ( λ z → pair p e ＝ z))
+    ( left-distributive-Σ-coproduct)
 ```
 
 ### Right unit law for concatenation of walks
diff --git a/src/logic/complements-decidable-subtypes.lagda.md b/src/logic/complements-decidable-subtypes.lagda.md
index 44304ffbcd..3af0d7621b 100644
--- a/src/logic/complements-decidable-subtypes.lagda.md
+++ b/src/logic/complements-decidable-subtypes.lagda.md
@@ -130,8 +130,5 @@ module _
               ( is-prop-is-decidable (is-prop-is-in-decidable-subtype P x))
               ( is-decidable-decidable-subtype P x))
       ≃ type-decidable-subtype P + type-complement-decidable-subtype P
-        by
-        left-distributive-Σ-coproduct A
-          ( is-in-decidable-subtype P)
-          ( is-in-complement-decidable-subtype P)
+        by left-distributive-Σ-coproduct
 ```
diff --git a/src/univalent-combinatorics/binomial-types.lagda.md b/src/univalent-combinatorics/binomial-types.lagda.md
index f078d91c5e..8b2f68067a 100644
--- a/src/univalent-combinatorics/binomial-types.lagda.md
+++ b/src/univalent-combinatorics/binomial-types.lagda.md
@@ -247,10 +247,7 @@ abstract
     binomial-type' (Maybe A) (Maybe B) ≃
     (binomial-type' A B + binomial-type' A (Maybe B))
   recursion-binomial-type' A B =
-    ( ( ( left-distributive-Σ-coproduct
-          ( A → Decidable-Prop _)
-          ( λ P → mere-equiv B (Σ A _))
-          ( λ P → mere-equiv (Maybe B) (Σ A _))) ∘e
+    ( ( ( left-distributive-Σ-coproduct) ∘e
         ( equiv-tot
           ( λ P →
             ( ( equiv-coproduct
diff --git a/src/univalent-combinatorics/coproduct-types.lagda.md b/src/univalent-combinatorics/coproduct-types.lagda.md
index ee2c6015ff..ba316d6e83 100644
--- a/src/univalent-combinatorics/coproduct-types.lagda.md
+++ b/src/univalent-combinatorics/coproduct-types.lagda.md
@@ -199,7 +199,7 @@ count-Σ-coproduct :
   count (Σ A P) → count (Σ A Q) → count (Σ A (λ x → (P x) + (Q x)))
 pr1 (count-Σ-coproduct count-P count-Q) = pr1 (count-coproduct count-P count-Q)
 pr2 (count-Σ-coproduct count-P count-Q) =
-  ( inv-equiv (left-distributive-Σ-coproduct _ _ _)) ∘e
+  ( inv-equiv left-distributive-Σ-coproduct) ∘e
   ( pr2 (count-coproduct count-P count-Q))
 ```
 
diff --git a/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md b/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md
index 91f8dc7831..55b38cc930 100644
--- a/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md
+++ b/src/univalent-combinatorics/counting-dependent-pair-types.lagda.md
@@ -194,8 +194,7 @@ count-base-count-Σ' {l1} {l2} {A} {B} e f g =
   count-base-count-Σ
     ( section-count-base-count-Σ' e f g)
     ( count-equiv'
-      ( left-distributive-Σ-coproduct A B
-        ( λ x → is-zero-ℕ (number-of-elements-count (f x))))
+      ( left-distributive-Σ-coproduct)
       ( count-coproduct e g))
     ( λ x →
       count-coproduct
diff --git a/src/univalent-combinatorics/dependent-pair-types.lagda.md b/src/univalent-combinatorics/dependent-pair-types.lagda.md
index 3e240adc0c..bf244e6fd4 100644
--- a/src/univalent-combinatorics/dependent-pair-types.lagda.md
+++ b/src/univalent-combinatorics/dependent-pair-types.lagda.md
@@ -160,10 +160,7 @@ abstract
             is-proof-irrelevant-is-prop
               ( is-property-is-inhabited-or-empty (B x))
               ( is-inhabited-or-empty-is-finite (g x)))) ∘e
-        ( inv-equiv
-          ( left-distributive-Σ-coproduct A
-            ( λ x → type-trunc-Prop (B x))
-            ( λ x → is-empty (B x)))))
+        ( inv-equiv left-distributive-Σ-coproduct))
       ( is-finite-coproduct
         ( is-finite-base-is-finite-Σ-merely-inhabited
           ( is-set-type-subtype (λ x → trunc-Prop _) K)
diff --git a/website/images/agda_dependency_graph b/website/images/agda_dependency_graph
new file mode 100644
index 0000000000..b9f2415197
--- /dev/null
+++ b/website/images/agda_dependency_graph
@@ -0,0 +1,21264 @@
+digraph {
+	K=0.3 bgcolor="#FFFFFF00" overlap=prism10000 repulsiveforce=0.3 splines=false
+	"category-theory.adjunctions-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1141023399696225 shape=circle style=filled width=0.1141023399696225]
+	"category-theory.adjunctions-large-categories" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-large-categories" -> "category-theory.adjunctions-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-large-categories" -> "category-theory.functors-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-large-categories" -> "category-theory.natural-transformations-functors-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1271741122870399 shape=circle style=filled width=0.1271741122870399]
+	"category-theory.adjunctions-large-precategories" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-large-precategories" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08743614755394276 shape=circle style=filled width=0.08743614755394276]
+	"category-theory.adjunctions-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-precategories" -> "foundation-core.sections" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-precategories" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-precategories" -> "foundation-core.retractions" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.adjunctions-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.algebras-monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.algebras-monads-on-precategories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.algebras-monads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.algebras-monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.algebras-monads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.algebras-monads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.algebras-monads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.algebras-monads-on-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.anafunctors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.anafunctors-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.anafunctors-categories" -> "category-theory.anafunctors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.anafunctors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.anafunctors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06253678480160392 shape=circle style=filled width=0.06253678480160392]
+	"category-theory.anafunctors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.anafunctors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.anafunctors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.augmented-simplex-category" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
+	"category-theory.augmented-simplex-category" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#fbca0410"]
+	"category-theory.augmented-simplex-category" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.augmented-simplex-category" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.augmented-simplex-category" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.augmented-simplex-category" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09464199285965737 shape=circle style=filled width=0.09464199285965737]
+	"category-theory.categories" -> "foundation.1-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" -> "category-theory.preunivalent-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.categories" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.category-of-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.natural-isomorphisms-functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.precategory-of-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.natural-isomorphisms-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.functors-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.056383881883468684 shape=circle style=filled width=0.056383881883468684]
+	"category-theory.category-of-functors" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors" -> "category-theory.natural-isomorphisms-functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors" -> "category-theory.category-of-maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors" -> "category-theory.natural-isomorphisms-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-functors" -> "category-theory.precategory-of-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
+	"category-theory.category-of-maps-categories" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.natural-isomorphisms-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.precategory-of-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.natural-isomorphisms-maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "foundation.univalence" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-categories" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.natural-isomorphisms-maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.category-of-maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.natural-isomorphisms-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.precategory-of-maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.maps-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-simplicial-sets" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06529998061608358 shape=circle style=filled width=0.06529998061608358]
+	"category-theory.category-of-simplicial-sets" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-simplicial-sets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-simplicial-sets" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-simplicial-sets" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-simplicial-sets" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-simplicial-sets" -> "category-theory.presheaf-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-simplicial-sets" -> "category-theory.simplex-category" [arrowhead=none color="#fbca0410"]
+	"category-theory.category-of-simplicial-sets" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coalgebras-comonads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.comonads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coalgebras-comonads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08886727613149352 shape=circle style=filled width=0.08886727613149352]
+	"category-theory.cocones-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "category-theory.precategory-of-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.homotopy-induction" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "category-theory.commuting-triangles-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.structure-identity-principle" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.multivariable-homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "category-theory.left-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "category-theory.terminal-category" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
+	"category-theory.cocones-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.codensity-monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1239590805812006 shape=circle style=filled width=0.1239590805812006]
+	"category-theory.codensity-monads-on-precategories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.codensity-monads-on-precategories" -> "category-theory.algebras-monads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.codensity-monads-on-precategories" -> "category-theory.right-kan-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.codensity-monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.codensity-monads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.codensity-monads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.codensity-monads-on-precategories" -> "category-theory.right-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08390190114639724 shape=circle style=filled width=0.08390190114639724]
+	"category-theory.colimits-precategories" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "category-theory.left-kan-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "category-theory.left-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "category-theory.terminal-category" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "category-theory.cocones-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.colimits-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.commuting-squares-of-morphisms-in-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.commuting-squares-of-morphisms-in-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.commuting-squares-of-morphisms-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.commuting-squares-of-morphisms-in-precategories" -> "category-theory.commuting-squares-of-morphisms-in-set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.commuting-squares-of-morphisms-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.commuting-squares-of-morphisms-in-set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.commuting-squares-of-morphisms-in-set-magmoids" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.commuting-triangles-of-morphisms-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.commuting-triangles-of-morphisms-in-precategories" -> "category-theory.commuting-triangles-of-morphisms-in-set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.commuting-triangles-of-morphisms-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.commuting-triangles-of-morphisms-in-set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.commuting-triangles-of-morphisms-in-set-magmoids" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10679204854118686 shape=circle style=filled width=0.10679204854118686]
+	"category-theory.comonads-on-precategories" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "category-theory.copointed-endofunctors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "foundation-core.propositions" [arrowhead=none color="#fbca0410"]
+	"category-theory.comonads-on-precategories" -> "category-theory.adjunctions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.complete-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.complete-precategories" -> "category-theory.terminal-objects-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.complete-precategories" -> "category-theory.limits-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.complete-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.complete-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.complete-precategories" -> "category-theory.cones-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.composition-operations-on-binary-families-of-sets" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0850962943396763 shape=circle style=filled width=0.0850962943396763]
+	"category-theory.composition-operations-on-binary-families-of-sets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.composition-operations-on-binary-families-of-sets" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08844036921363592 shape=circle style=filled width=0.08844036921363592]
+	"category-theory.cones-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "category-theory.precategory-of-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.homotopy-induction" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "category-theory.commuting-triangles-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.structure-identity-principle" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.multivariable-homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "category-theory.terminal-category" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cones-precategories" -> "category-theory.right-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.conservative-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
+	"category-theory.conservative-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.conservative-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.conservative-functors-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.conservative-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06253678480160392 shape=circle style=filled width=0.06253678480160392]
+	"category-theory.constant-functors" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" -> "category-theory.precategory-of-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" -> "category-theory.functors-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.constant-functors" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copointed-endofunctors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.060901553009402865 shape=circle style=filled width=0.060901553009402865]
+	"category-theory.copointed-endofunctors-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copointed-endofunctors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copointed-endofunctors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10500510620769264 shape=circle style=filled width=0.10500510620769264]
+	"category-theory.copresheaf-categories" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.terminal-objects-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "foundation.empty-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "foundation.raising-universe-levels" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.initial-objects-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.precategory-of-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.category-of-functors-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.natural-transformations-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.copresheaf-categories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coproducts-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
+	"category-theory.coproducts-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coproducts-in-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.coproducts-in-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.coproducts-in-precategories" -> "foundation.uniqueness-quantification" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"category-theory.cores-categories" -> "category-theory.groupoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-categories" -> "category-theory.cores-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-categories" -> "category-theory.subcategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-categories" -> "category-theory.pregroupoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-categories" -> "category-theory.wide-subcategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07348125866004261 shape=circle style=filled width=0.07348125866004261]
+	"category-theory.cores-precategories" -> "category-theory.wide-subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "category-theory.subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "category-theory.replete-subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "category-theory.pregroupoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.cores-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.coslice-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.coslice-precategories" -> "category-theory.slice-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coslice-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coslice-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.coslice-precategories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.density-comonads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.119819039333119 shape=circle style=filled width=0.119819039333119]
+	"category-theory.density-comonads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.density-comonads-on-precategories" -> "category-theory.coalgebras-comonads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.density-comonads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.density-comonads-on-precategories" -> "category-theory.comonads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.density-comonads-on-precategories" -> "category-theory.left-kan-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.density-comonads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.density-comonads-on-precategories" -> "category-theory.left-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-composition-operations-over-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08238456255891359 shape=circle style=filled width=0.08238456255891359]
+	"category-theory.dependent-composition-operations-over-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-composition-operations-over-precategories" -> "foundation.truncation-levels" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-composition-operations-over-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-composition-operations-over-precategories" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-composition-operations-over-precategories" -> "foundation.truncated-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-composition-operations-over-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-composition-operations-over-precategories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-composition-operations-over-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07365274374427415 shape=circle style=filled width=0.07365274374427415]
+	"category-theory.dependent-products-of-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-categories" -> "category-theory.dependent-products-of-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-categories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07749223352929716 shape=circle style=filled width=0.07749223352929716]
+	"category-theory.dependent-products-of-large-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-large-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-large-categories" -> "category-theory.isomorphisms-in-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-large-categories" -> "category-theory.dependent-products-of-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-large-categories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08465037182409743 shape=circle style=filled width=0.08465037182409743]
+	"category-theory.dependent-products-of-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-large-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-large-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07942179611987281 shape=circle style=filled width=0.07942179611987281]
+	"category-theory.dependent-products-of-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.dependent-products-of-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.discrete-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.discrete-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.discrete-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10889768038826397 shape=circle style=filled width=0.10889768038826397]
+	"category-theory.displayed-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "foundation.truncation-levels" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "foundation.subsingleton-induction" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "category-theory.dependent-composition-operations-over-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "foundation.truncated-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.displayed-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.embedding-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.embedding-maps-precategories" -> "category-theory.fully-faithful-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.embedding-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.embedding-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.embedding-maps-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.embeddings-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"category-theory.embeddings-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.embeddings-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.embeddings-precategories" -> "category-theory.embedding-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.embeddings-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.endomorphisms-in-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.endomorphisms-in-categories" -> "group-theory.semigroups" [arrowhead=none color="#fbca0410"]
+	"category-theory.endomorphisms-in-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.endomorphisms-in-categories" -> "group-theory.monoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.endomorphisms-in-categories" -> "category-theory.endomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.endomorphisms-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.endomorphisms-in-precategories" -> "group-theory.semigroups" [arrowhead=none color="#fbca0410"]
+	"category-theory.endomorphisms-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.endomorphisms-in-precategories" -> "group-theory.monoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.epimorphisms-in-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.epimorphisms-in-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.epimorphisms-in-large-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.epimorphisms-in-large-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.equivalences-of-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.equivalences-of-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.equivalences-of-categories" -> "category-theory.equivalences-of-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.equivalences-of-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.equivalences-of-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.equivalences-of-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.equivalences-of-large-precategories" -> "category-theory.natural-isomorphisms-functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.equivalences-of-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.equivalences-of-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.equivalences-of-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.equivalences-of-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.equivalences-of-precategories" -> "category-theory.natural-isomorphisms-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.essential-fibers-of-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.essential-fibers-of-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.essential-fibers-of-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.essential-fibers-of-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.essentially-injective-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.essentially-injective-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.essentially-injective-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.essentially-injective-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.essentially-surjective-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
+	"category-theory.essentially-surjective-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.essentially-surjective-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.essentially-surjective-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.essentially-surjective-functors-precategories" -> "foundation.existential-quantification" [arrowhead=none color="#fbca0410"]
+	"category-theory.exponential-objects-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
+	"category-theory.exponential-objects-precategories" -> "category-theory.products-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.exponential-objects-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.exponential-objects-precategories" -> "foundation.uniqueness-quantification" [arrowhead=none color="#fbca0410"]
+	"category-theory.extensions-of-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.extensions-of-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.extensions-of-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
+	"category-theory.faithful-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-functors-precategories" -> "category-theory.faithful-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-functors-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
+	"category-theory.faithful-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-maps-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-maps-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-maps-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.faithful-maps-precategories" -> "foundation.injective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.full-functors-precategories" -> "category-theory.full-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subcategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
+	"category-theory.full-large-subcategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subcategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subcategories" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subcategories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subcategories" -> "category-theory.functors-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08238456255891359 shape=circle style=filled width=0.08238456255891359]
+	"category-theory.full-large-subprecategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subprecategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subprecategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subprecategories" -> "foundation.subtype-identity-principle" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subprecategories" -> "category-theory.isomorphisms-in-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subprecategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subprecategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-large-subprecategories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.full-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-maps-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-maps-precategories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subcategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08627415374670354 shape=circle style=filled width=0.08627415374670354]
+	"category-theory.full-subcategories" -> "category-theory.fully-faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subcategories" -> "category-theory.embeddings-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subcategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subcategories" -> "category-theory.full-subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subcategories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subcategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subcategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subcategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subcategories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subcategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09083298289811852 shape=circle style=filled width=0.09083298289811852]
+	"category-theory.full-subprecategories" -> "category-theory.fully-faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "foundation.subtype-identity-principle" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "category-theory.embeddings-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.full-subprecategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10294241329094224 shape=circle style=filled width=0.10294241329094224]
+	"category-theory.fully-faithful-functors-precategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" -> "category-theory.essentially-injective-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" -> "category-theory.fully-faithful-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" -> "category-theory.conservative-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" -> "category-theory.pseudomonic-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" -> "category-theory.full-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07716594899155892 shape=circle style=filled width=0.07716594899155892]
+	"category-theory.fully-faithful-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-maps-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-maps-precategories" -> "category-theory.faithful-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-maps-precategories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.fully-faithful-maps-precategories" -> "category-theory.full-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
+	"category-theory.function-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-categories" -> "category-theory.dependent-products-of-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
+	"category-theory.function-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-precategories" -> "category-theory.dependent-products-of-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.function-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
+	"category-theory.functors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-categories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-categories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-from-small-to-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08299482691834507 shape=circle style=filled width=0.08299482691834507]
+	"category-theory.functors-from-small-to-large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-from-small-to-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-from-small-to-large-categories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-from-small-to-large-categories" -> "category-theory.maps-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
+	"category-theory.functors-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-from-small-to-large-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-from-small-to-large-precategories" -> "category-theory.maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"category-theory.functors-large-categories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
+	"category-theory.functors-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-nonunital-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
+	"category-theory.functors-nonunital-precategories" -> "category-theory.maps-set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-nonunital-precategories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-nonunital-precategories" -> "category-theory.functors-set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.11918563028292363 shape=circle style=filled width=0.11918563028292363]
+	"category-theory.functors-precategories" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-precategories" -> "category-theory.functors-set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-precategories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09622828198609261 shape=circle style=filled width=0.09622828198609261]
+	"category-theory.functors-set-magmoids" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-set-magmoids" -> "category-theory.maps-set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-set-magmoids" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-set-magmoids" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.functors-set-magmoids" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0975304830396693 shape=circle style=filled width=0.0975304830396693]
+	"category-theory.gaunt-categories" -> "category-theory.isomorphism-induction-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "category-theory.rigid-objects-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "category-theory.strict-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.gaunt-categories" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
+	"category-theory.groupoids" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "foundation.1-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "foundation.iterated-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "category-theory.pregroupoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.groupoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.homotopies-natural-transformations-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
+	"category-theory.homotopies-natural-transformations-large-precategories" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.homotopies-natural-transformations-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.homotopies-natural-transformations-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.indiscrete-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0791034710067478 shape=circle style=filled width=0.0791034710067478]
+	"category-theory.indiscrete-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.indiscrete-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.indiscrete-precategories" -> "category-theory.preunivalent-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.indiscrete-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.indiscrete-precategories" -> "category-theory.strict-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.indiscrete-precategories" -> "category-theory.subterminal-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.indiscrete-precategories" -> "category-theory.pregroupoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.indiscrete-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-category" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
+	"category-theory.initial-category" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-category" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-category" -> "category-theory.gaunt-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-category" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-category" -> "category-theory.strict-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-category" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-category" -> "foundation.empty-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-category" -> "category-theory.indiscrete-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-category" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-objects-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.initial-objects-large-categories" -> "category-theory.initial-objects-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-objects-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-objects-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.initial-objects-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-objects-large-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-objects-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
+	"category-theory.initial-objects-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.initial-objects-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"category-theory.isomorphism-induction-categories" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-categories" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-categories" -> "category-theory.isomorphism-induction-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-categories" -> "foundation.contractible-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-categories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"category-theory.isomorphism-induction-precategories" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-precategories" -> "foundation.identity-systems" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphism-induction-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1407357812873715 shape=circle style=filled width=0.1407357812873715]
+	"category-theory.isomorphisms-in-categories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-categories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-categories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-categories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.13865871966186422 shape=circle style=filled width=0.13865871966186422]
+	"category-theory.isomorphisms-in-large-categories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-categories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-categories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-categories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1464465560410438 shape=circle style=filled width=0.1464465560410438]
+	"category-theory.isomorphisms-in-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-precategories" -> "foundation.injective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-large-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.16089530836016588 shape=circle style=filled width=0.16089530836016588]
+	"category-theory.isomorphisms-in-precategories" -> "foundation.injective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
+	"category-theory.isomorphisms-in-subprecategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-subprecategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.isomorphisms-in-subprecategories" -> "category-theory.subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08390190114639724 shape=circle style=filled width=0.08390190114639724]
+	"category-theory.large-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-categories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-categories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-function-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07382383048755557 shape=circle style=filled width=0.07382383048755557]
+	"category-theory.large-function-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-function-categories" -> "category-theory.dependent-products-of-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-function-categories" -> "category-theory.isomorphisms-in-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-function-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-function-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
+	"category-theory.large-function-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-function-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-function-precategories" -> "category-theory.dependent-products-of-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-function-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
+	"category-theory.large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-precategories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-subcategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.large-subcategories" -> "category-theory.large-subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-subcategories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07683827893814787 shape=circle style=filled width=0.07683827893814787]
+	"category-theory.large-subprecategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.large-subprecategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08743614755394276 shape=circle style=filled width=0.08743614755394276]
+	"category-theory.left-extensions-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.structure-identity-principle" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.action-on-equivalences-functions" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.multivariable-homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.homotopy-induction" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-extensions-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-kan-extensions-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"category-theory.left-kan-extensions-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-kan-extensions-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-kan-extensions-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.left-kan-extensions-precategories" -> "category-theory.left-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08435178051687288 shape=circle style=filled width=0.08435178051687288]
+	"category-theory.limits-precategories" -> "category-theory.right-kan-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "category-theory.terminal-category" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "category-theory.cones-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.limits-precategories" -> "category-theory.right-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
+	"category-theory.maps-categories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-categories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-from-small-to-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
+	"category-theory.maps-from-small-to-large-categories" -> "category-theory.maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-from-small-to-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-from-small-to-large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-from-small-to-large-categories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
+	"category-theory.maps-from-small-to-large-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-from-small-to-large-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07382383048755557 shape=circle style=filled width=0.07382383048755557]
+	"category-theory.maps-precategories" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" -> "foundation.structure-identity-principle" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" -> "foundation.binary-transport" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" -> "category-theory.maps-set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" -> "foundation.homotopy-induction" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
+	"category-theory.maps-set-magmoids" -> "foundation.commuting-pentagons-of-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.maps-set-magmoids" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
+	"category-theory.monads-on-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-categories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-categories" -> "category-theory.pointed-endofunctors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-categories" -> "category-theory.natural-transformations-functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-categories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1060808838144246 shape=circle style=filled width=0.1060808838144246]
+	"category-theory.monads-on-precategories" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "foundation-core.propositions" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "category-theory.adjunctions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monads-on-precategories" -> "category-theory.pointed-endofunctors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monomorphisms-in-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.monomorphisms-in-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monomorphisms-in-large-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.monomorphisms-in-large-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.morphisms-algebras-monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"category-theory.morphisms-algebras-monads-on-precategories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.morphisms-algebras-monads-on-precategories" -> "category-theory.algebras-monads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.morphisms-algebras-monads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.morphisms-algebras-monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.morphisms-coalgebras-comonads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05525382975207072 shape=circle style=filled width=0.05525382975207072]
+	"category-theory.morphisms-coalgebras-comonads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.morphisms-coalgebras-comonads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.morphisms-coalgebras-comonads-on-precategories" -> "category-theory.coalgebras-comonads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.morphisms-coalgebras-comonads-on-precategories" -> "category-theory.comonads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.13728718525897837 shape=circle style=filled width=0.13728718525897837]
+	"category-theory.natural-isomorphisms-functors-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-categories" -> "category-theory.natural-transformations-functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-categories" -> "category-theory.natural-isomorphisms-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.natural-isomorphisms-functors-large-precategories" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-large-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-large-precategories" -> "category-theory.commuting-squares-of-morphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.13327725201294144 shape=circle style=filled width=0.13327725201294144]
+	"category-theory.natural-isomorphisms-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-precategories" -> "category-theory.natural-isomorphisms-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-maps-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.13765426394963418 shape=circle style=filled width=0.13765426394963418]
+	"category-theory.natural-isomorphisms-maps-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-maps-categories" -> "category-theory.natural-isomorphisms-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-maps-categories" -> "category-theory.natural-transformations-maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-maps-categories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-maps-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1409149484907762 shape=circle style=filled width=0.1409149484907762]
+	"category-theory.natural-isomorphisms-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-maps-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-maps-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-isomorphisms-maps-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-numbers-object-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
+	"category-theory.natural-numbers-object-precategories" -> "category-theory.terminal-objects-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-numbers-object-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-numbers-object-precategories" -> "foundation.uniqueness-quantification" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
+	"category-theory.natural-transformations-functors-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-categories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
+	"category-theory.natural-transformations-functors-from-small-to-large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-categories" -> "category-theory.functors-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-categories" -> "category-theory.natural-transformations-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08524441680919903 shape=circle style=filled width=0.08524441680919903]
+	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "category-theory.natural-transformations-maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
+	"category-theory.natural-transformations-functors-large-categories" -> "category-theory.functors-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-large-categories" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0668276721338242 shape=circle style=filled width=0.0668276721338242]
+	"category-theory.natural-transformations-functors-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-large-precategories" -> "category-theory.commuting-squares-of-morphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10831688861837917 shape=circle style=filled width=0.10831688861837917]
+	"category-theory.natural-transformations-functors-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-functors-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
+	"category-theory.natural-transformations-maps-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-categories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-categories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09609709135660312 shape=circle style=filled width=0.09609709135660312]
+	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "category-theory.commuting-squares-of-morphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "category-theory.maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09302865886865141 shape=circle style=filled width=0.09302865886865141]
+	"category-theory.natural-transformations-maps-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.natural-transformations-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.nonunital-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
+	"category-theory.nonunital-precategories" -> "foundation.truncation-levels" [arrowhead=none color="#fbca0410"]
+	"category-theory.nonunital-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.nonunital-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.nonunital-precategories" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.nonunital-precategories" -> "foundation.truncated-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.one-object-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"category-theory.one-object-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.one-object-precategories" -> "category-theory.endomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.one-object-precategories" -> "group-theory.monoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.one-object-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
+	"category-theory.opposite-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-categories" -> "foundation.involutions" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-categories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07348125866004261 shape=circle style=filled width=0.07348125866004261]
+	"category-theory.opposite-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-large-precategories" -> "foundation.large-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-large-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"category-theory.opposite-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-precategories" -> "foundation.involutions" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-preunivalent-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07156780854205468 shape=circle style=filled width=0.07156780854205468]
+	"category-theory.opposite-preunivalent-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-preunivalent-categories" -> "foundation.involutions" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-preunivalent-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-preunivalent-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-preunivalent-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-preunivalent-categories" -> "category-theory.preunivalent-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-preunivalent-categories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-strongly-preunivalent-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
+	"category-theory.opposite-strongly-preunivalent-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-strongly-preunivalent-categories" -> "foundation.involutions" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-strongly-preunivalent-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-strongly-preunivalent-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-strongly-preunivalent-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-strongly-preunivalent-categories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-strongly-preunivalent-categories" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.opposite-strongly-preunivalent-categories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pointed-endofunctors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.059007775570652274 shape=circle style=filled width=0.059007775570652274]
+	"category-theory.pointed-endofunctors-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pointed-endofunctors-categories" -> "category-theory.natural-transformations-functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pointed-endofunctors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pointed-endofunctors-categories" -> "category-theory.pointed-endofunctors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pointed-endofunctors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
+	"category-theory.pointed-endofunctors-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pointed-endofunctors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pointed-endofunctors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0999579390097061 shape=circle style=filled width=0.0999579390097061]
+	"category-theory.precategories" -> "foundation.truncation-levels" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategories" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategories" -> "foundation.truncated-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09424124867625935 shape=circle style=filled width=0.09424124867625935]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.algebras-monads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.morphisms-algebras-monads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "foundation-core.propositions" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.adjunctions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.morphisms-coalgebras-comonads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.coalgebras-comonads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.comonads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "foundation-core.propositions" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.adjunctions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-elements-of-a-presheaf" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"category-theory.precategory-of-elements-of-a-presheaf" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-elements-of-a-presheaf" -> "category-theory.presheaf-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-elements-of-a-presheaf" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-elements-of-a-presheaf" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-elements-of-a-presheaf" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-free-algebras-monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
+	"category-theory.precategory-of-free-algebras-monads-on-precategories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-free-algebras-monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-free-algebras-monads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
+	"category-theory.precategory-of-functors-from-small-to-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors-from-small-to-large-precategories" -> "category-theory.natural-transformations-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors-from-small-to-large-precategories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08872520205801446 shape=circle style=filled width=0.08872520205801446]
+	"category-theory.precategory-of-functors" -> "category-theory.natural-isomorphisms-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-functors" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
+	"category-theory.precategory-of-maps-from-small-to-large-precategories" -> "category-theory.natural-transformations-maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-from-small-to-large-precategories" -> "category-theory.maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-from-small-to-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08568724792830806 shape=circle style=filled width=0.08568724792830806]
+	"category-theory.precategory-of-maps-precategories" -> "category-theory.natural-isomorphisms-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.precategory-of-maps-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.pregroupoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
+	"category-theory.pregroupoids" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.pregroupoids" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.pregroupoids" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pregroupoids" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.pregroupoids" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
+	"category-theory.presheaf-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" -> "category-theory.copresheaf-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" -> "category-theory.natural-transformations-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.presheaf-categories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.preunivalent-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08612780223548151 shape=circle style=filled width=0.08612780223548151]
+	"category-theory.preunivalent-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.preunivalent-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.preunivalent-categories" -> "foundation.1-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.preunivalent-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.preunivalent-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.preunivalent-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.products-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"category-theory.products-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.products-in-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.products-in-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.products-in-precategories" -> "foundation.uniqueness-quantification" [arrowhead=none color="#fbca0410"]
+	"category-theory.products-of-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"category-theory.products-of-precategories" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.products-of-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pseudomonic-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08772424107774375 shape=circle style=filled width=0.08772424107774375]
+	"category-theory.pseudomonic-functors-precategories" -> "category-theory.conservative-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pseudomonic-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pseudomonic-functors-precategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pseudomonic-functors-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.pseudomonic-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pseudomonic-functors-precategories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.pseudomonic-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pseudomonic-functors-precategories" -> "foundation.injective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.pullbacks-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"category-theory.pullbacks-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.pullbacks-in-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.pullbacks-in-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.pullbacks-in-precategories" -> "foundation.uniqueness-quantification" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
+	"category-theory.replete-subprecategories" -> "category-theory.isomorphism-induction-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "foundation.subsingleton-induction" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "category-theory.subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "category-theory.isomorphisms-in-subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.replete-subprecategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.representable-functors-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-categories" -> "category-theory.representable-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-categories" -> "category-theory.natural-transformations-functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-categories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
+	"category-theory.representable-functors-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-large-precategories" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-large-precategories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
+	"category-theory.representable-functors-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-precategories" -> "category-theory.copresheaf-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-precategories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.representable-functors-precategories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representing-arrow-category" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
+	"category-theory.representing-arrow-category" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.representing-arrow-category" -> "foundation.booleans" [arrowhead=none color="#fbca0410"]
+	"category-theory.representing-arrow-category" -> "order-theory.posets" [arrowhead=none color="#fbca0410"]
+	"category-theory.representing-arrow-category" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representing-arrow-category" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representing-arrow-category" -> "foundation.inequality-booleans" [arrowhead=none color="#fbca0410"]
+	"category-theory.representing-arrow-category" -> "foundation.decidable-propositions" [arrowhead=none color="#fbca0410"]
+	"category-theory.representing-arrow-category" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.representing-arrow-category" -> "foundation.empty-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.representing-arrow-category" -> "foundation.logical-operations-booleans" [arrowhead=none color="#fbca0410"]
+	"category-theory.restrictions-functors-cores-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
+	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.fully-faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.cores-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.pseudomonic-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08743614755394276 shape=circle style=filled width=0.08743614755394276]
+	"category-theory.right-extensions-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.structure-identity-principle" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.action-on-equivalences-functions" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.multivariable-homotopies" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.homotopy-induction" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-extensions-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-kan-extensions-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"category-theory.right-kan-extensions-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-kan-extensions-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-kan-extensions-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.right-kan-extensions-precategories" -> "category-theory.right-extensions-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.rigid-objects-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.rigid-objects-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.rigid-objects-categories" -> "category-theory.rigid-objects-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.rigid-objects-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.rigid-objects-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.rigid-objects-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.rigid-objects-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07797910051895961 shape=circle style=filled width=0.07797910051895961]
+	"category-theory.set-magmoids" -> "foundation.truncation-levels" [arrowhead=none color="#fbca0410"]
+	"category-theory.set-magmoids" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.set-magmoids" -> "foundation.truncated-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.sieves-in-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.sieves-in-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.simplex-category" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0645225721843014 shape=circle style=filled width=0.0645225721843014]
+	"category-theory.simplex-category" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#fbca0410"]
+	"category-theory.simplex-category" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.simplex-category" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.simplex-category" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.simplex-category" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10889768038826397 shape=circle style=filled width=0.10889768038826397]
+	"category-theory.slice-precategories" -> "category-theory.terminal-objects-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" -> "category-theory.products-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" -> "category-theory.pullbacks-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.slice-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.fully-faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.cores-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.pseudomonic-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "foundation.retracts-of-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.essential-fibers-of-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.essentially-surjective-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.split-essentially-surjective-functors-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
+	"category-theory.strict-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08479927320887588 shape=circle style=filled width=0.08479927320887588]
+	"category-theory.strict-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.strict-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.strict-categories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.strict-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.strict-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.strict-categories" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.strict-categories" -> "foundation.injective-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10208095535698015 shape=circle style=filled width=0.10208095535698015]
+	"category-theory.strongly-preunivalent-categories" -> "foundation.1-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "foundation.fibers-of-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "category-theory.preunivalent-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "foundation.structured-equality-duality" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.strongly-preunivalent-categories" -> "foundation.propositional-maps" [arrowhead=none color="#fbca0410"]
+	"category-theory.structure-equivalences-set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
+	"category-theory.structure-equivalences-set-magmoids" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.structure-equivalences-set-magmoids" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.structure-equivalences-set-magmoids" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.structure-equivalences-set-magmoids" -> "category-theory.functors-set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.structure-equivalences-set-magmoids" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#fbca0410"]
+	"category-theory.structure-equivalences-set-magmoids" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.structure-equivalences-set-magmoids" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.11443355210308817 shape=circle style=filled width=0.11443355210308817]
+	"category-theory.subcategories" -> "foundation.subtype-identity-principle" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.replete-subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.isomorphisms-in-subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subcategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.11790860453923727 shape=circle style=filled width=0.11790860453923727]
+	"category-theory.subprecategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subprecategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.subprecategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subprecategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subprecategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.subprecategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subprecategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.subprecategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.subterminal-precategories" -> "category-theory.fully-faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "foundation.subtype-identity-principle" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "category-theory.terminal-category" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "category-theory.strict-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "category-theory.pregroupoids" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.subterminal-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08598120161476336 shape=circle style=filled width=0.08598120161476336]
+	"category-theory.terminal-category" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "category-theory.gaunt-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "category-theory.strict-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-category" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-objects-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
+	"category-theory.terminal-objects-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.terminal-objects-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.11062176140289436 shape=circle style=filled width=0.11062176140289436]
+	"category-theory.wide-subcategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "category-theory.wide-subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "category-theory.subcategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subcategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10843329584017071 shape=circle style=filled width=0.10843329584017071]
+	"category-theory.wide-subprecategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subprecategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subprecategories" -> "category-theory.subprecategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subprecategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subprecategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subprecategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subprecategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.wide-subprecategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
+	"category-theory.yoneda-lemma-categories" -> "category-theory.representable-functors-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-categories" -> "category-theory.yoneda-lemma-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-categories" -> "category-theory.natural-transformations-functors-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-categories" -> "category-theory.copresheaf-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-categories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
+	"category-theory.yoneda-lemma-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-precategories" -> "category-theory.copresheaf-categories" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-precategories" -> "category-theory.representable-functors-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-precategories" -> "category-theory.natural-transformations-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-precategories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
+	"category-theory.yoneda-lemma-precategories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
+	"commutative-algebra.binomial-theorem-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
+	"commutative-algebra.binomial-theorem-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-rings" -> "linear-algebra.finite-sequences-in-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-rings" -> "ring-theory.binomial-theorem-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-rings" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-rings" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-rings" -> "commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-rings" -> "commutative-algebra.binomial-theorem-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07121438510526466 shape=circle style=filled width=0.07121438510526466]
+	"commutative-algebra.binomial-theorem-commutative-semirings" -> "linear-algebra.finite-sequences-in-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-semirings" -> "commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-semirings" -> "ring-theory.binomial-theorem-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-semirings" -> "commutative-algebra.powers-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-semirings" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.binomial-theorem-commutative-semirings" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.boolean-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.boolean-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.boolean-rings" -> "ring-theory.idempotent-elements-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.category-of-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.category-of-commutative-rings" -> "commutative-algebra.precategory-of-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.category-of-commutative-rings" -> "category-theory.large-categories" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.category-of-commutative-rings" -> "category-theory.categories" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.category-of-commutative-rings" -> "commutative-algebra.isomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.1296303861210299 shape=circle style=filled width=0.1296303861210299]
+	"commutative-algebra.commutative-rings" -> "lists.concatenation-lists" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "foundation.involutions" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "foundation.interchange-law" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "group-theory.monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "foundation.embeddings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "foundation.binary-equivalences" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "foundation.injective-maps" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "foundation.binary-embeddings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "foundation.negation" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "lists.lists" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
+	"commutative-algebra.commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-semirings" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-semirings" -> "group-theory.monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.commutative-semirings" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07846294652976578 shape=circle style=filled width=0.07846294652976578]
+	"commutative-algebra.convolution-sequences-commutative-rings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-rings" -> "lists.sequences" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-rings" -> "commutative-algebra.convolution-sequences-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-rings" -> "commutative-algebra.function-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.11498345220469042 shape=circle style=filled width=0.11498345220469042]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "lists.sequences" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "commutative-algebra.function-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "elementary-number-theory.binary-sum-decompositions-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.convolution-sequences-commutative-semirings" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.0645225721843014 shape=circle style=filled width=0.0645225721843014]
+	"commutative-algebra.dependent-products-commutative-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-rings" -> "group-theory.dependent-products-commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-rings" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"commutative-algebra.dependent-products-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-semirings" -> "group-theory.dependent-products-commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-semirings" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.dependent-products-commutative-semirings" -> "ring-theory.dependent-products-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.discrete-fields" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.discrete-fields" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.discrete-fields" -> "ring-theory.division-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.eisenstein-integers" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.11694168394216668 shape=circle style=filled width=0.11694168394216668]
+	"commutative-algebra.eisenstein-integers" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.eisenstein-integers" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.eisenstein-integers" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.eisenstein-integers" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.eisenstein-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.eisenstein-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.eisenstein-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.eisenstein-integers" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.eisenstein-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.13289808409807344 shape=circle style=filled width=0.13289808409807344]
+	"commutative-algebra.euclidean-domains" -> "lists.concatenation-lists" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "foundation.interchange-law" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "commutative-algebra.trivial-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "foundation.injective-maps" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "foundation.binary-embeddings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "foundation.negation" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "lists.lists" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "foundation.involutions" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "group-theory.monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "foundation.embeddings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "foundation.binary-equivalences" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.euclidean-domains" -> "commutative-algebra.integral-domains" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.full-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07700228825802675 shape=circle style=filled width=0.07700228825802675]
+	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.full-ideals-commutative-rings" -> "ring-theory.full-ideals-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.full-ideals-commutative-rings" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.function-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
+	"commutative-algebra.function-commutative-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.function-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.function-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.function-commutative-rings" -> "commutative-algebra.dependent-products-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.function-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.function-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
+	"commutative-algebra.function-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.function-commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.function-commutative-semirings" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.function-commutative-semirings" -> "commutative-algebra.dependent-products-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.gaussian-integers" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09609709135660312 shape=circle style=filled width=0.09609709135660312]
+	"commutative-algebra.gaussian-integers" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.gaussian-integers" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.gaussian-integers" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.gaussian-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.gaussian-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.gaussian-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.gaussian-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.gaussian-integers" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.gaussian-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.gaussian-integers" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09069398819863565 shape=circle style=filled width=0.09069398819863565]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "category-theory.functors-large-precategories" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "ring-theory.groups-of-units-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.submonoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "commutative-algebra.homomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "commutative-algebra.precategory-of-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.category-of-abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.1060808838144246 shape=circle style=filled width=0.1060808838144246]
+	"commutative-algebra.homomorphisms-commutative-rings" -> "commutative-algebra.homomorphisms-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-rings" -> "commutative-algebra.invertible-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09907053327553424 shape=circle style=filled width=0.09907053327553424]
+	"commutative-algebra.homomorphisms-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-semirings" -> "foundation.torsorial-type-families" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-semirings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-semirings" -> "ring-theory.homomorphisms-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.homomorphisms-commutative-semirings" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
+	"commutative-algebra.ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
+	"commutative-algebra.ideals-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-semirings" -> "commutative-algebra.subsets-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-commutative-semirings" -> "ring-theory.ideals-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
+	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "lists.concatenation-lists" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "ring-theory.ideals-generated-by-subsets-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integer-multiples-of-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09410728805605297 shape=circle style=filled width=0.09410728805605297]
+	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "commutative-algebra.multiples-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "commutative-algebra.homomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.12456821978060995 shape=circle style=filled width=0.12456821978060995]
+	"commutative-algebra.integral-domains" -> "lists.concatenation-lists" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "foundation.involutions" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "foundation.interchange-law" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "commutative-algebra.trivial-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "group-theory.monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "foundation.embeddings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "foundation.binary-equivalences" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "foundation.injective-maps" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "foundation.binary-embeddings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "foundation.negation" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "lists.lists" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.integral-domains" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"commutative-algebra.intersections-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-ideals-commutative-rings" -> "foundation.intersections-subtypes" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-ideals-commutative-rings" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-ideals-commutative-rings" -> "ring-theory.intersections-ideals-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.products-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.products-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.radicals-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.full-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.intersections-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.invertible-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09356952772180921 shape=circle style=filled width=0.09356952772180921]
+	"commutative-algebra.invertible-elements-commutative-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.invertible-elements-commutative-rings" -> "foundation.contractible-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.invertible-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.isomorphisms-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.10738108802578482 shape=circle style=filled width=0.10738108802578482]
+	"commutative-algebra.isomorphisms-commutative-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.isomorphisms-commutative-rings" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.isomorphisms-commutative-rings" -> "ring-theory.isomorphisms-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.isomorphisms-commutative-rings" -> "commutative-algebra.homomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.isomorphisms-commutative-rings" -> "commutative-algebra.invertible-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.isomorphisms-commutative-rings" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.isomorphisms-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.isomorphisms-commutative-rings" -> "commutative-algebra.precategory-of-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.isomorphisms-commutative-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.isomorphisms-commutative-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07942179611987281 shape=circle style=filled width=0.07942179611987281]
+	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.products-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-ideals-commutative-rings" -> "ring-theory.joins-ideals-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-ideals-commutative-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-ideals-commutative-rings" -> "foundation.logical-equivalences" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.ideals-generated-by-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.products-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.11769441979464867 shape=circle style=filled width=0.11769441979464867]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "order-theory.large-suplattices" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.products-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.joins-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.products-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.radicals-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.intersections-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.local-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.local-commutative-rings" -> "ring-theory.local-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.local-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.local-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.maximal-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.multiples-of-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
+	"commutative-algebra.multiples-of-elements-commutative-rings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.multiples-of-elements-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.multiples-of-elements-commutative-rings" -> "ring-theory.multiples-of-elements-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.multiples-of-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradical-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
+	"commutative-algebra.nilradical-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradical-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradical-commutative-rings" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradical-commutative-rings" -> "ring-theory.nilpotent-elements-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradical-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradical-commutative-rings" -> "commutative-algebra.prime-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradical-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradicals-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.nilradicals-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradicals-commutative-semirings" -> "commutative-algebra.subsets-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradicals-commutative-semirings" -> "ring-theory.nilpotent-elements-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.nilradicals-commutative-semirings" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
+	"commutative-algebra.poset-of-ideals-commutative-rings" -> "order-theory.large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-ideals-commutative-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-ideals-commutative-rings" -> "order-theory.large-preorders" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-radical-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
+	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "order-theory.large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "order-theory.large-preorders" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.powers-of-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
+	"commutative-algebra.powers-of-elements-commutative-rings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.powers-of-elements-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.powers-of-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.powers-of-elements-commutative-rings" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.powers-of-elements-commutative-rings" -> "ring-theory.powers-of-elements-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.powers-of-elements-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.powers-of-elements-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.powers-of-elements-commutative-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.powers-of-elements-commutative-semirings" -> "ring-theory.powers-of-elements-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.precategory-of-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.precategory-of-commutative-rings" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.precategory-of-commutative-rings" -> "category-theory.large-precategories" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.precategory-of-commutative-rings" -> "category-theory.precategories" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.precategory-of-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.precategory-of-commutative-rings" -> "ring-theory.precategory-of-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.precategory-of-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.precategory-of-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.precategory-of-commutative-semirings" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.precategory-of-commutative-semirings" -> "category-theory.large-precategories" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.precategory-of-commutative-semirings" -> "category-theory.precategories" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.precategory-of-commutative-semirings" -> "ring-theory.precategory-of-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.prime-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
+	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.prime-ideals-commutative-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.prime-ideals-commutative-rings" -> "foundation.disjunction" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.full-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
+	"commutative-algebra.products-commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-commutative-rings" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-commutative-rings" -> "ring-theory.products-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-commutative-rings" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.12816227098468916 shape=circle style=filled width=0.12816227098468916]
+	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-ideals-commutative-rings" -> "ring-theory.products-ideals-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.ideals-generated-by-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.products-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-ideals-commutative-rings" -> "lists.lists" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-radical-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
+	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.products-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.radicals-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-radical-ideals-commutative-rings" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-subsets-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
+	"commutative-algebra.products-subsets-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-subsets-commutative-rings" -> "ring-theory.products-subsets-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-subsets-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.products-subsets-commutative-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07551338170027617 shape=circle style=filled width=0.07551338170027617]
+	"commutative-algebra.radical-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-commutative-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-commutative-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-commutative-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.radicals-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.ideals-generated-by-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09027572007459915 shape=circle style=filled width=0.09027572007459915]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "foundation.logical-equivalences" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "order-theory.reflective-galois-connections-large-posets" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.binomial-theorem-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.subsets-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"commutative-algebra.subsets-commutative-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.subsets-commutative-rings" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.subsets-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.subsets-commutative-rings" -> "foundation.propositional-extensionality" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.subsets-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
+	"commutative-algebra.subsets-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.subsets-commutative-semirings" -> "ring-theory.subsets-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.0760129244023573 shape=circle style=filled width=0.0760129244023573]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "foundation.automorphisms" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "linear-algebra.finite-sequences-in-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "foundation.empty-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "ring-theory.sums-of-finite-families-of-elements-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "univalent-combinatorics.counting" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.08005464912226617 shape=circle style=filled width=0.08005464912226617]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "foundation.automorphisms" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "linear-algebra.finite-sequences-in-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "lists.finite-sequences" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "foundation.empty-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "ring-theory.sums-of-finite-families-of-elements-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "univalent-combinatorics.counting" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "linear-algebra.finite-sequences-in-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "ring-theory.sums-of-finite-sequences-of-elements-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "lists.finite-sequences" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.08130557877817587 shape=circle style=filled width=0.08130557877817587]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "linear-algebra.finite-sequences-in-commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "lists.finite-sequences" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "commutative-algebra.isomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "commutative-algebra.homomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.trivial-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"commutative-algebra.trivial-commutative-rings" -> "group-theory.trivial-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.trivial-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.trivial-commutative-rings" -> "foundation.negation" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.trivial-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.trivial-commutative-rings" -> "foundation.structure-identity-principle" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.trivial-commutative-rings" -> "ring-theory.trivial-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.trivial-commutative-rings" -> "foundation.contractible-types" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.trivial-commutative-rings" -> "commutative-algebra.isomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.trivial-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.zariski-locale" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.zariski-locale" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.zariski-locale" -> "order-theory.large-frames" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.zariski-locale" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.zariski-locale" -> "commutative-algebra.intersections-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.zariski-locale" -> "commutative-algebra.joins-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.zariski-locale" -> "order-theory.large-locales" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.zariski-topology" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
+	"commutative-algebra.zariski-topology" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.zariski-topology" -> "commutative-algebra.prime-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
+	"commutative-algebra.zariski-topology" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
+	"domain-theory.directed-complete-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"domain-theory.directed-complete-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-complete-posets" -> "foundation.binary-relations" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-complete-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-complete-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-complete-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-families-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
+	"domain-theory.directed-families-posets" -> "foundation.conjunction" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-families-posets" -> "foundation.existential-quantification" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-families-posets" -> "foundation.universal-quantification" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-families-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-families-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-families-posets" -> "foundation.surjective-maps" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.directed-families-posets" -> "foundation.inhabited-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.08758031277559175 shape=circle style=filled width=0.08758031277559175]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "domain-theory.omega-complete-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "foundation.fixed-points-endofunctions" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.chains-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "domain-theory.omega-continuous-maps-omega-complete-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "domain-theory.kleenes-fixed-point-theorem-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "domain-theory.omega-continuous-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "foundation.iterating-functions" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.inhabited-chains-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.suplattices" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.bottom-elements-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.inflattices" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "foundation.inhabited-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.09649012813540153 shape=circle style=filled width=0.09649012813540153]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "foundation.fixed-points-endofunctions" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.chains-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "domain-theory.omega-continuous-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "foundation.iterating-functions" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.inhabited-chains-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.suplattices" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.bottom-elements-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.inflattices" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.kleenes-fixed-point-theorem-posets" -> "foundation.inhabited-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-complete-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
+	"domain-theory.omega-complete-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-complete-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-complete-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-complete-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-complete-posets" -> "foundation.binary-relations" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-complete-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-complete-posets" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-complete-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.10021004013899694 shape=circle style=filled width=0.10021004013899694]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "domain-theory.omega-complete-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.subtype-identity-principle" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "order-theory.join-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.existential-quantification" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.booleans" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "domain-theory.omega-continuous-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.evaluation-functions" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.homotopy-induction" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.surjective-maps" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.09701170019522755 shape=circle style=filled width=0.09701170019522755]
+	"domain-theory.omega-continuous-maps-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "foundation.subtype-identity-principle" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "order-theory.join-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "foundation.existential-quantification" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "foundation.booleans" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "foundation.evaluation-functions" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "foundation.homotopy-induction" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "foundation.surjective-maps" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.omega-continuous-maps-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.reindexing-directed-families-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.05525382975207072 shape=circle style=filled width=0.05525382975207072]
+	"domain-theory.reindexing-directed-families-posets" -> "foundation.conjunction" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.reindexing-directed-families-posets" -> "foundation.existential-quantification" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.reindexing-directed-families-posets" -> "foundation.universal-quantification" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.reindexing-directed-families-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.reindexing-directed-families-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.reindexing-directed-families-posets" -> "foundation.surjective-maps" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.reindexing-directed-families-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.reindexing-directed-families-posets" -> "foundation.inhabited-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.09957859062409573 shape=circle style=filled width=0.09957859062409573]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.small-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.subtype-identity-principle" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.existential-quantification" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.booleans" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "domain-theory.reindexing-directed-families-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.evaluation-functions" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.homotopy-induction" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.surjective-maps" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#FCBFF510"]
+	"domain-theory.scott-continuous-maps-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
+	"elementary-number-theory.absolute-value-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
+	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08524441680919903 shape=circle style=filled width=0.08524441680919903]
+	"elementary-number-theory.absolute-value-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.maximum-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ackermann-function" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.addition-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07846294652976578 shape=circle style=filled width=0.07846294652976578]
+	"elementary-number-theory.addition-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integer-fractions" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.12242297315701078 shape=circle style=filled width=0.12242297315701078]
+	"elementary-number-theory.addition-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" -> "foundation.embeddings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" -> "foundation.binary-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" -> "foundation.binary-embeddings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07279127850973344 shape=circle style=filled width=0.07279127850973344]
+	"elementary-number-theory.addition-natural-numbers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-natural-numbers" -> "foundation.embeddings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-natural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-positive-and-negative-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07121438510526466 shape=circle style=filled width=0.07121438510526466]
+	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-positive-and-negative-integers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09083298289811852 shape=circle style=filled width=0.09083298289811852]
+	"elementary-number-theory.addition-rational-numbers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.addition-rational-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "foundation.unital-binary-operations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.additive-group-of-rational-numbers" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.strict-inequality-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integer-fractions" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.archimedean-property-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.archimedean-property-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.archimedean-property-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-natural-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-natural-numbers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-natural-numbers" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.archimedean-property-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.archimedean-property-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.archimedean-property-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-functions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.arithmetic-functions" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-functions" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08598120161476336 shape=circle style=filled width=0.08598120161476336]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "order-theory.strictly-increasing-sequences-strictly-preordered-sets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "lists.sequences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.archimedean-property-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "group-theory.arithmetic-sequences-semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "group-theory.powers-of-elements-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "order-theory.increasing-sequences-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.based-induction-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.based-induction-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.based-strong-induction-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.10500510620769264 shape=circle style=filled width=0.10500510620769264]
+	"elementary-number-theory.based-strong-induction-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.based-strong-induction-natural-numbers" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.based-strong-induction-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.based-strong-induction-natural-numbers" -> "elementary-number-theory.based-induction-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.based-strong-induction-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.based-strong-induction-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bell-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.bell-numbers" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bell-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bell-numbers" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bell-numbers" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bell-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.geometric-sequences-positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.arithmetic-sequences-positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.11704951401020523 shape=circle style=filled width=0.11704951401020523]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.distance-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.bezouts-lemma-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.2220971987339101 shape=circle style=filled width=0.2220971987339101]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.distance-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.congruence-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.divisibility-modular-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08971499589146108 shape=circle style=filled width=0.08971499589146108]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "logic.complements-decidable-subtypes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "univalent-combinatorics.classical-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.complements-subtypes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "univalent-combinatorics.counting" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.automorphisms" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.involutions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.conjunction" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-coefficients" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
+	"elementary-number-theory.binomial-coefficients" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-coefficients" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.commutative-semiring-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-coefficients" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.factorials" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-coefficients" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.powers-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-integers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-integers" -> "commutative-algebra.binomial-theorem-commutative-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-integers" -> "lists.finite-sequences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"elementary-number-theory.binomial-theorem-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-natural-numbers" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-natural-numbers" -> "elementary-number-theory.commutative-semiring-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-natural-numbers" -> "commutative-algebra.binomial-theorem-commutative-semirings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.binomial-theorem-natural-numbers" -> "lists.finite-sequences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bounded-sums-arithmetic-functions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.bounded-sums-arithmetic-functions" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bounded-sums-arithmetic-functions" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bounded-sums-arithmetic-functions" -> "elementary-number-theory.arithmetic-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bounded-sums-arithmetic-functions" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.bounded-sums-arithmetic-functions" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.catalan-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.catalan-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.negative-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "foundation.conjunction" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.positive-and-negative-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.maximum-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.decidable-total-order-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.minimum-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cofibonacci" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.fibonacci-sequence" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cofibonacci" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.pisano-periods" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cofibonacci" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.collatz-bijection" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.collatz-bijection" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.collatz-bijection" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.collatz-bijection" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.collatz-bijection" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.collatz-conjecture" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.collatz-conjecture" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.collatz-conjecture" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.commutative-semiring-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
+	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "ring-theory.homomorphisms-semirings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "ring-theory.semirings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "elementary-number-theory.monoid-of-natural-numbers-with-addition" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
+	"elementary-number-theory.conatural-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.conatural-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.conatural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.conatural-numbers" -> "foundation.maybe" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.conatural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
+	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.distance-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-integers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07617871069396037 shape=circle style=filled width=0.07617871069396037]
+	"elementary-number-theory.congruence-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-natural-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.congruence-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
+	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.mediant-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cubes-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.cubes-natural-numbers" -> "elementary-number-theory.squares-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cubes-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.cubes-natural-numbers" -> "foundation.fibers-of-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.decidable-dependent-function-types" -> "foundation.decidable-dependent-function-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.decidable-total-order-integers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-integers" -> "order-theory.total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-integers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.decidable-total-order-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.decidable-total-order-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-rational-numbers" -> "order-theory.total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-rational-numbers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.decidable-total-order-standard-finite-types" -> "order-theory.total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-standard-finite-types" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-total-order-standard-finite-types" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06813631021999422 shape=circle style=filled width=0.06813631021999422]
+	"elementary-number-theory.decidable-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-types" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-types" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-types" -> "elementary-number-theory.upper-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-types" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.decidable-types" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.difference-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
+	"elementary-number-theory.difference-integers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.difference-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.difference-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.difference-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.difference-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
+	"elementary-number-theory.difference-rational-numbers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.difference-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.difference-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.difference-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.difference-rational-numbers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.difference-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.dirichlet-convolution" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.dirichlet-convolution" -> "elementary-number-theory.bounded-sums-arithmetic-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.dirichlet-convolution" -> "elementary-number-theory.arithmetic-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.dirichlet-convolution" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.dirichlet-convolution" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.dirichlet-convolution" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.dirichlet-convolution" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.distance-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-integers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09983164971226559 shape=circle style=filled width=0.09983164971226559]
+	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.minimum-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07958048118541548 shape=circle style=filled width=0.07958048118541548]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.maximum-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.absolute-value-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.minimum-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.13050332787729185 shape=circle style=filled width=0.13050332787729185]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-integers" -> "foundation.propositional-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-modular-arithmetic" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.divisibility-modular-arithmetic" -> "elementary-number-theory.divisibility-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-modular-arithmetic" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-modular-arithmetic" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-modular-arithmetic" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-modular-arithmetic" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-modular-arithmetic" -> "univalent-combinatorics.fibers-of-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.11509311694321234 shape=circle style=filled width=0.11509311694321234]
+	"elementary-number-theory.divisibility-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.propositional-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.divisibility-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-standard-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-standard-finite-types" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-standard-finite-types" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.divisibility-standard-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09570244044334736 shape=circle style=filled width=0.09570244044334736]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.maybe" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.double-negation-stable-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.double-negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.retracts-of-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "logic.double-negation-elimination" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.tight-apartness-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-conatural-numbers" -> "foundation.coherently-invertible-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
+	"elementary-number-theory.equality-integers" -> "foundation.discrete-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-integers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-integers" -> "foundation.decidable-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-integers" -> "foundation.set-truncations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-integers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-integers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-integers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
+	"elementary-number-theory.equality-natural-numbers" -> "foundation-core.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-natural-numbers" -> "foundation.discrete-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-natural-numbers" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-natural-numbers" -> "foundation.decidable-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-natural-numbers" -> "foundation.set-truncations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-natural-numbers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-natural-numbers" -> "foundation.tight-apartness-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"elementary-number-theory.equality-rational-numbers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-rational-numbers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-rational-numbers" -> "foundation.decidable-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-rational-numbers" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-rational-numbers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.equality-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclid-mullin-sequence" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.euclid-mullin-sequence" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclid-mullin-sequence" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclid-mullin-sequence" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclid-mullin-sequence" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclid-mullin-sequence" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclidean-division-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclidean-division-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclidean-division-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.eulers-totient-function" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.eulers-totient-function" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.eulers-totient-function" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.eulers-totient-function" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.eulers-totient-function" -> "elementary-number-theory.relatively-prime-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.exponentiation-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.exponentiation-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.exponentiation-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.exponentiation-natural-numbers" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.exponentiation-natural-numbers" -> "commutative-algebra.powers-of-elements-commutative-semirings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.exponentiation-natural-numbers" -> "elementary-number-theory.commutative-semiring-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.factorials" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.factorials" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.factorials" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.factorials" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.factorials" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.factorials" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.falling-factorials" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.falling-factorials" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fermat-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.fermat-numbers" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fermat-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fermat-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fermat-numbers" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fermat-numbers" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fibonacci-sequence" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
+	"elementary-number-theory.fibonacci-sequence" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fibonacci-sequence" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fibonacci-sequence" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fibonacci-sequence" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fibonacci-sequence" -> "elementary-number-theory.relatively-prime-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.field-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.field-of-rational-numbers" -> "commutative-algebra.discrete-fields" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.field-of-rational-numbers" -> "ring-theory.division-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.field-of-rational-numbers" -> "elementary-number-theory.multiplicative-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.field-of-rational-numbers" -> "elementary-number-theory.ring-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.field-of-rational-numbers" -> "elementary-number-theory.nonzero-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitary-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
+	"elementary-number-theory.finitary-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitary-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitary-natural-numbers" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitary-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitary-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitary-natural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitary-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitary-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitely-cyclic-maps" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
+	"elementary-number-theory.finitely-cyclic-maps" -> "foundation.iterating-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitely-cyclic-maps" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.finitely-cyclic-maps" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.16682358746764833 shape=circle style=filled width=0.16682358746764833]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.concatenation-lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.permutation-lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.sort-by-insertion-lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.predicates-on-lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.functoriality-lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.sorted-lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.bezouts-lemma-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.multiplication-lists-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.relatively-prime-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.based-strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09957859062409573 shape=circle style=filled width=0.09957859062409573]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "order-theory.strictly-increasing-sequences-strictly-preordered-sets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "foundation.constant-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "lists.sequences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "group-theory.powers-of-elements-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "group-theory.arithmetic-sequences-semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.arithmetic-sequences-positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.goldbach-conjecture" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.goldbach-conjecture" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.goldbach-conjecture" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.goldbach-conjecture" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.goldbach-conjecture" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09970520045352134 shape=circle style=filled width=0.09970520045352134]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.11107699691232834 shape=circle style=filled width=0.11107699691232834]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.group-of-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.group-of-integers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.group-of-integers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.group-of-integers" -> "group-theory.abelian-groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.group-of-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.group-of-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.half-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.half-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.half-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.hardy-ramanujan-number" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.hardy-ramanujan-number" -> "elementary-number-theory.taxicab-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "elementary-number-theory.infinite-conatural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation-core.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.squares-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.squares-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.inequality-conatural-numbers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-conatural-numbers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.maybe" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0983035240605594 shape=circle style=filled width=0.0983035240605594]
+	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "order-theory.transposition-inequalities-along-order-preserving-retractions-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.10854957822837273 shape=circle style=filled width=0.10854957822837273]
+	"elementary-number-theory.inequality-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-natural-numbers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-natural-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-natural-numbers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-natural-numbers" -> "category-theory.precategories" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-natural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.112319381220755 shape=circle style=filled width=0.112319381220755]
+	"elementary-number-theory.inequality-rational-numbers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "foundation.conjunction" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.inequality-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "order-theory.transposition-inequalities-along-order-preserving-retractions-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"elementary-number-theory.inequality-standard-finite-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-standard-finite-types" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-standard-finite-types" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-standard-finite-types" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-standard-finite-types" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-standard-finite-types" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.inequality-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinite-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.infinite-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinite-conatural-numbers" -> "elementary-number-theory.equality-conatural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07032305604809001 shape=circle style=filled width=0.07032305604809001]
+	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.factorials" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.proper-divisors-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.sieve-of-eratosthenes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "foundation.iterating-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.infinitude-of-primes" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.initial-segments-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
+	"elementary-number-theory.initial-segments-natural-numbers" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08758031277559175 shape=circle style=filled width=0.08758031277559175]
+	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "foundation.decidable-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "set-theory.countable-sets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-fractions" -> "foundation.equivalence-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integer-partitions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08743614755394276 shape=circle style=filled width=0.08743614755394276]
+	"elementary-number-theory.integers" -> "foundation.embeddings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integers" -> "foundation.equality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.integers" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.jacobi-symbol" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.jacobi-symbol" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.jacobi-symbol" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.jacobi-symbol" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.jacobi-symbol" -> "elementary-number-theory.legendre-symbol" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.jacobi-symbol" -> "lists.functoriality-lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.jacobi-symbol" -> "lists.lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.jacobi-symbol" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.kolakoski-sequence" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.kolakoski-sequence" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.kolakoski-sequence" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.kolakoski-sequence" -> "foundation.booleans" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.kolakoski-sequence" -> "foundation.logical-operations-booleans" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.legendre-symbol" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.legendre-symbol" -> "elementary-number-theory.squares-modular-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.legendre-symbol" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.legendre-symbol" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.legendre-symbol" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.legendre-symbol" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.lower-bounds-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
+	"elementary-number-theory.lower-bounds-natural-numbers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.lower-bounds-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.lower-bounds-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.lower-bounds-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.lower-bounds-natural-numbers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07174386737769174 shape=circle style=filled width=0.07174386737769174]
+	"elementary-number-theory.maximum-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-natural-numbers" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.059007775570652274 shape=circle style=filled width=0.059007775570652274]
+	"elementary-number-theory.maximum-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-rational-numbers" -> "elementary-number-theory.decidable-total-order-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-rational-numbers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.maximum-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-standard-finite-types" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.maximum-standard-finite-types" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mersenne-primes" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.mersenne-primes" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mersenne-primes" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.mersenne-primes" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"elementary-number-theory.minimum-natural-numbers" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
+	"elementary-number-theory.minimum-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-rational-numbers" -> "elementary-number-theory.decidable-total-order-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-rational-numbers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"elementary-number-theory.minimum-standard-finite-types" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.minimum-standard-finite-types" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.16560920489769307 shape=circle style=filled width=0.16560920489769307]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.split-surjective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.143575629241271 shape=circle style=filled width=0.143575629241271]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.congruence-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "foundation.decidable-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "foundation.discrete-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.modular-arithmetic" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-addition" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.monoid-of-natural-numbers-with-addition" -> "group-theory.commutative-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-addition" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-addition" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-addition" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-addition" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
+	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "group-theory.commutative-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "group-theory.submonoids-commutative-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "group-theory.normal-submonoids-commutative-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "elementary-number-theory.initial-segments-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0645225721843014 shape=circle style=filled width=0.0645225721843014]
+	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integer-fractions" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integer-fractions" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.11747984455730155 shape=circle style=filled width=0.11747984455730155]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "foundation.embeddings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-lists-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "lists.concatenation-lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "lists.permutation-lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "lists.lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08568724792830806 shape=circle style=filled width=0.08568724792830806]
+	"elementary-number-theory.multiplication-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-natural-numbers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-natural-numbers" -> "foundation.embeddings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-natural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.10726353890677727 shape=circle style=filled width=0.10726353890677727]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.112319381220755 shape=circle style=filled width=0.112319381220755]
+	"elementary-number-theory.multiplication-rational-numbers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.multiplicative-monoid-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "group-theory.submonoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.060901553009402865 shape=circle style=filled width=0.060901553009402865]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "group-theory.submonoids-commutative-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "ring-theory.groups-of-units-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "group-theory.cores-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "elementary-number-theory.multiplicative-monoid-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "elementary-number-theory.nonzero-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "ring-theory.trivial-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "elementary-number-theory.ring-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-monoid-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.multiplicative-monoid-of-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-monoid-of-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-monoid-of-natural-numbers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-monoid-of-natural-numbers" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "foundation.unital-binary-operations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.multiplicative-units-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.multiplicative-units-standard-cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.multiset-coefficients" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.multiset-coefficients" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
+	"elementary-number-theory.negative-integers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-integers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08479927320887588 shape=circle style=filled width=0.08479927320887588]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.negative-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.nonzero-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07085919892526085 shape=circle style=filled width=0.07085919892526085]
+	"elementary-number-theory.nonnegative-integers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-integers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09907053327553424 shape=circle style=filled width=0.09907053327553424]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.nonzero-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.decidable-total-order-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "order-theory.inflationary-maps-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.nonnegative-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonpositive-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
+	"elementary-number-theory.nonpositive-integers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonpositive-integers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonpositive-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonpositive-integers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonpositive-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonpositive-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonpositive-integers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.nonzero-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
+	"elementary-number-theory.nonzero-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-natural-numbers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-natural-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
+	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.multiplicative-monoid-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "group-theory.submonoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ordinal-induction-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.ordinal-induction-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ordinal-induction-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.parity-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
+	"elementary-number-theory.parity-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.parity-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.parity-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.parity-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.parity-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.parity-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.parity-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.parity-natural-numbers" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.peano-arithmetic" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"elementary-number-theory.peano-arithmetic" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.peano-arithmetic" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
+	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.fibonacci-sequence" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "univalent-combinatorics.sequences-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "lists.repetitions-sequences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "univalent-combinatorics.counting" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0805260250259258 shape=circle style=filled width=0.0805260250259258]
+	"elementary-number-theory.positive-and-negative-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-integers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-rational-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.negative-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.positive-conatural-numbers" -> "elementary-number-theory.zero-conatural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-conatural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-conatural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-conatural-numbers" -> "foundation-core.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-conatural-numbers" -> "foundation.maybe" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07797910051895961 shape=circle style=filled width=0.07797910051895961]
+	"elementary-number-theory.positive-integers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "set-theory.countable-sets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-integers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.1710060273678422 shape=circle style=filled width=0.1710060273678422]
+	"elementary-number-theory.positive-rational-numbers" -> "group-theory.submonoids-commutative-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "order-theory.decidable-posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "group-theory.submonoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.nonzero-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "order-theory.strict-preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "order-theory.total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.decidable-total-order-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplicative-monoid-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "group-theory.subsemigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplicative-inverses-positive-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.powers-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-integers" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-integers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
+	"elementary-number-theory.powers-of-two" -> "foundation-core.coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "foundation-core.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "foundation.split-surjective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.powers-of-two" -> "foundation-core.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
+	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.proper-divisors-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.prime-numbers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.products-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.products-of-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.products-of-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.products-of-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.products-of-natural-numbers" -> "lists.lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pythagorean-triples" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.pythagorean-triples" -> "elementary-number-theory.squares-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.pythagorean-triples" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09234811820996562 shape=circle style=filled width=0.09234811820996562]
+	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.mediant-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "foundation.retracts-of-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "set-theory.countable-sets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.12487167508965843 shape=circle style=filled width=0.12487167508965843]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.bezouts-lemma-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.relatively-prime-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.relatively-prime-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-integers" -> "elementary-number-theory.relatively-prime-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-integers" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"elementary-number-theory.relatively-prime-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-natural-numbers" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-natural-numbers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.relatively-prime-natural-numbers" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.repeating-element-standard-finite-type" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.repeating-element-standard-finite-type" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.repeating-element-standard-finite-type" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.repeating-element-standard-finite-type" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.repeating-element-standard-finite-type" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.retracts-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.retracts-of-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.retracts-of-natural-numbers" -> "foundation.decidable-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.retracts-of-natural-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "elementary-number-theory.ring-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "ring-theory.homomorphisms-ring-extensions-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "ring-theory.ring-extensions-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "ring-theory.localizations-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0760129244023573 shape=circle style=filled width=0.0760129244023573]
+	"elementary-number-theory.ring-of-integers" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "ring-theory.initial-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "ring-theory.trivial-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-integers" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
+	"elementary-number-theory.ring-of-rational-numbers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.multiplicative-monoid-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.unit-fractions-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "foundation.unital-binary-operations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.ring-of-rational-numbers" -> "ring-theory.localizations-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sieve-of-eratosthenes" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
+	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sieve-of-eratosthenes" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.factorials" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sieve-of-eratosthenes" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.square-free-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.square-free-natural-numbers" -> "elementary-number-theory.squares-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.square-free-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"elementary-number-theory.squares-integers" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "elementary-number-theory.squares-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-modular-arithmetic" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.squares-modular-arithmetic" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-modular-arithmetic" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-modular-arithmetic" -> "elementary-number-theory.squares-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-modular-arithmetic" -> "univalent-combinatorics.fibers-of-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
+	"elementary-number-theory.squares-natural-numbers" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-natural-numbers" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-natural-numbers" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
+	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.negative-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.positive-and-negative-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-groups" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.standard-cyclic-groups" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-groups" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-groups" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07032305604809001 shape=circle style=filled width=0.07032305604809001]
+	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.standard-cyclic-groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "group-theory.cyclic-groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "ring-theory.cyclic-rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "group-theory.generating-elements-groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.stirling-numbers-of-the-second-kind" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.stirling-numbers-of-the-second-kind" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.stirling-numbers-of-the-second-kind" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.mediant-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.disjunction" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.conjunction" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.inequality-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08729174423895553 shape=circle style=filled width=0.08729174423895553]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.10330941058078902 shape=circle style=filled width=0.10330941058078902]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-natural-numbers" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.1213881027475342 shape=circle style=filled width=0.1213881027475342]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.mediant-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.disjunction" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.conjunction" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.inequality-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.strict-inequality-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"elementary-number-theory.strict-inequality-standard-finite-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strict-inequality-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strong-induction-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
+	"elementary-number-theory.strong-induction-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strong-induction-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.strong-induction-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sums-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
+	"elementary-number-theory.sums-of-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sums-of-natural-numbers" -> "foundation.constant-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sums-of-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sums-of-natural-numbers" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sums-of-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sums-of-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sums-of-natural-numbers" -> "lists.lists" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sums-of-natural-numbers" -> "univalent-combinatorics.counting" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sylvesters-sequence" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.sylvesters-sequence" -> "elementary-number-theory.ordinal-induction-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sylvesters-sequence" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.sylvesters-sequence" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.taxicab-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"elementary-number-theory.taxicab-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.taxicab-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.taxicab-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.taxicab-numbers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.taxicab-numbers" -> "elementary-number-theory.cubes-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.telephone-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.telephone-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.telephone-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.triangular-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
+	"elementary-number-theory.triangular-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.triangular-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.triangular-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.triangular-numbers" -> "ring-theory.partial-sums-sequences-semirings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.triangular-numbers" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.triangular-numbers" -> "elementary-number-theory.commutative-semiring-of-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.twin-prime-conjecture" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.twin-prime-conjecture" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.twin-prime-conjecture" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.powers-of-two" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.split-surjective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.homotopies" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.injective-maps" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.iterating-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-elements-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.divisibility-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.squares-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-elements-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08685709384899051 shape=circle style=filled width=0.08685709384899051]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.archimedean-property-positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-similarity-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
+	"elementary-number-theory.unit-similarity-standard-finite-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-similarity-standard-finite-types" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-similarity-standard-finite-types" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-similarity-standard-finite-types" -> "elementary-number-theory.unit-elements-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-similarity-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.unit-similarity-standard-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.universal-property-conatural-numbers" -> "foundation.coalgebras-maybe" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-conatural-numbers" -> "foundation.morphisms-coalgebras-maybe" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-conatural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
+	"elementary-number-theory.universal-property-integers" -> "foundation.structure-identity-principle" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-integers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-integers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-integers" -> "foundation.homotopy-induction" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-integers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-integers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.056383881883468684 shape=circle style=filled width=0.056383881883468684]
+	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.structure-identity-principle" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.homotopy-induction" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.upper-bounds-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.upper-bounds-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.upper-bounds-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.zero-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
+	"elementary-number-theory.zero-conatural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.zero-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.zero-conatural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.zero-conatural-numbers" -> "foundation-core.propositions" [arrowhead=none color="#4A612310"]
+	"elementary-number-theory.zero-conatural-numbers" -> "foundation.maybe" [arrowhead=none color="#4A612310"]
+	"finite-algebra.commutative-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.13088943324130653 shape=circle style=filled width=0.13088943324130653]
+	"finite-algebra.commutative-finite-rings" -> "lists.concatenation-lists" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "foundation.interchange-law" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "foundation.injective-maps" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "foundation.binary-embeddings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "lists.lists" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "foundation.involutions" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "group-theory.monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "foundation.embeddings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "ring-theory.semirings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "foundation.binary-equivalences" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.commutative-finite-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-commutative-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.07765486169039741 shape=circle style=filled width=0.07765486169039741]
+	"finite-algebra.dependent-products-commutative-finite-rings" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-commutative-finite-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-commutative-finite-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-commutative-finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-commutative-finite-rings" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-commutative-finite-rings" -> "finite-algebra.dependent-products-finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-commutative-finite-rings" -> "commutative-algebra.dependent-products-commutative-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-commutative-finite-rings" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-commutative-finite-rings" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-commutative-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
+	"finite-algebra.dependent-products-finite-rings" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-finite-rings" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-finite-rings" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-finite-rings" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-finite-rings" -> "group-theory.monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-finite-rings" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-finite-rings" -> "ring-theory.semirings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-finite-rings" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.dependent-products-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.11769441979464867 shape=circle style=filled width=0.11769441979464867]
+	"finite-algebra.finite-fields" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "lists.concatenation-lists" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "foundation.involutions" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "group-theory.monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "foundation.embeddings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "ring-theory.semirings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "foundation.binary-equivalences" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "foundation.injective-maps" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "group-theory.commutative-monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "foundation.binary-embeddings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "ring-theory.division-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "lists.lists" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "foundation.unital-binary-operations" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-fields" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.12426402342964542 shape=circle style=filled width=0.12426402342964542]
+	"finite-algebra.finite-rings" -> "lists.concatenation-lists" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "foundation.involutions" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "finite-group-theory.finite-abelian-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "group-theory.monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "foundation.embeddings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "ring-theory.semirings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "foundation.binary-equivalences" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "foundation.injective-maps" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "foundation.binary-embeddings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "lists.lists" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "finite-group-theory.finite-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.finite-rings" -> "finite-group-theory.finite-monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-commutative-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.10820035616009187 shape=circle style=filled width=0.10820035616009187]
+	"finite-algebra.homomorphisms-commutative-finite-rings" -> "commutative-algebra.homomorphisms-commutative-semirings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-commutative-finite-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-commutative-finite-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-commutative-finite-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-commutative-finite-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-commutative-finite-rings" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-commutative-finite-rings" -> "commutative-algebra.homomorphisms-commutative-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.101957295765424 shape=circle style=filled width=0.101957295765424]
+	"finite-algebra.homomorphisms-finite-rings" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-finite-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-finite-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-finite-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#524F8810"]
+	"finite-algebra.homomorphisms-finite-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-commutative-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
+	"finite-algebra.products-commutative-finite-rings" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-commutative-finite-rings" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-commutative-finite-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-commutative-finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-commutative-finite-rings" -> "commutative-algebra.products-commutative-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-commutative-finite-rings" -> "finite-algebra.products-finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-commutative-finite-rings" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-commutative-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.07121438510526466 shape=circle style=filled width=0.07121438510526466]
+	"finite-algebra.products-finite-rings" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-finite-rings" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-finite-rings" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-finite-rings" -> "ring-theory.products-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-finite-rings" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-finite-rings" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.products-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.semisimple-commutative-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.05 shape=circle style=filled width=0.05]
+	"finite-algebra.semisimple-commutative-finite-rings" -> "finite-algebra.dependent-products-commutative-finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.semisimple-commutative-finite-rings" -> "finite-algebra.homomorphisms-commutative-finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.semisimple-commutative-finite-rings" -> "finite-algebra.finite-fields" [arrowhead=none color="#524F8810"]
+	"finite-algebra.semisimple-commutative-finite-rings" -> "foundation.existential-quantification" [arrowhead=none color="#524F8810"]
+	"finite-algebra.semisimple-commutative-finite-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.semisimple-commutative-finite-rings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#524F8810"]
+	"finite-algebra.semisimple-commutative-finite-rings" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#524F8810"]
+	"finite-algebra.semisimple-commutative-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
+	"finite-group-theory.abstract-quaternion-group" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.1540045765160535 shape=circle style=filled width=0.1540045765160535]
+	"finite-group-theory.abstract-quaternion-group" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.abstract-quaternion-group" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.abstract-quaternion-group" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.abstract-quaternion-group" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.abstract-quaternion-group" -> "foundation.decidable-equality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.abstract-quaternion-group" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.abstract-quaternion-group" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.abstract-quaternion-group" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.abstract-quaternion-group" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.alternating-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.05 shape=circle style=filled width=0.05]
+	"finite-group-theory.alternating-concrete-groups" -> "group-theory.kernels-homomorphisms-concrete-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.alternating-concrete-groups" -> "finite-group-theory.finite-type-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.alternating-concrete-groups" -> "finite-group-theory.cartier-delooping-sign-homomorphism" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.alternating-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.alternating-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.05 shape=circle style=filled width=0.05]
+	"finite-group-theory.alternating-groups" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.alternating-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.alternating-groups" -> "finite-group-theory.sign-homomorphism" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.alternating-groups" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.alternating-groups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.alternating-groups" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "finite-group-theory.finite-type-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.loop-groups-sets" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "univalent-combinatorics.orientations-complete-undirected-graph" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.raising-universe-levels" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "finite-group-theory.sign-homomorphism" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.contractible-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "finite-group-theory.delooping-sign-homomorphism" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.action-on-equivalences-type-families-over-subuniverses" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.concrete-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.equivalence-relations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.concrete-quaternion-group" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"finite-group-theory.concrete-quaternion-group" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.concrete-quaternion-group" -> "univalent-combinatorics.complements-isolated-elements" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.concrete-quaternion-group" -> "univalent-combinatorics.equivalences-cubes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.concrete-quaternion-group" -> "univalent-combinatorics.cubes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.concrete-quaternion-group" -> "foundation.isolated-elements" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.20372890511364783 shape=circle style=filled width=0.20372890511364783]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "univalent-combinatorics.set-quotients-of-index-two" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.equivalence-classes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.raising-universe-levels" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.injective-maps" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.action-on-equivalences-type-families-over-subuniverses" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "finite-group-theory.finite-type-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.generating-sets-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "finite-group-theory.permutations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.binary-transport" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.equivalence-induction" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.logical-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.contractible-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.homomorphisms-generated-subgroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.negated-equality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.involutions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.loop-groups-sets" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.embeddings" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "finite-group-theory.sign-homomorphism" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.truncated-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.univalence" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.concrete-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.equivalence-relations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
+	"finite-group-theory.finite-abelian-groups" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" -> "group-theory.conjugation" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" -> "foundation.interchange-law" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" -> "group-theory.monoids" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" -> "finite-group-theory.finite-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-abelian-groups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.07433472814399888 shape=circle style=filled width=0.07433472814399888]
+	"finite-group-theory.finite-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-commutative-monoids" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-commutative-monoids" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-commutative-monoids" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-commutative-monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-commutative-monoids" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-commutative-monoids" -> "finite-group-theory.finite-monoids" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.112319381220755 shape=circle style=filled width=0.112319381220755]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "structured-types.pointed-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "foundation.injective-maps" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "foundation.binary-embeddings" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "foundation.decidable-equality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "foundation.set-truncations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "group-theory.commuting-elements-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "finite-group-theory.finite-monoids" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "foundation.1-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "group-theory.monoids" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "foundation.embeddings" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "foundation.binary-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.function-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "group-theory.category-of-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-groups" -> "finite-group-theory.finite-semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.08829760823402076 shape=circle style=filled width=0.08829760823402076]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "foundation.1-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "group-theory.monoids" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "foundation.set-truncations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "finite-group-theory.finite-semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.08405212848450323 shape=circle style=filled width=0.08405212848450323]
+	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "foundation.1-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.function-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "foundation.set-truncations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "group-theory.category-of-semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.07156780854205468 shape=circle style=filled width=0.07156780854205468]
+	"finite-group-theory.finite-type-groups" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "group-theory.loop-groups-sets" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "foundation.1-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "group-theory.monoids" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "foundation.raising-universe-levels" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "structured-types.pointed-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "foundation.truncated-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "foundation.0-connected-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.finite-type-groups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"finite-group-theory.groups-of-order-2" -> "elementary-number-theory.standard-cyclic-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" -> "foundation.subtype-identity-principle" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" -> "finite-group-theory.finite-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.groups-of-order-2" -> "foundation.torsorial-type-families" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.24873100977336213 shape=circle style=filled width=0.24873100977336213]
+	"finite-group-theory.orbits-permutations" -> "foundation.logical-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.equivalence-classes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "logic.propositionally-decidable-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.injective-maps" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.double-negation" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.repetitions-of-values" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.decidable-equality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.negated-equality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "lists.lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.pigeonhole-principle" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.automorphisms" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.decidable-equivalence-relations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.iterating-functions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.orbits-permutations" -> "foundation.equivalence-relations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.11432325467784131 shape=circle style=filled width=0.11432325467784131]
+	"finite-group-theory.permutations-standard-finite-types" -> "foundation.equivalences-maybe" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "foundation.automorphisms" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "foundation.negated-equality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "lists.functoriality-lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "lists.lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.09193737584103052 shape=circle style=filled width=0.09193737584103052]
+	"finite-group-theory.permutations" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "foundation.contractible-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "lists.functoriality-lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "lists.lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "foundation.iterating-involutions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "foundation.truncation-levels" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "group-theory.generating-sets-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "foundation.truncated-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "finite-group-theory.orbits-permutations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.permutations" -> "foundation.iterating-functions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.10071234925192582 shape=circle style=filled width=0.10071234925192582]
+	"finite-group-theory.sign-homomorphism" -> "foundation.automorphisms" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "lists.concatenation-lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "foundation.contractible-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "finite-group-theory.permutations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "lists.functoriality-lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "lists.lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.sign-homomorphism" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.14549587492960306 shape=circle style=filled width=0.14549587492960306]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.logical-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.equivalence-classes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.raising-universe-levels" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.contractible-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "lists.lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.action-on-equivalences-type-families-over-subuniverses" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "finite-group-theory.finite-type-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.involutions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.loop-groups-sets" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "finite-group-theory.sign-homomorphism" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "finite-group-theory.permutations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.decidable-equivalence-relations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "finite-group-theory.delooping-sign-homomorphism" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.concrete-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.equivalence-relations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.1131028841603196 shape=circle style=filled width=0.1131028841603196]
+	"finite-group-theory.subgroups-finite-groups" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "group-theory.subgroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "foundation.embeddings" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "foundation.binary-relations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "group-theory.decidable-subgroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "finite-group-theory.finite-semigroups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "finite-group-theory.finite-groups" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.subgroups-finite-groups" -> "foundation.equivalence-relations" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.tetrahedra-in-3-space" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.05 shape=circle style=filled width=0.05]
+	"finite-group-theory.tetrahedra-in-3-space" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.tetrahedra-in-3-space" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.tetrahedra-in-3-space" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.tetrahedra-in-3-space" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.1387496732430858 shape=circle style=filled width=0.1387496732430858]
+	"finite-group-theory.transpositions-standard-finite-types" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.negated-equality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "lists.functoriality-lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "lists.lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.18332505014802153 shape=circle style=filled width=0.18332505014802153]
+	"finite-group-theory.transpositions" -> "foundation.equivalences-maybe" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "lists.concatenation-lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.logical-equivalences" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.raising-universe-levels" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.injective-maps" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.decidable-equality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.negated-equality" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "lists.functoriality-lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "lists.lists" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "elementary-number-theory.well-ordering-principle-standard-finite-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.automorphisms" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.involutions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.fibers-of-maps" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.univalence" [arrowhead=none color="#9A01E210"]
+	"finite-group-theory.transpositions" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
+	"foundation-core.1-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"foundation-core.1-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation-core.1-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation-core.1-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.1-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation-core.1-types" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation-core.cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.coherently-invertible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.18808047237145184 shape=circle style=filled width=0.18808047237145184]
+	"foundation-core.coherently-invertible-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation-core.coherently-invertible-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.coherently-invertible-maps" -> "foundation-core.invertible-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.coherently-invertible-maps" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation-core.coherently-invertible-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.coherently-invertible-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.coherently-invertible-maps" -> "foundation-core.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
+	"foundation-core.coherently-invertible-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation-core.coherently-invertible-maps" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.coherently-invertible-maps" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-prisms-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0926209345154379 shape=circle style=filled width=0.0926209345154379]
+	"foundation-core.commuting-prisms-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-prisms-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-prisms-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-prisms-of-maps" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-prisms-of-maps" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-prisms-of-maps" -> "foundation.commuting-pentagons-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.21228065907422905 shape=circle style=filled width=0.21228065907422905]
+	"foundation-core.commuting-squares-of-homotopies" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-homotopies" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-homotopies" -> "foundation-core.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.2050867013931169 shape=circle style=filled width=0.2050867013931169]
+	"foundation-core.commuting-squares-of-identifications" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-identifications" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-identifications" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
+	"foundation-core.commuting-squares-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-maps" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-squares-of-maps" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-triangles-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
+	"foundation-core.commuting-triangles-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-triangles-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-triangles-of-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.commuting-triangles-of-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.constant-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.contractible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"foundation-core.contractible-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-maps" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
+	"foundation-core.contractible-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-types" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation-core.contractible-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.decidable-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
+	"foundation-core.decidable-propositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.decidable-propositions" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation-core.decidable-propositions" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
+	"foundation-core.decidable-propositions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.decidable-propositions" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation-core.decidable-propositions" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation-core.decidable-propositions" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation-core.decidable-propositions" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation-core.decidable-propositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.decidable-propositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation-core.decidable-propositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation-core.dependent-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.dependent-identifications" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.diagonal-maps-cartesian-products-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
+	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.discrete-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.discrete-types" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation-core.discrete-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation-core.embeddings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
+	"foundation-core.empty-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"foundation-core.empty-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation-core.empty-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation-core.empty-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation-core.empty-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation-core.empty-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation-core.endomorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.endomorphisms" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation-core.endomorphisms" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation-core.endomorphisms" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
+	"foundation-core.equality-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
+	"foundation-core.equality-dependent-pair-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.equality-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.equality-dependent-pair-types" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.equality-dependent-pair-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation-core.equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
+	"foundation-core.equivalence-relations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation-core.equivalence-relations" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation-core.equivalence-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation-core.equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation-core.equivalence-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation-core.equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation-core.equivalence-relations" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
+	"foundation-core.equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.families-of-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"foundation-core.families-of-equivalences" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation-core.fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11243164449837473 shape=circle style=filled width=0.11243164449837473]
+	"foundation-core.fibers-of-maps" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.fibers-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.fibers-of-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.fibers-of-maps" -> "foundation-core.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.fibers-of-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.fibers-of-maps" -> "foundation.strictly-right-unital-concatenation-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
+	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-function-types" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12283448010955511 shape=circle style=filled width=0.12283448010955511]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10452342886887278 shape=circle style=filled width=0.10452342886887278]
+	"foundation-core.homotopies" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.homotopies" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.homotopies" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.injective-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07085919892526085 shape=circle style=filled width=0.07085919892526085]
+	"foundation-core.injective-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.injective-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.injective-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.injective-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation-core.injective-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.injective-maps" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation-core.invertible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0926209345154379 shape=circle style=filled width=0.0926209345154379]
+	"foundation-core.invertible-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation-core.invertible-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.invertible-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.invertible-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.invertible-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.iterating-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.iterating-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.iterating-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.negation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.negation" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation-core.operations-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
+	"foundation-core.operations-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation-core.operations-span-diagrams" -> "foundation.operations-spans" [arrowhead=none color="#28453010"]
+	"foundation-core.operations-span-diagrams" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation-core.operations-span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation-core.operations-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
+	"foundation-core.operations-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation-core.operations-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation-core.path-split-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.path-split-maps" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.path-split-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.path-split-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.postcomposition-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.postcomposition-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.postcomposition-functions" -> "foundation-core.postcomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.precomposition-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.precomposition-dependent-functions" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.precomposition-dependent-functions" -> "foundation.dependent-homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.precomposition-dependent-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.precomposition-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.propositional-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"foundation-core.propositional-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.propositional-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation-core.propositional-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation-core.propositional-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.propositional-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation-core.propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10749850860545447 shape=circle style=filled width=0.10749850860545447]
+	"foundation-core.propositions" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.propositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.propositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.propositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.propositions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.15194284260207294 shape=circle style=filled width=0.15194284260207294]
+	"foundation-core.pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation-core.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation.type-arithmetic-standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation-core.pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation-core.retractions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08253755166479786 shape=circle style=filled width=0.08253755166479786]
+	"foundation-core.retractions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation-core.retractions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.retracts-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07765486169039741 shape=circle style=filled width=0.07765486169039741]
+	"foundation-core.retracts-of-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation-core.retracts-of-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.retracts-of-types" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.retracts-of-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.retracts-of-types" -> "foundation-core.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.retracts-of-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.sections" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07399452165296407 shape=circle style=filled width=0.07399452165296407]
+	"foundation-core.sections" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation-core.sections" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
+	"foundation-core.sets" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation-core.sets" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.sets" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation-core.sets" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation-core.sets" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation-core.sets" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.sets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation-core.sets" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09464199285965737 shape=circle style=filled width=0.09464199285965737]
+	"foundation-core.small-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation.mere-equivalences" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation-core.small-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09740104637608157 shape=circle style=filled width=0.09740104637608157]
+	"foundation-core.subtypes" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation-core.torsorial-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"foundation-core.torsorial-type-families" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.transport-along-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
+	"foundation-core.truncated-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08700221858486124 shape=circle style=filled width=0.08700221858486124]
+	"foundation-core.truncated-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-maps" -> "foundation.equality-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10584276705216185 shape=circle style=filled width=0.10584276705216185]
+	"foundation-core.truncated-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation-core.truncated-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation-core.type-theoretic-principle-of-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
+	"foundation-core.type-theoretic-principle-of-choice" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.univalence" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
+	"foundation-core.univalence" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation-core.univalence" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
+	"foundation-core.universal-property-pullbacks" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-pullbacks" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-pullbacks" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
+	"foundation-core.universal-property-truncation" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-truncation" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-truncation" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-truncation" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-truncation" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-truncation" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-truncation" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.universal-property-truncation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation-core.whiskering-homotopies-concatenation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
+	"foundation-core.whiskering-homotopies-concatenation" -> "foundation.whiskering-operations" [arrowhead=none color="#28453010"]
+	"foundation-core.whiskering-homotopies-concatenation" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation-core.whiskering-homotopies-concatenation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.whiskering-identifications-concatenation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09207449355456987 shape=circle style=filled width=0.09207449355456987]
+	"foundation-core.whiskering-identifications-concatenation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation-core.whiskering-identifications-concatenation" -> "foundation.whiskering-operations" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08068253834177291 shape=circle style=filled width=0.08068253834177291]
+	"foundation.0-connected-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.set-truncations" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.fiber-inclusions" [arrowhead=none color="#28453010"]
+	"foundation.0-connected-types" -> "foundation.functoriality-set-truncation" [arrowhead=none color="#28453010"]
+	"foundation.0-images-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.0-images-of-maps" -> "foundation.truncation-images-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.0-images-of-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.0-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
+	"foundation.0-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.0-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.0-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.0-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.0-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.0-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.1-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
+	"foundation.1-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.1-types" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
+	"foundation.1-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.1-types" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.1-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.1-types" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.1-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.1-types" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.2-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.2-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.2-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-functions-out-of-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.action-on-equivalences-functions-out-of-subuniverses" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-functions-out-of-subuniverses" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-functions-out-of-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-functions-out-of-subuniverses" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"foundation.action-on-equivalences-functions" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-functions" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-functions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-functions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-functions" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families-over-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
+	"foundation.action-on-equivalences-type-families" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families" -> "foundation.action-on-equivalences-functions" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.action-on-equivalences-type-families" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
+	"foundation.action-on-higher-identifications-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07014343109049616 shape=circle style=filled width=0.07014343109049616]
+	"foundation.action-on-higher-identifications-functions" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.action-on-higher-identifications-functions" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.action-on-higher-identifications-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.action-on-higher-identifications-functions" -> "foundation.path-algebra" [arrowhead=none color="#28453010"]
+	"foundation.action-on-homotopies-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
+	"foundation.action-on-homotopies-functions" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.action-on-homotopies-functions" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
+	"foundation.action-on-homotopies-functions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.action-on-homotopies-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.action-on-homotopies-functions" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.action-on-identifications-binary-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.action-on-identifications-binary-dependent-functions" -> "foundation.binary-dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.action-on-identifications-binary-dependent-functions" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.action-on-identifications-binary-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07174386737769174 shape=circle style=filled width=0.07174386737769174]
+	"foundation.action-on-identifications-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.action-on-identifications-dependent-functions" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.apartness-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07551338170027617 shape=circle style=filled width=0.07551338170027617]
+	"foundation.apartness-relations" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.apartness-relations" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.apartness-relations" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.apartness-relations" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.apartness-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.apartness-relations" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
+	"foundation.apartness-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.apartness-relations" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.apartness-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.coproduct-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.pi-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.product-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.coproduct-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.automorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.automorphisms" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
+	"foundation.automorphisms" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.061108350049340496 shape=circle style=filled width=0.061108350049340496]
+	"foundation.axiom-of-choice" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation.split-surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation.projective-types" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-choice" -> "univalent-combinatorics.counting" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
+	"foundation.axiom-of-countable-choice" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "foundation.maybe" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "foundation.axiom-of-dependent-choice" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "univalent-combinatorics.classical-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "set-theory.countable-sets" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-countable-choice" -> "foundation.axiom-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-dependent-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.axiom-of-dependent-choice" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-dependent-choice" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-dependent-choice" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.axiom-of-dependent-choice" -> "foundation.axiom-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.bands" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.bands" -> "foundation.set-truncations" [arrowhead=none color="#28453010"]
+	"foundation.base-changes-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
+	"foundation.base-changes-span-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.base-changes-span-diagrams" -> "foundation.cartesian-morphisms-span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.base-changes-span-diagrams" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.base-changes-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.base-changes-span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.base-changes-span-diagrams" -> "foundation.morphisms-span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.bicomposition-functions" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" -> "foundation.postcomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.bicomposition-functions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-dependent-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.binary-dependent-identifications" -> "foundation.binary-transport" [arrowhead=none color="#28453010"]
+	"foundation.binary-embeddings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.binary-embeddings" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.binary-embeddings" -> "foundation.binary-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.binary-embeddings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.binary-equivalences-unordered-pairs-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.binary-equivalences-unordered-pairs-of-types" -> "foundation.products-unordered-pairs-of-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-equivalences-unordered-pairs-of-types" -> "foundation.binary-operations-unordered-pairs-of-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-equivalences-unordered-pairs-of-types" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
+	"foundation.binary-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.binary-equivalences" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10993537362971544 shape=circle style=filled width=0.10993537362971544]
+	"foundation.binary-functoriality-set-quotients" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation.exponents-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.binary-functoriality-set-quotients" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.binary-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.binary-homotopies" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.binary-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.binary-homotopies" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-homotopies" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.binary-homotopies" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-operations-unordered-pairs-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.binary-operations-unordered-pairs-of-types" -> "foundation.products-unordered-pairs-of-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-operations-unordered-pairs-of-types" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
+	"foundation.binary-reflecting-maps-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
+	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations-with-extensions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05857862241641752 shape=circle style=filled width=0.05857862241641752]
+	"foundation.binary-relations-with-extensions" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations-with-extensions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations-with-extensions" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations-with-lifts" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"foundation.binary-relations-with-lifts" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations-with-lifts" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations-with-lifts" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09957859062409573 shape=circle style=filled width=0.09957859062409573]
+	"foundation.binary-relations" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.binary-relations" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-transport" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
+	"foundation.binary-transport" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.binary-type-duality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
+	"foundation.binary-type-duality" -> "foundation.equivalences-spans" [arrowhead=none color="#28453010"]
+	"foundation.binary-type-duality" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.binary-type-duality" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.binary-type-duality" -> "foundation.retractions" [arrowhead=none color="#28453010"]
+	"foundation.binary-type-duality" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.binary-type-duality" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.binary-type-duality" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.binary-type-duality" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.booleans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09289294959308962 shape=circle style=filled width=0.09289294959308962]
+	"foundation.booleans" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation.involutions" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation.discrete-types" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation.tight-apartness-relations" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
+	"foundation.booleans" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07330937243946685 shape=circle style=filled width=0.07330937243946685]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation.perfect-images" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation.split-surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#28453010"]
+	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07551338170027617 shape=circle style=filled width=0.07551338170027617]
+	"foundation.cantors-theorem" -> "logic.de-morgan-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "logic.double-negation-stable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "logic.double-negation-dense-maps" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "foundation.powersets" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "logic.de-morgan-propositions" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.cantors-theorem" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1644625776427929 shape=circle style=filled width=0.1644625776427929]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.coproducts-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.dependent-products-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.postcomposition-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.products-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.dependent-sums-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation.commuting-triangles-of-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-arrows" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08943331546025578 shape=circle style=filled width=0.08943331546025578]
+	"foundation.cartesian-morphisms-span-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-span-diagrams" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-morphisms-span-diagrams" -> "foundation.morphisms-span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07330937243946685 shape=circle style=filled width=0.07330937243946685]
+	"foundation.cartesian-products-set-quotients" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-set-quotients" -> "foundation.products-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.cartesian-products-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.cartesian-products-subtypes" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.category-of-families-of-sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.category-of-families-of-sets" -> "category-theory.large-precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-families-of-sets" -> "category-theory.precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-families-of-sets" -> "category-theory.categories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-families-of-sets" -> "category-theory.large-function-categories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-families-of-sets" -> "category-theory.large-categories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-families-of-sets" -> "foundation.category-of-sets" [arrowhead=none color="#28453010"]
+	"foundation.category-of-families-of-sets" -> "category-theory.large-function-precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08344959649748425 shape=circle style=filled width=0.08344959649748425]
+	"foundation.category-of-sets" -> "category-theory.large-precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.complete-precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.limits-precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.right-kan-extensions-precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.constant-functors" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.large-categories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.categories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.terminal-category" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "foundation.retractions" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.functors-precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.cones-precategories" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "foundation.isomorphisms-of-sets" [arrowhead=none color="#28453010"]
+	"foundation.category-of-sets" -> "category-theory.right-extensions-precategories" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.choice-of-representatives-equivalence-relation" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.coalgebras-maybe" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.coalgebras-maybe" -> "foundation.maybe" [arrowhead=none color="#28453010"]
+	"foundation.coalgebras-maybe" -> "trees.polynomial-endofunctors" [arrowhead=none color="#28453010"]
+	"foundation.codiagonal-maps-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.codiagonal-maps-of-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.coherently-constant-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0909717652294684 shape=circle style=filled width=0.0909717652294684]
+	"foundation.coherently-constant-maps" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.coherently-constant-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.coherently-constant-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coherently-constant-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.coherently-constant-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.coherently-constant-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coherently-constant-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.coherently-constant-maps" -> "foundation.weakly-constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.coherently-constant-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.coherently-constant-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.coherently-idempotent-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.coherently-idempotent-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.coherently-idempotent-maps" -> "foundation.quasicoherently-idempotent-maps" [arrowhead=none color="#28453010"]
+	"foundation.coherently-idempotent-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.coherently-idempotent-maps" -> "foundation.split-idempotent-maps" [arrowhead=none color="#28453010"]
+	"foundation.coherently-idempotent-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.coherently-idempotent-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.coherently-idempotent-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.coherently-idempotent-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.coherently-invertible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"foundation.coherently-invertible-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coherently-invertible-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.coherently-invertible-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.coherently-invertible-maps" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
+	"foundation.coherently-invertible-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.coherently-invertible-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coherently-invertible-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.coherently-invertible-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.coherently-invertible-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.coherently-invertible-maps" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.coinhabited-pairs-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"foundation.coinhabited-pairs-of-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.coinhabited-pairs-of-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.coinhabited-pairs-of-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.commuting-cubes-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.14064611209618003 shape=circle style=filled width=0.14064611209618003]
+	"foundation.commuting-cubes-of-maps" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.commuting-cubes-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.commuting-cubes-of-maps" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.commuting-cubes-of-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.commuting-cubes-of-maps" -> "foundation.commuting-hexagons-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.commuting-cubes-of-maps" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.commuting-cubes-of-maps" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-cubes-of-maps" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.commuting-hexagons-of-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.commuting-pentagons-of-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
+	"foundation.commuting-prisms-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1141023399696225 shape=circle style=filled width=0.1141023399696225]
+	"foundation.commuting-prisms-of-maps" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.commuting-prisms-of-maps" -> "foundation.composition-algebra" [arrowhead=none color="#28453010"]
+	"foundation.commuting-prisms-of-maps" -> "foundation-core.commuting-prisms-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.commuting-prisms-of-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.commuting-prisms-of-maps" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.commuting-prisms-of-maps" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-prisms-of-maps" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.commuting-prisms-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.commuting-prisms-of-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.commuting-prisms-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1274713642210811 shape=circle style=filled width=0.1274713642210811]
+	"foundation.commuting-squares-of-homotopies" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-homotopies" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-homotopies" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12894734583665501 shape=circle style=filled width=0.12894734583665501]
+	"foundation.commuting-squares-of-identifications" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-identifications" -> "foundation.path-algebra" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.17137449585661613 shape=circle style=filled width=0.17137449585661613]
+	"foundation.commuting-squares-of-maps" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation-core.commuting-prisms-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-squares-of-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.commuting-tetrahedra-of-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.commuting-tetrahedra-of-homotopies" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-tetrahedra-of-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-tetrahedra-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.commuting-tetrahedra-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.commuting-tetrahedra-of-maps" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.commuting-tetrahedra-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07683827893814787 shape=circle style=filled width=0.07683827893814787]
+	"foundation.commuting-triangles-of-homotopies" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-homotopies" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.188013384631714 shape=circle style=filled width=0.188013384631714]
+	"foundation.commuting-triangles-of-identifications" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-identifications" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-identifications" -> "foundation.binary-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08642025741401992 shape=circle style=filled width=0.08642025741401992]
+	"foundation.commuting-triangles-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-maps" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-maps" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.commuting-triangles-of-morphisms-arrows" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.commuting-triangles-of-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.complements-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "logic.double-negation-stable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "order-theory.opposite-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "foundation.unions-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "order-theory.posets" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "foundation.powersets" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.complements-subtypes" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.complements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.complements" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.composite-maps-in-inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.composite-maps-in-inverse-sequential-diagrams" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.composite-maps-in-inverse-sequential-diagrams" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.composite-maps-in-inverse-sequential-diagrams" -> "foundation.dependent-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.composition-algebra" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09041535777611572 shape=circle style=filled width=0.09041535777611572]
+	"foundation.composition-algebra" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.composition-algebra" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.composition-algebra" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.composition-algebra" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.composition-algebra" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.composition-algebra" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.composition-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06413033406810799 shape=circle style=filled width=0.06413033406810799]
+	"foundation.composition-spans" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.composition-spans" -> "foundation.equivalences-spans" [arrowhead=none color="#28453010"]
+	"foundation.composition-spans" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.composition-spans" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
+	"foundation.composition-spans" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
+	"foundation.composition-spans" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.composition-spans" -> "foundation.type-arithmetic-standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.composition-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.composition-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.14331178406411677 shape=circle style=filled width=0.14331178406411677]
+	"foundation.computational-identity-types" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation.yoneda-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.computational-identity-types" -> "foundation.strictly-right-unital-concatenation-identifications" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12086734486480535 shape=circle style=filled width=0.12086734486480535]
+	"foundation.cones-over-cospan-diagrams" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-cospan-diagrams" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
+	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.conjunction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
+	"foundation.conjunction" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.conjunction" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.conjunction" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.conjunction" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.conjunction" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.conjunction" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07032305604809001 shape=circle style=filled width=0.07032305604809001]
+	"foundation.connected-components-universes" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation.mere-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation.0-connected-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-components-universes" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-components" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"foundation.connected-components" -> "higher-group-theory.higher-groups" [arrowhead=none color="#28453010"]
+	"foundation.connected-components" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.connected-components" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-components" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.connected-components" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.connected-components" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
+	"foundation.connected-components" -> "foundation.0-connected-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-components" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-components" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12180310601880573 shape=circle style=filled width=0.12180310601880573]
+	"foundation.connected-maps" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.connected-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.iterated-successors-truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.truncations" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08299482691834507 shape=circle style=filled width=0.08299482691834507]
+	"foundation.connected-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation.truncations" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
+	"foundation.connected-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07226947050238228 shape=circle style=filled width=0.07226947050238228]
+	"foundation.constant-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.faithful-maps" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.action-on-homotopies-functions" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.0-maps" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.constant-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.constant-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.constant-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.constant-span-diagrams" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.constant-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"foundation.constant-type-families" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.constant-type-families" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.constant-type-families" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.continuations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07068093650719452 shape=circle style=filled width=0.07068093650719452]
+	"foundation.continuations" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "orthogonal-factorization-systems.extensions-maps" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.evaluation-functions" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.continuations" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.contractible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
+	"foundation.contractible-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.contractible-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.contractible-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.contractible-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.contractible-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.contractible-maps" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
+	"foundation.contractible-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.contractible-types" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
+	"foundation.copartial-elements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
+	"foundation.copartial-elements" -> "synthetic-homotopy-theory.joins-of-types" [arrowhead=none color="#28453010"]
+	"foundation.copartial-elements" -> "foundation.partial-elements" [arrowhead=none color="#28453010"]
+	"foundation.copartial-elements" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.copartial-elements" -> "orthogonal-factorization-systems.closed-modalities" [arrowhead=none color="#28453010"]
+	"foundation.copartial-elements" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.copartial-elements" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.copartial-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
+	"foundation.copartial-functions" -> "foundation.partial-functions" [arrowhead=none color="#28453010"]
+	"foundation.copartial-functions" -> "foundation.copartial-elements" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11287958111098491 shape=circle style=filled width=0.11287958111098491]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions-subuniverse" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1479037715942641 shape=circle style=filled width=0.1479037715942641]
+	"foundation.coproduct-decompositions" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.coproduct-decompositions-subuniverse" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coproduct-decompositions" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
+	"foundation.coproducts-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.coproducts-pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.coslice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
+	"foundation.coslice" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.coslice" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.coslice" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.coslice" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.cospan-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.cospan-diagrams" -> "foundation.cospans" [arrowhead=none color="#28453010"]
+	"foundation.cospans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
+	"foundation.cospans" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.cospans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.cospans" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.cospans" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.cospans" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.cospans" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.cospans" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.cospans" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
+	"foundation.decidable-dependent-function-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "foundation.uniformly-decidable-type-families" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "foundation.maybe" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "foundation.universal-property-maybe" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-function-types" -> "logic.propositionally-decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
+	"foundation.decidable-dependent-pair-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" -> "foundation.uniformly-decidable-type-families" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" -> "foundation.maybe" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.decidable-dependent-pair-types" -> "logic.propositionally-decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12806379823024644 shape=circle style=filled width=0.12806379823024644]
+	"foundation.decidable-embeddings" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.decidable-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-embeddings" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09464199285965737 shape=circle style=filled width=0.09464199285965737]
+	"foundation.decidable-equality" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equality" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11650936570099032 shape=circle style=filled width=0.11650936570099032]
+	"foundation.decidable-equivalence-relations" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.decidable-relations" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-equivalence-relations" -> "foundation.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09207449355456987 shape=circle style=filled width=0.09207449355456987]
+	"foundation.decidable-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation.hilbert-epsilon-operators-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09316417046104979 shape=circle style=filled width=0.09316417046104979]
+	"foundation.decidable-propositions" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "univalent-combinatorics.counting" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.booleans" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.discrete-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.decidable-propositions" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.decidable-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.decidable-relations" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-relations" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.decidable-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11073574573133337 shape=circle style=filled width=0.11073574573133337]
+	"foundation.decidable-subtypes" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "logic.double-negation-stable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.1-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.booleans" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.decidable-embeddings" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.decidable-maps" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.structured-type-duality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-subtypes" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"foundation.decidable-type-families" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.decidable-type-families" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.decidable-type-families" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-type-families" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.decidable-type-families" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-type-families" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09166252507401076 shape=circle style=filled width=0.09166252507401076]
+	"foundation.decidable-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.evaluation-functions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#28453010"]
+	"foundation.decidable-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binary-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.dependent-binary-homotopies" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binary-homotopies" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
+	"foundation.dependent-binomial-theorem" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-binomial-theorem" -> "foundation.coproduct-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" -> "foundation.epimorphisms-with-respect-to-truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-epimorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.dependent-epimorphisms" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.dependent-epimorphisms" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.dependent-epimorphisms" -> "foundation.epimorphisms" [arrowhead=none color="#28453010"]
+	"foundation.dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.dependent-function-types" -> "foundation.universal-property-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-function-types" -> "foundation.terminal-spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-function-types" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-function-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.dependent-homotopies" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.dependent-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.dependent-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08758031277559175 shape=circle style=filled width=0.08758031277559175]
+	"foundation.dependent-identifications" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.dependent-identifications" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.dependent-identifications" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.dependent-identifications" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.dependent-identifications" -> "foundation.transport-along-higher-identifications" [arrowhead=none color="#28453010"]
+	"foundation.dependent-identifications" -> "foundation.strictly-right-unital-concatenation-identifications" [arrowhead=none color="#28453010"]
+	"foundation.dependent-inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
+	"foundation.dependent-inverse-sequential-diagrams" -> "foundation.iterating-families-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.dependent-inverse-sequential-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.dependent-inverse-sequential-diagrams" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.dependent-products-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
+	"foundation.dependent-products-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.dependent-products-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.dependent-products-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.dependent-products-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.dependent-products-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.dependent-products-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.dependent-products-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.dependent-products-pullbacks" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-products-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.dependent-sums-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09881552504494161 shape=circle style=filled width=0.09881552504494161]
+	"foundation.dependent-sums-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.dependent-sums-pullbacks" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-sums-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.dependent-sums-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.dependent-sums-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.dependent-sums-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.dependent-sums-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-sums-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.dependent-sums-pullbacks" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.dependent-sums-pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.dependent-sums-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.dependent-telescopes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"foundation.dependent-telescopes" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.dependent-telescopes" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
+	"foundation.dependent-universal-property-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"foundation.dependent-universal-property-equivalences" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.dependent-universal-property-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.dependent-universal-property-equivalences" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
+	"foundation.dependent-universal-property-equivalences" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.dependent-universal-property-equivalences" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.dependent-universal-property-equivalences" -> "foundation-core.path-split-maps" [arrowhead=none color="#28453010"]
+	"foundation.descent-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
+	"foundation.descent-coproduct-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.descent-coproduct-types" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.descent-coproduct-types" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.descent-coproduct-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.descent-coproduct-types" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.descent-coproduct-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.descent-coproduct-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.descent-coproduct-types" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.descent-coproduct-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.descent-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.descent-dependent-pair-types" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.descent-dependent-pair-types" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.descent-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.descent-dependent-pair-types" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.descent-dependent-pair-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.descent-empty-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.descent-empty-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.descent-empty-types" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.descent-empty-types" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.descent-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.descent-equivalences" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.descent-equivalences" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.descent-equivalences" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.descent-equivalences" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.diaconescus-theorem" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.diaconescus-theorem" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.diaconescus-theorem" -> "foundation.booleans" [arrowhead=none color="#28453010"]
+	"foundation.diaconescus-theorem" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.diaconescus-theorem" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#28453010"]
+	"foundation.diaconescus-theorem" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.diaconescus-theorem" -> "synthetic-homotopy-theory.suspensions-of-propositions" [arrowhead=none color="#28453010"]
+	"foundation.diaconescus-theorem" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.diaconescus-theorem" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#28453010"]
+	"foundation.diaconescus-theorem" -> "foundation.axiom-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation.faithful-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation.0-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"foundation.diagonal-maps-of-types" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-maps-of-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.diagonal-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.diagonal-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
+	"foundation.diagonals-of-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation.equality-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.diagonals-of-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.discrete-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.discrete-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.discrete-binary-relations" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-reflexive-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.discrete-reflexive-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.discrete-reflexive-relations" -> "foundation.reflexive-relations" [arrowhead=none color="#28453010"]
+	"foundation.discrete-reflexive-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.discrete-reflexive-relations" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-reflexive-relations" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.discrete-relaxed-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
+	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.discrete-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"foundation.discrete-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-sigma-decompositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.discrete-sigma-decompositions" -> "foundation.sigma-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.discrete-sigma-decompositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.discrete-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-sigma-decompositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.discrete-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-types" -> "foundation-core.discrete-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-types" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.discrete-types" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.discrete-types" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.discrete-types" -> "foundation.tight-apartness-relations" [arrowhead=none color="#28453010"]
+	"foundation.discrete-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.discrete-types" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
+	"foundation.disjoint-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.disjoint-subtypes" -> "foundation.intersections-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.disjoint-subtypes" -> "foundation.empty-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.disjoint-subtypes" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09635929400317636 shape=circle style=filled width=0.09635929400317636]
+	"foundation.disjunction" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "logic.propositionally-decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.disjunction" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.double-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.double-negation-dense-equality-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.double-negation-dense-equality-maps" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-dense-equality-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-dense-equality-maps" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-dense-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.double-negation-dense-equality" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-dense-equality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-dense-equality" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-dense-equality" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-dense-equality" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-dense-equality" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-dense-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-dense-equality" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
+	"foundation.double-negation-images" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "logic.double-negation-stable-embeddings" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "logic.double-negation-dense-maps" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation.split-surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation.hilbert-epsilon-operators-maps" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-images" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.double-negation-modality" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.continuation-modalities" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.lawvere-tierney-topologies" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "logic.double-negation-elimination" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.large-lawvere-tierney-topologies" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08524441680919903 shape=circle style=filled width=0.08524441680919903]
+	"foundation.double-negation-stable-equality" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "logic.double-negation-elimination" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10133673433567916 shape=circle style=filled width=0.10133673433567916]
+	"foundation.double-negation-stable-propositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" -> "logic.double-negation-elimination" [arrowhead=none color="#28453010"]
+	"foundation.double-negation-stable-propositions" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0645225721843014 shape=circle style=filled width=0.0645225721843014]
+	"foundation.double-negation" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.double-negation" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.double-negation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.double-powersets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
+	"foundation.double-powersets" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
+	"foundation.double-powersets" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.double-powersets" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.double-powersets" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.double-powersets" -> "order-theory.posets" [arrowhead=none color="#28453010"]
+	"foundation.double-powersets" -> "foundation.powersets" [arrowhead=none color="#28453010"]
+	"foundation.dubuc-penon-compact-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.dubuc-penon-compact-types" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.dubuc-penon-compact-types" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
+	"foundation.dubuc-penon-compact-types" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.dubuc-penon-compact-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.effective-maps-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.effective-maps-equivalence-relations" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.effective-maps-equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.effective-maps-equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10773296582749509 shape=circle style=filled width=0.10773296582749509]
+	"foundation.embeddings" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.embeddings" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.empty-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"foundation.empty-subtypes" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.empty-subtypes" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.empty-subtypes" -> "foundation.intersections-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.empty-subtypes" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.empty-subtypes" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.empty-subtypes" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.empty-subtypes" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.empty-subtypes" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"foundation.empty-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.empty-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.endomorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.endomorphisms" -> "group-theory.semigroups" [arrowhead=none color="#28453010"]
+	"foundation.endomorphisms" -> "foundation-core.endomorphisms" [arrowhead=none color="#28453010"]
+	"foundation.endomorphisms" -> "group-theory.monoids" [arrowhead=none color="#28453010"]
+	"foundation.endomorphisms" -> "structured-types.wild-monoids" [arrowhead=none color="#28453010"]
+	"foundation.endomorphisms" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06192863306205975 shape=circle style=filled width=0.06192863306205975]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09791776642845822 shape=circle style=filled width=0.09791776642845822]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "synthetic-homotopy-theory.codiagonals-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.truncation-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.truncations" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
+	"foundation.epimorphisms" -> "synthetic-homotopy-theory.codiagonals-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#28453010"]
+	"foundation.epimorphisms" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.equality-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"foundation.equality-cartesian-product-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.equality-cartesian-product-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.equality-cartesian-product-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-cartesian-product-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-cartesian-product-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09778884238778202 shape=circle style=filled width=0.09778884238778202]
+	"foundation.equality-coproduct-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-coproduct-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"foundation.equality-dependent-function-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-function-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-function-types" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-function-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-function-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-function-types" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
+	"foundation.equality-dependent-pair-types" -> "foundation.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-pair-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-pair-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-pair-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.equality-dependent-pair-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"foundation.equality-fibers-of-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-fibers-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.equality-fibers-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-fibers-of-maps" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.equality-fibers-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equality-truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0645225721843014 shape=circle style=filled width=0.0645225721843014]
+	"foundation.equality-truncation-levels" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-truncation-levels" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.equality-truncation-levels" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.equality-truncation-levels" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-truncation-levels" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.equality-truncation-levels" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equality-truncation-levels" -> "foundation-core.discrete-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-truncation-levels" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.equality-truncation-levels" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.equality-truncation-levels" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11186920152852965 shape=circle style=filled width=0.11186920152852965]
+	"foundation.equivalence-classes" -> "foundation.small-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-classes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"foundation.equivalence-extensionality" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation.identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-extensionality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-induction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07878385971583353 shape=circle style=filled width=0.07878385971583353]
+	"foundation.equivalence-induction" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-induction" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-induction" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-induction" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-induction" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-induction" -> "foundation-core.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-induction" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-induction" -> "foundation.identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-induction" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-injective-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
+	"foundation.equivalence-injective-type-families" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-injective-type-families" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-injective-type-families" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-injective-type-families" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-injective-type-families" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-injective-type-families" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-injective-type-families" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08130557877817587 shape=circle style=filled width=0.08130557877817587]
+	"foundation.equivalence-relations" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.partitions" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.fundamental-theorem-of-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation.sigma-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0927570417666964 shape=circle style=filled width=0.0927570417666964]
+	"foundation.equivalences-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-arrows" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-arrows" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-arrows" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-arrows" -> "foundation.retractions" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-arrows" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-arrows" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-arrows" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-cospans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05220133115091674 shape=circle style=filled width=0.05220133115091674]
+	"foundation.equivalences-cospans" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-cospans" -> "foundation.cospans" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-cospans" -> "foundation.morphisms-cospans" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-cospans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-cospans" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-cospans" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-cospans" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-cospans" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-double-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0805260250259258 shape=circle style=filled width=0.0805260250259258]
+	"foundation.equivalences-double-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-double-arrows" -> "foundation.double-arrows" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-double-arrows" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-double-arrows" -> "foundation.morphisms-double-arrows" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
+	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.morphisms-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10679204854118686 shape=circle style=filled width=0.10679204854118686]
+	"foundation.equivalences-maybe" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation.maybe" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation.universal-property-maybe" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-maybe" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"foundation.equivalences-span-diagrams-families-of-types" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams-families-of-types" -> "foundation.operations-spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams-families-of-types" -> "foundation.equivalences-spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams-families-of-types" -> "foundation.span-diagrams-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08999579468728597 shape=circle style=filled width=0.08999579468728597]
+	"foundation.equivalences-span-diagrams" -> "foundation.equivalences-spans" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation.operations-spans" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-span-diagrams" -> "foundation.morphisms-span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
+	"foundation.equivalences-spans-families-of-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans-families-of-types" -> "foundation.morphisms-spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans-families-of-types" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans-families-of-types" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans-families-of-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans-families-of-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans-families-of-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans-families-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
+	"foundation.equivalences-spans" -> "foundation-core.operations-spans" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.equivalences-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.evaluation-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.exclusive-disjunction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
+	"foundation.exclusive-disjunction" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-disjunction" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-disjunction" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-disjunction" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-disjunction" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-disjunction" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-disjunction" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-disjunction" -> "foundation.exclusive-sum" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-disjunction" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-disjunction" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-disjunction" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09932488679626063 shape=circle style=filled width=0.09932488679626063]
+	"foundation.exclusive-sum" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation.symmetric-operations" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
+	"foundation.exclusive-sum" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.existential-quantification" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09450860027347674 shape=circle style=filled width=0.09450860027347674]
+	"foundation.existential-quantification" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.existential-quantification" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.existential-quantification" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.existential-quantification" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.existential-quantification" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.existential-quantification" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.existential-quantification" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11607543731929074 shape=circle style=filled width=0.11607543731929074]
+	"foundation.exponents-set-quotients" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.exponents-set-quotients" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.extensions-types" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-global-subuniverses" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
+	"foundation.extensions-types-subuniverses" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.extensions-types" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types-subuniverses" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
+	"foundation.extensions-types" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.extensions-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.faithful-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08130557877817587 shape=circle style=filled width=0.08130557877817587]
+	"foundation.faithful-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.faithful-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.faithful-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.faithful-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.faithful-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.faithful-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.faithful-maps" -> "foundation.0-maps" [arrowhead=none color="#28453010"]
+	"foundation.faithful-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.families-of-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.families-of-equivalences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.families-of-equivalences" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05220133115091674 shape=circle style=filled width=0.05220133115091674]
+	"foundation.families-of-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.families-of-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.families-over-telescopes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.families-over-telescopes" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
+	"foundation.families-over-telescopes" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"foundation.fiber-inclusions" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation.faithful-maps" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation.0-maps" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.fiber-inclusions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10033585317051429 shape=circle style=filled width=0.10033585317051429]
+	"foundation.fibered-equivalences" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" -> "foundation.fibered-maps" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.fibered-equivalences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.fibered-involutions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
+	"foundation.fibered-involutions" -> "foundation.fibered-maps" [arrowhead=none color="#28453010"]
+	"foundation.fibered-involutions" -> "foundation.involutions" [arrowhead=none color="#28453010"]
+	"foundation.fibered-involutions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.fibered-involutions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11833581102765448 shape=circle style=filled width=0.11833581102765448]
+	"foundation.fibered-maps" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.fibered-maps" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
+	"foundation.fibers-of-maps" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.fibers-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11027910153556753 shape=circle style=filled width=0.11027910153556753]
+	"foundation.finite-sequences-set-quotients" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation.multivariable-operations" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation.cartesian-products-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "lists.finite-sequences" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.finite-sequences-set-quotients" -> "foundation.products-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.finitely-coherent-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.finitely-coherently-invertible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.finitely-truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09517369363237901 shape=circle style=filled width=0.09517369363237901]
+	"foundation.finitely-truncated-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation.maximum-truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.finitely-truncated-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.fixed-points-endofunctions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.freely-generated-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07399452165296407 shape=circle style=filled width=0.07399452165296407]
+	"foundation.freely-generated-equivalence-relations" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.freely-generated-equivalence-relations" -> "foundation.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.full-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.full-subtypes" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.full-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.full-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.full-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.functional-correspondences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07716594899155892 shape=circle style=filled width=0.07716594899155892]
+	"foundation.functional-correspondences" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.functional-correspondences" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.functional-correspondences" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.functional-correspondences" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.functional-correspondences" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.functional-correspondences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.functional-correspondences" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.functional-correspondences" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08207772885766453 shape=circle style=filled width=0.08207772885766453]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation.path-algebra" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation.commuting-triangles-of-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09596572138218783 shape=circle style=filled width=0.09596572138218783]
+	"foundation.functoriality-cartesian-product-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-cartesian-product-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-cartesian-product-types" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-cartesian-product-types" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-cartesian-product-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-cartesian-product-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-cartesian-product-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-cartesian-product-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-cartesian-product-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-cartesian-product-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1335609215470902 shape=circle style=filled width=0.1335609215470902]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.retractions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-coproduct-types" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0880113915709629 shape=circle style=filled width=0.0880113915709629]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-function-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10379672182555935 shape=circle style=filled width=0.10379672182555935]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation.dependent-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-dependent-pair-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-disjunction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.functoriality-disjunction" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12023945830672238 shape=circle style=filled width=0.12023945830672238]
+	"foundation.functoriality-fibers-of-maps" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-fibers-of-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
+	"foundation.functoriality-function-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-function-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-function-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-function-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-function-types" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-function-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-function-types" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-function-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.13098578175140257 shape=circle style=filled width=0.13098578175140257]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.morphisms-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.composition-algebra" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.functoriality-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.retractions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.homotopies-morphisms-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.pullback-cones" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.bicomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-morphisms-arrows" -> "foundation.cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-propositional-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"foundation.functoriality-propositional-truncation" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-propositional-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-propositional-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-propositional-truncation" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-propositional-truncation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08375140434156425 shape=circle style=filled width=0.08375140434156425]
+	"foundation.functoriality-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-pullbacks" -> "foundation.morphisms-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-pullbacks" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-pullbacks" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-pullbacks" -> "foundation.homotopies-morphisms-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-pullbacks" -> "foundation.pullback-cones" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-pullbacks" -> "foundation.cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-sequential-limits" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.functoriality-sequential-limits" -> "foundation.sequential-limits" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-sequential-limits" -> "foundation.cones-over-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-sequential-limits" -> "foundation.morphisms-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-sequential-limits" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10785000330451479 shape=circle style=filled width=0.10785000330451479]
+	"foundation.functoriality-set-quotients" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10464405606293142 shape=circle style=filled width=0.10464405606293142]
+	"foundation.functoriality-set-truncation" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.uniqueness-image" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.universal-property-set-truncation" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.uniqueness-set-truncations" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.set-truncations" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-set-truncation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"foundation.functoriality-truncation" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-truncation" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-truncation" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-truncation" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-truncation" -> "foundation.truncations" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-truncation" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.functoriality-truncation" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09583417132530585 shape=circle style=filled width=0.09583417132530585]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.partitions" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
+	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.global-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.global-choice" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
+	"foundation.global-choice" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.global-choice" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.global-choice" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.global-choice" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#28453010"]
+	"foundation.global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
+	"foundation.global-subuniverses" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.global-subuniverses" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.global-subuniverses" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.globular-type-of-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
+	"foundation.globular-type-of-dependent-functions" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#28453010"]
+	"foundation.globular-type-of-dependent-functions" -> "globular-types.transitive-globular-types" [arrowhead=none color="#28453010"]
+	"foundation.globular-type-of-dependent-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.globular-type-of-dependent-functions" -> "globular-types.globular-types" [arrowhead=none color="#28453010"]
+	"foundation.globular-type-of-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.globular-type-of-functions" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#28453010"]
+	"foundation.globular-type-of-functions" -> "globular-types.transitive-globular-types" [arrowhead=none color="#28453010"]
+	"foundation.globular-type-of-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.globular-type-of-functions" -> "foundation.globular-type-of-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.globular-type-of-functions" -> "globular-types.globular-types" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.path-algebra" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.hilbert-epsilon-operators-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
+	"foundation.hilbert-epsilon-operators-maps" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.hilbert-epsilon-operators-maps" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.hilbert-epsilon-operators-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.hilbert-epsilon-operators-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.hilbert-epsilon-operators-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.hilbert-epsilon-operators-maps" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#28453010"]
+	"foundation.hilberts-epsilon-operators" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.hilberts-epsilon-operators" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12023945830672238 shape=circle style=filled width=0.12023945830672238]
+	"foundation.homotopies-morphisms-arrows" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-arrows" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-cospan-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07433472814399888 shape=circle style=filled width=0.07433472814399888]
+	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.morphisms-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-algebra" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.055481681563074876 shape=circle style=filled width=0.055481681563074876]
+	"foundation.homotopy-algebra" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-algebra" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-algebra" -> "foundation-core.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-induction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
+	"foundation.homotopy-induction" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-induction" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-induction" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-induction" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-induction" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-induction" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-induction" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-induction" -> "foundation.identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-induction" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-preorder-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.homotopy-preorder-of-types" -> "order-theory.preorders" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-preorder-of-types" -> "foundation.mere-functions" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-preorder-of-types" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-preorder-of-types" -> "order-theory.posets" [arrowhead=none color="#28453010"]
+	"foundation.homotopy-preorder-of-types" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.equivalences-spans" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.composition-spans" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.spans-of-spans" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.horizontal-composition-spans-of-spans" -> "foundation.type-arithmetic-standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.idempotent-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"foundation.idempotent-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.idempotent-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.idempotent-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.idempotent-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.idempotent-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.idempotent-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.identity-systems" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
+	"foundation.identity-systems" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.identity-systems" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.identity-systems" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.identity-systems" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.identity-systems" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.identity-systems" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.identity-systems" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.identity-systems" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.identity-systems" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.identity-truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.identity-truncated-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.identity-truncated-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.identity-truncated-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08284268228643028 shape=circle style=filled width=0.08284268228643028]
+	"foundation.images-subtypes" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "foundation.pullbacks-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "foundation.powersets" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.images-subtypes" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.images" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
+	"foundation.images" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation.retractions" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.images" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.implicit-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.implicit-function-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-encodings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
+	"foundation.impredicative-encodings" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-encodings" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-encodings" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-encodings" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-encodings" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-encodings" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-encodings" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-encodings" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-encodings" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-encodings" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-universes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.impredicative-universes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.impredicative-universes" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.induction-principle-propositional-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.induction-principle-propositional-truncation" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.induction-principle-propositional-truncation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
+	"foundation.inequality-booleans" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" -> "order-theory.preorders" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" -> "order-theory.decidable-total-orders" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" -> "foundation.booleans" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" -> "order-theory.posets" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" -> "order-theory.total-orders" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.inequality-booleans" -> "foundation.logical-operations-booleans" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0832982825080884 shape=circle style=filled width=0.0832982825080884]
+	"foundation.inequality-truncation-levels" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "order-theory.preorders" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "order-theory.decidable-total-orders" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "order-theory.decidable-posets" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "order-theory.posets" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "order-theory.total-orders" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "foundation.equality-truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.inequality-truncation-levels" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.infinitely-coherent-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
+	"foundation.infinitely-coherent-equivalences" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.infinitely-coherent-equivalences" -> "foundation.retractions" [arrowhead=none color="#28453010"]
+	"foundation.infinitely-coherent-equivalences" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.infinitely-coherent-equivalences" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.infinity-connected-maps" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-maps" -> "foundation.infinity-connected-types" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-maps" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-maps" -> "foundation.connected-types" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.infinity-connected-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-types" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-types" -> "foundation.connected-types" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-types" -> "foundation.truncations" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.infinity-connected-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0629389547650211 shape=circle style=filled width=0.0629389547650211]
+	"foundation.inhabited-subtypes" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-subtypes" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-subtypes" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08130557877817587 shape=circle style=filled width=0.08130557877817587]
+	"foundation.inhabited-types" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-types" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.inhabited-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.injective-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
+	"foundation.injective-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.injective-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.injective-maps" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.injective-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.injective-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.injective-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.injective-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.injective-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.injective-maps" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.injective-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.interchange-law" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.intersections-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05220133115091674 shape=circle style=filled width=0.05220133115091674]
+	"foundation.intersections-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.intersections-subtypes" -> "foundation.powersets" [arrowhead=none color="#28453010"]
+	"foundation.intersections-subtypes" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.intersections-subtypes" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.intersections-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.intersections-subtypes" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.intersections-subtypes" -> "foundation.large-locale-of-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.intersections-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.intersections-subtypes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
+	"foundation.inverse-sequential-diagrams" -> "foundation.iterating-functions" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09957859062409573 shape=circle style=filled width=0.09957859062409573]
+	"foundation.invertible-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation-core.invertible-maps" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.retractions" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.invertible-maps" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.involutions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07700228825802675 shape=circle style=filled width=0.07700228825802675]
+	"foundation.involutions" -> "foundation.automorphisms" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.involutions" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
+	"foundation.irrefutable-equality" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-equality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-equality" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-equality" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-equality" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-equality" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"foundation.irrefutable-propositions" -> "logic.irrefutable-types" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-propositions" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-propositions" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-propositions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.irrefutable-propositions" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0999579390097061 shape=circle style=filled width=0.0999579390097061]
+	"foundation.isolated-elements" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.maybe" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.decidable-embeddings" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.isolated-elements" -> "foundation.decidable-maps" [arrowhead=none color="#28453010"]
+	"foundation.isomorphisms-of-sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.isomorphisms-of-sets" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.isomorphisms-of-sets" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.isomorphisms-of-sets" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
+	"foundation.iterated-cartesian-product-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "lists.concatenation-lists" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "lists.permutation-lists" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "lists.arrays" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "lists.lists" [arrowhead=none color="#28453010"]
+	"foundation.iterated-cartesian-product-types" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
+	"foundation.iterated-dependent-pair-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-dependent-pair-types" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
+	"foundation.iterated-dependent-pair-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-dependent-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07226947050238228 shape=circle style=filled width=0.07226947050238228]
+	"foundation.iterated-dependent-product-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-dependent-product-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.iterated-dependent-product-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-dependent-product-types" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-dependent-product-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.iterated-dependent-product-types" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
+	"foundation.iterated-dependent-product-types" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.iterated-successors-truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
+	"foundation.iterated-successors-truncation-levels" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.iterated-successors-truncation-levels" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.iterated-successors-truncation-levels" -> "foundation-core.iterating-functions" [arrowhead=none color="#28453010"]
+	"foundation.iterated-successors-truncation-levels" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-automorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
+	"foundation.iterating-automorphisms" -> "foundation.automorphisms" [arrowhead=none color="#28453010"]
+	"foundation.iterating-automorphisms" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.iterating-automorphisms" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.iterating-automorphisms" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.iterating-automorphisms" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.iterating-automorphisms" -> "elementary-number-theory.integers" [arrowhead=none color="#28453010"]
+	"foundation.iterating-automorphisms" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#28453010"]
+	"foundation.iterating-automorphisms" -> "foundation.iterating-functions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"foundation.iterating-families-of-maps" -> "foundation.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "foundation-core.endomorphisms" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "elementary-number-theory.multiplicative-monoid-of-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "foundation.dependent-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "group-theory.monoid-actions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-families-of-maps" -> "foundation.iterating-functions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"foundation.iterating-functions" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-functions" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.iterating-functions" -> "foundation-core.endomorphisms" [arrowhead=none color="#28453010"]
+	"foundation.iterating-functions" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.iterating-functions" -> "elementary-number-theory.multiplicative-monoid-of-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.iterating-functions" -> "group-theory.monoid-actions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-functions" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.iterating-functions" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.iterating-functions" -> "foundation-core.iterating-functions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-involutions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.iterating-involutions" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.iterating-involutions" -> "foundation.involutions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-involutions" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.iterating-involutions" -> "foundation.iterating-functions" [arrowhead=none color="#28453010"]
+	"foundation.iterating-involutions" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.kernel-span-diagrams-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.kernel-span-diagrams-of-maps" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.kernel-span-diagrams-of-maps" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.large-apartness-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"foundation.large-apartness-relations" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.large-apartness-relations" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.large-apartness-relations" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.large-apartness-relations" -> "foundation.large-binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.large-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
+	"foundation.large-binary-relations" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.large-binary-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.large-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.large-binary-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.large-binary-relations" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.large-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.large-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.large-homotopies" -> "foundation.large-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.large-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.large-locale-of-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"foundation.large-locale-of-propositions" -> "order-theory.large-suplattices" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "order-theory.large-frames" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "order-theory.large-locales" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "order-theory.bottom-elements-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-propositions" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
+	"foundation.large-locale-of-subtypes" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "order-theory.large-suplattices" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "order-theory.powers-of-large-locales" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "order-theory.large-locales" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "order-theory.bottom-elements-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "foundation.large-locale-of-propositions" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "foundation.large-binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#28453010"]
+	"foundation.large-locale-of-subtypes" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.law-of-excluded-middle" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.law-of-excluded-middle" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.law-of-excluded-middle" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.law-of-excluded-middle" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.law-of-excluded-middle" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
+	"foundation.law-of-excluded-middle" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.lawveres-fixed-point-theorem" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.lawveres-fixed-point-theorem" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.lawveres-fixed-point-theorem" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07014343109049616 shape=circle style=filled width=0.07014343109049616]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.booleans" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.limited-principle-of-omniscience" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.lifts-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.limited-principle-of-omniscience" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
+	"foundation.limited-principle-of-omniscience" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.limited-principle-of-omniscience" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.limited-principle-of-omniscience" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.limited-principle-of-omniscience" -> "foundation.booleans" [arrowhead=none color="#28453010"]
+	"foundation.limited-principle-of-omniscience" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.limited-principle-of-omniscience" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
+	"foundation.limited-principle-of-omniscience" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.limited-principle-of-omniscience" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.limited-principle-of-omniscience" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.limited-principle-of-omniscience" -> "logic.propositionally-decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
+	"foundation.locale-of-propositions" -> "order-theory.preorders" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "order-theory.meet-suplattices" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "order-theory.posets" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "order-theory.suplattices" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "order-theory.meet-semilattices" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "order-theory.frames" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "foundation.large-locale-of-propositions" [arrowhead=none color="#28453010"]
+	"foundation.locale-of-propositions" -> "order-theory.top-elements-posets" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
+	"foundation.locally-small-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.locally-small-types" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08844036921363592 shape=circle style=filled width=0.08844036921363592]
+	"foundation.logical-equivalences" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.logical-equivalences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08656611449234101 shape=circle style=filled width=0.08656611449234101]
+	"foundation.logical-operations-booleans" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation.involutions" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation.booleans" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation.discrete-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation.tight-apartness-relations" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
+	"foundation.logical-operations-booleans" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
+	"foundation.maps-in-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
+	"foundation.maps-in-global-subuniverses" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.maps-in-global-subuniverses" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.maps-in-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.maps-in-global-subuniverses" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.maps-in-global-subuniverses" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.maps-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.maps-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.maps-in-subuniverses" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.maximum-truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
+	"foundation.maximum-truncation-levels" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.maximum-truncation-levels" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.maximum-truncation-levels" -> "foundation.inequality-truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.maximum-truncation-levels" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.maximum-truncation-levels" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#28453010"]
+	"foundation.maybe" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09397313647244782 shape=circle style=filled width=0.09397313647244782]
+	"foundation.maybe" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.maybe" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.mere-embeddings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.mere-embeddings" -> "foundation.cantor-schroder-bernstein-escardo" [arrowhead=none color="#28453010"]
+	"foundation.mere-embeddings" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.mere-embeddings" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.mere-embeddings" -> "foundation.mere-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.mere-embeddings" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.mere-embeddings" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
+	"foundation.mere-equality" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
+	"foundation.mere-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.mere-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
+	"foundation.mere-equivalences" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.mere-equivalences" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.mere-equivalences" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.mere-equivalences" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.mere-equivalences" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.mere-equivalences" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.mere-equivalences" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
+	"foundation.mere-equivalences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.mere-equivalences" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.mere-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0504812833271727 shape=circle style=filled width=0.0504812833271727]
+	"foundation.mere-functions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.mere-logical-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
+	"foundation.mere-logical-equivalences" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.mere-logical-equivalences" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.mere-logical-equivalences" -> "foundation.mere-functions" [arrowhead=none color="#28453010"]
+	"foundation.mere-logical-equivalences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.mere-logical-equivalences" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.mere-logical-equivalences" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"foundation.mere-path-cosplit-maps" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.mere-path-cosplit-maps" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.monomorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
+	"foundation.monomorphisms" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.monomorphisms" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.monomorphisms" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.monomorphisms" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.monomorphisms" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.monomorphisms" -> "foundation.functoriality-function-types" [arrowhead=none color="#28453010"]
+	"foundation.monomorphisms" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.monomorphisms" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09543843320812216 shape=circle style=filled width=0.09543843320812216]
+	"foundation.morphisms-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-arrows" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-arrows" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-arrows" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-arrows" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-arrows" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-arrows" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.morphisms-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-binary-relations" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-coalgebras-maybe" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.morphisms-coalgebras-maybe" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-coalgebras-maybe" -> "trees.polynomial-endofunctors" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-coalgebras-maybe" -> "foundation.coalgebras-maybe" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-coalgebras-maybe" -> "foundation.maybe" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-cospan-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"foundation.morphisms-cospan-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-cospan-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-cospan-diagrams" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-cospan-diagrams" -> "foundation.cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-cospans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.morphisms-cospans" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-cospans" -> "foundation.cospans" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-double-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07103701400766586 shape=circle style=filled width=0.07103701400766586]
+	"foundation.morphisms-double-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-double-arrows" -> "foundation.double-arrows" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-double-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
+	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.dependent-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"foundation.morphisms-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-span-diagrams" -> "foundation.operations-spans" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-span-diagrams" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-span-diagrams" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07279127850973344 shape=circle style=filled width=0.07279127850973344]
+	"foundation.morphisms-spans-families-of-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans-families-of-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans-families-of-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans-families-of-types" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans-families-of-types" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans-families-of-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans-families-of-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans-families-of-types" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans-families-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.morphisms-spans" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans" -> "foundation-core.operations-spans" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-spans" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.morphisms-twisted-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.morphisms-twisted-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.multisubsets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.multisubsets" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.multisubsets" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.multisubsets" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.multisubsets" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.multisubsets" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-correspondences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.multivariable-correspondences" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-decidable-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.multivariable-decidable-relations" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-decidable-relations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-decidable-relations" -> "foundation.multivariable-relations" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-decidable-relations" -> "foundation.multivariable-correspondences" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-functoriality-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.multivariable-functoriality-set-quotients" -> "foundation.finite-sequences-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-functoriality-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-functoriality-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-functoriality-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-functoriality-set-quotients" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-functoriality-set-quotients" -> "lists.finite-sequences" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-functoriality-set-quotients" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07716594899155892 shape=circle style=filled width=0.07716594899155892]
+	"foundation.multivariable-homotopies" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-homotopies" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-homotopies" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-homotopies" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-homotopies" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-homotopies" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-homotopies" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-homotopies" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-operations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
+	"foundation.multivariable-operations" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-operations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-operations" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-operations" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-operations" -> "lists.tuples" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-operations" -> "lists.finite-sequences" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-operations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.multivariable-relations" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-relations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-relations" -> "foundation.multivariable-correspondences" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-sections" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.multivariable-sections" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-sections" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
+	"foundation.multivariable-sections" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.negated-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
+	"foundation.negated-equality" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.negated-equality" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.negated-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.negated-equality" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.negation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"foundation.negation" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.negation" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.negation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.negation" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.noncontractible-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.056383881883468684 shape=circle style=filled width=0.056383881883468684]
+	"foundation.noncontractible-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.noncontractible-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.noncontractible-types" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.noncontractible-types" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.noncontractible-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.noninjective-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
+	"foundation.noninjective-maps" -> "foundation.repetitions-of-values" [arrowhead=none color="#28453010"]
+	"foundation.noninjective-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.noninjective-maps" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.noninjective-maps" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.noninjective-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.noninjective-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.noninjective-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.noninjective-maps" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.noninjective-maps" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09740104637608157 shape=circle style=filled width=0.09740104637608157]
+	"foundation.null-homotopic-maps" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.weakly-constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.coherently-constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.null-homotopic-maps" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.operations-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
+	"foundation.operations-span-diagrams" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.operations-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.operations-span-diagrams" -> "foundation.operations-spans" [arrowhead=none color="#28453010"]
+	"foundation.operations-span-diagrams" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
+	"foundation.operations-span-diagrams" -> "foundation-core.operations-span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.operations-spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.operations-spans-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.operations-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"foundation.operations-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.operations-spans" -> "foundation-core.operations-spans" [arrowhead=none color="#28453010"]
+	"foundation.operations-spans" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
+	"foundation.operations-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.opposite-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.opposite-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.pairs-of-distinct-elements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07156780854205468 shape=circle style=filled width=0.07156780854205468]
+	"foundation.pairs-of-distinct-elements" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.pairs-of-distinct-elements" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.pairs-of-distinct-elements" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.pairs-of-distinct-elements" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.pairs-of-distinct-elements" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.pairs-of-distinct-elements" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.pairs-of-distinct-elements" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.pairs-of-distinct-elements" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.pairs-of-distinct-elements" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.pairs-of-distinct-elements" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.partial-elements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.partial-elements" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.partial-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"foundation.partial-functions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.partial-functions" -> "foundation.partial-elements" [arrowhead=none color="#28453010"]
+	"foundation.partitions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.13459592831605227 shape=circle style=filled width=0.13459592831605227]
+	"foundation.partitions" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.small-types" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.sigma-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.partitions" -> "foundation.fiber-inclusions" [arrowhead=none color="#28453010"]
+	"foundation.path-algebra" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11918563028292363 shape=circle style=filled width=0.11918563028292363]
+	"foundation.path-algebra" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.path-algebra" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.path-algebra" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.path-algebra" -> "foundation.binary-embeddings" [arrowhead=none color="#28453010"]
+	"foundation.path-algebra" -> "foundation.binary-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.path-algebra" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12273173272218177 shape=circle style=filled width=0.12273173272218177]
+	"foundation.path-cosplit-maps" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.mere-path-cosplit-maps" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.iterated-successors-truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.retractions" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation.functoriality-action-on-identifications-functions" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.path-cosplit-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.path-split-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.path-split-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.path-split-maps" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.path-split-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.path-split-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.path-split-maps" -> "foundation-core.path-split-maps" [arrowhead=none color="#28453010"]
+	"foundation.path-split-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
+	"foundation.path-split-type-families" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.path-split-type-families" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.path-split-type-families" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.path-split-type-families" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.path-split-type-families" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.path-split-type-families" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.path-split-type-families" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.path-split-type-families" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
+	"foundation.perfect-images" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#28453010"]
+	"foundation.perfect-images" -> "foundation.iterating-functions" [arrowhead=none color="#28453010"]
+	"foundation.permutations-spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.permutations-spans-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions-subuniverse" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
+	"foundation.pi-decompositions-subuniverse" -> "foundation.pi-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions-subuniverse" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions-subuniverse" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions-subuniverse" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions-subuniverse" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12436550488668106 shape=circle style=filled width=0.12436550488668106]
+	"foundation.pi-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.pi-decompositions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
+	"foundation.pointed-torsorial-type-families" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation.sorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation.0-connected-types" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.pointed-torsorial-type-families" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
+	"foundation.postcomposition-dependent-functions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-dependent-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-dependent-functions" -> "foundation-core.postcomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08435178051687288 shape=circle style=filled width=0.08435178051687288]
+	"foundation.postcomposition-functions" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation.postcomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-functions" -> "foundation-core.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"foundation.postcomposition-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-pullbacks" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-pullbacks" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-pullbacks" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.postcomposition-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.powersets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
+	"foundation.powersets" -> "order-theory.large-suplattices" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.dependent-products-large-meet-semilattices" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.preorders" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.posets" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.dependent-products-large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.suplattices" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.meet-semilattices" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.dependent-products-large-suplattices" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.bottom-elements-posets" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.bottom-elements-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "foundation.large-locale-of-propositions" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.top-elements-posets" [arrowhead=none color="#28453010"]
+	"foundation.powersets" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"foundation.precomposition-dependent-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-dependent-functions" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-dependent-functions" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-dependent-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-dependent-functions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-dependent-functions" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-dependent-functions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-dependent-functions" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions-into-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions-into-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08253755166479786 shape=circle style=filled width=0.08253755166479786]
+	"foundation.precomposition-functions" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-functions" -> "foundation.sections" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.precomposition-type-families" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-type-families" -> "foundation.transport-along-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-type-families" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.precomposition-type-families" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.preunivalence" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
+	"foundation.preunivalence" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.preunivalence" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.preunivalence" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.preunivalent-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
+	"foundation.preunivalent-type-families" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
+	"foundation.preunivalent-type-families" -> "foundation.faithful-maps" [arrowhead=none color="#28453010"]
+	"foundation.preunivalent-type-families" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.preunivalent-type-families" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.preunivalent-type-families" -> "foundation.0-maps" [arrowhead=none color="#28453010"]
+	"foundation.preunivalent-type-families" -> "foundation.preunivalence" [arrowhead=none color="#28453010"]
+	"foundation.preunivalent-type-families" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.preunivalent-type-families" -> "foundation.retractions" [arrowhead=none color="#28453010"]
+	"foundation.preunivalent-type-families" -> "foundation.equivalence-injective-type-families" [arrowhead=none color="#28453010"]
+	"foundation.principle-of-omniscience" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.principle-of-omniscience" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.principle-of-omniscience" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.principle-of-omniscience" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.product-decompositions-subuniverse" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09804652094354867 shape=circle style=filled width=0.09804652094354867]
+	"foundation.product-decompositions-subuniverse" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.product-decompositions-subuniverse" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.product-decompositions-subuniverse" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.product-decompositions-subuniverse" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.product-decompositions-subuniverse" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.product-decompositions-subuniverse" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.product-decompositions-subuniverse" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.product-decompositions-subuniverse" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.product-decompositions-subuniverse" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.product-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.product-decompositions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.products-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.products-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.products-binary-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.products-binary-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.products-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.products-equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.products-equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.products-equivalence-relations" -> "foundation.products-binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.products-equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.products-of-tuples-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.products-of-tuples-of-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.products-of-tuples-of-types" -> "foundation.tuples-of-types" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09437501914625597 shape=circle style=filled width=0.09437501914625597]
+	"foundation.products-pullbacks" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.products-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-pairs-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"foundation.products-unordered-pairs-of-types" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-pairs-of-types" -> "foundation.symmetric-operations" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-pairs-of-types" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-pairs-of-types" -> "foundation.unordered-pairs-of-types" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-pairs-of-types" -> "univalent-combinatorics.universal-property-standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-pairs-of-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-pairs-of-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-pairs-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-pairs-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-tuples-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.products-unordered-tuples-of-types" -> "univalent-combinatorics.complements-isolated-elements" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-tuples-of-types" -> "foundation.unordered-tuples-of-types" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-tuples-of-types" -> "foundation.universal-property-maybe" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-tuples-of-types" -> "foundation.unordered-tuples" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-tuples-of-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.products-unordered-tuples-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.projective-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
+	"foundation.projective-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.projective-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.projective-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.projective-types" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
+	"foundation.projective-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.projective-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.projective-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.proper-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.proper-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.proper-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.proper-subtypes" -> "foundation.complements-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.proper-subtypes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
+	"foundation.propositional-extensionality" -> "foundation.univalent-type-families" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.propositional-extensionality" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.propositional-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"foundation.propositional-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.propositional-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.propositional-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.propositional-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.propositional-maps" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.propositional-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.propositional-maps" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.propositional-resizing" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07121438510526466 shape=circle style=filled width=0.07121438510526466]
+	"foundation.propositional-resizing" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.propositional-resizing" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.propositional-resizing" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08494791359150146 shape=circle style=filled width=0.08494791359150146]
+	"foundation.pullback-cones" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.pullback-cones" -> "foundation.cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
+	"foundation.pullbacks-subtypes" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks-subtypes" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks-subtypes" -> "foundation.powersets" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11596670152276026 shape=circle style=filled width=0.11596670152276026]
+	"foundation.pullbacks" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.commuting-cubes-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.dependent-sums-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.functoriality-function-types" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.descent-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
+	"foundation.pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11399172206676976 shape=circle style=filled width=0.11399172206676976]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.1-types" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.idempotent-maps" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.quasicoherently-idempotent-maps" -> "synthetic-homotopy-theory.loop-homotopy-circle" [arrowhead=none color="#28453010"]
+	"foundation.raising-universe-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
+	"foundation.raising-universe-levels" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.raising-universe-levels" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.raising-universe-levels" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.raising-universe-levels" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.raising-universe-levels" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.raising-universe-levels" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.raising-universe-levels" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.raising-universe-levels" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.raising-universe-levels" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.reflecting-maps-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
+	"foundation.reflecting-maps-equivalence-relations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.reflecting-maps-equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.reflecting-maps-equivalence-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.reflecting-maps-equivalence-relations" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.reflecting-maps-equivalence-relations" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.reflecting-maps-equivalence-relations" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.reflecting-maps-equivalence-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.reflecting-maps-equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.reflecting-maps-equivalence-relations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.reflexive-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.reflexive-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.reflexive-relations" -> "foundation.binary-dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08915074503683282 shape=circle style=filled width=0.08915074503683282]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.maps-in-subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.connected-types" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.structured-equality-duality" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.0-connected-types" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.separated-types-subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.fiber-inclusions" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.14242877021052933 shape=circle style=filled width=0.14242877021052933]
+	"foundation.relaxed-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.relaxed-sigma-decompositions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.repetitions-of-values" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
+	"foundation.repetitions-of-values" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.repetitions-of-values" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.repetitions-of-values" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.repetitions-of-values" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.repetitions-of-values" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.repetitions-of-values" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#28453010"]
+	"foundation.repetitions-of-values" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.repetitions-of-values" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.repetitions-of-values" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.repetitions-of-values" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.replacement" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.replacement" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
+	"foundation.replacement" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.replacement" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.retractions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
+	"foundation.retractions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.retractions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.retractions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.retractions" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.retractions" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.retractions" -> "foundation.coslice" [arrowhead=none color="#28453010"]
+	"foundation.retractions" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.retractions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.retractions" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.157887654216785 shape=circle style=filled width=0.157887654216785]
+	"foundation.retracts-of-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation.commuting-prisms-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation.commuting-triangles-of-morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
+	"foundation.retracts-of-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.retracts-of-types" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.sections" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
+	"foundation.sections" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.sections" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.separated-types-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.separated-types-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.separated-types-subuniverses" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.089855504976604 shape=circle style=filled width=0.089855504976604]
+	"foundation.sequential-limits" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation.cones-over-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation.universal-property-sequential-limits" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.sequential-limits" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07517850917795825 shape=circle style=filled width=0.07517850917795825]
+	"foundation.set-coequalizers" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.freely-generated-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.set-coequalizers" -> "foundation.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07174386737769174 shape=circle style=filled width=0.07174386737769174]
+	"foundation.set-presented-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.1-types" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.set-truncations" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.set-presented-types" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12211343290652059 shape=circle style=filled width=0.12211343290652059]
+	"foundation.set-quotients" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.119819039333119 shape=circle style=filled width=0.119819039333119]
+	"foundation.set-truncations" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.truncations" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.universal-property-set-truncation" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.uniqueness-set-truncations" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
+	"foundation.set-truncations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.sigma-closed-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.sigma-closed-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decomposition-subuniverse" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
+	"foundation.sigma-decomposition-subuniverse" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decomposition-subuniverse" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decomposition-subuniverse" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decomposition-subuniverse" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decomposition-subuniverse" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1574876341815475 shape=circle style=filled width=0.1574876341815475]
+	"foundation.sigma-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.sigma-decompositions" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.singleton-induction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"foundation.singleton-induction" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.singleton-induction" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.singleton-induction" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.singleton-induction" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08284268228643028 shape=circle style=filled width=0.08284268228643028]
+	"foundation.singleton-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" -> "foundation.singleton-induction" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" -> "foundation.connected-components" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" -> "foundation.images-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.singleton-subtypes" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.slice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09817510660004068 shape=circle style=filled width=0.09817510660004068]
+	"foundation.slice" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.slice" -> "trees.polynomial-endofunctors" [arrowhead=none color="#28453010"]
+	"foundation.small-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.small-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.small-maps" -> "foundation.split-idempotent-maps" [arrowhead=none color="#28453010"]
+	"foundation.small-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.small-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.small-maps" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
+	"foundation.small-maps" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.small-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.small-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.small-types" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.small-types" -> "foundation.replacement" [arrowhead=none color="#28453010"]
+	"foundation.small-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.small-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.small-types" -> "foundation.uniqueness-image" [arrowhead=none color="#28453010"]
+	"foundation.small-types" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
+	"foundation.small-types" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
+	"foundation.small-types" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.small-universes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.small-universes" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.small-universes" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.sorial-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.sorial-type-families" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
+	"foundation.span-diagrams-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.span-diagrams-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"foundation.span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.span-diagrams" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.spans-of-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
+	"foundation.spans-of-spans" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.spans-of-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.spans-of-spans" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.spans" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.17530461293723326 shape=circle style=filled width=0.17530461293723326]
+	"foundation.split-idempotent-maps" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.sequential-limits" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.fixed-points-endofunctions" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.quasicoherently-idempotent-maps" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.path-cosplit-maps" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.idempotent-maps" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation.weakly-constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.split-idempotent-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.split-surjective-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
+	"foundation.split-surjective-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.split-surjective-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.split-surjective-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.split-surjective-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.split-surjective-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.split-surjective-maps" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.standard-apartness-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.standard-apartness-relations" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-apartness-relations" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.standard-apartness-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.standard-apartness-relations" -> "foundation.tight-apartness-relations" [arrowhead=none color="#28453010"]
+	"foundation.standard-apartness-relations" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#28453010"]
+	"foundation.standard-apartness-relations" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.standard-apartness-relations" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10046150864012858 shape=circle style=filled width=0.10046150864012858]
+	"foundation.standard-pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation-core.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
+	"foundation.standard-ternary-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.strict-symmetrization-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
+	"foundation.strict-symmetrization-binary-relations" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.strict-symmetrization-binary-relations" -> "foundation.binary-relations-with-lifts" [arrowhead=none color="#28453010"]
+	"foundation.strict-symmetrization-binary-relations" -> "foundation.binary-relations-with-extensions" [arrowhead=none color="#28453010"]
+	"foundation.strict-symmetrization-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.strict-symmetrization-binary-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1363651655239592 shape=circle style=filled width=0.1363651655239592]
+	"foundation.strictly-involutive-identity-types" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.strictly-involutive-identity-types" -> "foundation.strictly-right-unital-concatenation-identifications" [arrowhead=none color="#28453010"]
+	"foundation.strictly-right-unital-concatenation-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
+	"foundation.strong-preunivalence" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"foundation.strong-preunivalence" -> "foundation.dependent-identifications" [arrowhead=none color="#28453010"]
+	"foundation.strong-preunivalence" -> "foundation.small-types" [arrowhead=none color="#28453010"]
+	"foundation.strong-preunivalence" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.strong-preunivalence" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.strong-preunivalence" -> "foundation.preunivalence" [arrowhead=none color="#28453010"]
+	"foundation.strong-preunivalence" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.strong-preunivalence" -> "foundation.structured-equality-duality" [arrowhead=none color="#28453010"]
+	"foundation.strong-preunivalence" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.strong-preunivalence" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.strongly-extensional-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.strongly-extensional-maps" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
+	"foundation.structure-identity-principle" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"foundation.structure-identity-principle" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.structure-identity-principle" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.structure-identity-principle" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.structure-identity-principle" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.structure" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.structure" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.structure" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.structure" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.structured-equality-duality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.059007775570652274 shape=circle style=filled width=0.059007775570652274]
+	"foundation.structured-equality-duality" -> "foundation.maps-in-subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.structured-equality-duality" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.structured-equality-duality" -> "foundation.separated-types-subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.structured-equality-duality" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.structured-equality-duality" -> "foundation.structure" [arrowhead=none color="#28453010"]
+	"foundation.structured-type-duality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.structured-type-duality" -> "foundation.type-duality" [arrowhead=none color="#28453010"]
+	"foundation.structured-type-duality" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.structured-type-duality" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.structured-type-duality" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.structured-type-duality" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.structured-type-duality" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.structured-type-duality" -> "foundation.structure" [arrowhead=none color="#28453010"]
+	"foundation.structured-type-duality" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.subsingleton-induction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
+	"foundation.subsingleton-induction" -> "foundation.singleton-induction" [arrowhead=none color="#28453010"]
+	"foundation.subsingleton-induction" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.subsingleton-induction" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.subsingleton-induction" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.subterminal-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.subterminal-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.subterminal-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.subterminal-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.subtype-duality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.subtype-duality" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.subtype-duality" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.subtype-duality" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.subtype-duality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.subtype-duality" -> "foundation.structured-type-duality" [arrowhead=none color="#28453010"]
+	"foundation.subtype-duality" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.subtype-duality" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.subtype-identity-principle" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"foundation.subtype-identity-principle" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.subtype-identity-principle" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.subtype-identity-principle" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.subtype-identity-principle" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.subtype-identity-principle" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07878385971583353 shape=circle style=filled width=0.07878385971583353]
+	"foundation.subuniverses" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.subuniverses" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.15027309034582934 shape=circle style=filled width=0.15027309034582934]
+	"foundation.surjective-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "orthogonal-factorization-systems.extensions-maps" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.postcomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.split-surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.universal-property-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
+	"foundation.surjective-maps" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07103701400766586 shape=circle style=filled width=0.07103701400766586]
+	"foundation.symmetric-binary-relations" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-binary-relations" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-binary-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-binary-relations" -> "foundation.symmetric-operations" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-binary-relations" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-binary-relations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-binary-relations" -> "foundation.morphisms-binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-cores-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
+	"foundation.symmetric-cores-binary-relations" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-cores-binary-relations" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-cores-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-cores-binary-relations" -> "foundation.symmetric-binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-cores-binary-relations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-cores-binary-relations" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-cores-binary-relations" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-cores-binary-relations" -> "foundation.morphisms-binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-difference" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"foundation.symmetric-difference" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-difference" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-difference" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-difference" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-difference" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-difference" -> "foundation.exclusive-sum" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-difference" -> "foundation.intersections-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-difference" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-difference" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
+	"foundation.symmetric-identity-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-identity-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
+	"foundation.symmetric-operations" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation.universal-property-propositional-truncation-into-sets" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.symmetric-operations" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
+	"foundation.telescopes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.15194284260207294 shape=circle style=filled width=0.15194284260207294]
+	"foundation.terminal-spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.terminal-spans-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.terminal-spans-families-of-types" -> "foundation.morphisms-spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.terminal-spans-families-of-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.tight-apartness-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
+	"foundation.tight-apartness-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
+	"foundation.tight-apartness-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.tight-apartness-relations" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
+	"foundation.tight-apartness-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.tight-apartness-relations" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
+	"foundation.torsorial-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
+	"foundation.torsorial-type-families" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.torsorial-type-families" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.torsorial-type-families" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.torsorial-type-families" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.torsorial-type-families" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.torsorial-type-families" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.torsorial-type-families" -> "foundation.universal-property-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.total-partial-elements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.total-partial-elements" -> "foundation.partial-elements" [arrowhead=none color="#28453010"]
+	"foundation.total-partial-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.total-partial-functions" -> "foundation.partial-functions" [arrowhead=none color="#28453010"]
+	"foundation.total-partial-functions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.transfinite-cocomposition-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.transfinite-cocomposition-of-maps" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.transfinite-cocomposition-of-maps" -> "foundation.sequential-limits" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08005464912226617 shape=circle style=filled width=0.08005464912226617]
+	"foundation.transport-along-equivalences" -> "foundation.action-on-equivalences-type-families" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-equivalences" -> "foundation.action-on-equivalences-functions" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-equivalences" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-equivalences" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-equivalences" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-equivalences" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-equivalences" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-equivalences" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-equivalences" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-higher-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.14037676085230189 shape=circle style=filled width=0.14037676085230189]
+	"foundation.transport-along-higher-identifications" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-higher-identifications" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-higher-identifications" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-higher-identifications" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-higher-identifications" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-higher-identifications" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-higher-identifications" -> "foundation.path-algebra" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-higher-identifications" -> "foundation-core.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.transport-along-homotopies" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-homotopies" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.transport-along-homotopies" -> "foundation.transport-along-higher-identifications" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
+	"foundation.transport-split-type-families" -> "foundation.univalent-type-families" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" -> "foundation.action-on-equivalences-functions" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.transport-split-type-families" -> "foundation.equivalence-injective-type-families" [arrowhead=none color="#28453010"]
+	"foundation.transposition-identifications-along-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
+	"foundation.transposition-identifications-along-equivalences" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.transposition-identifications-along-equivalences" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#28453010"]
+	"foundation.transposition-identifications-along-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.transposition-identifications-along-equivalences" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.transposition-identifications-along-retractions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
+	"foundation.transposition-identifications-along-retractions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.transposition-identifications-along-retractions" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.transposition-identifications-along-sections" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
+	"foundation.transposition-identifications-along-sections" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.transposition-identifications-along-sections" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.transposition-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.transposition-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.transposition-span-diagrams" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.transposition-span-diagrams" -> "foundation.opposite-spans" [arrowhead=none color="#28453010"]
+	"foundation.trivial-relaxed-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
+	"foundation.trivial-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" -> "foundation.sigma-decompositions" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.trivial-sigma-decompositions" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.truncated-addition-truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07484213832213174 shape=circle style=filled width=0.07484213832213174]
+	"foundation.truncated-addition-truncation-levels" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncated-addition-truncation-levels" -> "foundation.inequality-truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncated-addition-truncation-levels" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.truncated-addition-truncation-levels" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
+	"foundation.truncated-addition-truncation-levels" -> "foundation.iterated-successors-truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncated-addition-truncation-levels" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.truncated-addition-truncation-levels" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
+	"foundation.truncated-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.truncated-equality" -> "foundation.truncations" [arrowhead=none color="#28453010"]
+	"foundation.truncated-equality" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncated-equality" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.truncated-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.truncated-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncated-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.truncated-maps" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.truncated-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncated-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.truncated-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncated-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.truncated-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"foundation.truncated-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncated-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.truncated-types" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.truncated-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.truncated-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.truncated-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.truncated-types" -> "foundation.iterated-successors-truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncated-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.truncated-types" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11365922241226536 shape=circle style=filled width=0.11365922241226536]
+	"foundation.truncation-equivalences" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.connected-types" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.universal-property-truncation" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.precomposition-functions-into-subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.truncation-equivalences" -> "foundation.truncations" [arrowhead=none color="#28453010"]
+	"foundation.truncation-images-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
+	"foundation.truncation-images-of-maps" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.truncation-images-of-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.truncation-images-of-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncation-images-of-maps" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
+	"foundation.truncation-images-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.truncation-images-of-maps" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncation-images-of-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncation-images-of-maps" -> "foundation.truncations" [arrowhead=none color="#28453010"]
+	"foundation.truncation-images-of-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.truncation-levels" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.truncation-levels" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncation-modalities" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.truncation-modalities" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#28453010"]
+	"foundation.truncation-modalities" -> "foundation.truncations" [arrowhead=none color="#28453010"]
+	"foundation.truncation-modalities" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncation-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#28453010"]
+	"foundation.truncations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12023945830672238 shape=circle style=filled width=0.12023945830672238]
+	"foundation.truncations" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.truncations" -> "foundation-core.universal-property-truncation" [arrowhead=none color="#28453010"]
+	"foundation.tuples-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.tuples-of-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-booleans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.type-arithmetic-booleans" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-booleans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-booleans" -> "foundation.booleans" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
+	"foundation.type-arithmetic-cartesian-product-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-cartesian-product-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-cartesian-product-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-cartesian-product-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-cartesian-product-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-cartesian-product-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09464199285965737 shape=circle style=filled width=0.09464199285965737]
+	"foundation.type-arithmetic-coproduct-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-coproduct-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-coproduct-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-coproduct-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-coproduct-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.type-arithmetic-dependent-function-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-function-types" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-function-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-function-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-function-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10452342886887278 shape=circle style=filled width=0.10452342886887278]
+	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-pair-types" -> "foundation.singleton-induction" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-empty-type" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10355335285803784 shape=circle style=filled width=0.10355335285803784]
+	"foundation.type-arithmetic-empty-type" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-empty-type" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-empty-type" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-empty-type" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-empty-type" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.102819789765237 shape=circle style=filled width=0.102819789765237]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation.standard-ternary-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-unit-type" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
+	"foundation.type-arithmetic-unit-type" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-unit-type" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-unit-type" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.type-arithmetic-unit-type" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08929214202502928 shape=circle style=filled width=0.08929214202502928]
+	"foundation.type-duality" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "trees.polynomial-endofunctors" [arrowhead=none color="#28453010"]
+	"foundation.type-duality" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.type-theoretic-principle-of-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"foundation.type-theoretic-principle-of-choice" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.type-theoretic-principle-of-choice" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.type-theoretic-principle-of-choice" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
+	"foundation.type-theoretic-principle-of-choice" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.type-theoretic-principle-of-choice" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08130557877817587 shape=circle style=filled width=0.08130557877817587]
+	"foundation.uniformly-decidable-type-families" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.decidable-type-families" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "logic.propositionally-decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
+	"foundation.uniformly-decidable-type-families" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
+	"foundation.unions-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"foundation.unions-subtypes" -> "logic.de-morgan-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.unions-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.unions-subtypes" -> "logic.double-negation-stable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.unions-subtypes" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.unions-subtypes" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#28453010"]
+	"foundation.unions-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.unions-subtypes" -> "foundation.large-locale-of-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.unions-subtypes" -> "foundation.powersets" [arrowhead=none color="#28453010"]
+	"foundation.unions-subtypes" -> "logic.de-morgan-propositions" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08435178051687288 shape=circle style=filled width=0.08435178051687288]
+	"foundation.uniqueness-image" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-image" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-quantification" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
+	"foundation.uniqueness-quantification" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-quantification" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-quantification" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07209469522717378 shape=circle style=filled width=0.07209469522717378]
+	"foundation.uniqueness-set-quotients" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-quotients" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-quotients" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-quotients" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-quotients" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-quotients" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-truncations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05525382975207072 shape=circle style=filled width=0.05525382975207072]
+	"foundation.uniqueness-set-truncations" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-truncations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-truncations" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-truncations" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-set-truncations" -> "foundation.universal-property-set-truncation" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
+	"foundation.uniqueness-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-truncation" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.uniqueness-truncation" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.unital-binary-operations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.unital-binary-operations" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.unital-binary-operations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.unital-binary-operations" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.unital-binary-operations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.univalence-implies-function-extensionality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.univalence-implies-function-extensionality" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
+	"foundation.univalence-implies-function-extensionality" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.univalence-implies-function-extensionality" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.univalence-implies-function-extensionality" -> "foundation.weak-function-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.univalence-implies-function-extensionality" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.univalence-implies-function-extensionality" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.univalence-implies-function-extensionality" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.univalence-implies-function-extensionality" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.univalence-implies-function-extensionality" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
+	"foundation.univalence-implies-function-extensionality" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
+	"foundation.univalence" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0760129244023573 shape=circle style=filled width=0.0760129244023573]
+	"foundation.univalence" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
+	"foundation.univalence" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.univalence" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.univalence" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.univalence" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.univalence" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.univalence" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
+	"foundation.univalence" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.univalence" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.univalence" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.univalence" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.univalent-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.067391628732453 shape=circle style=filled width=0.067391628732453]
+	"foundation.univalent-type-families" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.univalent-type-families" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.univalent-type-families" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.univalent-type-families" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.univalent-type-families" -> "foundation.identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.univalent-type-families" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.univalent-type-families" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.univalent-type-families" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.univalent-type-families" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.univalent-type-families" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-booleans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"foundation.universal-property-booleans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-booleans" -> "foundation.booleans" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-booleans" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-booleans" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
+	"foundation.universal-property-cartesian-product-types" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-cartesian-product-types" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-contractible-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06996334496256991 shape=circle style=filled width=0.06996334496256991]
+	"foundation.universal-property-contractible-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-contractible-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-contractible-types" -> "foundation.singleton-induction" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
+	"foundation.universal-property-coproduct-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-coproduct-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-coproduct-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-coproduct-types" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-coproduct-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-coproduct-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
+	"foundation.universal-property-dependent-function-types" -> "foundation.terminal-spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-dependent-function-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-dependent-function-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-dependent-function-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-dependent-function-types" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-dependent-function-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"foundation.universal-property-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-dependent-pair-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-dependent-pair-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-dependent-pair-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-empty-type" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
+	"foundation.universal-property-empty-type" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-empty-type" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-empty-type" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
+	"foundation.universal-property-equivalences" -> "foundation.precomposition-functions-into-subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-equivalences" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-equivalences" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10452342886887278 shape=circle style=filled width=0.10452342886887278]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "orthogonal-factorization-systems.extensions-double-lifts-families-of-elements" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-fiber-products" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
+	"foundation.universal-property-fiber-products" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-fiber-products" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-fiber-products" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-fiber-products" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-fiber-products" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-fiber-products" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-fiber-products" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-fiber-products" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-fiber-products" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-fiber-products" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-systems" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05220133115091674 shape=circle style=filled width=0.05220133115091674]
+	"foundation.universal-property-identity-systems" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-systems" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-systems" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-systems" -> "foundation.identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-systems" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09329948523165156 shape=circle style=filled width=0.09329948523165156]
+	"foundation.universal-property-identity-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation.preunivalence" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-identity-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09316417046104979 shape=circle style=filled width=0.09316417046104979]
+	"foundation.universal-property-image" -> "foundation.slice" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-image" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-maybe" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.universal-property-maybe" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-maybe" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-maybe" -> "foundation.maybe" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-maybe" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation-into-sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
+	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation.weakly-constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09596572138218783 shape=circle style=filled width=0.09596572138218783]
+	"foundation.universal-property-propositional-truncation" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation.precomposition-functions-into-subuniverses" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-propositional-truncation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
+	"foundation.universal-property-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-pullbacks" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-pullbacks" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-sequential-limits" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
+	"foundation.universal-property-sequential-limits" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-sequential-limits" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-sequential-limits" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-sequential-limits" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-sequential-limits" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-sequential-limits" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-sequential-limits" -> "foundation.cones-over-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-sequential-limits" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-sequential-limits" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.14747667347018004 shape=circle style=filled width=0.14747667347018004]
+	"foundation.universal-property-set-quotients" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.epimorphisms-with-respect-to-sets" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.images" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0760129244023573 shape=circle style=filled width=0.0760129244023573]
+	"foundation.universal-property-set-truncation" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-set-truncation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
+	"foundation.universal-property-truncation" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation.universal-property-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-truncation" -> "foundation-core.universal-property-truncation" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-unit-type" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
+	"foundation.universal-property-unit-type" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-unit-type" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-unit-type" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-unit-type" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-unit-type" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-unit-type" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.universal-property-unit-type" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.universal-quantification" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"foundation.universal-quantification" -> "foundation.evaluation-functions" [arrowhead=none color="#28453010"]
+	"foundation.universal-quantification" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.universal-quantification" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"foundation.unordered-pairs-of-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs-of-types" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs-of-types" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs-of-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs-of-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12324461307078374 shape=circle style=filled width=0.12324461307078374]
+	"foundation.unordered-pairs" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.mere-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "univalent-combinatorics.universal-property-standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.unordered-pairs" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"foundation.unordered-tuples-of-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples-of-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples-of-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples-of-types" -> "foundation.unordered-tuples" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples-of-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
+	"foundation.unordered-tuples" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "univalent-combinatorics.complements-isolated-elements" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation.1-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.unordered-tuples" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.equivalences-spans" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.composition-spans" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.spans-of-spans" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
+	"foundation.vertical-composition-spans-of-spans" -> "foundation.type-arithmetic-standard-pullbacks" [arrowhead=none color="#28453010"]
+	"foundation.weak-function-extensionality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06491244021656895 shape=circle style=filled width=0.06491244021656895]
+	"foundation.weak-function-extensionality" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
+	"foundation.weak-function-extensionality" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.weak-function-extensionality" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.weak-function-extensionality" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.weak-function-extensionality" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
+	"foundation.weak-function-extensionality" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
+	"foundation.weak-function-extensionality" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.weak-function-extensionality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.weak-function-extensionality" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
+	"foundation.weak-limited-principle-of-omniscience" -> "logic.complements-decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation.booleans" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation.negation" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
+	"foundation.weak-limited-principle-of-omniscience" -> "foundation.limited-principle-of-omniscience" [arrowhead=none color="#28453010"]
+	"foundation.weakly-constant-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07433472814399888 shape=circle style=filled width=0.07433472814399888]
+	"foundation.weakly-constant-maps" -> "foundation.fixed-points-endofunctions" [arrowhead=none color="#28453010"]
+	"foundation.weakly-constant-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.weakly-constant-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.weakly-constant-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.weakly-constant-maps" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
+	"foundation.weakly-constant-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.weakly-constant-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
+	"foundation.weakly-constant-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-higher-homotopies-composition" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
+	"foundation.whiskering-higher-homotopies-composition" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-higher-homotopies-composition" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-homotopies-composition" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08971499589146108 shape=circle style=filled width=0.08971499589146108]
+	"foundation.whiskering-homotopies-composition" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-homotopies-concatenation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.whiskering-homotopies-concatenation" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-homotopies-concatenation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-homotopies-concatenation" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-homotopies-concatenation" -> "foundation-core.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-identifications-concatenation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
+	"foundation.whiskering-identifications-concatenation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-identifications-concatenation" -> "foundation.whiskering-operations" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-identifications-concatenation" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
+	"foundation.whiskering-operations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
+	"foundation.wild-category-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
+	"foundation.wild-category-of-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "globular-types.globular-types" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "globular-types.transitive-globular-types" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "wild-category-theory.noncoherent-large-omega-precategories" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "foundation.globular-type-of-functions" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "foundation.isomorphisms-of-sets" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#28453010"]
+	"foundation.wild-category-of-types" -> "globular-types.large-globular-types" [arrowhead=none color="#28453010"]
+	"foundation.yoneda-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1547400761569207 shape=circle style=filled width=0.1547400761569207]
+	"foundation.yoneda-identity-types" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
+	"foundation.yoneda-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
+	"foundation.yoneda-identity-types" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
+	"foundation.yoneda-identity-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
+	"foundation.yoneda-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
+	"foundation.yoneda-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
+	"foundation.yoneda-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
+	"foundation.yoneda-identity-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
+	"foundation.yoneda-identity-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
+	"foundation.yoneda-identity-types" -> "foundation.strictly-right-unital-concatenation-identifications" [arrowhead=none color="#28453010"]
+	"globular-types.base-change-dependent-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.base-change-dependent-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.base-change-dependent-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.base-change-dependent-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.base-change-dependent-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
+	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.base-change-dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.reflexive-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.dependent-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.binary-dependent-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.binary-dependent-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.binary-dependent-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.binary-dependent-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
+	"globular-types.binary-dependent-reflexive-globular-types" -> "globular-types.binary-dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.binary-dependent-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.binary-dependent-reflexive-globular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.binary-dependent-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.binary-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.binary-globular-maps" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.binary-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.colax-reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07382383048755557 shape=circle style=filled width=0.07382383048755557]
+	"globular-types.colax-reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.colax-reflexive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.colax-transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07732926335200342 shape=circle style=filled width=0.07732926335200342]
+	"globular-types.colax-transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.colax-transitive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.composition-structure-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.composition-structure-globular-types" -> "globular-types.binary-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.composition-structure-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.constant-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.constant-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.dependent-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
+	"globular-types.dependent-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-reflexive-globular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-reflexive-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-sums-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
+	"globular-types.dependent-sums-globular-types" -> "globular-types.base-change-dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-sums-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-sums-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-sums-globular-types" -> "globular-types.sections-dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.dependent-sums-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-dependent-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.discrete-dependent-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-dependent-reflexive-globular-types" -> "globular-types.discrete-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-dependent-reflexive-globular-types" -> "globular-types.dependent-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-dependent-reflexive-globular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.discrete-globular-types" -> "globular-types.empty-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-globular-types" -> "foundation.discrete-binary-relations" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
+	"globular-types.discrete-reflexive-globular-types" -> "globular-types.symmetric-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-reflexive-globular-types" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-reflexive-globular-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A755510"]
+	"globular-types.discrete-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.empty-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.empty-globular-types" -> "foundation.empty-types" [arrowhead=none color="#4A755510"]
+	"globular-types.empty-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.empty-globular-types" -> "globular-types.constant-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.equality-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"globular-types.equality-globular-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A755510"]
+	"globular-types.equality-globular-types" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.equality-globular-types" -> "foundation-core.sections" [arrowhead=none color="#4A755510"]
+	"globular-types.equality-globular-types" -> "foundation.binary-homotopies" [arrowhead=none color="#4A755510"]
+	"globular-types.equality-globular-types" -> "foundation-core.retractions" [arrowhead=none color="#4A755510"]
+	"globular-types.equality-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.equality-globular-types" -> "foundation.univalence" [arrowhead=none color="#4A755510"]
+	"globular-types.equality-globular-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A755510"]
+	"globular-types.equality-globular-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A755510"]
+	"globular-types.exponentials-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.exponentials-globular-types" -> "globular-types.products-families-of-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.exponentials-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.exponentials-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.fibers-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.fibers-globular-maps" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.fibers-globular-maps" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.fibers-globular-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.fibers-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.globular-equivalences" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"globular-types.globular-equivalences" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.globular-equivalences" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
+	"globular-types.globular-maps" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.08971499589146108 shape=circle style=filled width=0.08971499589146108]
+	"globular-types.large-colax-reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
+	"globular-types.large-colax-reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-colax-reflexive-globular-maps" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-colax-reflexive-globular-maps" -> "globular-types.colax-reflexive-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-colax-reflexive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-colax-transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
+	"globular-types.large-colax-transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-colax-transitive-globular-maps" -> "globular-types.colax-transitive-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-colax-transitive-globular-maps" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-colax-transitive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
+	"globular-types.large-globular-maps" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-globular-maps" -> "globular-types.large-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.08872520205801446 shape=circle style=filled width=0.08872520205801446]
+	"globular-types.large-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-lax-reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07617871069396037 shape=circle style=filled width=0.07617871069396037]
+	"globular-types.large-lax-reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-lax-reflexive-globular-maps" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-lax-reflexive-globular-maps" -> "globular-types.lax-reflexive-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-lax-reflexive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-lax-transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
+	"globular-types.large-lax-transitive-globular-maps" -> "globular-types.lax-transitive-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-lax-transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-lax-transitive-globular-maps" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-lax-transitive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"globular-types.large-reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-reflexive-globular-maps" -> "globular-types.reflexive-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-reflexive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-reflexive-globular-maps" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.09622828198609261 shape=circle style=filled width=0.09622828198609261]
+	"globular-types.large-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-reflexive-globular-types" -> "foundation.binary-relations" [arrowhead=none color="#4A755510"]
+	"globular-types.large-reflexive-globular-types" -> "foundation.large-binary-relations" [arrowhead=none color="#4A755510"]
+	"globular-types.large-reflexive-globular-types" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-reflexive-globular-types" -> "globular-types.large-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-symmetric-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05525382975207072 shape=circle style=filled width=0.05525382975207072]
+	"globular-types.large-symmetric-globular-types" -> "globular-types.symmetric-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-symmetric-globular-types" -> "foundation.large-binary-relations" [arrowhead=none color="#4A755510"]
+	"globular-types.large-symmetric-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-symmetric-globular-types" -> "globular-types.large-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
+	"globular-types.large-transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-transitive-globular-maps" -> "globular-types.transitive-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-transitive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-transitive-globular-maps" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-transitive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.09302865886865141 shape=circle style=filled width=0.09302865886865141]
+	"globular-types.large-transitive-globular-types" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-transitive-globular-types" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.large-transitive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.large-transitive-globular-types" -> "globular-types.large-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.lax-reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
+	"globular-types.lax-reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.lax-reflexive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.lax-transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
+	"globular-types.lax-transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.lax-transitive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.points-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.points-globular-types" -> "globular-types.unit-globular-type" [arrowhead=none color="#4A755510"]
+	"globular-types.points-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.points-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.points-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.points-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.points-reflexive-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-binary-families-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.pointwise-extensions-binary-families-globular-types" -> "globular-types.binary-dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-binary-families-globular-types" -> "globular-types.globular-equivalences" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-binary-families-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-binary-families-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-binary-families-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.pointwise-extensions-binary-families-reflexive-globular-types" -> "globular-types.binary-dependent-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-binary-families-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-binary-families-reflexive-globular-types" -> "globular-types.reflexive-globular-equivalences" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-binary-families-reflexive-globular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.pointwise-extensions-families-globular-types" -> "globular-types.globular-equivalences" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.reflexive-globular-equivalences" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.dependent-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.products-families-of-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
+	"globular-types.products-families-of-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.products-families-of-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.reflexive-globular-equivalences" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
+	"globular-types.reflexive-globular-equivalences" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.reflexive-globular-equivalences" -> "globular-types.reflexive-globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.reflexive-globular-equivalences" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.reflexive-globular-equivalences" -> "globular-types.globular-equivalences" [arrowhead=none color="#4A755510"]
+	"globular-types.reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
+	"globular-types.reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.reflexive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.09152479017265226 shape=circle style=filled width=0.09152479017265226]
+	"globular-types.reflexive-globular-types" -> "foundation.binary-relations" [arrowhead=none color="#4A755510"]
+	"globular-types.reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.reflexive-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.sections-dependent-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.sections-dependent-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.sections-dependent-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.superglobular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
+	"globular-types.superglobular-types" -> "globular-types.binary-dependent-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.superglobular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.superglobular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.superglobular-types" -> "globular-types.reflexive-globular-equivalences" [arrowhead=none color="#4A755510"]
+	"globular-types.superglobular-types" -> "globular-types.pointwise-extensions-binary-families-reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.superglobular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.symmetric-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"globular-types.symmetric-globular-types" -> "foundation.binary-relations" [arrowhead=none color="#4A755510"]
+	"globular-types.symmetric-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.terminal-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.terminal-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.terminal-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.terminal-globular-types" -> "foundation.contractible-types" [arrowhead=none color="#4A755510"]
+	"globular-types.transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
+	"globular-types.transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.transitive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.transitive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.0911103361631442 shape=circle style=filled width=0.0911103361631442]
+	"globular-types.transitive-globular-types" -> "foundation.binary-relations" [arrowhead=none color="#4A755510"]
+	"globular-types.transitive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.transitive-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.unit-globular-type" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.unit-globular-type" -> "globular-types.constant-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.unit-globular-type" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.unit-reflexive-globular-type" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
+	"globular-types.unit-reflexive-globular-type" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.unit-reflexive-globular-type" -> "globular-types.unit-globular-type" [arrowhead=none color="#4A755510"]
+	"globular-types.universal-globular-type" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
+	"globular-types.universal-globular-type" -> "foundation.spans" [arrowhead=none color="#4A755510"]
+	"globular-types.universal-globular-type" -> "globular-types.exponentials-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.universal-globular-type" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.universal-globular-type" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
+	"globular-types.universal-globular-type" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
+	"globular-types.universal-reflexive-globular-type" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.053631769453388635 shape=circle style=filled width=0.053631769453388635]
+	"globular-types.universal-reflexive-globular-type" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
+	"graph-theory.acyclic-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.acyclic-undirected-graphs" -> "graph-theory.geometric-realizations-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.acyclic-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.acyclic-undirected-graphs" -> "graph-theory.reflecting-maps-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.base-change-dependent-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.base-change-dependent-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.base-change-dependent-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.base-change-dependent-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.base-change-dependent-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.base-change-dependent-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.base-change-dependent-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.base-change-dependent-reflexive-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.base-change-dependent-reflexive-graphs" -> "graph-theory.base-change-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.base-change-dependent-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.cartesian-products-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
+	"graph-theory.cartesian-products-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.cartesian-products-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.cartesian-products-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"graph-theory.cartesian-products-reflexive-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.cartesian-products-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.cartesian-products-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.cartesian-products-reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.cartesian-products-reflexive-graphs" -> "graph-theory.cartesian-products-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.circuits-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.circuits-undirected-graphs" -> "graph-theory.polygons" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.circuits-undirected-graphs" -> "graph-theory.totally-faithful-morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.circuits-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.closed-walks-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.closed-walks-undirected-graphs" -> "graph-theory.polygons" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.closed-walks-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.closed-walks-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-bipartite-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-bipartite-graphs" -> "graph-theory.finite-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.fibers-of-maps" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-bipartite-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-multipartite-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-multipartite-graphs" -> "graph-theory.finite-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-multipartite-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.complete-undirected-graphs" -> "graph-theory.complete-multipartite-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-undirected-graphs" -> "graph-theory.finite-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.complete-undirected-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.connected-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.connected-undirected-graphs" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.connected-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.cycles-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.cycles-undirected-graphs" -> "graph-theory.embeddings-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.cycles-undirected-graphs" -> "graph-theory.polygons" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.cycles-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.dependent-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08253755166479786 shape=circle style=filled width=0.08253755166479786]
+	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-directed-graphs" -> "foundation.retractions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.base-change-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.sections-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.cartesian-products-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-directed-graphs" -> "foundation.sections" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.12355131934283048 shape=circle style=filled width=0.12355131934283048]
+	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.sections-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.reflexive-relations" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.cartesian-products-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.binary-dependent-identifications" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.sections" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.base-change-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.retractions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.dependent-products-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"graph-theory.dependent-reflexive-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
+	"graph-theory.dependent-sums-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-directed-graphs" -> "graph-theory.sections-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-directed-graphs" -> "graph-theory.base-change-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07781714997961811 shape=circle style=filled width=0.07781714997961811]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.sections-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.discrete-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.discrete-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.base-change-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.dependent-sums-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.sections-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07209469522717378 shape=circle style=filled width=0.07209469522717378]
+	"graph-theory.directed-graph-duality" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "graph-theory.fibers-morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "graph-theory.dependent-sums-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "foundation.retractions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "graph-theory.equivalences-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-duality" -> "foundation.sections" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graph-structures-on-standard-finite-sets" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.directed-graph-structures-on-standard-finite-sets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.060901553009402865 shape=circle style=filled width=0.060901553009402865]
+	"graph-theory.discrete-dependent-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.discrete-dependent-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-dependent-reflexive-graphs" -> "graph-theory.discrete-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-dependent-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
+	"graph-theory.discrete-directed-graphs" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-directed-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-directed-graphs" -> "foundation.retractions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-directed-graphs" -> "foundation.sections" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-directed-graphs" -> "foundation-core.propositions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-directed-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-directed-graphs" -> "foundation.empty-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-directed-graphs" -> "foundation.discrete-binary-relations" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05525382975207072 shape=circle style=filled width=0.05525382975207072]
+	"graph-theory.discrete-reflexive-graphs" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-reflexive-graphs" -> "foundation.discrete-reflexive-relations" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-reflexive-graphs" -> "foundation-core.propositions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.discrete-reflexive-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.displayed-large-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
+	"graph-theory.displayed-large-reflexive-graphs" -> "graph-theory.large-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.displayed-large-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.edge-colored-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"graph-theory.edge-colored-undirected-graphs" -> "graph-theory.neighbors-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.edge-colored-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.edge-colored-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.edge-colored-undirected-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.embeddings-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.embeddings-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.embeddings-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.embeddings-directed-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.embeddings-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
+	"graph-theory.embeddings-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.embeddings-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.embeddings-undirected-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.enriched-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
+	"graph-theory.enriched-undirected-graphs" -> "higher-group-theory.higher-groups" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.enriched-undirected-graphs" -> "graph-theory.neighbors-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.enriched-undirected-graphs" -> "foundation.connected-components" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.enriched-undirected-graphs" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.enriched-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
+	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.families-of-equivalences" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.univalence" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.09193737584103052 shape=circle style=filled width=0.09193737584103052]
+	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.dependent-identifications" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-reflexive-graphs" -> "graph-theory.equivalences-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.families-of-equivalences" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.11607543731929074 shape=circle style=filled width=0.11607543731929074]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.equivalence-extensionality" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.univalence" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-enriched-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08005464912226617 shape=circle style=filled width=0.08005464912226617]
+	"graph-theory.equivalences-enriched-undirected-graphs" -> "graph-theory.neighbors-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-enriched-undirected-graphs" -> "graph-theory.enriched-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-enriched-undirected-graphs" -> "graph-theory.equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.equivalence-extensionality" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"graph-theory.equivalences-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-reflexive-graphs" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
+	"graph-theory.equivalences-undirected-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "foundation.equivalence-extensionality" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "foundation.univalence" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.equivalences-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.eulerian-circuits-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.eulerian-circuits-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.eulerian-circuits-undirected-graphs" -> "graph-theory.polygons" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.eulerian-circuits-undirected-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.eulerian-circuits-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.faithful-morphisms-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.056383881883468684 shape=circle style=filled width=0.056383881883468684]
+	"graph-theory.faithful-morphisms-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.faithful-morphisms-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.faithful-morphisms-undirected-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
+	"graph-theory.fibers-directed-graphs" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-directed-graphs" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-directed-graphs" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-directed-graphs" -> "trees.directed-trees" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-directed-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07348125866004261 shape=circle style=filled width=0.07348125866004261]
+	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.dependent-sums-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.equivalences-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-directed-graphs" -> "foundation.families-of-equivalences" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-directed-graphs" -> "foundation.fibers-of-maps" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08900912343027957 shape=circle style=filled width=0.08900912343027957]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.dependent-identifications" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.families-of-equivalences" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.fibers-of-maps" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.fibers-morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.equivalences-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.equivalences-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.equivalences-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.dependent-sums-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.finite-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"graph-theory.finite-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.finite-graphs" -> "foundation.fibers-of-maps" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.finite-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.finite-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.geometric-realizations-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.geometric-realizations-undirected-graphs" -> "foundation.symmetric-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.geometric-realizations-undirected-graphs" -> "graph-theory.reflecting-maps-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.geometric-realizations-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.higher-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.higher-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.higher-directed-graphs" -> "foundation.binary-relations" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.hypergraphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.hypergraphs" -> "foundation.unordered-tuples" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.internal-hom-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
+	"graph-theory.internal-hom-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.internal-hom-directed-graphs" -> "foundation.retractions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.internal-hom-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.internal-hom-directed-graphs" -> "graph-theory.cartesian-products-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.internal-hom-directed-graphs" -> "foundation.sections" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.large-higher-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"graph-theory.large-higher-directed-graphs" -> "graph-theory.higher-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.large-higher-directed-graphs" -> "foundation.raising-universe-levels" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.large-higher-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.large-higher-directed-graphs" -> "foundation.large-binary-relations" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.large-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.matchings" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.matchings" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.matchings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.matchings" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.matchings" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.mere-equivalences-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.mere-equivalences-undirected-graphs" -> "graph-theory.equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.mere-equivalences-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-dependent-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"graph-theory.morphisms-dependent-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-dependent-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08656611449234101 shape=circle style=filled width=0.08656611449234101]
+	"graph-theory.morphisms-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-directed-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-directed-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-directed-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-directed-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-directed-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-directed-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-directed-graphs" -> "foundation.binary-dependent-identifications" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08068253834177291 shape=circle style=filled width=0.08068253834177291]
+	"graph-theory.morphisms-reflexive-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-reflexive-graphs" -> "foundation.action-on-identifications-binary-dependent-functions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
+	"graph-theory.morphisms-undirected-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-undirected-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-undirected-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-undirected-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-undirected-graphs" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-undirected-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-undirected-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-undirected-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.morphisms-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.neighbors-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.neighbors-undirected-graphs" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.neighbors-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.neighbors-undirected-graphs" -> "graph-theory.equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.neighbors-undirected-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.neighbors-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.orientations-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.orientations-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.orientations-undirected-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.paths-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.paths-undirected-graphs" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.paths-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.paths-undirected-graphs" -> "foundation.injective-maps" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.polygons" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06192863306205975 shape=circle style=filled width=0.06192863306205975]
+	"graph-theory.polygons" -> "foundation.decidable-equality" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.polygons" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.polygons" -> "foundation.fibers-of-maps" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.polygons" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.polygons" -> "foundation.mere-equivalences" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.polygons" -> "graph-theory.equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.polygons" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.polygons" -> "graph-theory.mere-equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.polygons" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.polygons" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.raising-universe-levels-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"graph-theory.raising-universe-levels-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.raising-universe-levels-directed-graphs" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.raising-universe-levels-directed-graphs" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.raising-universe-levels-directed-graphs" -> "foundation.raising-universe-levels" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.reflecting-maps-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.reflecting-maps-undirected-graphs" -> "foundation.symmetric-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.reflecting-maps-undirected-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.reflecting-maps-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.reflecting-maps-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.reflexive-graphs" -> "foundation.reflexive-relations" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.reflexive-graphs" -> "foundation.binary-dependent-identifications" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.regular-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.regular-undirected-graphs" -> "foundation.mere-equivalences" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.regular-undirected-graphs" -> "graph-theory.neighbors-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.regular-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
+	"graph-theory.sections-dependent-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-directed-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-directed-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-directed-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-directed-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.0805260250259258 shape=circle style=filled width=0.0805260250259258]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.reflexive-relations" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "graph-theory.sections-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.action-on-identifications-binary-dependent-functions" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.simple-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.simple-undirected-graphs" -> "foundation.negation" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.simple-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.simple-undirected-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.simple-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.simple-undirected-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.stereoisomerism-enriched-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.stereoisomerism-enriched-undirected-graphs" -> "graph-theory.enriched-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.stereoisomerism-enriched-undirected-graphs" -> "graph-theory.equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.terminal-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.terminal-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.terminal-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.terminal-directed-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.terminal-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"graph-theory.terminal-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.terminal-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.terminal-reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.terminal-reflexive-graphs" -> "graph-theory.terminal-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.terminal-reflexive-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.totally-faithful-morphisms-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.totally-faithful-morphisms-undirected-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.totally-faithful-morphisms-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.totally-faithful-morphisms-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.totally-faithful-morphisms-undirected-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.trails-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.trails-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.trails-directed-graphs" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.trails-directed-graphs" -> "foundation.injective-maps" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.trails-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06529998061608358 shape=circle style=filled width=0.06529998061608358]
+	"graph-theory.trails-undirected-graphs" -> "foundation.decidable-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.trails-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.trails-undirected-graphs" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.trails-undirected-graphs" -> "foundation.injective-maps" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.undirected-graph-structures-on-standard-finite-sets" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.undirected-graph-structures-on-standard-finite-sets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.undirected-graph-structures-on-standard-finite-sets" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
+	"graph-theory.undirected-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.universal-directed-graph" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
+	"graph-theory.universal-directed-graph" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.universal-directed-graph" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.universal-directed-graph" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.universal-directed-graph" -> "graph-theory.equivalences-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.universal-directed-graph" -> "graph-theory.base-change-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.universal-reflexive-graph" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"graph-theory.universal-reflexive-graph" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.universal-reflexive-graph" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.universal-reflexive-graph" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.universal-reflexive-graph" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.vertex-covers" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.vertex-covers" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.vertex-covers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.vertex-covers" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.voltage-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
+	"graph-theory.voltage-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.voltage-graphs" -> "group-theory.groups" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.14100444672049794 shape=circle style=filled width=0.14100444672049794]
+	"graph-theory.walks-directed-graphs" -> "foundation.raising-universe-levels" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" -> "foundation.injective-maps" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" -> "foundation.negated-equality" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.11421285073641643 shape=circle style=filled width=0.11421285073641643]
+	"graph-theory.walks-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" -> "foundation.decidable-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" -> "foundation.empty-types" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.walks-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.wide-displayed-large-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
+	"graph-theory.wide-displayed-large-reflexive-graphs" -> "graph-theory.large-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"graph-theory.wide-displayed-large-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
+	"group-theory.abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.15375862814002372 shape=circle style=filled width=0.15375862814002372]
+	"group-theory.abelian-groups" -> "lists.concatenation-lists" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "foundation.interchange-law" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.nullifying-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.commutators-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.commutator-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "foundation.binary-embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.subgroups-generated-by-families-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "lists.lists" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.central-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "foundation.full-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "structured-types.pointed-types-equipped-with-automorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "foundation.binary-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.pullbacks-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.abelian-groups" -> "group-theory.trivial-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.10596189232008754 shape=circle style=filled width=0.10596189232008754]
+	"group-theory.abelianization-groups" -> "category-theory.adjunctions-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "category-theory.adjunctions-large-categories" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "category-theory.functors-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.functoriality-quotient-groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "foundation.set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.nullifying-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.quotient-groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "category-theory.functors-large-categories" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.commutator-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "category-theory.natural-transformations-functors-large-categories" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.category-of-groups" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.commuting-squares-of-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.abelianization-groups" -> "group-theory.category-of-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.addition-homomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
+	"group-theory.addition-homomorphisms-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.addition-homomorphisms-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.addition-homomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.addition-homomorphisms-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.arithmetic-sequences-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06996334496256991 shape=circle style=filled width=0.06996334496256991]
+	"group-theory.arithmetic-sequences-semigroups" -> "foundation.binary-transport" [arrowhead=none color="#96387210"]
+	"group-theory.arithmetic-sequences-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.arithmetic-sequences-semigroups" -> "lists.sequences" [arrowhead=none color="#96387210"]
+	"group-theory.arithmetic-sequences-semigroups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
+	"group-theory.automorphism-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" -> "higher-group-theory.automorphism-groups" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" -> "foundation.connected-components" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" -> "group-theory.equivalences-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.automorphism-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
+	"group-theory.cartesian-products-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-abelian-groups" -> "group-theory.cartesian-products-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-abelian-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-abelian-groups" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
+	"group-theory.cartesian-products-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-commutative-monoids" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-commutative-monoids" -> "group-theory.cartesian-products-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-commutative-monoids" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07814071540843244 shape=circle style=filled width=0.07814071540843244]
+	"group-theory.cartesian-products-concrete-groups" -> "higher-group-theory.cartesian-products-higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-concrete-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-concrete-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-concrete-groups" -> "foundation.truncated-types" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-concrete-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"group-theory.cartesian-products-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-groups" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-groups" -> "group-theory.cartesian-products-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
+	"group-theory.cartesian-products-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-monoids" -> "group-theory.cartesian-products-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-monoids" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.cartesian-products-semigroups" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.cartesian-products-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.category-of-abelian-groups" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-abelian-groups" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-abelian-groups" -> "category-theory.categories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-abelian-groups" -> "group-theory.category-of-groups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-abelian-groups" -> "category-theory.full-large-subcategories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-abelian-groups" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-abelian-groups" -> "category-theory.functors-large-categories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.category-of-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.category-of-group-actions" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-group-actions" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-group-actions" -> "category-theory.categories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-group-actions" -> "group-theory.isomorphisms-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-group-actions" -> "group-theory.precategory-of-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-group-actions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-group-actions" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-group-actions" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-group-actions" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.category-of-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-groups" -> "category-theory.categories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-groups" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-groups" -> "group-theory.precategory-of-groups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"group-theory.category-of-orbits-groups" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "group-theory.isomorphisms-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "group-theory.precategory-of-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "group-theory.transitive-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "category-theory.categories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "group-theory.category-of-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "category-theory.full-large-subcategories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-orbits-groups" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.category-of-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-semigroups" -> "category-theory.categories" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-semigroups" -> "group-theory.isomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-semigroups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-semigroups" -> "group-theory.precategory-of-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-semigroups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.category-of-semigroups" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
+	"group-theory.cayleys-theorem" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.cayleys-theorem" -> "foundation.equivalence-extensionality" [arrowhead=none color="#96387210"]
+	"group-theory.cayleys-theorem" -> "group-theory.embeddings-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cayleys-theorem" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.cayleys-theorem" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.cayleys-theorem" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cayleys-theorem" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cayleys-theorem" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.centers-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"group-theory.centers-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.centers-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.centers-groups" -> "group-theory.central-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.centers-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.centers-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.centers-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.centers-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.centers-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.centers-monoids" -> "group-theory.central-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.centers-monoids" -> "group-theory.submonoids" [arrowhead=none color="#96387210"]
+	"group-theory.centers-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.centers-semigroups" -> "group-theory.central-elements-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.centers-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.centers-semigroups" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
+	"group-theory.centers-semigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.central-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"group-theory.central-elements-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.central-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.central-elements-groups" -> "group-theory.central-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.central-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.central-elements-monoids" -> "group-theory.central-elements-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.central-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.central-elements-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.central-elements-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.centralizer-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.centralizer-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.centralizer-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.centralizer-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.centralizer-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.characteristic-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.characteristic-subgroups" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.characteristic-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.characteristic-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.characteristic-subgroups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06813631021999422 shape=circle style=filled width=0.06813631021999422]
+	"group-theory.commutative-monoids" -> "group-theory.commutative-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.commutative-monoids" -> "foundation.interchange-law" [arrowhead=none color="#96387210"]
+	"group-theory.commutative-monoids" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.commutative-monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#96387210"]
+	"group-theory.commutative-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
+	"group-theory.commutative-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.commutative-semigroups" -> "foundation.interchange-law" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
+	"group-theory.commutator-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "group-theory.commutators-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "group-theory.pullbacks-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "group-theory.subgroups-generated-by-families-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.commutator-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.commutators-of-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
+	"group-theory.commutators-of-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.commutators-of-elements-groups" -> "group-theory.commuting-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.commutators-of-elements-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.commutators-of-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.commuting-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
+	"group-theory.commuting-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.commuting-elements-groups" -> "group-theory.commuting-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.commuting-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
+	"group-theory.commuting-elements-monoids" -> "group-theory.commuting-elements-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.commuting-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.commuting-elements-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"group-theory.commuting-elements-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.commuting-squares-of-group-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.commuting-squares-of-group-homomorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.commuting-squares-of-group-homomorphisms" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.commuting-squares-of-group-homomorphisms" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
+	"group-theory.concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "group-theory.opposite-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "foundation.truncated-types" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-groups" -> "group-theory.opposite-groups" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.concrete-monoids" -> "category-theory.categories" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-monoids" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-monoids" -> "group-theory.cores-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.concrete-monoids" -> "group-theory.torsors" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07261775912465183 shape=circle style=filled width=0.07261775912465183]
+	"group-theory.congruence-relations-abelian-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-abelian-groups" -> "group-theory.congruence-relations-groups" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-abelian-groups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-abelian-groups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
+	"group-theory.congruence-relations-commutative-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-commutative-monoids" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-commutative-monoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-commutative-monoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08207772885766453 shape=circle style=filled width=0.08207772885766453]
+	"group-theory.congruence-relations-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-groups" -> "foundation.binary-transport" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-groups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-groups" -> "group-theory.congruence-relations-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-groups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"group-theory.congruence-relations-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-monoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-monoids" -> "group-theory.congruence-relations-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-monoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
+	"group-theory.congruence-relations-semigroups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-semigroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-semigroups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-semigroups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.congruence-relations-semigroups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.conjugation-concrete-groups" -> "higher-group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation-concrete-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation-concrete-groups" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.10524511819215211 shape=circle style=filled width=0.10524511819215211]
+	"group-theory.conjugation" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "foundation.transposition-identifications-along-sections" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "foundation.equivalence-extensionality" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "foundation.retractions" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "foundation.transposition-identifications-along-retractions" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.conjugation" -> "foundation.sections" [arrowhead=none color="#96387210"]
+	"group-theory.contravariant-pushforward-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.contravariant-pushforward-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.contravariant-pushforward-concrete-group-actions" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cores-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
+	"group-theory.cores-monoids" -> "group-theory.precategory-of-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cores-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.cores-monoids" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.cores-monoids" -> "category-theory.functors-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.cores-monoids" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cores-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cores-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.cores-monoids" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cores-monoids" -> "group-theory.submonoids" [arrowhead=none color="#96387210"]
+	"group-theory.cores-monoids" -> "group-theory.precategory-of-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cyclic-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
+	"group-theory.cyclic-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.cyclic-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.cyclic-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.cyclic-groups" -> "foundation.inhabited-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.cyclic-groups" -> "group-theory.generating-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.decidable-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.10560411338421884 shape=circle style=filled width=0.10560411338421884]
+	"group-theory.decidable-subgroups" -> "foundation.decidable-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.decidable-subgroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.decidable-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.decidable-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.decidable-subgroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.decidable-subgroups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.decidable-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.decidable-subgroups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.decidable-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.decidable-subgroups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.dependent-products-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-abelian-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-abelian-groups" -> "group-theory.dependent-products-groups" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.dependent-products-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-commutative-monoids" -> "group-theory.dependent-products-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"group-theory.dependent-products-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-groups" -> "group-theory.dependent-products-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.dependent-products-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-monoids" -> "group-theory.dependent-products-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.dependent-products-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.dependent-products-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.dihedral-group-construction" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
+	"group-theory.dihedral-group-construction" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.dihedral-group-construction" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.dihedral-group-construction" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.dihedral-group-construction" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.dihedral-group-construction" -> "foundation.equality-coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.dihedral-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.dihedral-groups" -> "elementary-number-theory.standard-cyclic-groups" [arrowhead=none color="#96387210"]
+	"group-theory.dihedral-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.dihedral-groups" -> "group-theory.dihedral-group-construction" [arrowhead=none color="#96387210"]
+	"group-theory.e8-lattice" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.e8-lattice" -> "foundation.equality-coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.e8-lattice" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
+	"group-theory.e8-lattice" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.elements-of-finite-order-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.elements-of-finite-order-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.elements-of-finite-order-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.elements-of-finite-order-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.elements-of-finite-order-groups" -> "group-theory.orders-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.elements-of-finite-order-groups" -> "group-theory.subgroups-generated-by-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.elements-of-finite-order-groups" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#96387210"]
+	"group-theory.elements-of-finite-order-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
+	"group-theory.embeddings-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.embeddings-abelian-groups" -> "group-theory.embeddings-groups" [arrowhead=none color="#96387210"]
+	"group-theory.embeddings-abelian-groups" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.embeddings-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.embeddings-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.embeddings-abelian-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.embeddings-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.embeddings-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.embeddings-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.embeddings-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.embeddings-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.endomorphism-rings-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
+	"group-theory.endomorphism-rings-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.endomorphism-rings-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.endomorphism-rings-abelian-groups" -> "group-theory.integer-multiples-of-elements-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.endomorphism-rings-abelian-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.endomorphism-rings-abelian-groups" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#96387210"]
+	"group-theory.endomorphism-rings-abelian-groups" -> "group-theory.addition-homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.endomorphism-rings-abelian-groups" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#96387210"]
+	"group-theory.endomorphism-rings-abelian-groups" -> "ring-theory.rings" [arrowhead=none color="#96387210"]
+	"group-theory.epimorphisms-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"group-theory.epimorphisms-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.epimorphisms-groups" -> "category-theory.epimorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.epimorphisms-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.epimorphisms-groups" -> "group-theory.precategory-of-groups" [arrowhead=none color="#96387210"]
+	"group-theory.epimorphisms-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
+	"group-theory.equivalences-concrete-group-actions" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-group-actions" -> "group-theory.homomorphisms-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-group-actions" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-group-actions" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-group-actions" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-group-actions" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.equivalences-concrete-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-groups" -> "higher-group-theory.equivalences-higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-concrete-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.10208095535698015 shape=circle style=filled width=0.10208095535698015]
+	"group-theory.equivalences-group-actions" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "foundation.structure-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-group-actions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
+	"group-theory.equivalences-semigroups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-semigroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-semigroups" -> "foundation.structure-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-semigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.equivalences-semigroups" -> "foundation.univalence" [arrowhead=none color="#96387210"]
+	"group-theory.exponents-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.exponents-abelian-groups" -> "group-theory.exponents-groups" [arrowhead=none color="#96387210"]
+	"group-theory.exponents-abelian-groups" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.exponents-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.exponents-abelian-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
+	"group-theory.exponents-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.exponents-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.exponents-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.exponents-groups" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#96387210"]
+	"group-theory.exponents-groups" -> "group-theory.intersections-subgroups-groups" [arrowhead=none color="#96387210"]
+	"group-theory.exponents-groups" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.exponents-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
+	"group-theory.free-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"group-theory.free-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.free-concrete-group-actions" -> "higher-group-theory.free-higher-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.free-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.free-groups-with-one-generator" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"group-theory.free-groups-with-one-generator" -> "structured-types.initial-pointed-type-equipped-with-automorphism" [arrowhead=none color="#96387210"]
+	"group-theory.free-groups-with-one-generator" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.free-groups-with-one-generator" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.free-groups-with-one-generator" -> "foundation.contractible-maps" [arrowhead=none color="#96387210"]
+	"group-theory.free-groups-with-one-generator" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#96387210"]
+	"group-theory.free-groups-with-one-generator" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.free-groups-with-one-generator" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
+	"group-theory.free-groups-with-one-generator" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.free-groups-with-one-generator" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
+	"group-theory.full-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"group-theory.full-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subgroups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subgroups" -> "foundation.full-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.full-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subsemigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
+	"group-theory.full-subsemigroups" -> "group-theory.equivalences-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subsemigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subsemigroups" -> "group-theory.subsets-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subsemigroups" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subsemigroups" -> "group-theory.isomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subsemigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.full-subsemigroups" -> "foundation.full-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.function-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.function-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.function-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.function-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.function-abelian-groups" -> "group-theory.dependent-products-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.function-abelian-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.function-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.function-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.function-commutative-monoids" -> "group-theory.dependent-products-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.function-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.function-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.function-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.function-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.function-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.function-groups" -> "group-theory.dependent-products-groups" [arrowhead=none color="#96387210"]
+	"group-theory.function-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.function-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.function-monoids" -> "group-theory.dependent-products-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.function-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.function-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.function-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.function-semigroups" -> "group-theory.dependent-products-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.functoriality-quotient-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07365274374427415 shape=circle style=filled width=0.07365274374427415]
+	"group-theory.functoriality-quotient-groups" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.functoriality-quotient-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.functoriality-quotient-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.functoriality-quotient-groups" -> "group-theory.nullifying-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.functoriality-quotient-groups" -> "group-theory.commuting-squares-of-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.functoriality-quotient-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.functoriality-quotient-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.functoriality-quotient-groups" -> "group-theory.homomorphisms-groups-equipped-with-normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.functoriality-quotient-groups" -> "group-theory.quotient-groups" [arrowhead=none color="#96387210"]
+	"group-theory.furstenberg-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.generating-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13137046916338763 shape=circle style=filled width=0.13137046916338763]
+	"group-theory.generating-elements-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.quotient-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.integer-multiples-of-elements-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.commuting-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "foundation.propositional-maps" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "ring-theory.rings" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.trivial-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.subgroups-generated-by-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "foundation.images" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.addition-homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-elements-groups" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#96387210"]
+	"group-theory.generating-sets-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.generating-sets-groups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-sets-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-sets-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.generating-sets-groups" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.14959997121564153 shape=circle style=filled width=0.14959997121564153]
+	"group-theory.grothendieck-groups" -> "group-theory.cartesian-products-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "foundation.set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "foundation.binary-functoriality-set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.grothendieck-groups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.055481681563074876 shape=circle style=filled width=0.055481681563074876]
+	"group-theory.group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.group-actions" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.group-actions" -> "group-theory.trivial-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.group-actions" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.group-actions" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
+	"group-theory.groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.1312744029939308 shape=circle style=filled width=0.1312744029939308]
+	"group-theory.groups" -> "lists.concatenation-lists" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "foundation.involutions" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "structured-types.h-spaces" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "structured-types.pointed-types-equipped-with-automorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "foundation.binary-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "group-theory.products-of-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "foundation.binary-embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.groups" -> "lists.lists" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
+	"group-theory.homomorphisms-abelian-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-abelian-groups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-abelian-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-abelian-groups" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-abelian-groups" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-abelian-groups" -> "group-theory.category-of-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
+	"group-theory.homomorphisms-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-commutative-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-commutative-monoids" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-commutative-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"group-theory.homomorphisms-concrete-group-actions" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-concrete-group-actions" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07068093650719452 shape=circle style=filled width=0.07068093650719452]
+	"group-theory.homomorphisms-concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-concrete-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-concrete-groups" -> "higher-group-theory.homomorphisms-higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09083298289811852 shape=circle style=filled width=0.09083298289811852]
+	"group-theory.homomorphisms-generated-subgroups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.epimorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.generating-sets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "foundation.truncated-types" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "lists.lists" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08494791359150146 shape=circle style=filled width=0.08494791359150146]
+	"group-theory.homomorphisms-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-group-actions" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-group-actions" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-group-actions" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-group-actions" -> "foundation.homotopy-induction" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-group-actions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-group-actions" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07399452165296407 shape=circle style=filled width=0.07399452165296407]
+	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" -> "group-theory.pullbacks-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09424124867625935 shape=circle style=filled width=0.09424124867625935]
+	"group-theory.homomorphisms-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-groups" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-groups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08612780223548151 shape=circle style=filled width=0.08612780223548151]
+	"group-theory.homomorphisms-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-monoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-monoids" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-monoids" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-monoids" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07814071540843244 shape=circle style=filled width=0.07814071540843244]
+	"group-theory.homomorphisms-semigroups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-semigroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-semigroups" -> "foundation.homotopy-induction" [arrowhead=none color="#96387210"]
+	"group-theory.homomorphisms-semigroups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.homotopy-automorphism-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "higher-group-theory.automorphism-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "foundation.connected-components" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "group-theory.equivalences-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "foundation.truncations" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.homotopy-automorphism-groups" -> "group-theory.automorphism-groups" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09069398819863565 shape=circle style=filled width=0.09069398819863565]
+	"group-theory.images-of-group-homomorphisms" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "foundation.universal-property-image" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "group-theory.pullbacks-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "foundation.images" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "foundation.images-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-group-homomorphisms" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
+	"group-theory.images-of-semigroup-homomorphisms" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "group-theory.subsets-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "foundation.universal-property-image" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "foundation.images" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "foundation.images-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.images-of-semigroup-homomorphisms" -> "group-theory.pullbacks-subsemigroups" [arrowhead=none color="#96387210"]
+	"group-theory.integer-multiples-of-elements-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09329948523165156 shape=circle style=filled width=0.09329948523165156]
+	"group-theory.integer-multiples-of-elements-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.integer-multiples-of-elements-abelian-groups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.integer-multiples-of-elements-abelian-groups" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#96387210"]
+	"group-theory.integer-multiples-of-elements-abelian-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
+	"group-theory.integer-multiples-of-elements-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.integer-multiples-of-elements-abelian-groups" -> "group-theory.multiples-of-elements-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.integer-multiples-of-elements-abelian-groups" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#96387210"]
+	"group-theory.integer-powers-of-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.1258779095300422 shape=circle style=filled width=0.1258779095300422]
+	"group-theory.integer-powers-of-elements-groups" -> "structured-types.initial-pointed-type-equipped-with-automorphism" [arrowhead=none color="#96387210"]
+	"group-theory.integer-powers-of-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.integer-powers-of-elements-groups" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#96387210"]
+	"group-theory.integer-powers-of-elements-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.integer-powers-of-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.integer-powers-of-elements-groups" -> "group-theory.powers-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.integer-powers-of-elements-groups" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#96387210"]
+	"group-theory.integer-powers-of-elements-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
+	"group-theory.integer-powers-of-elements-groups" -> "group-theory.commuting-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.integer-powers-of-elements-groups" -> "foundation.iterating-automorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.intersections-subgroups-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.intersections-subgroups-abelian-groups" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.intersections-subgroups-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.intersections-subgroups-abelian-groups" -> "group-theory.intersections-subgroups-groups" [arrowhead=none color="#96387210"]
+	"group-theory.intersections-subgroups-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
+	"group-theory.intersections-subgroups-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.intersections-subgroups-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.intersections-subgroups-groups" -> "foundation.intersections-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.intersections-subgroups-groups" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.intersections-subgroups-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.inverse-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"group-theory.inverse-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.inverse-semigroups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.invertible-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.11683375435392794 shape=circle style=filled width=0.11683375435392794]
+	"group-theory.invertible-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.invertible-elements-monoids" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.invertible-elements-monoids" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
+	"group-theory.isomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-abelian-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-abelian-groups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-abelian-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-abelian-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-abelian-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.isomorphisms-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-concrete-groups" -> "group-theory.precategory-of-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-concrete-groups" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08360063661473255 shape=circle style=filled width=0.08360063661473255]
+	"group-theory.isomorphisms-group-actions" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "group-theory.precategory-of-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-group-actions" -> "group-theory.equivalences-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08253755166479786 shape=circle style=filled width=0.08253755166479786]
+	"group-theory.isomorphisms-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-groups" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-groups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-groups" -> "group-theory.precategory-of-groups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-groups" -> "group-theory.equivalences-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-groups" -> "group-theory.isomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-groups" -> "group-theory.category-of-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09221140737526 shape=circle style=filled width=0.09221140737526]
+	"group-theory.isomorphisms-monoids" -> "group-theory.precategory-of-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-monoids" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-monoids" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08971499589146108 shape=circle style=filled width=0.08971499589146108]
+	"group-theory.isomorphisms-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-semigroups" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-semigroups" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-semigroups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-semigroups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-semigroups" -> "group-theory.equivalences-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-semigroups" -> "group-theory.precategory-of-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-semigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.isomorphisms-semigroups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0850962943396763 shape=circle style=filled width=0.0850962943396763]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.iterated-cartesian-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "group-theory.trivial-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.truncated-types" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "group-theory.cartesian-products-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.iterated-cartesian-products-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.embeddings-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.subsets-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
+	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-concrete-groups" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.fibers-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.connected-components" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.truncated-maps" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
+	"group-theory.kernels-homomorphisms-groups" -> "group-theory.embeddings-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-groups" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.kernels-homomorphisms-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.large-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.large-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09543843320812216 shape=circle style=filled width=0.09543843320812216]
+	"group-theory.loop-groups-sets" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "foundation.identity-truncated-types" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "foundation.truncated-types" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "foundation.univalence" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.loop-groups-sets" -> "group-theory.automorphism-groups" [arrowhead=none color="#96387210"]
+	"group-theory.mere-equivalences-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.mere-equivalences-concrete-group-actions" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#96387210"]
+	"group-theory.mere-equivalences-concrete-group-actions" -> "group-theory.equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.mere-equivalences-concrete-group-actions" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
+	"group-theory.mere-equivalences-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.mere-equivalences-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.mere-equivalences-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.mere-equivalences-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.mere-equivalences-group-actions" -> "group-theory.equivalences-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.mere-equivalences-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
+	"group-theory.minkowski-multiplication-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-commutative-monoids" -> "foundation.powersets" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-commutative-monoids" -> "group-theory.minkowski-multiplication-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-commutative-monoids" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-commutative-monoids" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-commutative-monoids" -> "group-theory.subsets-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-commutative-monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-commutative-monoids" -> "foundation.inhabited-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07846294652976578 shape=circle style=filled width=0.07846294652976578]
+	"group-theory.minkowski-multiplication-monoids" -> "group-theory.subsets-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-monoids" -> "foundation.powersets" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-monoids" -> "group-theory.minkowski-multiplication-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-monoids" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-monoids" -> "foundation.inhabited-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07846294652976578 shape=circle style=filled width=0.07846294652976578]
+	"group-theory.minkowski-multiplication-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-semigroups" -> "group-theory.subsets-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-semigroups" -> "foundation.conjunction" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-semigroups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-semigroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-semigroups" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-semigroups" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.minkowski-multiplication-semigroups" -> "foundation.inhabited-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.monoid-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.monoid-actions" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.monoid-actions" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.monoid-actions" -> "foundation.endomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.067391628732453 shape=circle style=filled width=0.067391628732453]
+	"group-theory.monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.monoids" -> "structured-types.h-spaces" [arrowhead=none color="#96387210"]
+	"group-theory.monoids" -> "structured-types.wild-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#96387210"]
+	"group-theory.monomorphisms-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.monomorphisms-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.monomorphisms-concrete-groups" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.monomorphisms-concrete-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.monomorphisms-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.monomorphisms-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.monomorphisms-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.monomorphisms-groups" -> "category-theory.monomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.monomorphisms-groups" -> "group-theory.precategory-of-groups" [arrowhead=none color="#96387210"]
+	"group-theory.monomorphisms-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.multiples-of-elements-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
+	"group-theory.multiples-of-elements-abelian-groups" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.multiples-of-elements-abelian-groups" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.multiples-of-elements-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.multiples-of-elements-abelian-groups" -> "group-theory.powers-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
+	"group-theory.nontrivial-groups" -> "group-theory.trivial-groups" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "foundation.propositional-extensionality" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "foundation.disjunction" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "foundation.negation" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "foundation.negated-equality" [arrowhead=none color="#96387210"]
+	"group-theory.nontrivial-groups" -> "foundation.empty-types" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08238456255891359 shape=circle style=filled width=0.08238456255891359]
+	"group-theory.normal-closures-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "foundation.fibers-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-closures-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
+	"group-theory.normal-cores-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "foundation.intersections-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-cores-subgroups" -> "foundation.propositional-maps" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.normal-subgroups-concrete-groups" -> "group-theory.transitive-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups-concrete-groups" -> "group-theory.subgroups-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups-concrete-groups" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13374970032900724 shape=circle style=filled width=0.13374970032900724]
+	"group-theory.normal-subgroups" -> "group-theory.congruence-relations-groups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "order-theory.preorders" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "order-theory.large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "order-theory.posets" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "foundation.binary-transport" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "foundation.large-binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.normal-subgroups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.1274713642210811 shape=circle style=filled width=0.1274713642210811]
+	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.submonoids-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.congruence-relations-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.subsets-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.saturated-congruence-relations-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "foundation.retracts-of-types" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids-commutative-monoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.12086734486480535 shape=circle style=filled width=0.12086734486480535]
+	"group-theory.normal-submonoids" -> "group-theory.subsets-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" -> "group-theory.submonoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" -> "foundation.retracts-of-types" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" -> "group-theory.saturated-congruence-relations-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.normal-submonoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.normalizer-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07261775912465183 shape=circle style=filled width=0.07261775912465183]
+	"group-theory.normalizer-subgroups" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.normalizer-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.normalizer-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.normalizer-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.normalizer-subgroups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.normalizer-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.normalizer-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.normalizer-subgroups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.nullifying-group-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
+	"group-theory.nullifying-group-homomorphisms" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.nullifying-group-homomorphisms" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.nullifying-group-homomorphisms" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.nullifying-group-homomorphisms" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.nullifying-group-homomorphisms" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.nullifying-group-homomorphisms" -> "group-theory.homomorphisms-groups-equipped-with-normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.nullifying-group-homomorphisms" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.opposite-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.opposite-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.opposite-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.opposite-groups" -> "group-theory.opposite-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.opposite-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.opposite-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.opposite-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.orbit-stabilizer-theorem-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.orbit-stabilizer-theorem-concrete-groups" -> "group-theory.mere-equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.orbit-stabilizer-theorem-concrete-groups" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.orbit-stabilizer-theorem-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.orbit-stabilizer-theorem-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
+	"group-theory.orbit-stabilizer-theorem-concrete-groups" -> "group-theory.stabilizer-groups-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.orbits-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.orbits-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.orbits-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.orbits-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.orbits-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.orbits-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.orders-of-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.orders-of-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.orders-of-elements-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.orders-of-elements-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
+	"group-theory.orders-of-elements-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.orders-of-elements-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.orders-of-elements-groups" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#96387210"]
+	"group-theory.orders-of-elements-groups" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.orders-of-elements-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
+	"group-theory.perfect-cores" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.perfect-cores" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.perfect-cores" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.perfect-cores" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.perfect-cores" -> "group-theory.perfect-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.perfect-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.perfect-groups" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.perfect-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.perfect-groups" -> "group-theory.commutator-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.perfect-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.perfect-subgroups" -> "group-theory.perfect-groups" [arrowhead=none color="#96387210"]
+	"group-theory.perfect-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.perfect-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
+	"group-theory.powers-of-elements-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-commutative-monoids" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-commutative-monoids" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-commutative-monoids" -> "group-theory.powers-of-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-commutative-monoids" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
+	"group-theory.powers-of-elements-groups" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-groups" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-groups" -> "group-theory.commuting-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-groups" -> "group-theory.powers-of-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0911103361631442 shape=circle style=filled width=0.0911103361631442]
+	"group-theory.powers-of-elements-monoids" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-monoids" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.powers-of-elements-monoids" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.precategory-of-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-commutative-monoids" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-commutative-monoids" -> "group-theory.precategory-of-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-commutative-monoids" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-commutative-monoids" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.precategory-of-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-concrete-groups" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-concrete-groups" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.precategory-of-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-group-actions" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-group-actions" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-group-actions" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.precategory-of-groups" -> "group-theory.precategory-of-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-groups" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-groups" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-groups" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.precategory-of-monoids" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-monoids" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-monoids" -> "group-theory.precategory-of-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-monoids" -> "category-theory.large-subprecategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-orbits-monoid-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
+	"group-theory.precategory-of-orbits-monoid-actions" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-orbits-monoid-actions" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-orbits-monoid-actions" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-orbits-monoid-actions" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-orbits-monoid-actions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-orbits-monoid-actions" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-orbits-monoid-actions" -> "group-theory.monoid-actions" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.precategory-of-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-semigroups" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.precategory-of-semigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.principal-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.principal-group-actions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#96387210"]
+	"group-theory.principal-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.principal-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.principal-torsors-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.principal-torsors-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.principal-torsors-concrete-groups" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.products-of-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.products-of-elements-monoids" -> "lists.concatenation-lists" [arrowhead=none color="#96387210"]
+	"group-theory.products-of-elements-monoids" -> "lists.lists" [arrowhead=none color="#96387210"]
+	"group-theory.products-of-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07683827893814787 shape=circle style=filled width=0.07683827893814787]
+	"group-theory.pullbacks-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "foundation.pullbacks-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "group-theory.pullbacks-subsemigroups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subgroups" -> "order-theory.commuting-squares-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subsemigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
+	"group-theory.pullbacks-subsemigroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subsemigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subsemigroups" -> "group-theory.subsets-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subsemigroups" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subsemigroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subsemigroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subsemigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subsemigroups" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subsemigroups" -> "foundation.pullbacks-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.pullbacks-subsemigroups" -> "order-theory.commuting-squares-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
+	"group-theory.quotient-groups-concrete-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "foundation.0-images-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "group-theory.mere-equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "group-theory.transitive-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "group-theory.normal-subgroups-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "group-theory.equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13440833808089672 shape=circle style=filled width=0.13440833808089672]
+	"group-theory.quotient-groups" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "group-theory.nullifying-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.contractible-maps" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.binary-functoriality-set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.quotient-groups" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.089855504976604 shape=circle style=filled width=0.089855504976604]
+	"group-theory.quotients-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "foundation.set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "group-theory.nullifying-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "group-theory.quotient-groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "foundation.binary-functoriality-set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.quotients-abelian-groups" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#96387210"]
+	"group-theory.rational-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"group-theory.rational-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.rational-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.rational-commutative-monoids" -> "group-theory.powers-of-elements-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.representations-monoids-precategories" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.059007775570652274 shape=circle style=filled width=0.059007775570652274]
+	"group-theory.representations-monoids-precategories" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
+	"group-theory.representations-monoids-precategories" -> "category-theory.one-object-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.representations-monoids-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.representations-monoids-precategories" -> "category-theory.endomorphisms-in-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.representations-monoids-precategories" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
+	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-commutative-monoids" -> "group-theory.congruence-relations-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07484213832213174 shape=circle style=filled width=0.07484213832213174]
+	"group-theory.saturated-congruence-relations-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-monoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-monoids" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-monoids" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-monoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-monoids" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.saturated-congruence-relations-monoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"group-theory.semigroups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#96387210"]
+	"group-theory.sheargroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.shriek-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.shriek-concrete-group-actions" -> "foundation.set-truncations" [arrowhead=none color="#96387210"]
+	"group-theory.shriek-concrete-group-actions" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.shriek-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.shriek-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.stabilizer-groups-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.stabilizer-groups-concrete-group-actions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.stabilizer-groups-concrete-group-actions" -> "group-theory.subgroups-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.stabilizer-groups-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.stabilizer-groups-concrete-group-actions" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
+	"group-theory.stabilizer-groups-concrete-group-actions" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.stabilizer-groups-concrete-group-actions" -> "group-theory.transitive-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.stabilizer-groups-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.stabilizer-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.stabilizer-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.stabilizer-groups" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13213648422208604 shape=circle style=filled width=0.13213648422208604]
+	"group-theory.subgroups-abelian-groups" -> "group-theory.congruence-relations-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "order-theory.preorders" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "order-theory.large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "order-theory.posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "group-theory.subsets-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "group-theory.congruence-relations-abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "foundation.large-binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-abelian-groups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07942179611987281 shape=circle style=filled width=0.07942179611987281]
+	"group-theory.subgroups-concrete-groups" -> "structured-types.pointed-maps" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "foundation.structure-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "foundation.faithful-maps" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "group-theory.transitive-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "foundation.0-maps" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "group-theory.orbits-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "group-theory.equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-concrete-groups" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.10071234925192582 shape=circle style=filled width=0.10071234925192582]
+	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.trivial-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "foundation.images-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "foundation.singleton-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-elements-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08612780223548151 shape=circle style=filled width=0.08612780223548151]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "foundation.universal-property-image" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "foundation.images" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "foundation.images-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.trivial-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.12487167508965843 shape=circle style=filled width=0.12487167508965843]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "lists.concatenation-lists" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "lists.lists" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.commuting-squares-of-galois-connections-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.commuting-squares-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.singleton-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.fibers-of-maps" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.pullbacks-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.pullbacks-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.trivial-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.images-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13627262043998845 shape=circle style=filled width=0.13627262043998845]
+	"group-theory.subgroups" -> "order-theory.preorders" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "order-theory.posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "foundation.disjunction" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "foundation.large-binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "order-theory.large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subgroups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
+	"group-theory.submonoids-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids-commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids-commutative-monoids" -> "group-theory.subsets-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids-commutative-monoids" -> "group-theory.submonoids" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids-commutative-monoids" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07279127850973344 shape=circle style=filled width=0.07279127850973344]
+	"group-theory.submonoids" -> "group-theory.subsets-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.submonoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08743614755394276 shape=circle style=filled width=0.08743614755394276]
+	"group-theory.subsemigroups" -> "group-theory.subsets-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "order-theory.preorders" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "order-theory.large-preorders" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "order-theory.posets" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.subsemigroups" -> "foundation.large-binary-relations" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.subsets-abelian-groups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-abelian-groups" -> "order-theory.large-locales" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-abelian-groups" -> "foundation.large-locale-of-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-abelian-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-abelian-groups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
+	"group-theory.subsets-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-commutative-monoids" -> "group-theory.subsets-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.subsets-groups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-groups" -> "foundation.large-locale-of-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-groups" -> "order-theory.large-locales" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.subsets-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.053631769453388635 shape=circle style=filled width=0.053631769453388635]
+	"group-theory.subsets-semigroups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-semigroups" -> "order-theory.large-locales" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-semigroups" -> "foundation.large-locale-of-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.subsets-semigroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.substitution-functor-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-concrete-group-actions" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07365274374427415 shape=circle style=filled width=0.07365274374427415]
+	"group-theory.substitution-functor-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-group-actions" -> "group-theory.precategory-of-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-group-actions" -> "category-theory.functors-large-precategories" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-group-actions" -> "foundation.equivalence-classes" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-group-actions" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-group-actions" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-group-actions" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-group-actions" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.substitution-functor-group-actions" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13289808409807344 shape=circle style=filled width=0.13289808409807344]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.inhabited-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.counting" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.universal-property-propositional-truncation-into-sets" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.empty-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "group-theory.sums-of-finite-families-of-elements-commutative-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.1060808838144246 shape=circle style=filled width=0.1060808838144246]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "group-theory.commutative-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.coproducts-inhabited-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.inhabited-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.counting" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.universal-property-propositional-truncation-into-sets" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.empty-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "group-theory.sums-of-finite-sequences-of-elements-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "linear-algebra.finite-sequences-in-commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07348125866004261 shape=circle style=filled width=0.07348125866004261]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "group-theory.commutative-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "finite-group-theory.transpositions-standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "group-theory.sums-of-finite-sequences-of-elements-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "foundation.negated-equality" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "linear-algebra.finite-sequences-in-commutative-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "lists.lists" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07261775912465183 shape=circle style=filled width=0.07261775912465183]
+	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "linear-algebra.finite-sequences-in-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "linear-algebra.finite-sequences-in-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
+	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-group-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.surjective-group-homomorphisms" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-group-homomorphisms" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-group-homomorphisms" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-group-homomorphisms" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-group-homomorphisms" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-group-homomorphisms" -> "group-theory.surjective-semigroup-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-semigroup-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.surjective-semigroup-homomorphisms" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-semigroup-homomorphisms" -> "group-theory.images-of-semigroup-homomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-semigroup-homomorphisms" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-semigroup-homomorphisms" -> "group-theory.full-subsemigroups" [arrowhead=none color="#96387210"]
+	"group-theory.surjective-semigroup-homomorphisms" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
+	"group-theory.symmetric-concrete-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-concrete-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-concrete-groups" -> "group-theory.automorphism-groups" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07501051229944192 shape=circle style=filled width=0.07501051229944192]
+	"group-theory.symmetric-groups" -> "foundation.automorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-groups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-groups" -> "group-theory.symmetric-concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-groups" -> "group-theory.opposite-groups" [arrowhead=none color="#96387210"]
+	"group-theory.symmetric-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
+	"group-theory.torsion-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-elements-groups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-elements-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-elements-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-elements-groups" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
+	"group-theory.torsion-free-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "group-theory.torsion-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "foundation.standard-pullbacks" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "group-theory.orders-of-elements-groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "foundation.singleton-subtypes" [arrowhead=none color="#96387210"]
+	"group-theory.torsion-free-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.1271741122870399 shape=circle style=filled width=0.1271741122870399]
+	"group-theory.torsors" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "group-theory.mere-equivalences-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "group-theory.principal-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "foundation.retractions" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "group-theory.equivalences-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.torsors" -> "foundation.sections" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09152479017265226 shape=circle style=filled width=0.09152479017265226]
+	"group-theory.transitive-concrete-group-actions" -> "foundation.1-types" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-concrete-group-actions" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-concrete-group-actions" -> "group-theory.equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-concrete-group-actions" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-concrete-group-actions" -> "higher-group-theory.transitive-higher-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-concrete-group-actions" -> "foundation.inhabited-types" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.transitive-group-actions" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
+	"group-theory.transitive-group-actions" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.trivial-concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-concrete-groups" -> "higher-group-theory.trivial-higher-groups" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-concrete-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-group-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.trivial-group-homomorphisms" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-group-homomorphisms" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
+	"group-theory.trivial-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-groups" -> "group-theory.trivial-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-groups" -> "foundation.structure-identity-principle" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-groups" -> "foundation.raising-universe-levels" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-groups" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.trivial-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
+	"group-theory.trivial-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
+	"group-theory.unordered-tuples-in-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.unordered-tuples-in-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.unordered-tuples-in-commutative-monoids" -> "foundation.unordered-tuples" [arrowhead=none color="#96387210"]
+	"group-theory.wild-representations-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
+	"group-theory.wild-representations-monoids" -> "foundation.endomorphisms" [arrowhead=none color="#96387210"]
+	"group-theory.wild-representations-monoids" -> "structured-types.morphisms-wild-monoids" [arrowhead=none color="#96387210"]
+	"group-theory.wild-representations-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
+	"higher-group-theory.abelian-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.abelian-higher-groups" -> "foundation.small-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.abelian-higher-groups" -> "structured-types.small-pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.abelian-higher-groups" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.abelian-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.abelian-higher-groups" -> "synthetic-homotopy-theory.connective-spectra" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.abelian-higher-groups" -> "higher-group-theory.equivalences-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.abelian-higher-groups" -> "higher-group-theory.small-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.abelian-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"higher-group-theory.automorphism-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "foundation.1-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "foundation.connected-components" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "foundation.contractible-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "group-theory.equivalences-concrete-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "higher-group-theory.equivalences-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.automorphism-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cartesian-products-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"higher-group-theory.cartesian-products-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cartesian-products-higher-groups" -> "structured-types.pointed-cartesian-product-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cartesian-products-higher-groups" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cartesian-products-higher-groups" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cartesian-products-higher-groups" -> "foundation.mere-equality" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cartesian-products-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cartesian-products-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.conjugation" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.conjugation" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.conjugation" -> "synthetic-homotopy-theory.conjugation-loops" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.conjugation" -> "higher-group-theory.homomorphisms-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.conjugation" -> "structured-types.conjugation-pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cyclic-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.cyclic-higher-groups" -> "foundation.embeddings" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cyclic-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cyclic-higher-groups" -> "higher-group-theory.homomorphisms-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.cyclic-higher-groups" -> "foundation.existential-quantification" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.deloopable-groups" -> "higher-group-theory.deloopable-h-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-groups" -> "group-theory.groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-h-spaces" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.deloopable-h-spaces" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-h-spaces" -> "structured-types.equivalences-h-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-h-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-types" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.07568026230535431 shape=circle style=filled width=0.07568026230535431]
+	"higher-group-theory.deloopable-types" -> "foundation.small-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-types" -> "structured-types.small-pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-types" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-types" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-types" -> "higher-group-theory.equivalences-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-types" -> "higher-group-theory.small-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.deloopable-types" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "foundation.truncation-levels" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "group-theory.groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "structured-types.equivalences-h-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "group-theory.abelian-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "synthetic-homotopy-theory.iterated-loop-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "foundation.connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.eilenberg-mac-lane-spaces" -> "foundation.truncated-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.equivalences-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
+	"higher-group-theory.equivalences-higher-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.equivalences-higher-groups" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.equivalences-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.equivalences-higher-groups" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.equivalences-higher-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.equivalences-higher-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.equivalences-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.equivalences-higher-groups" -> "higher-group-theory.homomorphisms-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.equivalences-higher-groups" -> "structured-types.pointed-isomorphisms" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.equivalences-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.fixed-points-higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.fixed-points-higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.fixed-points-higher-group-actions" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.free-higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.0629389547650211 shape=circle style=filled width=0.0629389547650211]
+	"higher-group-theory.free-higher-group-actions" -> "foundation.truncation-levels" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.free-higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.free-higher-group-actions" -> "higher-group-theory.orbits-higher-group-actions" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.free-higher-group-actions" -> "foundation.embeddings" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.free-higher-group-actions" -> "foundation.regensburg-extension-fundamental-theorem-of-identity-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.free-higher-group-actions" -> "foundation.propositional-maps" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.free-higher-group-actions" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
+	"higher-group-theory.higher-groups" -> "foundation.images" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.higher-groups" -> "structured-types.h-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.higher-groups" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.higher-groups" -> "foundation.full-subtypes" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.higher-groups" -> "foundation.mere-equality" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.homomorphisms-higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.homomorphisms-higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.homomorphisms-higher-group-actions" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.homomorphisms-higher-group-actions" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.homomorphisms-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
+	"higher-group-theory.homomorphisms-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.homomorphisms-higher-groups" -> "structured-types.pointed-maps" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.homomorphisms-higher-groups" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.homomorphisms-higher-groups" -> "structured-types.pointed-homotopies" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.integers-higher-group" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.integers-higher-group" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.integers-higher-group" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.integers-higher-group" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "higher-group-theory.cartesian-products-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "foundation.iterated-cartesian-product-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "foundation.contractible-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "higher-group-theory.trivial-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "foundation.mere-equality" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-deloopings-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.iterated-deloopings-of-pointed-types" -> "foundation.truncation-levels" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-deloopings-of-pointed-types" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-deloopings-of-pointed-types" -> "synthetic-homotopy-theory.iterated-loop-spaces" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-deloopings-of-pointed-types" -> "foundation.connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.iterated-deloopings-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.orbits-higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.orbits-higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.orbits-higher-group-actions" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
+	"higher-group-theory.small-higher-groups" -> "foundation.small-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" -> "structured-types.small-pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" -> "foundation.replacement" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" -> "foundation.locally-small-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" -> "foundation.images" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" -> "higher-group-theory.equivalences-higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.small-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.subgroups-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.subgroups-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.subgroups-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.subgroups-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.symmetric-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.symmetric-higher-groups" -> "foundation.mere-equivalences" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.symmetric-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.symmetric-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.symmetric-higher-groups" -> "foundation.connected-components-universes" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.symmetric-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.transitive-higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
+	"higher-group-theory.transitive-higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.transitive-higher-group-actions" -> "higher-group-theory.orbits-higher-group-actions" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.transitive-higher-group-actions" -> "foundation.surjective-maps" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.transitive-higher-group-actions" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.transitive-higher-group-actions" -> "foundation.regensburg-extension-fundamental-theorem-of-identity-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.transitive-higher-group-actions" -> "foundation.inhabited-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.transitive-higher-group-actions" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.trivial-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
+	"higher-group-theory.trivial-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.trivial-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
+	"higher-group-theory.trivial-higher-groups" -> "foundation.contractible-types" [arrowhead=none color="#E79FEE10"]
+	"linear-algebra.constant-matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
+	"linear-algebra.constant-matrices" -> "linear-algebra.matrices" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.constant-matrices" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.constant-tuples" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
+	"linear-algebra.constant-tuples" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.dependent-products-left-modules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
+	"linear-algebra.dependent-products-left-modules-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.dependent-products-left-modules-rings" -> "group-theory.dependent-products-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.dependent-products-left-modules-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.dependent-products-left-modules-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.dependent-products-left-modules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.diagonal-matrices-on-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
+	"linear-algebra.diagonal-matrices-on-rings" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.diagonal-matrices-on-rings" -> "linear-algebra.tuples-on-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.diagonal-matrices-on-rings" -> "linear-algebra.matrices-on-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.diagonal-matrices-on-rings" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.diagonal-matrices-on-rings" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.diagonal-matrices-on-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
+	"linear-algebra.finite-sequences-in-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-monoids" -> "linear-algebra.finite-sequences-in-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-monoids" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.07517850917795825 shape=circle style=filled width=0.07517850917795825]
+	"linear-algebra.finite-sequences-in-commutative-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-rings" -> "linear-algebra.finite-sequences-in-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-rings" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-rings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-semigroups" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
+	"linear-algebra.finite-sequences-in-commutative-semigroups" -> "group-theory.commutative-semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-semigroups" -> "linear-algebra.finite-sequences-in-semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-semigroups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"linear-algebra.finite-sequences-in-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-semirings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-semirings" -> "linear-algebra.finite-sequences-in-semirings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-commutative-semirings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-euclidean-domains" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
+	"linear-algebra.finite-sequences-in-euclidean-domains" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-euclidean-domains" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-euclidean-domains" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-euclidean-domains" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-euclidean-domains" -> "linear-algebra.finite-sequences-in-commutative-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-euclidean-domains" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-euclidean-domains" -> "commutative-algebra.euclidean-domains" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-euclidean-domains" -> "lists.finite-sequences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-euclidean-domains" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-monoids" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
+	"linear-algebra.finite-sequences-in-monoids" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-monoids" -> "linear-algebra.finite-sequences-in-semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-monoids" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-monoids" -> "lists.finite-sequences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-monoids" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-monoids" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.08900912343027957 shape=circle style=filled width=0.08900912343027957]
+	"linear-algebra.finite-sequences-in-rings" -> "ring-theory.function-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "linear-algebra.finite-sequences-in-semirings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "linear-algebra.linear-maps-left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "lists.finite-sequences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-rings" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semigroups" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
+	"linear-algebra.finite-sequences-in-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semigroups" -> "lists.finite-sequences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semigroups" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semigroups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semirings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"linear-algebra.finite-sequences-in-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semirings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semirings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semirings" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semirings" -> "ring-theory.semirings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semirings" -> "linear-algebra.finite-sequences-in-commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.finite-sequences-in-semirings" -> "lists.finite-sequences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.functoriality-matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
+	"linear-algebra.functoriality-matrices" -> "linear-algebra.matrices" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.functoriality-matrices" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-modules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.10993537362971544 shape=circle style=filled width=0.10993537362971544]
+	"linear-algebra.left-modules-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-modules-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-modules-rings" -> "ring-theory.opposite-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-modules-rings" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-modules-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-modules-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-modules-rings" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-modules-rings" -> "group-theory.addition-homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-modules-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-modules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.09622828198609261 shape=circle style=filled width=0.09622828198609261]
+	"linear-algebra.left-submodules-rings" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "foundation-core.embeddings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "foundation.intersections-subtypes" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "linear-algebra.subsets-left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "foundation-core.injective-maps" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.left-submodules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.linear-maps-left-modules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
+	"linear-algebra.linear-maps-left-modules-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.linear-maps-left-modules-rings" -> "foundation.conjunction" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.linear-maps-left-modules-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.linear-maps-left-modules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices-on-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05857862241641752 shape=circle style=filled width=0.05857862241641752]
+	"linear-algebra.matrices-on-rings" -> "linear-algebra.functoriality-matrices" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices-on-rings" -> "linear-algebra.tuples-on-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices-on-rings" -> "linear-algebra.constant-matrices" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices-on-rings" -> "linear-algebra.matrices" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices-on-rings" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices-on-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices-on-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"linear-algebra.matrices" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices" -> "foundation.contractible-types" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.matrices" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.multiplication-matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.0760129244023573 shape=circle style=filled width=0.0760129244023573]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "ring-theory.function-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "ring-theory.isomorphisms-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "ring-theory.opposite-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "group-theory.addition-homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "linear-algebra.linear-maps-left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
+	"linear-algebra.rational-modules" -> "ring-theory.ring-extensions-rational-numbers" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "linear-algebra.right-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "foundation.logical-equivalences" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "ring-theory.opposite-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "ring-theory.opposite-ring-extensions-rational-numbers" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "group-theory.integer-multiples-of-elements-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "elementary-number-theory.ring-of-rational-numbers" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.rational-modules" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.right-modules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.09662078510538938 shape=circle style=filled width=0.09662078510538938]
+	"linear-algebra.right-modules-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.right-modules-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.right-modules-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.right-modules-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.right-modules-rings" -> "group-theory.addition-homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.right-modules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.right-modules-rings" -> "ring-theory.opposite-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
+	"linear-algebra.scalar-multiplication-matrices" -> "linear-algebra.matrices" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-matrices" -> "linear-algebra.scalar-multiplication-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-tuples-on-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
+	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "linear-algebra.tuples-on-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-tuples" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
+	"linear-algebra.scalar-multiplication-tuples" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.scalar-multiplication-tuples" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.subsets-left-modules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
+	"linear-algebra.subsets-left-modules-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.subsets-left-modules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.subsets-left-modules-rings" -> "foundation.conjunction" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.transposition-matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
+	"linear-algebra.transposition-matrices" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.transposition-matrices" -> "linear-algebra.matrices" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.transposition-matrices" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.transposition-matrices" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
+	"linear-algebra.tuples-on-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-monoids" -> "linear-algebra.tuples-on-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-monoids" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-monoids" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-monoids" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.07085919892526085 shape=circle style=filled width=0.07085919892526085]
+	"linear-algebra.tuples-on-commutative-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-rings" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-rings" -> "linear-algebra.tuples-on-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-rings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-rings" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
+	"linear-algebra.tuples-on-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-semirings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-semirings" -> "linear-algebra.tuples-on-semirings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-semirings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-commutative-semirings" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-euclidean-domains" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.07279127850973344 shape=circle style=filled width=0.07279127850973344]
+	"linear-algebra.tuples-on-euclidean-domains" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-euclidean-domains" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-euclidean-domains" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-euclidean-domains" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-euclidean-domains" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-euclidean-domains" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-euclidean-domains" -> "linear-algebra.tuples-on-commutative-rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-euclidean-domains" -> "commutative-algebra.euclidean-domains" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-euclidean-domains" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-euclidean-domains" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-monoids" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
+	"linear-algebra.tuples-on-monoids" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-monoids" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-monoids" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-monoids" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-monoids" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-monoids" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.07226947050238228 shape=circle style=filled width=0.07226947050238228]
+	"linear-algebra.tuples-on-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" -> "linear-algebra.tuples-on-semirings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-semirings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
+	"linear-algebra.tuples-on-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-semirings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-semirings" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-semirings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-semirings" -> "linear-algebra.tuples-on-commutative-monoids" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-semirings" -> "ring-theory.semirings" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-semirings" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-semirings" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
+	"linear-algebra.tuples-on-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
+	"lists.arrays" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
+	"lists.arrays" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.arrays" -> "univalent-combinatorics.involution-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.arrays" -> "foundation.empty-types" [arrowhead=none color="#C9D99910"]
+	"lists.arrays" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.arrays" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
+	"lists.arrays" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.arrays" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.arrays" -> "lists.equivalence-tuples-finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.concatenation-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"lists.concatenation-lists" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#C9D99910"]
+	"lists.concatenation-lists" -> "group-theory.monoids" [arrowhead=none color="#C9D99910"]
+	"lists.concatenation-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.dependent-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.equivalence-tuples-finite-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"lists.equivalence-tuples-finite-sequences" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.equivalence-tuples-finite-sequences" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.finite-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"lists.finite-sequences" -> "foundation.truncation-levels" [arrowhead=none color="#C9D99910"]
+	"lists.finite-sequences" -> "univalent-combinatorics.involution-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.finite-sequences" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.finite-sequences" -> "lists.sequences" [arrowhead=none color="#C9D99910"]
+	"lists.finite-sequences" -> "foundation.truncated-types" [arrowhead=none color="#C9D99910"]
+	"lists.flattening-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.flattening-lists" -> "lists.concatenation-lists" [arrowhead=none color="#C9D99910"]
+	"lists.flattening-lists" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#C9D99910"]
+	"lists.flattening-lists" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#C9D99910"]
+	"lists.flattening-lists" -> "lists.functoriality-lists" [arrowhead=none color="#C9D99910"]
+	"lists.flattening-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-finite-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.functoriality-finite-sequences" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-finite-sequences" -> "foundation.postcomposition-functions" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-finite-sequences" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-finite-sequences" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-finite-sequences" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
+	"lists.functoriality-lists" -> "lists.concatenation-lists" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-lists" -> "lists.functoriality-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-lists" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-lists" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-lists" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-lists" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples-finite-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.functoriality-tuples-finite-sequences" -> "lists.functoriality-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples-finite-sequences" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples-finite-sequences" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples-finite-sequences" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples-finite-sequences" -> "foundation.postcomposition-functions" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples-finite-sequences" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples-finite-sequences" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples-finite-sequences" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples-finite-sequences" -> "lists.equivalence-tuples-finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.functoriality-tuples" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples" -> "foundation.postcomposition-functions" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.functoriality-tuples" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#C9D99910"]
+	"lists.lists-discrete-types" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"lists.lists-discrete-types" -> "foundation.decidable-types" [arrowhead=none color="#C9D99910"]
+	"lists.lists-discrete-types" -> "foundation.decidable-equality" [arrowhead=none color="#C9D99910"]
+	"lists.lists-discrete-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#C9D99910"]
+	"lists.lists-discrete-types" -> "foundation.booleans" [arrowhead=none color="#C9D99910"]
+	"lists.lists-discrete-types" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.lists-discrete-types" -> "foundation.empty-types" [arrowhead=none color="#C9D99910"]
+	"lists.lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.10133673433567916 shape=circle style=filled width=0.10133673433567916]
+	"lists.lists" -> "foundation.truncation-levels" [arrowhead=none color="#C9D99910"]
+	"lists.lists" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#C9D99910"]
+	"lists.lists" -> "foundation.raising-universe-levels" [arrowhead=none color="#C9D99910"]
+	"lists.lists" -> "foundation.contractible-types" [arrowhead=none color="#C9D99910"]
+	"lists.lists" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
+	"lists.lists" -> "foundation.maybe" [arrowhead=none color="#C9D99910"]
+	"lists.lists" -> "foundation.truncated-types" [arrowhead=none color="#C9D99910"]
+	"lists.lists" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
+	"lists.lists" -> "foundation.negation" [arrowhead=none color="#C9D99910"]
+	"lists.lists" -> "foundation.empty-types" [arrowhead=none color="#C9D99910"]
+	"lists.lists" -> "foundation.torsorial-type-families" [arrowhead=none color="#C9D99910"]
+	"lists.partial-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.partial-sequences" -> "foundation.partial-functions" [arrowhead=none color="#C9D99910"]
+	"lists.partial-sequences" -> "foundation-core.propositions" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.0880113915709629 shape=circle style=filled width=0.0880113915709629]
+	"lists.permutation-lists" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-lists" -> "lists.functoriality-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-lists" -> "lists.permutation-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-lists" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-lists" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-lists" -> "lists.functoriality-lists" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-lists" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-lists" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.10083753556408202 shape=circle style=filled width=0.10083753556408202]
+	"lists.permutation-tuples" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "lists.functoriality-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "finite-group-theory.transpositions-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "lists.functoriality-tuples-finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "foundation.equivalence-extensionality" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "foundation.negated-equality" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.permutation-tuples" -> "lists.equivalence-tuples-finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.predicates-on-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.predicates-on-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.quicksort-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.07103701400766586 shape=circle style=filled width=0.07103701400766586]
+	"lists.quicksort-lists" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#C9D99910"]
+	"lists.quicksort-lists" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#C9D99910"]
+	"lists.quicksort-lists" -> "lists.concatenation-lists" [arrowhead=none color="#C9D99910"]
+	"lists.quicksort-lists" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
+	"lists.quicksort-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.repetitions-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"lists.repetitions-sequences" -> "foundation-core.embeddings" [arrowhead=none color="#C9D99910"]
+	"lists.repetitions-sequences" -> "foundation-core.empty-types" [arrowhead=none color="#C9D99910"]
+	"lists.repetitions-sequences" -> "lists.sequences" [arrowhead=none color="#C9D99910"]
+	"lists.repetitions-sequences" -> "elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" [arrowhead=none color="#C9D99910"]
+	"lists.repetitions-sequences" -> "foundation.repetitions-of-values" [arrowhead=none color="#C9D99910"]
+	"lists.repetitions-sequences" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#C9D99910"]
+	"lists.repetitions-sequences" -> "foundation.negated-equality" [arrowhead=none color="#C9D99910"]
+	"lists.repetitions-sequences" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
+	"lists.repetitions-sequences" -> "foundation-core.injective-maps" [arrowhead=none color="#C9D99910"]
+	"lists.reversing-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
+	"lists.reversing-lists" -> "lists.concatenation-lists" [arrowhead=none color="#C9D99910"]
+	"lists.reversing-lists" -> "lists.functoriality-lists" [arrowhead=none color="#C9D99910"]
+	"lists.reversing-lists" -> "lists.flattening-lists" [arrowhead=none color="#C9D99910"]
+	"lists.reversing-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.sequences" -> "lists.dependent-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.shifting-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.sort-by-insertion-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.sort-by-insertion-lists" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-lists" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-lists" -> "lists.permutation-lists" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-lists" -> "lists.sort-by-insertion-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-lists" -> "lists.sorting-algorithms-lists" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-lists" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-lists" -> "lists.sorted-lists" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
+	"lists.sort-by-insertion-tuples" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-tuples" -> "lists.sorted-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-tuples" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-tuples" -> "lists.sorting-algorithms-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-tuples" -> "finite-group-theory.transpositions-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-tuples" -> "lists.permutation-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-tuples" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#C9D99910"]
+	"lists.sort-by-insertion-tuples" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
+	"lists.sorted-lists" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-lists" -> "lists.sorted-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-lists" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-lists" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
+	"lists.sorted-tuples" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-tuples" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-tuples" -> "lists.permutation-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-tuples" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-tuples" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-tuples" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.sorted-tuples" -> "lists.equivalence-tuples-finite-sequences" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"lists.sorting-algorithms-lists" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-lists" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-lists" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-lists" -> "lists.permutation-lists" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-lists" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-lists" -> "lists.sorting-algorithms-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-lists" -> "lists.sorted-lists" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
+	"lists.sorting-algorithms-tuples" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-tuples" -> "lists.sorted-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-tuples" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-tuples" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
+	"lists.sorting-algorithms-tuples" -> "lists.permutation-tuples" [arrowhead=none color="#C9D99910"]
+	"lists.subsequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
+	"lists.subsequences" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#C9D99910"]
+	"lists.subsequences" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#C9D99910"]
+	"lists.subsequences" -> "order-theory.strictly-increasing-sequences-strictly-preordered-sets" [arrowhead=none color="#C9D99910"]
+	"lists.subsequences" -> "lists.sequences" [arrowhead=none color="#C9D99910"]
+	"lists.subsequences" -> "order-theory.strict-order-preserving-maps" [arrowhead=none color="#C9D99910"]
+	"lists.subsequences" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
+	"lists.tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.0798969058180198 shape=circle style=filled width=0.0798969058180198]
+	"lists.tuples" -> "foundation.truncation-levels" [arrowhead=none color="#C9D99910"]
+	"lists.tuples" -> "foundation.raising-universe-levels" [arrowhead=none color="#C9D99910"]
+	"lists.tuples" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
+	"lists.tuples" -> "foundation.contractible-types" [arrowhead=none color="#C9D99910"]
+	"lists.tuples" -> "foundation.truncated-types" [arrowhead=none color="#C9D99910"]
+	"lists.tuples" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
+	"lists.tuples" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#C9D99910"]
+	"lists.universal-property-lists-wild-monoids" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.09370425713316365 shape=circle style=filled width=0.09370425713316365]
+	"lists.universal-property-lists-wild-monoids" -> "lists.concatenation-lists" [arrowhead=none color="#C9D99910"]
+	"lists.universal-property-lists-wild-monoids" -> "structured-types.morphisms-h-spaces" [arrowhead=none color="#C9D99910"]
+	"lists.universal-property-lists-wild-monoids" -> "structured-types.pointed-maps" [arrowhead=none color="#C9D99910"]
+	"lists.universal-property-lists-wild-monoids" -> "structured-types.morphisms-wild-monoids" [arrowhead=none color="#C9D99910"]
+	"lists.universal-property-lists-wild-monoids" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#C9D99910"]
+	"lists.universal-property-lists-wild-monoids" -> "structured-types.h-spaces" [arrowhead=none color="#C9D99910"]
+	"lists.universal-property-lists-wild-monoids" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#C9D99910"]
+	"lists.universal-property-lists-wild-monoids" -> "structured-types.wild-monoids" [arrowhead=none color="#C9D99910"]
+	"lists.universal-property-lists-wild-monoids" -> "lists.lists" [arrowhead=none color="#C9D99910"]
+	"lists.universal-property-lists-wild-monoids" -> "structured-types.pointed-types" [arrowhead=none color="#C9D99910"]
+	"literature.100-theorems" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"literature.100-theorems" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "elementary-number-theory.binomial-theorem-integers" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "real-numbers.absolute-value-real-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "elementary-number-theory.triangular-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "elementary-number-theory.bezouts-lemma-integers" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "foundation.cantor-schroder-bernstein-escardo" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "univalent-combinatorics.binomial-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "elementary-number-theory.infinitude-of-primes" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "elementary-number-theory.binomial-theorem-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "ring-theory.binomial-theorem-semirings" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "ring-theory.binomial-theorem-rings" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "ring-theory.arithmetic-series-semirings" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "foundation.cantors-theorem" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "elementary-number-theory.bezouts-lemma-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "real-numbers.distance-real-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "commutative-algebra.binomial-theorem-commutative-semirings" [arrowhead=none color="#3C3C0A10"]
+	"literature.100-theorems" -> "commutative-algebra.binomial-theorem-commutative-rings" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.1039181925772777 shape=circle style=filled width=0.1039181925772777]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.quasicoherently-idempotent-maps" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "group-theory.groups" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.embeddings" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.endomorphisms" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.connected-components-universes" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.coherently-idempotent-maps" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation-core.sets" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "synthetic-homotopy-theory.sequential-colimits" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "higher-group-theory.higher-groups" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.split-idempotent-maps" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.univalence-implies-function-extensionality" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.retracts-of-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.sequential-limits" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.dependent-function-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.idempotent-maps" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.univalence" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.mere-equivalences" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.weakly-constant-maps" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation-core.propositions" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "set-theory.cantor-space" [arrowhead=none color="#3C3C0A10"]
+	"literature.idempotents-in-intensional-type-theory" -> "foundation.sections" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.2210153190082829 shape=circle style=filled width=0.2210153190082829]
+	"literature.introduction-to-homotopy-type-theory" -> "lists.concatenation-lists" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.triangular-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.raising-universe-levels" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.collatz-conjecture" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.torsorial-type-families" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.bezouts-lemma-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.logical-operations-booleans" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "logic.irrefutable-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.fibonacci-sequence" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.goldbach-conjecture" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.booleans" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "lists.reversing-lists" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.factorials" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.split-surjective-maps" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "lists.flattening-lists" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.empty-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.minimum-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.finitary-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.logical-equivalences" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.contractible-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.double-negation" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.decidable-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.decidable-equality" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.negation" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.integers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.upper-bounds-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "lists.functoriality-lists" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "logic.double-negation-elimination" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.twin-prime-conjecture" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "lists.lists" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "univalent-combinatorics.classical-finite-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.equality-coproduct-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.well-ordering-principle-standard-finite-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.binary-relations" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.infinitude-of-primes" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "reflection.boolean-reflection" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.proper-divisors-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.sieve-of-eratosthenes" [arrowhead=none color="#3C3C0A10"]
+	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.cofibonacci" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
+	"literature.oeis" -> "elementary-number-theory.fibonacci-sequence" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.eulers-totient-function" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.catalan-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.factorials" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "univalent-combinatorics.main-classes-of-latin-squares" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.infinitude-of-primes" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.sylvesters-sequence" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.euclid-mullin-sequence" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.bell-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.kolakoski-sequence" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.fermat-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.collatz-bijection" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "finite-group-theory.finite-semigroups" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.pisano-periods" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "finite-group-theory.finite-groups" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.ackermann-function" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "elementary-number-theory.cofibonacci" [arrowhead=none color="#3C3C0A10"]
+	"literature.oeis" -> "finite-group-theory.finite-monoids" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.08829760823402076 shape=circle style=filled width=0.08829760823402076]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.connected-maps" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.fibers-of-maps" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.connected-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.functoriality-sequential-colimits" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.truncated-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.sequential-colimits" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.total-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.univalence" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.truncations" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.truncated-maps" [arrowhead=none color="#3C3C0A10"]
+	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.shifts-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.06529998061608358 shape=circle style=filled width=0.06529998061608358]
+	"literature.wikipedia-list-of-theorems" -> "group-theory.cayleys-theorem" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "order-theory.knaster-tarski-fixed-point-theorem" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.binomial-theorem-integers" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.bezouts-lemma-integers" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "foundation.cantor-schroder-bernstein-escardo" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "domain-theory.kleenes-fixed-point-theorem-posets" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "foundation.lawveres-fixed-point-theorem" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.infinitude-of-primes" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "category-theory.yoneda-lemma-precategories" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "category-theory.yoneda-lemma-categories" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "foundation.fundamental-theorem-of-equivalence-relations" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.binomial-theorem-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "ring-theory.binomial-theorem-semirings" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "ring-theory.binomial-theorem-rings" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "foundation.diaconescus-theorem" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "foundation.cantors-theorem" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.bezouts-lemma-natural-numbers" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "commutative-algebra.binomial-theorem-commutative-semirings" [arrowhead=none color="#3C3C0A10"]
+	"literature.wikipedia-list-of-theorems" -> "commutative-algebra.binomial-theorem-commutative-rings" [arrowhead=none color="#3C3C0A10"]
+	"logic.complements-de-morgan-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.0504812833271727 shape=circle style=filled width=0.0504812833271727]
+	"logic.complements-de-morgan-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "logic.complements-decidable-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "logic.de-morgan-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "foundation.involutions" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "foundation.unions-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "foundation.powersets" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "logic.de-morgan-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "foundation.postcomposition-functions" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-de-morgan-subtypes" -> "foundation.complements-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
+	"logic.complements-decidable-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" -> "foundation.involutions" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" -> "foundation.unions-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" -> "foundation.evaluation-functions" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" -> "foundation.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-decidable-subtypes" -> "foundation.complements-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-double-negation-stable-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05 shape=circle style=filled width=0.05]
+	"logic.complements-double-negation-stable-subtypes" -> "foundation.postcomposition-functions" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-double-negation-stable-subtypes" -> "logic.double-negation-stable-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-double-negation-stable-subtypes" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-double-negation-stable-subtypes" -> "foundation.involutions" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-double-negation-stable-subtypes" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-double-negation-stable-subtypes" -> "foundation.unions-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-double-negation-stable-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-double-negation-stable-subtypes" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.complements-double-negation-stable-subtypes" -> "foundation.powersets" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.13059996123216716 shape=circle style=filled width=0.13059996123216716]
+	"logic.de-morgan-embeddings" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.universal-property-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.retracts-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.homotopy-induction" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.propositional-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation-core.coproduct-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "logic.de-morgan-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation-core.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "logic.de-morgan-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "logic.de-morgan-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.decidable-embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation-core.injective-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-embeddings" -> "foundation.decidable-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09248462695884874 shape=circle style=filled width=0.09248462695884874]
+	"logic.de-morgan-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.universal-property-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.existential-quantification" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.injective-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.decidable-equality" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "logic.de-morgans-law" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.retractions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "logic.de-morgan-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.decidable-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-maps" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09410728805605297 shape=circle style=filled width=0.09410728805605297]
+	"logic.de-morgan-propositions" -> "foundation-core.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.conjunction" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.contractible-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.disjunction" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.evaluation-functions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.irrefutable-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "logic.de-morgan-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "logic.de-morgans-law" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-propositions" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09180005332100453 shape=circle style=filled width=0.09180005332100453]
+	"logic.de-morgan-subtypes" -> "foundation-core.truncation-levels" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation-core.truncated-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation.1-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "logic.de-morgan-embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation-core.embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "logic.de-morgan-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "logic.de-morgan-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "logic.de-morgan-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation-core.injective-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation.structured-type-duality" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-subtypes" -> "foundation.propositional-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.10808369806023065 shape=circle style=filled width=0.10808369806023065]
+	"logic.de-morgan-types" -> "logic.irrefutable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation.truncation-levels" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation-core.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation.contractible-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation.disjunction" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation.truncations" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgan-types" -> "logic.propositionally-decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
+	"logic.de-morgans-law" -> "foundation-core.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" -> "foundation.conjunction" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" -> "foundation.disjunction" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" -> "foundation.evaluation-functions" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.de-morgans-law" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.dirk-gentlys-principle" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05 shape=circle style=filled width=0.05]
+	"logic.dirk-gentlys-principle" -> "foundation.disjunction" [arrowhead=none color="#A9CFCE10"]
+	"logic.dirk-gentlys-principle" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.dirk-gentlys-principle" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#A9CFCE10"]
+	"logic.dirk-gentlys-principle" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.11498345220469042 shape=circle style=filled width=0.11498345220469042]
+	"logic.double-negation-dense-maps" -> "logic.irrefutable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "logic.double-negation-stable-embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.subtype-identity-principle" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.connected-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation-core.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation-core.sections" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.split-surjective-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.surjective-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.univalence" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-maps" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
+	"logic.double-negation-dense-subtypes" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-subtypes" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-subtypes" -> "logic.double-negation-dense-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-dense-subtypes" -> "foundation.complements-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
+	"logic.double-negation-eliminating-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation.injective-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation.hilbert-epsilon-operators-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation.decidable-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-eliminating-maps" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.08656611449234101 shape=circle style=filled width=0.08656611449234101]
+	"logic.double-negation-elimination" -> "foundation-core.contractible-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.evaluation-functions" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.irrefutable-equality" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.mere-equality" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-elimination" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.136642424703178 shape=circle style=filled width=0.136642424703178]
+	"logic.double-negation-stable-embeddings" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.universal-property-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation-core.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.retracts-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.decidable-embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.homotopy-induction" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation-core.injective-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-embeddings" -> "foundation.propositional-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09234811820996562 shape=circle style=filled width=0.09234811820996562]
+	"logic.double-negation-stable-subtypes" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "logic.double-negation-stable-embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation-core.truncation-levels" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation-core.truncated-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation.1-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation-core.embeddings" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation-core.injective-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation.structured-type-duality" [arrowhead=none color="#A9CFCE10"]
+	"logic.double-negation-stable-subtypes" -> "foundation.propositional-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.functoriality-existential-quantification" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
+	"logic.functoriality-existential-quantification" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.functoriality-existential-quantification" -> "foundation.existential-quantification" [arrowhead=none color="#A9CFCE10"]
+	"logic.irrefutable-types" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"logic.irrefutable-types" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.irrefutable-types" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.irrefutable-types" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.irrefutable-types" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
+	"logic.irrefutable-types" -> "foundation.contractible-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.irrefutable-types" -> "foundation.subuniverses" [arrowhead=none color="#A9CFCE10"]
+	"logic.irrefutable-types" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.irrefutable-types" -> "foundation.inhabited-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovian-types" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05 shape=circle style=filled width=0.05]
+	"logic.markovian-types" -> "foundation.decidable-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovian-types" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovian-types" -> "foundation.existential-quantification" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovian-types" -> "foundation.booleans" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovian-types" -> "foundation.universal-quantification" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovian-types" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05 shape=circle style=filled width=0.05]
+	"logic.markovs-principle" -> "foundation.decidable-subtypes" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" -> "logic.markovian-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" -> "foundation.existential-quantification" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" -> "foundation.booleans" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" -> "foundation.universal-quantification" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" -> "foundation-core.sets" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" -> "foundation.disjunction" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.markovs-principle" -> "foundation.inhabited-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.08314669315133152 shape=circle style=filled width=0.08314669315133152]
+	"logic.propositional-double-negation-elimination" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "foundation.irrefutable-equality" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "foundation.mere-equality" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositional-double-negation-elimination" -> "logic.propositionally-decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-maps" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
+	"logic.propositionally-decidable-maps" -> "foundation.double-negation-dense-equality-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-maps" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-maps" -> "foundation.decidable-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-maps" -> "foundation.decidable-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-maps" -> "logic.propositionally-decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-maps" -> "foundation-core.iterating-functions" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-types" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
+	"logic.propositionally-decidable-types" -> "foundation-core.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-types" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-types" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-types" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-types" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-types" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-types" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-decidable-types" -> "foundation.coinhabited-pairs-of-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-double-negation-eliminating-maps" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"logic.propositionally-double-negation-eliminating-maps" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-double-negation-eliminating-maps" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-double-negation-eliminating-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-double-negation-eliminating-maps" -> "logic.propositional-double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-double-negation-eliminating-maps" -> "logic.propositionally-decidable-maps" [arrowhead=none color="#A9CFCE10"]
+	"logic.propositionally-double-negation-eliminating-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
+	"metric-spaces.approximations-located-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.approximations-located-metric-spaces" -> "metric-spaces.approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-located-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-located-metric-spaces" -> "foundation.unions-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-located-metric-spaces" -> "metric-spaces.located-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-located-metric-spaces" -> "foundation.full-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-located-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-located-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.07830199672637511 shape=circle style=filled width=0.07830199672637511]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.images-isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "foundation.unions-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "foundation.full-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.images-short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "foundation.images-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.images-uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.11476380835140088 shape=circle style=filled width=0.11476380835140088]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.indexed-sums-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.equivalence-classes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.set-quotients" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.elements-at-bounded-distance-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.contractible-maps" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "foundation.conjunction" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "foundation.evaluation-functions" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-isometries" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.category-of-metric-spaces-and-isometries" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-isometries" -> "metric-spaces.precategory-of-metric-spaces-and-isometries" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-isometries" -> "category-theory.categories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-isometries" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-isometries" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-isometries" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-isometries" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-isometries" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-isometries" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-short-functions" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "category-theory.categories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "metric-spaces.precategory-of-metric-spaces-and-short-functions" [arrowhead=none color="#923E8210"]
+	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"metric-spaces.cauchy-approximations-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-approximations-metric-spaces" -> "foundation.constant-maps" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-approximations-metric-spaces" -> "metric-spaces.cauchy-approximations-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-approximations-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
+	"metric-spaces.cauchy-approximations-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-approximations-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-approximations-pseudometric-spaces" -> "metric-spaces.short-functions-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-complete-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
+	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "metric-spaces.cauchy-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.12855540770864293 shape=circle style=filled width=0.12855540770864293]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.limits-of-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.archimedean-property-positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.unit-fractions-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.convergent-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-located-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.closed-subsets-located-metric-spaces" -> "metric-spaces.closed-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-located-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-located-metric-spaces" -> "metric-spaces.located-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08435178051687288 shape=circle style=filled width=0.08435178051687288]
+	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.closure-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.intersections-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.discrete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.dependent-products-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.open-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.dense-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.disjunction" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.dependent-products-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.complements-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
+	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.intersections-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.empty-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.compact-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.compact-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.compact-metric-spaces" -> "metric-spaces.totally-bounded-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.compact-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.compact-metric-spaces" -> "foundation.conjunction" [arrowhead=none color="#923E8210"]
+	"metric-spaces.complete-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
+	"metric-spaces.complete-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.complete-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.complete-metric-spaces" -> "foundation.retractions" [arrowhead=none color="#923E8210"]
+	"metric-spaces.complete-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.complete-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.complete-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.complete-metric-spaces" -> "foundation.sections" [arrowhead=none color="#923E8210"]
+	"metric-spaces.continuous-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.continuous-functions-metric-spaces" -> "metric-spaces.limits-of-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.continuous-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.continuous-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.continuous-functions-metric-spaces" -> "foundation.inhabited-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.continuous-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.continuous-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.convergent-cauchy-approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"metric-spaces.convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.convergent-cauchy-approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.convergent-sequences-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
+	"metric-spaces.convergent-sequences-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.convergent-sequences-metric-spaces" -> "metric-spaces.limits-of-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.convergent-sequences-metric-spaces" -> "metric-spaces.sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.convergent-sequences-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.convergent-sequences-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dense-subsets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.dense-subsets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dense-subsets-metric-spaces" -> "metric-spaces.closure-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dense-subsets-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dense-subsets-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dense-subsets-metric-spaces" -> "foundation.full-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dense-subsets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dense-subsets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "foundation.evaluation-functions" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "foundation.propositional-extensionality" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.similarity-of-elements-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.locally-constant-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
+	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "order-theory.preorders" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "real-numbers.inequality-upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.negation" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "real-numbers.minimum-upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08612780223548151 shape=circle style=filled width=0.08612780223548151]
+	"metric-spaces.equality-of-metric-spaces" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.equality-of-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "foundation.retractions" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "foundation.sections" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
+	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-pseudometric-spaces" -> "metric-spaces.functions-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-pseudometric-spaces" -> "metric-spaces.isometries-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
+	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.extensionality-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
+	"metric-spaces.extensionality-pseudometric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.extensionality-pseudometric-spaces" -> "metric-spaces.similarity-of-elements-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.extensionality-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.extensionality-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.extensionality-pseudometric-spaces" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functions-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.functions-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "metric-spaces.category-of-metric-spaces-and-isometries" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "foundation.category-of-sets" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.maps-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.conservative-functors-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "metric-spaces.precategory-of-metric-spaces-and-isometries" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.functors-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "foundation.isomorphisms-of-sets" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.split-essentially-surjective-functors-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.maps-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.conservative-functors-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "metric-spaces.precategory-of-metric-spaces-and-isometries" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.functors-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "metric-spaces.precategory-of-metric-spaces-and-short-functions" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-isometries-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.images-isometries-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-isometries-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-isometries-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-isometries-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-isometries-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-isometries-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.images-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-short-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.images-short-functions-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-short-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-short-functions-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-short-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-short-functions-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "metric-spaces.uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09221140737526 shape=circle style=filled width=0.09221140737526]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.discrete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "foundation.evaluation-functions" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.similarity-of-elements-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.locally-constant-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.interior-subsets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.interior-subsets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.unions-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
+	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.full-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.interior-subsets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.empty-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.interior-subsets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09983164971226559 shape=circle style=filled width=0.09983164971226559]
+	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "foundation.fibers-of-maps" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "foundation.embeddings" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "foundation.injective-maps" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.isometries-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09804652094354867 shape=circle style=filled width=0.09804652094354867]
+	"metric-spaces.isometries-pseudometric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-pseudometric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-pseudometric-spaces" -> "metric-spaces.functions-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-pseudometric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-pseudometric-spaces" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
+	"metric-spaces.isometries-pseudometric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-cauchy-approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
+	"metric-spaces.limits-of-cauchy-approximations-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-cauchy-approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-cauchy-approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-cauchy-approximations-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" -> "metric-spaces.similarity-of-elements-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" -> "metric-spaces.cauchy-approximations-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.limits-of-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-functions-metric-spaces" -> "foundation.inhabited-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-sequences-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08450120805741372 shape=circle style=filled width=0.08450120805741372]
+	"metric-spaces.limits-of-sequences-metric-spaces" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-sequences-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-sequences-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-sequences-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-sequences-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-sequences-metric-spaces" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-sequences-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-sequences-metric-spaces" -> "metric-spaces.sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-sequences-metric-spaces" -> "foundation.inhabited-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.limits-of-sequences-metric-spaces" -> "foundation.inhabited-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.1026970198232252 shape=circle style=filled width=0.1026970198232252]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.elements-at-bounded-distance-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.inhabited-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.inhabited-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.locally-constant-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.locally-constant-functions-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.locally-constant-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.locally-constant-functions-metric-spaces" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#923E8210"]
+	"metric-spaces.locally-constant-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.locally-constant-functions-metric-spaces" -> "metric-spaces.elements-at-bounded-distance-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.locally-constant-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.locally-constant-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.locally-constant-functions-metric-spaces" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.067391628732453 shape=circle style=filled width=0.067391628732453]
+	"metric-spaces.located-metric-spaces" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "metric-spaces.elements-at-bounded-distance-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "real-numbers.real-numbers-from-upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "foundation.disjunction" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "foundation.negation" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "foundation.functoriality-disjunction" [arrowhead=none color="#923E8210"]
+	"metric-spaces.located-metric-spaces" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.dependent-products-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
+	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "foundation.involutions" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.dependent-products-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
+	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-sequences-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.metric-space-of-convergent-sequences-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-sequences-metric-spaces" -> "metric-spaces.convergent-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-sequences-metric-spaces" -> "metric-spaces.sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-convergent-sequences-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
+	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.dependent-products-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-isometries-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.metric-space-of-isometries-metric-spaces" -> "metric-spaces.metric-space-of-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-isometries-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-isometries-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-isometries-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-lipschitz-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.metric-space-of-lipschitz-functions-metric-spaces" -> "metric-spaces.lipschitz-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-lipschitz-functions-metric-spaces" -> "metric-spaces.metric-space-of-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-lipschitz-functions-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-lipschitz-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.10785000330451479 shape=circle style=filled width=0.10785000330451479]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.lipschitz-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "foundation.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.absolute-value-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.distance-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-short-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.metric-space-of-short-functions-metric-spaces" -> "metric-spaces.metric-space-of-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-short-functions-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-short-functions-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-space-of-short-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09343460403558627 shape=circle style=filled width=0.09343460403558627]
+	"metric-spaces.metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "metric-spaces.similarity-of-elements-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.metric-spaces" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.monotonic-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.monotonic-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.monotonic-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.nets-located-metric-spaces" -> "metric-spaces.approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "univalent-combinatorics.finite-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "metric-spaces.located-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "univalent-combinatorics.finitely-enumerable-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "univalent-combinatorics.finitely-enumerable-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "foundation.surjective-maps" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "metric-spaces.nets-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-located-metric-spaces" -> "foundation.singleton-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.images-isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.images-short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "univalent-combinatorics.finitely-enumerable-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "univalent-combinatorics.finitely-enumerable-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.nets-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.unions-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.located-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.intersections-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.discrete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.open-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.cartesian-products-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.interior-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.cartesian-products-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "elementary-number-theory.minimum-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08405212848450323 shape=circle style=filled width=0.08405212848450323]
+	"metric-spaces.open-subsets-metric-spaces" -> "foundation.unions-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "foundation.intersections-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "metric-spaces.discrete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "metric-spaces.cartesian-products-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "metric-spaces.interior-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "foundation.cartesian-products-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "elementary-number-theory.minimum-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.open-subsets-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.poset-of-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
+	"metric-spaces.poset-of-rational-neighborhood-relations" -> "order-theory.preorders" [arrowhead=none color="#923E8210"]
+	"metric-spaces.poset-of-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.poset-of-rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.poset-of-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.poset-of-rational-neighborhood-relations" -> "order-theory.posets" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-functions" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.precategory-of-metric-spaces-and-functions" -> "category-theory.precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-functions" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-functions" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "category-theory.precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.precategory-of-metric-spaces-and-isometries" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "category-theory.precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
+	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.preimages-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
+	"metric-spaces.preimages-rational-neighborhood-relations" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.preimages-rational-neighborhood-relations" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.preimages-rational-neighborhood-relations" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.preimages-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.preimages-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.preimages-rational-neighborhood-relations" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.preimages-rational-neighborhood-relations" -> "foundation.injective-maps" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08568724792830806 shape=circle style=filled width=0.08568724792830806]
+	"metric-spaces.pseudometric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "foundation.propositional-extensionality" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "foundation.negation" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.pseudometric-spaces" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
+	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.metric-space-of-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.rational-cauchy-approximations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "foundation.retractions" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.absolute-value-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.distance-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "foundation.sections" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"metric-spaces.rational-cauchy-approximations" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.metric-space-of-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "elementary-number-theory.absolute-value-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "real-numbers.cauchy-completeness-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "elementary-number-theory.distance-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-cauchy-approximations" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09302865886865141 shape=circle style=filled width=0.09302865886865141]
+	"metric-spaces.rational-neighborhood-relations" -> "foundation.propositional-extensionality" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" -> "foundation.negation" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-neighborhood-relations" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
+	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.metric-space-of-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.rational-cauchy-approximations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.rational-approximations-of-zero" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "foundation.inhabited-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.limits-of-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "lists.sequences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.unit-fractions-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.absolute-value-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.sequences-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.distance-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.reflexive-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.reflexive-rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.reflexive-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.reflexive-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.propositional-extensionality" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "metric-spaces.poset-of-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
+	"metric-spaces.saturated-rational-neighborhood-relations" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.sequences-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.sequences-metric-spaces" -> "metric-spaces.dependent-products-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.sequences-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09450860027347674 shape=circle style=filled width=0.09450860027347674]
+	"metric-spaces.short-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-metric-spaces" -> "foundation.embeddings" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.poset-of-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.short-functions-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09207449355456987 shape=circle style=filled width=0.09207449355456987]
+	"metric-spaces.short-functions-pseudometric-spaces" -> "metric-spaces.functions-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-pseudometric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-pseudometric-spaces" -> "foundation.embeddings" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-pseudometric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-pseudometric-spaces" -> "metric-spaces.poset-of-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-pseudometric-spaces" -> "metric-spaces.isometries-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.short-functions-pseudometric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.similarity-of-elements-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
+	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "foundation.full-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "foundation.empty-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.symmetric-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.symmetric-rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.symmetric-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.symmetric-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.0668276721338242 shape=circle style=filled width=0.0668276721338242]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.images-isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.images-short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.images-uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.nets-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "foundation.inhabited-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.triangular-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
+	"metric-spaces.triangular-rational-neighborhood-relations" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.triangular-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.triangular-rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.triangular-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.triangular-rational-neighborhood-relations" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08284268228643028 shape=circle style=filled width=0.08284268228643028]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "metric-spaces.continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "foundation.inhabited-subtypes" [arrowhead=none color="#923E8210"]
+	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
+	"modal-type-theory.action-on-homotopies-flat-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
+	"modal-type-theory.action-on-homotopies-flat-modality" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.action-on-homotopies-flat-modality" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.action-on-homotopies-flat-modality" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.action-on-identifications-crisp-functions" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
+	"modal-type-theory.action-on-identifications-crisp-functions" -> "modal-type-theory.crisp-identity-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.action-on-identifications-flat-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
+	"modal-type-theory.action-on-identifications-flat-modality" -> "modal-type-theory.action-on-identifications-crisp-functions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.action-on-identifications-flat-modality" -> "modal-type-theory.crisp-identity-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.action-on-identifications-flat-modality" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"modal-type-theory.crisp-cartesian-product-types" -> "foundation.inhabited-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-cartesian-product-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-cartesian-product-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-cartesian-product-types" -> "modal-type-theory.flat-discrete-crisp-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-cartesian-product-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-cartesian-product-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"modal-type-theory.crisp-coproduct-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-coproduct-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-coproduct-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-coproduct-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-coproduct-types" -> "modal-type-theory.flat-discrete-crisp-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
+	"modal-type-theory.crisp-dependent-function-types" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-function-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-function-types" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-function-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-function-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
+	"modal-type-theory.crisp-dependent-pair-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-pair-types" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-pair-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-pair-types" -> "modal-type-theory.flat-discrete-crisp-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-pair-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-dependent-pair-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-function-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
+	"modal-type-theory.crisp-function-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-function-types" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-function-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-function-types" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-function-types" -> "modal-type-theory.crisp-dependent-function-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-function-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-function-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-identity-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.067391628732453 shape=circle style=filled width=0.067391628732453]
+	"modal-type-theory.crisp-identity-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-identity-types" -> "foundation.retracts-of-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-identity-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-identity-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-identity-types" -> "foundation.injective-maps" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-law-of-excluded-middle" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
+	"modal-type-theory.crisp-law-of-excluded-middle" -> "foundation.decidable-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-law-of-excluded-middle" -> "foundation-core.propositions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-law-of-excluded-middle" -> "foundation-core.decidable-propositions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
+	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "foundation.pullbacks" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "foundation.morphisms-cospan-diagrams" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "foundation.functoriality-pullbacks" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.flat-discrete-crisp-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.crisp-identity-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.crisp-dependent-pair-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.action-on-identifications-crisp-functions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.crisp-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
+	"modal-type-theory.dependent-universal-property-flat-discrete-crisp-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
+	"modal-type-theory.dependent-universal-property-flat-discrete-crisp-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-discrete-crisp-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.0911103361631442 shape=circle style=filled width=0.0911103361631442]
+	"modal-type-theory.flat-discrete-crisp-types" -> "modal-type-theory.action-on-homotopies-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-discrete-crisp-types" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-discrete-crisp-types" -> "foundation.embeddings" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-discrete-crisp-types" -> "foundation.booleans" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-discrete-crisp-types" -> "modal-type-theory.crisp-identity-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-discrete-crisp-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-discrete-crisp-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-discrete-crisp-types" -> "foundation.empty-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-discrete-crisp-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
+	"modal-type-theory.flat-modality" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-modality" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-sharp-adjunction" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
+	"modal-type-theory.flat-sharp-adjunction" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-sharp-adjunction" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-sharp-adjunction" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-sharp-adjunction" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-sharp-adjunction" -> "modal-type-theory.sharp-codiscrete-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-sharp-adjunction" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.flat-sharp-adjunction" -> "modal-type-theory.sharp-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.functoriality-flat-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.07085919892526085 shape=circle style=filled width=0.07085919892526085]
+	"modal-type-theory.functoriality-flat-modality" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.functoriality-flat-modality" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.functoriality-flat-modality" -> "foundation.retracts-of-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.functoriality-flat-modality" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.functoriality-flat-modality" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.functoriality-sharp-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
+	"modal-type-theory.functoriality-sharp-modality" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.functoriality-sharp-modality" -> "orthogonal-factorization-systems.locally-small-modal-operators" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.functoriality-sharp-modality" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.functoriality-sharp-modality" -> "foundation.locally-small-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.functoriality-sharp-modality" -> "modal-type-theory.sharp-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-codiscrete-maps" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
+	"modal-type-theory.sharp-codiscrete-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-codiscrete-maps" -> "modal-type-theory.sharp-codiscrete-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-codiscrete-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
+	"modal-type-theory.sharp-codiscrete-types" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-codiscrete-types" -> "orthogonal-factorization-systems.higher-modalities" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-codiscrete-types" -> "foundation.embeddings" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-codiscrete-types" -> "foundation.transport-along-equivalences" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-codiscrete-types" -> "modal-type-theory.sharp-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.10146115026262832 shape=circle style=filled width=0.10146115026262832]
+	"modal-type-theory.sharp-modality" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-modality" -> "orthogonal-factorization-systems.locally-small-modal-operators" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-modality" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.sharp-modality" -> "foundation.locally-small-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.transport-along-crisp-identifications" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"modal-type-theory.transport-along-crisp-identifications" -> "modal-type-theory.crisp-identity-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.universal-property-flat-discrete-crisp-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "modal-type-theory.crisp-function-types" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "modal-type-theory.action-on-identifications-crisp-functions" [arrowhead=none color="#E45F8510"]
+	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "modal-type-theory.flat-discrete-crisp-types" [arrowhead=none color="#E45F8510"]
+	"order-theory.accessible-elements-relations" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
+	"order-theory.accessible-elements-relations" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.accessible-elements-relations" -> "foundation-core.propositions" [arrowhead=none color="#533A2210"]
+	"order-theory.accessible-elements-relations" -> "foundation-core.negation" [arrowhead=none color="#533A2210"]
+	"order-theory.bottom-elements-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.bottom-elements-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.bottom-elements-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.bottom-elements-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.bottom-elements-posets" -> "order-theory.bottom-elements-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.bottom-elements-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.bottom-elements-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.bottom-elements-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"order-theory.chains-posets" -> "order-theory.chains-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-posets" -> "foundation.existential-quantification" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-posets" -> "foundation.disjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-posets" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-posets" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-posets" -> "foundation.images" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
+	"order-theory.chains-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-preorders" -> "order-theory.total-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.chains-preorders" -> "order-theory.subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.10749850860545447 shape=circle style=filled width=0.10749850860545447]
+	"order-theory.closure-operators-large-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "order-theory.closure-operators-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "order-theory.large-meet-subsemilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-locales" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07226947050238228 shape=circle style=filled width=0.07226947050238228]
+	"order-theory.closure-operators-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-posets" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-posets" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.closure-operators-large-posets" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.commuting-squares-of-galois-connections-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"order-theory.commuting-squares-of-galois-connections-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.commuting-squares-of-galois-connections-large-posets" -> "order-theory.commuting-squares-of-order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.commuting-squares-of-galois-connections-large-posets" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.commuting-squares-of-order-preserving-maps-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.commuting-squares-of-order-preserving-maps-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.commuting-squares-of-order-preserving-maps-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.commuting-squares-of-order-preserving-maps-large-posets" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#533A2210"]
+	"order-theory.commuting-squares-of-order-preserving-maps-large-posets" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.coverings-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.coverings-locales" -> "order-theory.locales" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
+	"order-theory.decidable-posets" -> "order-theory.decidable-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-posets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-posets" -> "foundation.decidable-propositions" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.decidable-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-preorders" -> "foundation.decidable-propositions" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-subposets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.decidable-subposets" -> "foundation.decidable-subtypes" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-subposets" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-subposets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-subposets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-subpreorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.decidable-subpreorders" -> "foundation.decidable-subtypes" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-subpreorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-subpreorders" -> "order-theory.subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-subpreorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.1234491685859344 shape=circle style=filled width=0.1234491685859344]
+	"order-theory.decidable-total-orders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "order-theory.decidable-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "order-theory.decidable-total-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "foundation.decidable-propositions" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-orders" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
+	"order-theory.decidable-total-preorders" -> "order-theory.decidable-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-preorders" -> "foundation.decidable-types" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-preorders" -> "order-theory.total-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-preorders" -> "foundation.decidable-propositions" [arrowhead=none color="#533A2210"]
+	"order-theory.decidable-total-preorders" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
+	"order-theory.deflationary-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"order-theory.deflationary-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.deflationary-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.deflationary-maps-posets" -> "order-theory.deflationary-maps-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.deflationary-maps-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
+	"order-theory.deflationary-maps-preorders" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.deflationary-maps-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
+	"order-theory.dependent-products-large-frames" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" -> "order-theory.dependent-products-large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" -> "order-theory.dependent-products-large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-frames" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-inflattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.059007775570652274 shape=circle style=filled width=0.059007775570652274]
+	"order-theory.dependent-products-large-inflattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-inflattices" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-inflattices" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-inflattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-inflattices" -> "order-theory.large-inflattices" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0629389547650211 shape=circle style=filled width=0.0629389547650211]
+	"order-theory.dependent-products-large-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-locales" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-locales" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-locales" -> "order-theory.dependent-products-large-frames" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
+	"order-theory.dependent-products-large-meet-semilattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-meet-semilattices" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-meet-semilattices" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-meet-semilattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-meet-semilattices" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-meet-semilattices" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.dependent-products-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-posets" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-posets" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-posets" -> "order-theory.dependent-products-large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.dependent-products-large-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-preorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
+	"order-theory.dependent-products-large-suplattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-suplattices" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-suplattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-suplattices" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.dependent-products-large-suplattices" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.distributive-lattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
+	"order-theory.distributive-lattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.distributive-lattices" -> "order-theory.lattices" [arrowhead=none color="#533A2210"]
+	"order-theory.distributive-lattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.distributive-lattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.distributive-lattices" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-coverings-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.finite-coverings-locales" -> "order-theory.locales" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-coverings-locales" -> "order-theory.coverings-locales" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-coverings-locales" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.finite-posets" -> "order-theory.finite-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-posets" -> "foundation.decidable-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-posets" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07797910051895961 shape=circle style=filled width=0.07797910051895961]
+	"order-theory.finite-preorders" -> "order-theory.decidable-subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "order-theory.decidable-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "foundation.decidable-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "foundation.decidable-equality" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "foundation.decidable-propositions" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "foundation.mere-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-preorders" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.finite-total-orders" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-total-orders" -> "foundation.decidable-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-total-orders" -> "order-theory.finite-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-total-orders" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.finite-total-orders" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.14145108846852988 shape=circle style=filled width=0.14145108846852988]
+	"order-theory.finitely-graded-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "foundation.embeddings" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "foundation.injective-maps" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "order-theory.bottom-elements-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "order-theory.top-elements-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.finitely-graded-posets" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
+	"order-theory.frames" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08314669315133152 shape=circle style=filled width=0.08314669315133152]
+	"order-theory.frames" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.frames" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.frames" -> "order-theory.meet-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.frames" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.frames" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.frames" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.frames" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.12677669221435825 shape=circle style=filled width=0.12677669221435825]
+	"order-theory.galois-connections-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections-large-posets" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections-large-posets" -> "order-theory.principal-lower-sets-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections-large-posets" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections-large-posets" -> "order-theory.principal-upper-sets-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.1175871811210872 shape=circle style=filled width=0.1175871811210872]
+	"order-theory.galois-connections" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections" -> "foundation.subtype-identity-principle" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.galois-connections" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.greatest-lower-bounds-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07484213832213174 shape=circle style=filled width=0.07484213832213174]
+	"order-theory.greatest-lower-bounds-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.greatest-lower-bounds-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.greatest-lower-bounds-large-posets" -> "order-theory.lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.greatest-lower-bounds-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.greatest-lower-bounds-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.greatest-lower-bounds-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.09397313647244782 shape=circle style=filled width=0.09397313647244782]
+	"order-theory.greatest-lower-bounds-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.greatest-lower-bounds-posets" -> "order-theory.lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.greatest-lower-bounds-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-frames" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.homomorphisms-frames" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-frames" -> "order-theory.homomorphisms-meet-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-frames" -> "order-theory.frames" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-frames" -> "order-theory.homomorphisms-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-frames" -> "order-theory.homomorphisms-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-large-frames" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.homomorphisms-large-frames" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-large-frames" -> "order-theory.homomorphisms-large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-large-frames" -> "order-theory.homomorphisms-large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.homomorphisms-large-locales" -> "order-theory.homomorphisms-large-frames" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-large-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-large-meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"order-theory.homomorphisms-large-meet-semilattices" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-large-meet-semilattices" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-large-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.homomorphisms-large-suplattices" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-large-suplattices" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06192863306205975 shape=circle style=filled width=0.06192863306205975]
+	"order-theory.homomorphisms-meet-semilattices" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-meet-semilattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-meet-semilattices" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-meet-semilattices" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-meet-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.homomorphisms-meet-suplattices" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-meet-suplattices" -> "order-theory.meet-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-meet-suplattices" -> "order-theory.homomorphisms-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-meet-suplattices" -> "order-theory.homomorphisms-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.homomorphisms-suplattices" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-suplattices" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.homomorphisms-suplattices" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.ideals-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.ideals-preorders" -> "order-theory.lower-types-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.ideals-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.ideals-preorders" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
+	"order-theory.incidence-algebras" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.incidence-algebras" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#533A2210"]
+	"order-theory.incidence-algebras" -> "order-theory.locally-finite-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.incidence-algebras" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.incidence-algebras" -> "order-theory.interval-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.incidence-algebras" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
+	"order-theory.incidence-algebras" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#533A2210"]
+	"order-theory.increasing-sequences-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
+	"order-theory.increasing-sequences-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#533A2210"]
+	"order-theory.increasing-sequences-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.increasing-sequences-posets" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.increasing-sequences-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#533A2210"]
+	"order-theory.increasing-sequences-posets" -> "lists.sequences" [arrowhead=none color="#533A2210"]
+	"order-theory.increasing-sequences-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.increasing-sequences-posets" -> "order-theory.sequences-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inflationary-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"order-theory.inflationary-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inflationary-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inflationary-maps-posets" -> "order-theory.inflationary-maps-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.inflationary-maps-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"order-theory.inflationary-maps-preorders" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.inflationary-maps-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.inflattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
+	"order-theory.inflattices" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inflattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.inflattices" -> "order-theory.lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inflattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.inflattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
+	"order-theory.inhabited-chains-posets" -> "foundation.disjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-posets" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-posets" -> "order-theory.chains-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-posets" -> "order-theory.total-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-posets" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-posets" -> "foundation.existential-quantification" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-posets" -> "foundation.inhabited-subtypes" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-posets" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
+	"order-theory.inhabited-chains-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-preorders" -> "order-theory.chains-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-preorders" -> "order-theory.subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-preorders" -> "order-theory.total-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-chains-preorders" -> "foundation.inhabited-subtypes" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-finite-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.inhabited-finite-total-orders" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-finite-total-orders" -> "order-theory.finite-total-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-finite-total-orders" -> "order-theory.finite-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-finite-total-orders" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-finite-total-orders" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.inhabited-finite-total-orders" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
+	"order-theory.interval-subposets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.interval-subposets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.interval-subposets" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.interval-subposets" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
+	"order-theory.interval-subposets" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08829760823402076 shape=circle style=filled width=0.08829760823402076]
+	"order-theory.join-preserving-maps-posets" -> "foundation.small-types" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "foundation.subtype-identity-principle" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "foundation.booleans" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "foundation.evaluation-functions" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "foundation.homotopy-induction" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
+	"order-theory.join-preserving-maps-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.join-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.12992201840440357 shape=circle style=filled width=0.12992201840440357]
+	"order-theory.join-semilattices" -> "group-theory.commutative-semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.join-semilattices" -> "group-theory.semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.join-semilattices" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.join-semilattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.join-semilattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.join-semilattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.join-semilattices" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.join-semilattices" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0832982825080884 shape=circle style=filled width=0.0832982825080884]
+	"order-theory.joins-finite-families-join-semilattices" -> "group-theory.commutative-semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "group-theory.sums-of-finite-families-of-elements-commutative-semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "foundation.univalence" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "lists.finite-sequences" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
+	"order-theory.joins-finite-families-join-semilattices" -> "univalent-combinatorics.counting" [arrowhead=none color="#533A2210"]
+	"order-theory.knaster-tarski-fixed-point-theorem" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07121438510526466 shape=circle style=filled width=0.07121438510526466]
+	"order-theory.knaster-tarski-fixed-point-theorem" -> "foundation.fixed-points-endofunctions" [arrowhead=none color="#533A2210"]
+	"order-theory.knaster-tarski-fixed-point-theorem" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.knaster-tarski-fixed-point-theorem" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.knaster-tarski-fixed-point-theorem" -> "order-theory.inflattices" [arrowhead=none color="#533A2210"]
+	"order-theory.knaster-tarski-fixed-point-theorem" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.knaster-tarski-fixed-point-theorem" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
+	"order-theory.large-frames" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-frames" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-inflattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07716594899155892 shape=circle style=filled width=0.07716594899155892]
+	"order-theory.large-inflattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-inflattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.large-inflattices" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-inflattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-inflattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-inflattices" -> "order-theory.inflattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-inflattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-inflattices" -> "order-theory.lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-join-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
+	"order-theory.large-join-semilattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-join-semilattices" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-join-semilattices" -> "order-theory.bottom-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-join-semilattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-join-semilattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-join-semilattices" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-join-semilattices" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07501051229944192 shape=circle style=filled width=0.07501051229944192]
+	"order-theory.large-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-locales" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08238456255891359 shape=circle style=filled width=0.08238456255891359]
+	"order-theory.large-meet-semilattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-semilattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-semilattices" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-semilattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-semilattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-semilattices" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-semilattices" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-subsemilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08450120805741372 shape=circle style=filled width=0.08450120805741372]
+	"order-theory.large-meet-subsemilattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-subsemilattices" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-subsemilattices" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-subsemilattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-subsemilattices" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-subsemilattices" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-meet-subsemilattices" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07032305604809001 shape=circle style=filled width=0.07032305604809001]
+	"order-theory.large-posets" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.large-posets" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.large-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-posets" -> "category-theory.isomorphisms-in-large-categories" [arrowhead=none color="#533A2210"]
+	"order-theory.large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.large-posets" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-posets" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-posets" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.large-posets" -> "category-theory.large-categories" [arrowhead=none color="#533A2210"]
+	"order-theory.large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
+	"order-theory.large-preorders" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.large-preorders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.large-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07830199672637511 shape=circle style=filled width=0.07830199672637511]
+	"order-theory.large-quotient-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.large-subsuplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.large-meet-subsemilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.large-subframes" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-quotient-locales" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07501051229944192 shape=circle style=filled width=0.07501051229944192]
+	"order-theory.large-strict-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-orders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-orders" -> "order-theory.strict-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-orders" -> "order-theory.large-strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-orders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-orders" -> "foundation.negation" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-orders" -> "order-theory.similarity-of-elements-large-strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-orders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-orders" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-orders" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.large-strict-preorders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-preorders" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-preorders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.large-strict-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
+	"order-theory.large-subframes" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.large-subsuplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.large-meet-subsemilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subframes" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subposets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"order-theory.large-subposets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subposets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subposets" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subposets" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subposets" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subpreorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.large-subpreorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subpreorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subsuplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"order-theory.large-subsuplattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subsuplattices" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subsuplattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-subsuplattices" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07716594899155892 shape=circle style=filled width=0.07716594899155892]
+	"order-theory.large-suplattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-suplattices" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-suplattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.large-suplattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-suplattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.large-suplattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-suplattices" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.large-suplattices" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.lattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
+	"order-theory.lattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.lattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.lattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.lattices" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.09370425713316365 shape=circle style=filled width=0.09370425713316365]
+	"order-theory.least-upper-bounds-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-large-posets" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-large-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-large-posets" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.10796691391152884 shape=circle style=filled width=0.10796691391152884]
+	"order-theory.least-upper-bounds-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-posets" -> "foundation.booleans" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-posets" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.least-upper-bounds-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
+	"order-theory.locales" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.locales" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.locales" -> "order-theory.frames" [arrowhead=none color="#533A2210"]
+	"order-theory.locales" -> "order-theory.meet-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.locales" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.locales" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.locales" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.locales" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.locally-finite-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.locally-finite-posets" -> "order-theory.interval-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.locally-finite-posets" -> "order-theory.finite-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.locally-finite-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.lower-bounds-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
+	"order-theory.lower-bounds-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.lower-bounds-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.lower-bounds-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.lower-bounds-large-posets" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.lower-bounds-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"order-theory.lower-bounds-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.lower-sets-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.lower-sets-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.lower-sets-large-posets" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.lower-types-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.lower-types-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.maximal-chains-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.maximal-chains-posets" -> "order-theory.maximal-chains-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.maximal-chains-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.maximal-chains-posets" -> "order-theory.chains-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.maximal-chains-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.maximal-chains-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.maximal-chains-preorders" -> "order-theory.chains-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.13422048566473516 shape=circle style=filled width=0.13422048566473516]
+	"order-theory.meet-semilattices" -> "group-theory.commutative-semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-semilattices" -> "group-theory.semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-semilattices" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-semilattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-semilattices" -> "order-theory.lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-semilattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-semilattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-semilattices" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-semilattices" -> "group-theory.isomorphisms-semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"order-theory.meet-suplattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-suplattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-suplattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.meet-suplattices" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0811502671200689 shape=circle style=filled width=0.0811502671200689]
+	"order-theory.meets-finite-families-meet-semilattices" -> "group-theory.commutative-semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "group-theory.sums-of-finite-families-of-elements-commutative-semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "foundation.univalence" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "lists.finite-sequences" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
+	"order-theory.meets-finite-families-meet-semilattices" -> "univalent-combinatorics.counting" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.10572350755845444 shape=circle style=filled width=0.10572350755845444]
+	"order-theory.nuclei-large-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "order-theory.large-meet-subsemilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "order-theory.homomorphisms-large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.nuclei-large-locales" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
+	"order-theory.opposite-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-large-posets" -> "order-theory.opposite-large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-large-posets" -> "foundation.large-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-large-posets" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"order-theory.opposite-large-preorders" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-large-preorders" -> "foundation.large-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-large-preorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"order-theory.opposite-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-posets" -> "order-theory.opposite-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
+	"order-theory.opposite-preorders" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.opposite-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08344959649748425 shape=circle style=filled width=0.08344959649748425]
+	"order-theory.order-preserving-maps-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-large-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-large-posets" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07700228825802675 shape=circle style=filled width=0.07700228825802675]
+	"order-theory.order-preserving-maps-large-preorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-large-preorders" -> "foundation-core.homotopies" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-large-preorders" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-large-preorders" -> "order-theory.similarity-of-elements-large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
+	"order-theory.order-preserving-maps-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-posets" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
+	"order-theory.order-preserving-maps-preorders" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-preorders" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-preorders" -> "foundation.subtype-identity-principle" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-preorders" -> "foundation.homotopy-induction" [arrowhead=none color="#533A2210"]
+	"order-theory.order-preserving-maps-preorders" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.ordinals" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"order-theory.ordinals" -> "order-theory.well-founded-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.ordinals" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.ordinals" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.ordinals" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.ordinals" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.ordinals" -> "order-theory.transitive-well-founded-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07156780854205468 shape=circle style=filled width=0.07156780854205468]
+	"order-theory.posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.posets" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.posets" -> "category-theory.categories" [arrowhead=none color="#533A2210"]
+	"order-theory.posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.posets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.posets" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.posets" -> "foundation.injective-maps" [arrowhead=none color="#533A2210"]
+	"order-theory.powers-of-large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"order-theory.powers-of-large-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.powers-of-large-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.powers-of-large-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.powers-of-large-locales" -> "order-theory.dependent-products-large-locales" [arrowhead=none color="#533A2210"]
+	"order-theory.powers-of-large-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
+	"order-theory.powers-of-large-locales" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.powers-of-large-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.powers-of-large-locales" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.powers-of-large-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-decidable-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.precategory-of-decidable-total-orders" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-decidable-total-orders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-decidable-total-orders" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-decidable-total-orders" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-decidable-total-orders" -> "order-theory.decidable-total-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-finite-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.precategory-of-finite-posets" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-finite-posets" -> "order-theory.finite-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-finite-posets" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-finite-posets" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-finite-posets" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-finite-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.precategory-of-finite-total-orders" -> "order-theory.finite-total-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-finite-total-orders" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-finite-total-orders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-finite-total-orders" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-finite-total-orders" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-inhabited-finite-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.precategory-of-inhabited-finite-total-orders" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-inhabited-finite-total-orders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-inhabited-finite-total-orders" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-inhabited-finite-total-orders" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-inhabited-finite-total-orders" -> "order-theory.inhabited-finite-total-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.precategory-of-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-posets" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-posets" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.precategory-of-total-orders" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-total-orders" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-total-orders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-total-orders" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.precategory-of-total-orders" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
+	"order-theory.preorders" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.preorders" -> "foundation.negation" [arrowhead=none color="#533A2210"]
+	"order-theory.preorders" -> "foundation.negated-equality" [arrowhead=none color="#533A2210"]
+	"order-theory.preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.principal-lower-sets-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"order-theory.principal-lower-sets-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.principal-lower-sets-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.principal-lower-sets-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.principal-lower-sets-large-posets" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.principal-lower-sets-large-posets" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.principal-upper-sets-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
+	"order-theory.principal-upper-sets-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.principal-upper-sets-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.principal-upper-sets-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.principal-upper-sets-large-posets" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.principal-upper-sets-large-posets" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.reflective-galois-connections-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.reflective-galois-connections-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.reflective-galois-connections-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.reflective-galois-connections-large-posets" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"order-theory.resizing-posets" -> "foundation.small-types" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" -> "foundation.injective-maps" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" -> "foundation.negation" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" -> "foundation.negated-equality" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" -> "order-theory.resizing-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-posets" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.resizing-preorders" -> "foundation.small-types" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-preorders" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-preorders" -> "foundation.negation" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-preorders" -> "foundation.negated-equality" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.resizing-suplattices" -> "foundation.small-types" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-suplattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-suplattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-suplattices" -> "order-theory.resizing-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-suplattices" -> "foundation.injective-maps" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-suplattices" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-suplattices" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-suplattices" -> "foundation.negation" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-suplattices" -> "foundation.negated-equality" [arrowhead=none color="#533A2210"]
+	"order-theory.resizing-suplattices" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.sequences-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
+	"order-theory.sequences-posets" -> "order-theory.sequences-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.sequences-posets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.sequences-posets" -> "lists.sequences" [arrowhead=none color="#533A2210"]
+	"order-theory.sequences-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.sequences-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.sequences-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.sequences-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.sequences-preorders" -> "lists.sequences" [arrowhead=none color="#533A2210"]
+	"order-theory.sequences-strictly-preordered-sets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.sequences-strictly-preordered-sets" -> "lists.sequences" [arrowhead=none color="#533A2210"]
+	"order-theory.sequences-strictly-preordered-sets" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06529998061608358 shape=circle style=filled width=0.06529998061608358]
+	"order-theory.similarity-of-elements-large-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-posets" -> "order-theory.similarity-of-elements-large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-posets" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
+	"order-theory.similarity-of-elements-large-preorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.10021004013899694 shape=circle style=filled width=0.10021004013899694]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "order-theory.strict-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "order-theory.large-strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "order-theory.large-strict-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "order-theory.similarity-of-elements-large-strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.09907053327553424 shape=circle style=filled width=0.09907053327553424]
+	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-preorders" -> "order-theory.large-strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-preorders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-preorders" -> "order-theory.similarity-of-elements-strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
+	"order-theory.similarity-of-elements-strict-orders" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-orders" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-orders" -> "order-theory.strict-orders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-orders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-orders" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-orders" -> "order-theory.similarity-of-elements-strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-orders" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-orders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
+	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-preorders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-order-preserving-maps-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"order-theory.similarity-of-order-preserving-maps-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-order-preserving-maps-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-order-preserving-maps-large-posets" -> "order-theory.similarity-of-order-preserving-maps-large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-order-preserving-maps-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-order-preserving-maps-large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.similarity-of-order-preserving-maps-large-preorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-order-preserving-maps-large-preorders" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.similarity-of-order-preserving-maps-large-preorders" -> "order-theory.similarity-of-elements-large-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-order-preserving-maps" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07700228825802675 shape=circle style=filled width=0.07700228825802675]
+	"order-theory.strict-order-preserving-maps" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-order-preserving-maps" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-order-preserving-maps" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
+	"order-theory.strict-orders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-orders" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-orders" -> "foundation.negation" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-orders" -> "order-theory.similarity-of-elements-strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-orders" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-orders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.strict-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-preorders" -> "foundation.negation" [arrowhead=none color="#533A2210"]
+	"order-theory.strict-preorders" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "lists.sequences" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "order-theory.strict-order-preserving-maps" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "order-theory.sequences-strictly-preordered-sets" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-inflationary-maps-strict-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
+	"order-theory.strictly-inflationary-maps-strict-preorders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-inflationary-maps-strict-preorders" -> "order-theory.strict-order-preserving-maps" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-preordered-sets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05857862241641752 shape=circle style=filled width=0.05857862241641752]
+	"order-theory.strictly-preordered-sets" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-preordered-sets" -> "foundation.negation" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-preordered-sets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.strictly-preordered-sets" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
+	"order-theory.subposets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
+	"order-theory.subposets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.subposets" -> "order-theory.subpreorders" [arrowhead=none color="#533A2210"]
+	"order-theory.subposets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.subposets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.subpreorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.053631769453388635 shape=circle style=filled width=0.053631769453388635]
+	"order-theory.subpreorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.subpreorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
+	"order-theory.suplattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.suplattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.suplattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.suplattices" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.suplattices" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
+	"order-theory.supremum-preserving-maps-posets" -> "foundation.small-types" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "foundation.subtype-identity-principle" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "order-theory.join-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "foundation.booleans" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "foundation.evaluation-functions" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "foundation.homotopy-induction" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
+	"order-theory.supremum-preserving-maps-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.top-elements-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.top-elements-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.top-elements-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.top-elements-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.top-elements-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.top-elements-posets" -> "order-theory.top-elements-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.top-elements-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.top-elements-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.11520267728876608 shape=circle style=filled width=0.11520267728876608]
+	"order-theory.total-orders" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.total-orders" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.total-orders" -> "foundation.disjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.total-orders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.total-orders" -> "order-theory.total-preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.total-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.total-orders" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.total-orders" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
+	"order-theory.total-orders" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.total-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.total-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.total-preorders" -> "foundation.disjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.total-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.transitive-well-founded-relations" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
+	"order-theory.transitive-well-founded-relations" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.transitive-well-founded-relations" -> "order-theory.well-founded-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.transposition-inequalities-along-order-preserving-retractions-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.transposition-inequalities-along-order-preserving-retractions-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.transposition-inequalities-along-order-preserving-retractions-posets" -> "foundation.retractions" [arrowhead=none color="#533A2210"]
+	"order-theory.transposition-inequalities-along-order-preserving-retractions-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" -> "foundation.sections" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-bounds-chains-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.upper-bounds-chains-posets" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-bounds-chains-posets" -> "foundation-core.propositions" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-bounds-chains-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-bounds-chains-posets" -> "order-theory.chains-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-bounds-chains-posets" -> "foundation.existential-quantification" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-bounds-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
+	"order-theory.upper-bounds-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-bounds-large-posets" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-bounds-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-bounds-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-bounds-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"order-theory.upper-bounds-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-sets-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
+	"order-theory.upper-sets-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.upper-sets-large-posets" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
+	"order-theory.well-founded-relations" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.060901553009402865 shape=circle style=filled width=0.060901553009402865]
+	"order-theory.well-founded-relations" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
+	"order-theory.well-founded-relations" -> "order-theory.accessible-elements-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.well-founded-relations" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
+	"order-theory.zorns-lemma" -> "foundation-core.coproduct-types" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" -> "order-theory.upper-bounds-chains-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" -> "order-theory.chains-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" -> "foundation.existential-quantification" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" -> "foundation-core.propositions" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" -> "order-theory.top-elements-posets" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
+	"order-theory.zorns-lemma" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
+	"organic-chemistry.alcohols" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
+	"organic-chemistry.alcohols" -> "foundation.decidable-subtypes" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alcohols" -> "foundation.negation" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alcohols" -> "foundation.unordered-pairs" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alcohols" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alcohols" -> "organic-chemistry.saturated-carbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alkanes" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
+	"organic-chemistry.alkanes" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alkanes" -> "organic-chemistry.saturated-carbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alkenes" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
+	"organic-chemistry.alkenes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alkenes" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alkenes" -> "organic-chemistry.saturated-carbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alkenes" -> "foundation.embeddings" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alkynes" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
+	"organic-chemistry.alkynes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alkynes" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alkynes" -> "organic-chemistry.saturated-carbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.alkynes" -> "foundation.embeddings" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.08612780223548151 shape=circle style=filled width=0.08612780223548151]
+	"organic-chemistry.ethane" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "organic-chemistry.alkanes" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "graph-theory.finite-graphs" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "foundation.unordered-pairs" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "foundation.embeddings" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "finite-group-theory.tetrahedra-in-3-space" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "foundation.injective-maps" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "foundation.decidable-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "foundation.univalence" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "foundation.decidable-propositions" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "foundation.empty-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "foundation.torsorial-type-families" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.ethane" -> "univalent-combinatorics.counting" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.hydrocarbons" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
+	"organic-chemistry.hydrocarbons" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.hydrocarbons" -> "graph-theory.connected-undirected-graphs" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.hydrocarbons" -> "graph-theory.finite-graphs" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.hydrocarbons" -> "foundation.negation" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.hydrocarbons" -> "foundation.unordered-pairs" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.hydrocarbons" -> "foundation.embeddings" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.hydrocarbons" -> "finite-group-theory.tetrahedra-in-3-space" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.hydrocarbons" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.methane" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
+	"organic-chemistry.methane" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.methane" -> "organic-chemistry.alkanes" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.methane" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.methane" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.methane" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.methane" -> "foundation.empty-types" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.methane" -> "finite-group-theory.tetrahedra-in-3-space" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.methane" -> "univalent-combinatorics.counting" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.saturated-carbons" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
+	"organic-chemistry.saturated-carbons" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.saturated-carbons" -> "foundation.unordered-pairs" [arrowhead=none color="#07C85110"]
+	"organic-chemistry.saturated-carbons" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
+	"orthogonal-factorization-systems.anodyne-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
+	"orthogonal-factorization-systems.anodyne-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.anodyne-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.anodyne-maps" -> "synthetic-homotopy-theory.cocartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.anodyne-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.anodyne-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.anodyne-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.cd-structures" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.cd-structures" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.cellular-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.cellular-maps" -> "foundation.truncation-levels" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.cellular-maps" -> "foundation.connected-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.cellular-maps" -> "orthogonal-factorization-systems.mere-lifting-properties" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.closed-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.055481681563074876 shape=circle style=filled width=0.055481681563074876]
+	"orthogonal-factorization-systems.closed-modalities" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.closed-modalities" -> "orthogonal-factorization-systems.sigma-closed-reflective-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.closed-modalities" -> "synthetic-homotopy-theory.joins-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.closed-modalities" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.closed-modalities" -> "orthogonal-factorization-systems.reflective-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.closed-modalities" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.closed-modalities" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.closed-modalities" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.closed-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07330937243946685 shape=circle style=filled width=0.07330937243946685]
+	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.continuations" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.evaluation-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "orthogonal-factorization-systems.large-lawvere-tierney-topologies" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-lifts-families-of-elements" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.double-lifts-families-of-elements" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-negation-sheaves" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
+	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.negation" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.irrefutable-propositions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-negation-sheaves" -> "orthogonal-factorization-systems.null-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation-core.propositions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.empty-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-double-lifts-families-of-elements" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08700221858486124 shape=circle style=filled width=0.08700221858486124]
+	"orthogonal-factorization-systems.extensions-double-lifts-families-of-elements" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-double-lifts-families-of-elements" -> "foundation-core.homotopies" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-double-lifts-families-of-elements" -> "orthogonal-factorization-systems.double-lifts-families-of-elements" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-lifts-families-of-elements" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08858290011870161 shape=circle style=filled width=0.08858290011870161]
+	"orthogonal-factorization-systems.extensions-lifts-families-of-elements" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-lifts-families-of-elements" -> "foundation-core.homotopies" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.102819789765237 shape=circle style=filled width=0.102819789765237]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.truncation-levels" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.monomorphisms" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.embeddings" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.truncated-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.extensions-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.embeddings" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "orthogonal-factorization-systems.lifting-structures-on-squares" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.inhabited-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-global-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
+	"orthogonal-factorization-systems.factorization-operations-global-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-global-function-classes" -> "orthogonal-factorization-systems.global-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations-global-function-classes" -> "orthogonal-factorization-systems.factorization-operations-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorization-operations" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.factorization-operations" -> "orthogonal-factorization-systems.factorizations-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.subtype-identity-principle" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.univalence" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "orthogonal-factorization-systems.global-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07261775912465183 shape=circle style=filled width=0.07261775912465183]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.univalence" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "orthogonal-factorization-systems.global-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08405212848450323 shape=circle style=filled width=0.08405212848450323]
+	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.univalence" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.families-of-types-local-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.families-of-types-local-at-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.families-of-types-local-at-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.families-of-types-local-at-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.10355335285803784 shape=circle style=filled width=0.10355335285803784]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "orthogonal-factorization-systems.lifting-structures-on-squares" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.universal-property-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "orthogonal-factorization-systems.null-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.dependent-sums-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.coproducts-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.dependent-products-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.postcomposition-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.fibered-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.products-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.standard-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08479927320887588 shape=circle style=filled width=0.08479927320887588]
+	"orthogonal-factorization-systems.function-classes" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.function-classes" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.function-classes" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.function-classes" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.function-classes" -> "foundation.embeddings" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.function-classes" -> "foundation.univalence" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.function-classes" -> "foundation.equivalence-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-higher-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.06996334496256991 shape=circle style=filled width=0.06996334496256991]
+	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "foundation.small-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "foundation.path-algebra" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "orthogonal-factorization-systems.higher-modalities" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "foundation.univalence" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.09804652094354867 shape=circle style=filled width=0.09804652094354867]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.extensions-types-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.extensions-types-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.morphisms-cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.composition-algebra" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.functoriality-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.homotopies-morphisms-cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.functoriality-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.bicomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08314669315133152 shape=circle style=filled width=0.08314669315133152]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.extensions-types-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.extensions-types-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.reflective-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.global-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07700228825802675 shape=circle style=filled width=0.07700228825802675]
+	"orthogonal-factorization-systems.global-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.global-function-classes" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.global-function-classes" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.global-function-classes" -> "foundation.embeddings" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.higher-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.11553073493614786 shape=circle style=filled width=0.11553073493614786]
+	"orthogonal-factorization-systems.higher-modalities" -> "foundation.small-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.higher-modalities" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.higher-modalities" -> "orthogonal-factorization-systems.locally-small-modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.higher-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.higher-modalities" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.higher-modalities" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.higher-modalities" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.higher-modalities" -> "foundation.univalence" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.higher-modalities" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.identity-modality" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.identity-modality" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.identity-modality" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.identity-modality" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.large-lawvere-tierney-topologies" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.06192863306205975 shape=circle style=filled width=0.06192863306205975]
+	"orthogonal-factorization-systems.large-lawvere-tierney-topologies" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.large-lawvere-tierney-topologies" -> "foundation.conjunction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.large-lawvere-tierney-topologies" -> "orthogonal-factorization-systems.lawvere-tierney-topologies" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lawvere-tierney-topologies" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"orthogonal-factorization-systems.lawvere-tierney-topologies" -> "foundation.propositional-extensionality" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lawvere-tierney-topologies" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lawvere-tierney-topologies" -> "foundation.conjunction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-operations" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.lifting-operations" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-operations" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-operations" -> "foundation.sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.09635929400317636 shape=circle style=filled width=0.09635929400317636]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.higher-homotopies-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "orthogonal-factorization-systems.extensions-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "orthogonal-factorization-systems.lifts-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.commuting-tetrahedra-of-homotopies" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.path-algebra" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-families-of-elements" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07416481997178037 shape=circle style=filled width=0.07416481997178037]
+	"orthogonal-factorization-systems.lifts-families-of-elements" -> "foundation.precomposition-type-families" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-families-of-elements" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-families-of-elements" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-families-of-elements" -> "foundation.transport-along-homotopies" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08465037182409743 shape=circle style=filled width=0.08465037182409743]
+	"orthogonal-factorization-systems.lifts-maps" -> "foundation.small-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-maps" -> "foundation.truncation-levels" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-maps" -> "foundation.truncated-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.lifts-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.13194539737702993 shape=circle style=filled width=0.13194539737702993]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.extensions-types-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.extensions-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.sequential-limits" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.constant-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.singleton-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.pullback-cones" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.localizations-at-maps" -> "orthogonal-factorization-systems.localizations-at-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
+	"orthogonal-factorization-systems.localizations-at-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.localizations-at-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.locally-small-modal-operators" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.locally-small-modal-operators" -> "foundation.locally-small-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.locally-small-modal-operators" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "orthogonal-factorization-systems.families-of-types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.maps-local-at-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.mere-lifting-properties" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.mere-lifting-properties" -> "foundation.surjective-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.mere-lifting-properties" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-induction" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.0901358660478267 shape=circle style=filled width=0.0901358660478267]
+	"orthogonal-factorization-systems.modal-induction" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-induction" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-induction" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-induction" -> "foundation.multivariable-sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-induction" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-induction" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-induction" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-induction" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-induction" -> "foundation.sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-operators" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
+	"orthogonal-factorization-systems.modal-operators" -> "foundation.small-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-operators" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-subuniverse-induction" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.11027910153556753 shape=circle style=filled width=0.11027910153556753]
+	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.multivariable-sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-families-of-types" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
+	"orthogonal-factorization-systems.null-families-of-types" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-families-of-types" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-families-of-types" -> "orthogonal-factorization-systems.null-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-families-of-types" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08405212848450323 shape=circle style=filled width=0.08405212848450323]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "orthogonal-factorization-systems.maps-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.families-of-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "orthogonal-factorization-systems.null-families-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "orthogonal-factorization-systems.null-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08284268228643028 shape=circle style=filled width=0.08284268228643028]
+	"orthogonal-factorization-systems.null-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "orthogonal-factorization-systems.maps-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "foundation.sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.null-types" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.open-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
+	"orthogonal-factorization-systems.open-modalities" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.open-modalities" -> "orthogonal-factorization-systems.locally-small-modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.open-modalities" -> "orthogonal-factorization-systems.higher-modalities" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.open-modalities" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.open-modalities" -> "foundation.locally-small-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.open-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07942179611987281 shape=circle style=filled width=0.07942179611987281]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.factorizations-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.wide-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.lifting-structures-on-squares" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.factorization-operations-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.factorizations-of-maps-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.19001571357269806 shape=circle style=filled width=0.19001571357269806]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.composition-algebra" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "orthogonal-factorization-systems.lifting-structures-on-squares" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.universal-property-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.dependent-sums-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "synthetic-homotopy-theory.cocartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.coproducts-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.dependent-products-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.postcomposition-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.fibered-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.products-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "synthetic-homotopy-theory.pullback-property-pushouts" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.09504104730501613 shape=circle style=filled width=0.09504104730501613]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.12097167578182677 shape=circle style=filled width=0.12097167578182677]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.higher-homotopies-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.universal-property-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.functoriality-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.standard-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.pullback-cones" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.pullback-hom" -> "foundation.cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.raise-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.raise-modalities" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.raise-modalities" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.raise-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.raise-modalities" -> "foundation.raising-universe-levels" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.10970562338145605 shape=circle style=filled width=0.10970562338145605]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.extensions-types-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.extensions-types-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.universal-property-pullbacks" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.pullback-cones" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.cospan-diagrams" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.reflective-modalities" -> "orthogonal-factorization-systems.reflective-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
+	"orthogonal-factorization-systems.reflective-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-subuniverses" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-subuniverses" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-subuniverses" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-subuniverses" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.reflective-subuniverses" -> "orthogonal-factorization-systems.localizations-at-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.regular-cd-structures" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.sigma-closed-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.sigma-closed-modalities" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.sigma-closed-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.sigma-closed-reflective-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.sigma-closed-reflective-modalities" -> "orthogonal-factorization-systems.sigma-closed-modalities" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.sigma-closed-reflective-modalities" -> "orthogonal-factorization-systems.reflective-modalities" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.sigma-closed-reflective-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.sigma-closed-reflective-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.sigma-closed-reflective-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.sigma-closed-reflective-subuniverses" -> "orthogonal-factorization-systems.reflective-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.stable-orthogonal-factorization-systems" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.stable-orthogonal-factorization-systems" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.stable-orthogonal-factorization-systems" -> "orthogonal-factorization-systems.orthogonal-factorization-systems" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08929214202502928 shape=circle style=filled width=0.08929214202502928]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.postcomposition-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.universal-property-empty-type" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.empty-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.11531213353890911 shape=circle style=filled width=0.11531213353890911]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.families-of-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "orthogonal-factorization-systems.extensions-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.empty-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.universal-property-empty-type" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.types-separated-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.types-separated-at-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.uniquely-eliminating-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
+	"orthogonal-factorization-systems.uniquely-eliminating-modalities" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.uniquely-eliminating-modalities" -> "foundation.univalence" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.uniquely-eliminating-modalities" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.uniquely-eliminating-modalities" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.uniquely-eliminating-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.11531213353890911 shape=circle style=filled width=0.11531213353890911]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.extensions-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.extensions-types-global-subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.extensions-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.retractions" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.univalence" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.sections" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "orthogonal-factorization-systems.maps-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "synthetic-homotopy-theory.cocartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "orthogonal-factorization-systems.anodyne-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.wide-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.wide-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.wide-global-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.wide-global-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.wide-global-function-classes" -> "foundation.embeddings" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.wide-global-function-classes" -> "orthogonal-factorization-systems.global-function-classes" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.zero-modality" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
+	"orthogonal-factorization-systems.zero-modality" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.zero-modality" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
+	"orthogonal-factorization-systems.zero-modality" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
+	"polytopes.abstract-polytopes" [label="" color="#FFFFFF00" fillcolor="#9495A3" height=0.11107699691232834 shape=circle style=filled width=0.11107699691232834]
+	"polytopes.abstract-polytopes" -> "foundation.binary-relations" [arrowhead=none color="#9495A310"]
+	"polytopes.abstract-polytopes" -> "order-theory.finitely-graded-posets" [arrowhead=none color="#9495A310"]
+	"polytopes.abstract-polytopes" -> "order-theory.posets" [arrowhead=none color="#9495A310"]
+	"polytopes.abstract-polytopes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9495A310"]
+	"polytopes.abstract-polytopes" -> "foundation.contractible-types" [arrowhead=none color="#9495A310"]
+	"polytopes.abstract-polytopes" -> "foundation.disjunction" [arrowhead=none color="#9495A310"]
+	"polytopes.abstract-polytopes" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#9495A310"]
+	"polytopes.abstract-polytopes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9495A310"]
+	"primitives.characters" [label="" color="#FFFFFF00" fillcolor="#0E76C1" height=0.05 shape=circle style=filled width=0.05]
+	"primitives.characters" -> "foundation.booleans" [arrowhead=none color="#0E76C110"]
+	"primitives.floats" [label="" color="#FFFFFF00" fillcolor="#0E76C1" height=0.05 shape=circle style=filled width=0.05]
+	"primitives.floats" -> "foundation.booleans" [arrowhead=none color="#0E76C110"]
+	"primitives.floats" -> "primitives.machine-integers" [arrowhead=none color="#0E76C110"]
+	"primitives.floats" -> "primitives.strings" [arrowhead=none color="#0E76C110"]
+	"primitives.floats" -> "foundation.maybe" [arrowhead=none color="#0E76C110"]
+	"primitives.machine-integers" [label="" color="#FFFFFF00" fillcolor="#0E76C1" height=0.05 shape=circle style=filled width=0.05]
+	"primitives.strings" [label="" color="#FFFFFF00" fillcolor="#0E76C1" height=0.05 shape=circle style=filled width=0.05]
+	"primitives.strings" -> "foundation.booleans" [arrowhead=none color="#0E76C110"]
+	"primitives.strings" -> "lists.lists" [arrowhead=none color="#0E76C110"]
+	"primitives.strings" -> "primitives.characters" [arrowhead=none color="#0E76C110"]
+	"primitives.strings" -> "foundation.maybe" [arrowhead=none color="#0E76C110"]
+	"real-numbers.absolute-value-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.0791034710067478 shape=circle style=filled width=0.0791034710067478]
+	"real-numbers.absolute-value-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "real-numbers.nonnegative-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "real-numbers.maximum-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.absolute-value-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.08420208779817201 shape=circle style=filled width=0.08420208779817201]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.minkowski-multiplication-commutative-monoids" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.semigroups" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.groups" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.monoids" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "real-numbers.rational-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.11399172206676976 shape=circle style=filled width=0.11399172206676976]
+	"real-numbers.addition-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "real-numbers.arithmetically-located-dedekind-cuts" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "real-numbers.negation-lower-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "group-theory.semigroups" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "group-theory.groups" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "group-theory.monoids" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "real-numbers.addition-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "real-numbers.addition-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.minkowski-multiplication-commutative-monoids" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.semigroups" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.groups" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.monoids" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.apartness-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
+	"real-numbers.apartness-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.apartness-real-numbers" -> "foundation.large-apartness-relations" [arrowhead=none color="#B6687710"]
+	"real-numbers.apartness-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
+	"real-numbers.apartness-real-numbers" -> "foundation.negated-equality" [arrowhead=none color="#B6687710"]
+	"real-numbers.apartness-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.apartness-real-numbers" -> "foundation.large-binary-relations" [arrowhead=none color="#B6687710"]
+	"real-numbers.apartness-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.apartness-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.apartness-real-numbers" -> "foundation.apartness-relations" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07749223352929716 shape=circle style=filled width=0.07749223352929716]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.archimedean-property-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.integers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.11726487668358537 shape=circle style=filled width=0.11726487668358537]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.cauchy-sequences-complete-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.positive-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.absolute-value-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.distance-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.functoriality-disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.11563988067134143 shape=circle style=filled width=0.11563988067134143]
+	"real-numbers.dedekind-real-numbers" -> "foundation-core.truncation-levels" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.universal-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.complements-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.disjoint-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.embeddings" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.truncated-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.difference-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
+	"real-numbers.difference-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.difference-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.difference-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.difference-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.difference-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.difference-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.difference-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
+	"real-numbers.distance-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.absolute-value-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.nonnegative-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.distance-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "order-theory.large-preorders" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "order-theory.large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "real-numbers.rational-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.11487368277422248 shape=circle style=filled width=0.11487368277422248]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "order-theory.preorders" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "order-theory.posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.negation-lower-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "foundation.complements-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.inequality-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "order-theory.large-preorders" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "order-theory.large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.inequality-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "order-theory.large-preorders" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "order-theory.large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "order-theory.bottom-elements-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.inequality-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.09180005332100453 shape=circle style=filled width=0.09180005332100453]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.suprema-families-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.positive-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "order-theory.lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.subsets-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.infima-families-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-addition-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
+	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-addition-real-numbers" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.raising-universe-levels-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-addition-real-numbers" -> "metric-spaces.metric-space-of-isometries-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-addition-real-numbers" -> "metric-spaces.metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-negation-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
+	"real-numbers.isometry-negation-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-negation-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-negation-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-negation-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-negation-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-negation-real-numbers" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-negation-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.isometry-negation-real-numbers" -> "metric-spaces.metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07085919892526085 shape=circle style=filled width=0.07085919892526085]
+	"real-numbers.lower-dedekind-real-numbers" -> "foundation.truncation-levels" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "foundation.universal-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "foundation.truncated-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "order-theory.large-suplattices" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.unions-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "real-numbers.inequality-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.inhabited-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.1040395215066073 shape=circle style=filled width=0.1040395215066073]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "metric-spaces.metric-space-of-short-functions-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.positive-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.maximum-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.maximum-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "order-theory.large-join-semilattices" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "real-numbers.inequality-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.intersections-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "elementary-number-theory.maximum-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "order-theory.large-join-semilattices" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.inhabited-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.maximum-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.10726353890677727 shape=circle style=filled width=0.10726353890677727]
+	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.metric-space-of-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "foundation.binary-relations" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "foundation.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.raising-universe-levels-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "elementary-number-theory.minimum-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "foundation.intersections-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "order-theory.lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "real-numbers.inequality-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
+	"real-numbers.minimum-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "real-numbers.positive-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "real-numbers.minimum-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-real-numbers" -> "real-numbers.minimum-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07749223352929716 shape=circle style=filled width=0.07749223352929716]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.unions-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "order-theory.large-inflattices" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "real-numbers.inequality-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "order-theory.lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.inhabited-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.minimum-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.inequality-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.rational-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.retractions" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.inequality-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.sections" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"real-numbers.negation-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "foundation.disjoint-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "real-numbers.rational-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "real-numbers.negation-lower-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.negation-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.nonnegative-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
+	"real-numbers.nonnegative-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.nonnegative-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.nonnegative-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
+	"real-numbers.positive-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "group-theory.groups" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "real-numbers.arithmetically-located-dedekind-cuts" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.positive-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
+	"real-numbers.raising-universe-levels-real-numbers" -> "metric-spaces.metric-space-of-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.raising-universe-levels" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.inhabited-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.raising-universe-levels-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
+	"real-numbers.rational-lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
+	"real-numbers.rational-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "foundation.sections" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "foundation.embeddings" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "real-numbers.rational-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "foundation.retractions" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "real-numbers.raising-universe-levels-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
+	"real-numbers.rational-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.rational-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.disjoint-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.complements-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.inhabited-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.disjoint-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.complements-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.inhabited-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.similarity-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
+	"real-numbers.similarity-real-numbers" -> "order-theory.large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.similarity-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
+	"real-numbers.similarity-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.similarity-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.similarity-real-numbers" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.similarity-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.similarity-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.similarity-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.12826066813621598 shape=circle style=filled width=0.12826066813621598]
+	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.arithmetically-located-dedekind-cuts" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.large-binary-relations" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "foundation.functoriality-disjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.subsets-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
+	"real-numbers.subsets-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.subsets-real-numbers" -> "foundation.images-subtypes" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07749223352929716 shape=circle style=filled width=0.07749223352929716]
+	"real-numbers.suprema-families-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "real-numbers.positive-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "real-numbers.subsets-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.suprema-families-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07156780854205468 shape=circle style=filled width=0.07156780854205468]
+	"real-numbers.upper-dedekind-real-numbers" -> "foundation.truncation-levels" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "foundation.universal-quantification" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "foundation.truncated-types" [arrowhead=none color="#B6687710"]
+	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
+	"reflection.abstractions" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
+	"reflection.abstractions" -> "primitives.strings" [arrowhead=none color="#00000010"]
+	"reflection.arguments" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
+	"reflection.boolean-reflection" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
+	"reflection.boolean-reflection" -> "foundation-core.coproduct-types" [arrowhead=none color="#00000010"]
+	"reflection.boolean-reflection" -> "foundation.booleans" [arrowhead=none color="#00000010"]
+	"reflection.boolean-reflection" -> "foundation-core.empty-types" [arrowhead=none color="#00000010"]
+	"reflection.boolean-reflection" -> "foundation.decidable-types" [arrowhead=none color="#00000010"]
+	"reflection.definitions" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.07683827893814787 shape=circle style=filled width=0.07683827893814787]
+	"reflection.definitions" -> "reflection.literals" [arrowhead=none color="#00000010"]
+	"reflection.definitions" -> "reflection.abstractions" [arrowhead=none color="#00000010"]
+	"reflection.definitions" -> "reflection.terms" [arrowhead=none color="#00000010"]
+	"reflection.definitions" -> "reflection.names" [arrowhead=none color="#00000010"]
+	"reflection.definitions" -> "lists.lists" [arrowhead=none color="#00000010"]
+	"reflection.definitions" -> "reflection.arguments" [arrowhead=none color="#00000010"]
+	"reflection.definitions" -> "foundation.empty-types" [arrowhead=none color="#00000010"]
+	"reflection.erasing-equality" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
+	"reflection.fixity" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
+	"reflection.fixity" -> "reflection.names" [arrowhead=none color="#00000010"]
+	"reflection.fixity" -> "primitives.floats" [arrowhead=none color="#00000010"]
+	"reflection.fixity" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#00000010"]
+	"reflection.group-solver" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.10959056763571512 shape=circle style=filled width=0.10959056763571512]
+	"reflection.group-solver" -> "lists.concatenation-lists" [arrowhead=none color="#00000010"]
+	"reflection.group-solver" -> "group-theory.groups" [arrowhead=none color="#00000010"]
+	"reflection.group-solver" -> "foundation.decidable-types" [arrowhead=none color="#00000010"]
+	"reflection.group-solver" -> "lists.functoriality-lists" [arrowhead=none color="#00000010"]
+	"reflection.group-solver" -> "lists.lists" [arrowhead=none color="#00000010"]
+	"reflection.group-solver" -> "lists.reversing-lists" [arrowhead=none color="#00000010"]
+	"reflection.group-solver" -> "lists.tuples" [arrowhead=none color="#00000010"]
+	"reflection.literals" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
+	"reflection.literals" -> "primitives.strings" [arrowhead=none color="#00000010"]
+	"reflection.literals" -> "reflection.metavariables" [arrowhead=none color="#00000010"]
+	"reflection.literals" -> "primitives.machine-integers" [arrowhead=none color="#00000010"]
+	"reflection.literals" -> "reflection.names" [arrowhead=none color="#00000010"]
+	"reflection.literals" -> "primitives.characters" [arrowhead=none color="#00000010"]
+	"reflection.literals" -> "primitives.floats" [arrowhead=none color="#00000010"]
+	"reflection.metavariables" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
+	"reflection.metavariables" -> "foundation.booleans" [arrowhead=none color="#00000010"]
+	"reflection.metavariables" -> "primitives.strings" [arrowhead=none color="#00000010"]
+	"reflection.metavariables" -> "lists.lists" [arrowhead=none color="#00000010"]
+	"reflection.names" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
+	"reflection.names" -> "foundation.booleans" [arrowhead=none color="#00000010"]
+	"reflection.names" -> "primitives.machine-integers" [arrowhead=none color="#00000010"]
+	"reflection.names" -> "primitives.strings" [arrowhead=none color="#00000010"]
+	"reflection.precategory-solver" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.08700221858486124 shape=circle style=filled width=0.08700221858486124]
+	"reflection.precategory-solver" -> "lists.concatenation-lists" [arrowhead=none color="#00000010"]
+	"reflection.precategory-solver" -> "reflection.type-checking-monad" [arrowhead=none color="#00000010"]
+	"reflection.precategory-solver" -> "category-theory.precategories" [arrowhead=none color="#00000010"]
+	"reflection.precategory-solver" -> "reflection.terms" [arrowhead=none color="#00000010"]
+	"reflection.precategory-solver" -> "lists.lists" [arrowhead=none color="#00000010"]
+	"reflection.precategory-solver" -> "reflection.arguments" [arrowhead=none color="#00000010"]
+	"reflection.rewriting" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
+	"reflection.terms" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
+	"reflection.terms" -> "primitives.strings" [arrowhead=none color="#00000010"]
+	"reflection.terms" -> "reflection.abstractions" [arrowhead=none color="#00000010"]
+	"reflection.terms" -> "reflection.literals" [arrowhead=none color="#00000010"]
+	"reflection.terms" -> "reflection.metavariables" [arrowhead=none color="#00000010"]
+	"reflection.terms" -> "reflection.names" [arrowhead=none color="#00000010"]
+	"reflection.terms" -> "lists.lists" [arrowhead=none color="#00000010"]
+	"reflection.terms" -> "reflection.arguments" [arrowhead=none color="#00000010"]
+	"reflection.type-checking-monad" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.09477519770089146 shape=circle style=filled width=0.09477519770089146]
+	"reflection.type-checking-monad" -> "primitives.strings" [arrowhead=none color="#00000010"]
+	"reflection.type-checking-monad" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#00000010"]
+	"reflection.type-checking-monad" -> "reflection.metavariables" [arrowhead=none color="#00000010"]
+	"reflection.type-checking-monad" -> "reflection.definitions" [arrowhead=none color="#00000010"]
+	"reflection.type-checking-monad" -> "reflection.terms" [arrowhead=none color="#00000010"]
+	"reflection.type-checking-monad" -> "foundation.booleans" [arrowhead=none color="#00000010"]
+	"reflection.type-checking-monad" -> "reflection.names" [arrowhead=none color="#00000010"]
+	"reflection.type-checking-monad" -> "lists.lists" [arrowhead=none color="#00000010"]
+	"reflection.type-checking-monad" -> "reflection.arguments" [arrowhead=none color="#00000010"]
+	"ring-theory.additive-orders-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
+	"ring-theory.additive-orders-of-elements-rings" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.additive-orders-of-elements-rings" -> "group-theory.subgroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.additive-orders-of-elements-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.additive-orders-of-elements-rings" -> "group-theory.normal-subgroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.additive-orders-of-elements-rings" -> "group-theory.subsets-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.additive-orders-of-elements-rings" -> "group-theory.orders-of-elements-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.additive-orders-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.additive-orders-of-elements-rings" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.algebras-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07226947050238228 shape=circle style=filled width=0.07226947050238228]
+	"ring-theory.algebras-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.algebras-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-sequences-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
+	"ring-theory.arithmetic-sequences-semirings" -> "foundation.binary-transport" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-sequences-semirings" -> "lists.sequences" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-sequences-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-sequences-semirings" -> "group-theory.arithmetic-sequences-semigroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-sequences-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-series-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
+	"ring-theory.arithmetic-series-semirings" -> "elementary-number-theory.triangular-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-series-semirings" -> "ring-theory.arithmetic-sequences-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-series-semirings" -> "ring-theory.partial-sums-sequences-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-series-semirings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-series-semirings" -> "lists.finite-sequences" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-series-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-series-semirings" -> "elementary-number-theory.commutative-semiring-of-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.arithmetic-series-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"ring-theory.binomial-theorem-rings" -> "linear-algebra.finite-sequences-in-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-rings" -> "ring-theory.binomial-theorem-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-rings" -> "ring-theory.sums-of-finite-sequences-of-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-rings" -> "ring-theory.powers-of-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-rings" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-rings" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.14180738900393866 shape=circle style=filled width=0.14180738900393866]
+	"ring-theory.binomial-theorem-semirings" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" -> "linear-algebra.finite-sequences-in-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" -> "ring-theory.powers-of-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.binomial-theorem-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"ring-theory.category-of-cyclic-rings" -> "order-theory.large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-cyclic-rings" -> "category-theory.large-precategories" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-cyclic-rings" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-cyclic-rings" -> "category-theory.categories" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-cyclic-rings" -> "ring-theory.homomorphisms-cyclic-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-cyclic-rings" -> "ring-theory.precategory-of-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-cyclic-rings" -> "ring-theory.cyclic-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-cyclic-rings" -> "ring-theory.category-of-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-cyclic-rings" -> "category-theory.large-categories" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.category-of-rings" -> "category-theory.large-categories" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-rings" -> "category-theory.categories" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-rings" -> "ring-theory.precategory-of-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.category-of-rings" -> "ring-theory.isomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.central-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
+	"ring-theory.central-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.central-elements-rings" -> "ring-theory.central-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.central-elements-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
+	"ring-theory.central-elements-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.central-elements-semirings" -> "group-theory.central-elements-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.characteristics-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.characteristics-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.characteristics-rings" -> "ring-theory.kernels-of-ring-homomorphisms" [arrowhead=none color="#1A127710"]
+	"ring-theory.characteristics-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.characteristics-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.commuting-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
+	"ring-theory.commuting-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.commuting-elements-rings" -> "group-theory.commuting-elements-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
+	"ring-theory.congruence-relations-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-rings" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-rings" -> "group-theory.congruence-relations-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-rings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-rings" -> "ring-theory.congruence-relations-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-rings" -> "foundation.equivalence-relations" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07433472814399888 shape=circle style=filled width=0.07433472814399888]
+	"ring-theory.congruence-relations-semirings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-semirings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-semirings" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-semirings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-semirings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.congruence-relations-semirings" -> "foundation.equivalence-relations" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.11243164449837473 shape=circle style=filled width=0.11243164449837473]
+	"ring-theory.cyclic-rings" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "foundation.fibers-of-maps" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "group-theory.cyclic-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "foundation.surjective-maps" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.cyclic-rings" -> "group-theory.generating-elements-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "ring-theory.ring-extensions-rational-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.067391628732453 shape=circle style=filled width=0.067391628732453]
+	"ring-theory.dependent-products-rings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" -> "group-theory.dependent-products-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" -> "ring-theory.dependent-products-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
+	"ring-theory.dependent-products-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-semirings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-semirings" -> "group-theory.dependent-products-commutative-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-semirings" -> "group-theory.dependent-products-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-semirings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.dependent-products-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.division-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.division-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.division-rings" -> "ring-theory.trivial-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.division-rings" -> "foundation.negated-equality" [arrowhead=none color="#1A127710"]
+	"ring-theory.division-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.free-rings-with-one-generator" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.free-rings-with-one-generator" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.free-rings-with-one-generator" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.full-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
+	"ring-theory.full-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.full-ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.full-ideals-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.full-ideals-rings" -> "foundation.full-subtypes" [arrowhead=none color="#1A127710"]
+	"ring-theory.full-ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.full-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.full-ideals-rings" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.full-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
+	"ring-theory.function-rings" -> "foundation.evaluation-functions" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-rings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-rings" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-rings" -> "foundation.constant-maps" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
+	"ring-theory.function-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-semirings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.function-semirings" -> "ring-theory.dependent-products-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.generating-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.generating-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.generating-elements-rings" -> "group-theory.generating-elements-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.geometric-sequences-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08299482691834507 shape=circle style=filled width=0.08299482691834507]
+	"ring-theory.geometric-sequences-semirings" -> "foundation.binary-transport" [arrowhead=none color="#1A127710"]
+	"ring-theory.geometric-sequences-semirings" -> "lists.sequences" [arrowhead=none color="#1A127710"]
+	"ring-theory.geometric-sequences-semirings" -> "ring-theory.powers-of-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.geometric-sequences-semirings" -> "group-theory.arithmetic-sequences-semigroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.geometric-sequences-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.geometric-sequences-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
+	"ring-theory.groups-of-units-rings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "category-theory.functors-large-precategories" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "group-theory.cores-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "group-theory.submonoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "group-theory.precategory-of-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "ring-theory.precategory-of-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.groups-of-units-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07330937243946685 shape=circle style=filled width=0.07330937243946685]
+	"ring-theory.homomorphisms-cyclic-rings" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-cyclic-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-cyclic-rings" -> "ring-theory.cyclic-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-cyclic-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-ring-extensions-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.homomorphisms-ring-extensions-rational-numbers" -> "ring-theory.ring-extensions-rational-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-ring-extensions-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.10440266230183348 shape=circle style=filled width=0.10440266230183348]
+	"ring-theory.homomorphisms-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-rings" -> "ring-theory.homomorphisms-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-rings" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-rings" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.09570244044334736 shape=circle style=filled width=0.09570244044334736]
+	"ring-theory.homomorphisms-semirings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-semirings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-semirings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-semirings" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-semirings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.homomorphisms-semirings" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.12416245902899892 shape=circle style=filled width=0.12416245902899892]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "lists.concatenation-lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "foundation.logical-equivalences" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "foundation.fibers-of-maps" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "order-theory.reflective-galois-connections-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "lists.functoriality-lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "lists.lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-generated-by-subsets-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.12013449149639914 shape=circle style=filled width=0.12013449149639914]
+	"ring-theory.ideals-rings" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "foundation.binary-transport" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "ring-theory.congruence-relations-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "group-theory.congruence-relations-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-rings" -> "foundation.equivalence-relations" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.089855504976604 shape=circle style=filled width=0.089855504976604]
+	"ring-theory.ideals-semirings" -> "ring-theory.subsets-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ideals-semirings" -> "group-theory.submonoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.idempotent-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.idempotent-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.initial-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.initial-rings" -> "category-theory.initial-objects-large-categories" [arrowhead=none color="#1A127710"]
+	"ring-theory.initial-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.initial-rings" -> "ring-theory.category-of-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.integer-multiples-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.11343701453127879 shape=circle style=filled width=0.11343701453127879]
+	"ring-theory.integer-multiples-of-elements-rings" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.integer-multiples-of-elements-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.integer-multiples-of-elements-rings" -> "ring-theory.commuting-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.integer-multiples-of-elements-rings" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.integer-multiples-of-elements-rings" -> "ring-theory.multiples-of-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.integer-multiples-of-elements-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.integer-multiples-of-elements-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.integer-multiples-of-elements-rings" -> "group-theory.integer-multiples-of-elements-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.integer-multiples-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.intersections-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
+	"ring-theory.intersections-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.intersections-ideals-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.intersections-ideals-rings" -> "foundation.intersections-subtypes" [arrowhead=none color="#1A127710"]
+	"ring-theory.intersections-ideals-rings" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.intersections-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.intersections-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.intersections-ideals-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.intersections-ideals-semirings" -> "foundation.intersections-subtypes" [arrowhead=none color="#1A127710"]
+	"ring-theory.intersections-ideals-semirings" -> "ring-theory.ideals-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.intersections-ideals-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.intersections-ideals-semirings" -> "ring-theory.subsets-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.invariant-basis-property-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.invariant-basis-property-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.invariant-basis-property-rings" -> "ring-theory.isomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.invariant-basis-property-rings" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.invariant-basis-property-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.invertible-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.11209451736914716 shape=circle style=filled width=0.11209451736914716]
+	"ring-theory.invertible-elements-rings" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.invertible-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.invertible-elements-rings" -> "foundation.contractible-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.invertible-elements-rings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.invertible-elements-rings" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.11822915412357952 shape=circle style=filled width=0.11822915412357952]
+	"ring-theory.isomorphisms-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "group-theory.isomorphisms-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.contractible-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.homotopy-induction" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.implicit-function-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.structure-identity-principle" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "foundation.multivariable-homotopies" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.isomorphisms-rings" -> "ring-theory.precategory-of-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
+	"ring-theory.joins-ideals-rings" -> "order-theory.large-suplattices" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-ideals-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-ideals-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-ideals-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-ideals-rings" -> "ring-theory.ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-left-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
+	"ring-theory.joins-left-ideals-rings" -> "order-theory.large-suplattices" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-left-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-left-ideals-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-left-ideals-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-left-ideals-rings" -> "ring-theory.left-ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-left-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-left-ideals-rings" -> "ring-theory.poset-of-left-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-left-ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-left-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-right-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
+	"ring-theory.joins-right-ideals-rings" -> "order-theory.large-suplattices" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-right-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-right-ideals-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-right-ideals-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-right-ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-right-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-right-ideals-rings" -> "ring-theory.right-ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-right-ideals-rings" -> "ring-theory.poset-of-right-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.joins-right-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.kernels-of-ring-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.kernels-of-ring-homomorphisms" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.kernels-of-ring-homomorphisms" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.kernels-of-ring-homomorphisms" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.kernels-of-ring-homomorphisms" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.kernels-of-ring-homomorphisms" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.kernels-of-ring-homomorphisms" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.12086734486480535 shape=circle style=filled width=0.12086734486480535]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "lists.concatenation-lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "foundation.logical-equivalences" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "foundation.fibers-of-maps" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "order-theory.reflective-galois-connections-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "ring-theory.poset-of-left-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "lists.functoriality-lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "lists.lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-generated-by-subsets-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
+	"ring-theory.left-ideals-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.left-ideals-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.local-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.local-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.local-rings" -> "foundation.disjunction" [arrowhead=none color="#1A127710"]
+	"ring-theory.local-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.localizations-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08435178051687288 shape=circle style=filled width=0.08435178051687288]
+	"ring-theory.localizations-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.localizations-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.localizations-rings" -> "foundation.fibers-of-maps" [arrowhead=none color="#1A127710"]
+	"ring-theory.localizations-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.localizations-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.localizations-rings" -> "foundation.contractible-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.localizations-rings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.localizations-rings" -> "foundation.contractible-maps" [arrowhead=none color="#1A127710"]
+	"ring-theory.maximal-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.multiples-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
+	"ring-theory.multiples-of-elements-rings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.multiples-of-elements-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.multiples-of-elements-rings" -> "group-theory.multiples-of-elements-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.multiples-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.multiplicative-orders-of-units-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.nil-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.nil-ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nil-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nil-ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nil-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nil-ideals-rings" -> "ring-theory.nilpotent-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nilpotent-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
+	"ring-theory.nilpotent-elements-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nilpotent-elements-rings" -> "ring-theory.nilpotent-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nilpotent-elements-rings" -> "ring-theory.powers-of-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nilpotent-elements-rings" -> "foundation.existential-quantification" [arrowhead=none color="#1A127710"]
+	"ring-theory.nilpotent-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nilpotent-elements-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
+	"ring-theory.nilpotent-elements-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.nilpotent-elements-semirings" -> "ring-theory.binomial-theorem-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nilpotent-elements-semirings" -> "foundation.existential-quantification" [arrowhead=none color="#1A127710"]
+	"ring-theory.nilpotent-elements-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.nilpotent-elements-semirings" -> "ring-theory.powers-of-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.opposite-ring-extensions-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.opposite-ring-extensions-rational-numbers" -> "ring-theory.ring-extensions-rational-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.opposite-ring-extensions-rational-numbers" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.opposite-ring-extensions-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.opposite-ring-extensions-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.opposite-ring-extensions-rational-numbers" -> "ring-theory.opposite-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.opposite-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.opposite-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.partial-sums-sequences-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.partial-sums-sequences-semirings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.partial-sums-sequences-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.partial-sums-sequences-semirings" -> "lists.sequences" [arrowhead=none color="#1A127710"]
+	"ring-theory.partial-sums-sequences-semirings" -> "lists.finite-sequences" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.poset-of-cyclic-rings" -> "order-theory.large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-cyclic-rings" -> "ring-theory.category-of-cyclic-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
+	"ring-theory.poset-of-ideals-rings" -> "order-theory.large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-ideals-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-ideals-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-ideals-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-ideals-rings" -> "order-theory.large-preorders" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-ideals-rings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-left-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
+	"ring-theory.poset-of-left-ideals-rings" -> "order-theory.large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-left-ideals-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-left-ideals-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-left-ideals-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-left-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-left-ideals-rings" -> "order-theory.large-preorders" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-left-ideals-rings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-left-ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-left-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-right-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
+	"ring-theory.poset-of-right-ideals-rings" -> "order-theory.large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-right-ideals-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-right-ideals-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-right-ideals-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-right-ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-right-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-right-ideals-rings" -> "order-theory.large-preorders" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-right-ideals-rings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
+	"ring-theory.poset-of-right-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
+	"ring-theory.powers-of-elements-rings" -> "ring-theory.powers-of-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-rings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-rings" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-rings" -> "ring-theory.central-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-rings" -> "foundation.empty-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.060901553009402865 shape=circle style=filled width=0.060901553009402865]
+	"ring-theory.powers-of-elements-semirings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-semirings" -> "group-theory.powers-of-elements-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.powers-of-elements-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.precategory-of-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.precategory-of-rings" -> "category-theory.large-precategories" [arrowhead=none color="#1A127710"]
+	"ring-theory.precategory-of-rings" -> "category-theory.precategories" [arrowhead=none color="#1A127710"]
+	"ring-theory.precategory-of-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.precategory-of-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.precategory-of-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.precategory-of-semirings" -> "category-theory.large-precategories" [arrowhead=none color="#1A127710"]
+	"ring-theory.precategory-of-semirings" -> "category-theory.precategories" [arrowhead=none color="#1A127710"]
+	"ring-theory.precategory-of-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.precategory-of-semirings" -> "ring-theory.homomorphisms-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
+	"ring-theory.products-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-ideals-rings" -> "ring-theory.products-subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-ideals-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-ideals-rings" -> "ring-theory.ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-left-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
+	"ring-theory.products-left-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-left-ideals-rings" -> "ring-theory.products-subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-left-ideals-rings" -> "ring-theory.left-ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-left-ideals-rings" -> "ring-theory.poset-of-left-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-left-ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-left-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-right-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
+	"ring-theory.products-right-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-right-ideals-rings" -> "ring-theory.products-subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-right-ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-right-ideals-rings" -> "ring-theory.right-ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-right-ideals-rings" -> "ring-theory.poset-of-right-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-right-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
+	"ring-theory.products-rings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-rings" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-rings" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-subsets-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"ring-theory.products-subsets-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-subsets-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
+	"ring-theory.products-subsets-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.quotient-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.quotient-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.quotient-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.quotient-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.radical-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.radical-ideals-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.radical-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.radical-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.12086734486480535 shape=circle style=filled width=0.12086734486480535]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "lists.concatenation-lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "foundation.logical-equivalences" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "foundation.fibers-of-maps" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "ring-theory.poset-of-right-ideals-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "order-theory.reflective-galois-connections-large-posets" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "lists.functoriality-lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "lists.lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-generated-by-subsets-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
+	"ring-theory.right-ideals-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.right-ideals-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.1827046590282086 shape=circle style=filled width=0.1827046590282086]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.ring-of-rational-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "foundation.contractible-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.unit-fractions-rational-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "ring-theory.localizations-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#1A127710"]
+	"ring-theory.ring-extensions-rational-numbers" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.1336553442676484 shape=circle style=filled width=0.1336553442676484]
+	"ring-theory.rings" -> "lists.concatenation-lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "foundation.involutions" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "foundation.embeddings" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "foundation.binary-equivalences" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "foundation.injective-maps" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "foundation.binary-embeddings" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "foundation.negation" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "lists.lists" [arrowhead=none color="#1A127710"]
+	"ring-theory.rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#1A127710"]
+	"ring-theory.semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.10021004013899694 shape=circle style=filled width=0.10021004013899694]
+	"ring-theory.semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.semirings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.semirings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
+	"ring-theory.semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.semirings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.semirings" -> "foundation.negation" [arrowhead=none color="#1A127710"]
+	"ring-theory.semirings" -> "foundation.unital-binary-operations" [arrowhead=none color="#1A127710"]
+	"ring-theory.subsets-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
+	"ring-theory.subsets-rings" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.subsets-rings" -> "foundation.propositional-extensionality" [arrowhead=none color="#1A127710"]
+	"ring-theory.subsets-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.subsets-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
+	"ring-theory.subsets-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.subsets-semirings" -> "foundation.propositional-extensionality" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
+	"ring-theory.sums-of-finite-families-of-elements-rings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-rings" -> "ring-theory.sums-of-finite-families-of-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-rings" -> "ring-theory.sums-of-finite-sequences-of-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-rings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-rings" -> "foundation.empty-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-rings" -> "univalent-combinatorics.counting" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.09662078510538938 shape=circle style=filled width=0.09662078510538938]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "group-theory.sums-of-finite-families-of-elements-commutative-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "foundation.empty-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "univalent-combinatorics.counting" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08083874863001829 shape=circle style=filled width=0.08083874863001829]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "linear-algebra.finite-sequences-in-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "linear-algebra.linear-maps-left-modules-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "lists.finite-sequences" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08758031277559175 shape=circle style=filled width=0.08758031277559175]
+	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "linear-algebra.finite-sequences-in-semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" [arrowhead=none color="#1A127710"]
+	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "lists.finite-sequences" [arrowhead=none color="#1A127710"]
+	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
+	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
+	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
+	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "ring-theory.isomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "foundation.unital-binary-operations" [arrowhead=none color="#1A127710"]
+	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.trivial-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
+	"ring-theory.trivial-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.trivial-rings" -> "foundation.negation" [arrowhead=none color="#1A127710"]
+	"ring-theory.trivial-rings" -> "foundation.negated-equality" [arrowhead=none color="#1A127710"]
+	"ring-theory.trivial-rings" -> "foundation.contractible-types" [arrowhead=none color="#1A127710"]
+	"ring-theory.trivial-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
+	"ring-theory.trivial-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
+	"set-theory.baire-space" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
+	"set-theory.baire-space" -> "foundation-core.empty-types" [arrowhead=none color="#98335C10"]
+	"set-theory.baire-space" -> "set-theory.uncountable-sets" [arrowhead=none color="#98335C10"]
+	"set-theory.baire-space" -> "foundation.lawveres-fixed-point-theorem" [arrowhead=none color="#98335C10"]
+	"set-theory.baire-space" -> "foundation.negation" [arrowhead=none color="#98335C10"]
+	"set-theory.baire-space" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#98335C10"]
+	"set-theory.baire-space" -> "foundation-core.propositions" [arrowhead=none color="#98335C10"]
+	"set-theory.baire-space" -> "set-theory.cantors-diagonal-argument" [arrowhead=none color="#98335C10"]
+	"set-theory.baire-space" -> "set-theory.countable-sets" [arrowhead=none color="#98335C10"]
+	"set-theory.cantor-space" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.05 shape=circle style=filled width=0.05]
+	"set-theory.cantor-space" -> "foundation.booleans" [arrowhead=none color="#98335C10"]
+	"set-theory.cantor-space" -> "set-theory.uncountable-sets" [arrowhead=none color="#98335C10"]
+	"set-theory.cantor-space" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#98335C10"]
+	"set-theory.cantor-space" -> "foundation.lawveres-fixed-point-theorem" [arrowhead=none color="#98335C10"]
+	"set-theory.cantor-space" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#98335C10"]
+	"set-theory.cantor-space" -> "foundation.negation" [arrowhead=none color="#98335C10"]
+	"set-theory.cantor-space" -> "foundation.tight-apartness-relations" [arrowhead=none color="#98335C10"]
+	"set-theory.cantor-space" -> "set-theory.cantors-diagonal-argument" [arrowhead=none color="#98335C10"]
+	"set-theory.cantor-space" -> "foundation.empty-types" [arrowhead=none color="#98335C10"]
+	"set-theory.cantor-space" -> "set-theory.countable-sets" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
+	"set-theory.cantors-diagonal-argument" -> "foundation.decidable-subtypes" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation.logical-equivalences" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "set-theory.uncountable-sets" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation-core.empty-types" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation.discrete-types" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation.isolated-elements" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation.powersets" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation.double-negation" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation.decidable-types" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation.negation" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation.negated-equality" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation.surjective-maps" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation.decidable-propositions" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "foundation-core.propositions" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "set-theory.infinite-sets" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "set-theory.countable-sets" [arrowhead=none color="#98335C10"]
+	"set-theory.cantors-diagonal-argument" -> "logic.propositionally-decidable-types" [arrowhead=none color="#98335C10"]
+	"set-theory.cardinalities" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
+	"set-theory.cardinalities" -> "foundation.set-truncations" [arrowhead=none color="#98335C10"]
+	"set-theory.cardinalities" -> "foundation.propositional-extensionality" [arrowhead=none color="#98335C10"]
+	"set-theory.cardinalities" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#98335C10"]
+	"set-theory.cardinalities" -> "foundation.binary-relations" [arrowhead=none color="#98335C10"]
+	"set-theory.cardinalities" -> "foundation.large-binary-relations" [arrowhead=none color="#98335C10"]
+	"set-theory.cardinalities" -> "foundation.mere-equivalences" [arrowhead=none color="#98335C10"]
+	"set-theory.cardinalities" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#98335C10"]
+	"set-theory.cardinalities" -> "foundation.mere-embeddings" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.12221670009868099 shape=circle style=filled width=0.12221670009868099]
+	"set-theory.countable-sets" -> "foundation.decidable-subtypes" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "lists.shifting-sequences" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.existential-quantification" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.raising-universe-levels" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.maybe" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.injective-maps" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.decidable-types" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.decidable-equality" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "elementary-number-theory.integers" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.negated-equality" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.negation" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.retracts-of-types" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.decidable-propositions" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.equality-coproduct-types" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "elementary-number-theory.type-arithmetic-natural-numbers" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.empty-types" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.embeddings" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "foundation.surjective-maps" [arrowhead=none color="#98335C10"]
+	"set-theory.countable-sets" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#98335C10"]
+	"set-theory.cumulative-hierarchy" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.1407357812873715 shape=circle style=filled width=0.1407357812873715]
+	"set-theory.cumulative-hierarchy" -> "foundation.propositional-extensionality" [arrowhead=none color="#98335C10"]
+	"set-theory.cumulative-hierarchy" -> "foundation.logical-equivalences" [arrowhead=none color="#98335C10"]
+	"set-theory.cumulative-hierarchy" -> "foundation.existential-quantification" [arrowhead=none color="#98335C10"]
+	"set-theory.cumulative-hierarchy" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#98335C10"]
+	"set-theory.cumulative-hierarchy" -> "foundation.raising-universe-levels" [arrowhead=none color="#98335C10"]
+	"set-theory.cumulative-hierarchy" -> "foundation.booleans" [arrowhead=none color="#98335C10"]
+	"set-theory.cumulative-hierarchy" -> "foundation.truncated-types" [arrowhead=none color="#98335C10"]
+	"set-theory.cumulative-hierarchy" -> "foundation.negation" [arrowhead=none color="#98335C10"]
+	"set-theory.cumulative-hierarchy" -> "foundation.constant-type-families" [arrowhead=none color="#98335C10"]
+	"set-theory.cumulative-hierarchy" -> "foundation.empty-types" [arrowhead=none color="#98335C10"]
+	"set-theory.infinite-sets" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.05 shape=circle style=filled width=0.05]
+	"set-theory.infinite-sets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#98335C10"]
+	"set-theory.infinite-sets" -> "foundation.mere-embeddings" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.06529998061608358 shape=circle style=filled width=0.06529998061608358]
+	"set-theory.russells-paradox" -> "foundation.small-types" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "trees.small-multisets" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation.universal-property-equivalences" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation-core.contractible-types" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "trees.universal-multiset" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation.small-universes" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation-core.empty-types" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation.locally-small-types" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "trees.multisets" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation.negation" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation.surjective-maps" [arrowhead=none color="#98335C10"]
+	"set-theory.russells-paradox" -> "foundation.torsorial-type-families" [arrowhead=none color="#98335C10"]
+	"set-theory.uncountable-sets" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.05 shape=circle style=filled width=0.05]
+	"set-theory.uncountable-sets" -> "foundation.negation" [arrowhead=none color="#98335C10"]
+	"set-theory.uncountable-sets" -> "set-theory.countable-sets" [arrowhead=none color="#98335C10"]
+	"species.cartesian-exponents-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.cartesian-exponents-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cartesian-products-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.cartesian-products-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cartesian-products-species-of-types" -> "species.morphisms-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cartesian-products-species-of-types" -> "species.cartesian-exponents-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cartesian-products-species-of-types" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cartesian-products-species-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.10294241329094224 shape=circle style=filled width=0.10294241329094224]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "species.unit-cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.sigma-decomposition-subuniverse" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "species.unit-cauchy-composition-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
+	"species.cauchy-composition-species-of-types" -> "foundation.discrete-relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "species.unit-cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.trivial-relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-composition-species-of-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.cauchy-products-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.coproducts-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.coproducts-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.sigma-decomposition-subuniverse" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.cauchy-exponentials-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.coproduct-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.arithmetic-law-coproduct-and-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "species.coproducts-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "species.equivalences-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.dependent-binomial-theorem" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "foundation.coproduct-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-exponentials-species-of-types" -> "species.cauchy-products-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.10667385033281394 shape=circle style=filled width=0.10667385033281394]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.coproduct-decompositions-subuniverse" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.coproduct-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "species.cauchy-products-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.empty-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.cauchy-products-species-of-types" -> "foundation.coproduct-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-products-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.postcomposition-functions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.cauchy-series-species-of-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.cauchy-series-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
+	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.composition-cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.composition-cauchy-series-species-of-types" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.composition-cauchy-series-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.coproducts-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
+	"species.coproducts-species-of-types-in-subuniverses" -> "species.coproducts-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.coproducts-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.coproducts-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.coproducts-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.coproducts-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.coproducts-species-of-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#EDA55F10"]
+	"species.coproducts-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.coproducts-species-of-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#EDA55F10"]
+	"species.coproducts-species-of-types" -> "species.morphisms-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.coproducts-species-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.cycle-index-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.cycle-index-series-species-of-types" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.derivatives-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.derivatives-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.08929214202502928 shape=circle style=filled width=0.08929214202502928]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.pi-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.pi-decompositions-subuniverse" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "species.coproducts-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "species.coproducts-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.product-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "species.dirichlet-products-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "species.dirichlet-exponentials-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
+	"species.dirichlet-exponentials-species-of-types" -> "foundation.pi-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "species.dirichlet-products-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "foundation.arithmetic-law-product-and-pi-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "species.coproducts-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "foundation.product-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "species.equivalences-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "foundation.dependent-binomial-theorem" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-exponentials-species-of-types" -> "foundation.coproduct-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.11027910153556753 shape=circle style=filled width=0.11027910153556753]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "species.dirichlet-products-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.product-decompositions-subuniverse" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.product-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.dirichlet-products-species-of-types" -> "foundation.product-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-products-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-series-species-of-finite-inhabited-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.dirichlet-series-species-of-finite-inhabited-types" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-series-species-of-finite-inhabited-types" -> "species.species-of-finite-inhabited-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-series-species-of-finite-inhabited-types" -> "univalent-combinatorics.cycle-prime-decomposition-natural-numbers" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-series-species-of-finite-inhabited-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-series-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.dirichlet-series-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-series-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.dirichlet-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.dirichlet-series-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.equivalences-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.equivalences-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.equivalences-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.equivalences-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.equivalences-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.equivalences-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "species.cauchy-exponentials-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "species.composition-cauchy-series-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.exponentials-cauchy-series-of-types" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types" -> "species.cauchy-exponentials-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types" -> "species.composition-cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.exponentials-cauchy-series-of-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.hasse-weil-species" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.hasse-weil-species" -> "finite-algebra.products-commutative-finite-rings" [arrowhead=none color="#EDA55F10"]
+	"species.hasse-weil-species" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.hasse-weil-species" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-finite-species" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"species.morphisms-finite-species" -> "foundation.torsorial-type-families" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-finite-species" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-finite-species" -> "foundation.homotopy-induction" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-finite-species" -> "species.species-of-finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-finite-species" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-finite-species" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
+	"species.morphisms-species-of-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-species-of-types" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-species-of-types" -> "foundation.homotopy-induction" [arrowhead=none color="#EDA55F10"]
+	"species.morphisms-species-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#EDA55F10"]
+	"species.pointing-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.pointing-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.precategory-of-finite-species" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.precategory-of-finite-species" -> "species.morphisms-finite-species" [arrowhead=none color="#EDA55F10"]
+	"species.precategory-of-finite-species" -> "category-theory.large-precategories" [arrowhead=none color="#EDA55F10"]
+	"species.precategory-of-finite-species" -> "category-theory.precategories" [arrowhead=none color="#EDA55F10"]
+	"species.precategory-of-finite-species" -> "species.species-of-finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
+	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-products-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.products-cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-products-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.0504812833271727 shape=circle style=filled width=0.0504812833271727]
+	"species.products-cauchy-series-species-of-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types" -> "species.cauchy-products-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-cauchy-series-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-finite-inhabited-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.products-dirichlet-series-species-of-finite-inhabited-types" -> "species.dirichlet-series-species-of-finite-inhabited-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-finite-inhabited-types" -> "species.species-of-finite-inhabited-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "species.dirichlet-series-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.postcomposition-functions" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "species.dirichlet-products-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
+	"species.products-dirichlet-series-species-of-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types" -> "species.dirichlet-products-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types" -> "species.dirichlet-series-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.products-dirichlet-series-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.0798969058180198 shape=circle style=filled width=0.0798969058180198]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.small-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.decidable-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.sigma-decomposition-subuniverse" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "species.species-of-finite-inhabited-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "species.small-cauchy-composition-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.inhabited-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.sigma-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.09570244044334736 shape=circle style=filled width=0.09570244044334736]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.small-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "species.unit-cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.sigma-decomposition-subuniverse" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-finite-inhabited-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.species-of-finite-inhabited-types" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-finite-inhabited-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-finite-inhabited-types" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-finite-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.species-of-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-finite-types" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-inhabited-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.species-of-inhabited-types" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-inhabited-types" -> "foundation.inhabited-types" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"species.species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-types-in-subuniverses" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
+	"species.unit-cauchy-composition-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.unit-cauchy-composition-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.unit-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
+	"species.unit-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.unit-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
+	"species.unit-cauchy-composition-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.unit-cauchy-composition-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.unit-cauchy-composition-species-of-types" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
+	"species.unlabeled-structures-species" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
+	"species.unlabeled-structures-species" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
+	"species.unlabeled-structures-species" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
+	"structured-types.cartesian-products-types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.cartesian-products-types-equipped-with-endomorphisms" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.cartesian-products-types-equipped-with-endomorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.central-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.central-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-homotopies" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.commuting-squares-of-pointed-homotopies" -> "structured-types.pointed-2-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-homotopies" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-homotopies" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-homotopies" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-homotopies" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.09517369363237901 shape=circle style=filled width=0.09517369363237901]
+	"structured-types.commuting-squares-of-pointed-maps" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-maps" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-maps" -> "structured-types.whiskering-pointed-homotopies-composition" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-maps" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-squares-of-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-triangles-of-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
+	"structured-types.commuting-triangles-of-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-triangles-of-pointed-maps" -> "structured-types.whiskering-pointed-homotopies-composition" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-triangles-of-pointed-maps" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.commuting-triangles-of-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.conjugation-pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
+	"structured-types.conjugation-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.conjugation-pointed-types" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.conjugation-pointed-types" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.conjugation-pointed-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.conjugation-pointed-types" -> "synthetic-homotopy-theory.conjugation-loops" [arrowhead=none color="#069F6E10"]
+	"structured-types.conjugation-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.constant-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.constant-pointed-maps" -> "foundation.constant-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.constant-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.constant-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.contractible-pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.contractible-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.contractible-pointed-types" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.cyclic-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
+	"structured-types.cyclic-types" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.cyclic-types" -> "foundation.surjective-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.cyclic-types" -> "foundation.iterating-automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.cyclic-types" -> "structured-types.sets-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-products-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"structured-types.dependent-products-h-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-products-h-spaces" -> "structured-types.dependent-products-pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-products-h-spaces" -> "foundation.unital-binary-operations" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-products-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-products-pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.dependent-products-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-products-wild-monoids" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
+	"structured-types.dependent-products-wild-monoids" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-products-wild-monoids" -> "structured-types.dependent-products-h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-products-wild-monoids" -> "structured-types.wild-monoids" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-products-wild-monoids" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-types-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.equivalence-extensionality" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.univalence" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.dependent-types-equipped-with-automorphisms" -> "structured-types.types-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.07830199672637511 shape=circle style=filled width=0.07830199672637511]
+	"structured-types.equivalences-h-spaces" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "structured-types.pointed-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "structured-types.morphisms-h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-h-spaces" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-pointed-arrows" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
+	"structured-types.equivalences-pointed-arrows" -> "structured-types.pointed-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-pointed-arrows" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-pointed-arrows" -> "foundation.equivalences-arrows" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-pointed-arrows" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-pointed-arrows" -> "structured-types.commuting-squares-of-pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-pointed-arrows" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.089855504976604 shape=circle style=filled width=0.089855504976604]
+	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.equivalence-extensionality" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-automorphisms" -> "structured-types.morphisms-types-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.univalence" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-automorphisms" -> "structured-types.equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-automorphisms" -> "structured-types.types-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.09437501914625597 shape=circle style=filled width=0.09437501914625597]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.subtype-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "structured-types.morphisms-types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.univalence" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.faithful-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.faithful-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.faithful-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.faithful-pointed-maps" -> "foundation.faithful-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.fibers-of-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.fibers-of-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.fibers-of-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.fibers-of-pointed-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.finite-multiplication-magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.finite-multiplication-magmas" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
+	"structured-types.finite-multiplication-magmas" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.finite-multiplication-magmas" -> "univalent-combinatorics.counting" [arrowhead=none color="#069F6E10"]
+	"structured-types.function-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.function-h-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.function-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.function-h-spaces" -> "foundation.unital-binary-operations" [arrowhead=none color="#069F6E10"]
+	"structured-types.function-h-spaces" -> "structured-types.dependent-products-h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.function-magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.function-magmas" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
+	"structured-types.function-wild-monoids" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.function-wild-monoids" -> "structured-types.dependent-products-wild-monoids" [arrowhead=none color="#069F6E10"]
+	"structured-types.function-wild-monoids" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.function-wild-monoids" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.function-wild-monoids" -> "structured-types.wild-monoids" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.07068093650719452 shape=circle style=filled width=0.07068093650719452]
+	"structured-types.h-spaces" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "foundation-core.endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "structured-types.noncoherent-h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "foundation.evaluation-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "structured-types.pointed-sections" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.h-spaces" -> "foundation.unital-binary-operations" [arrowhead=none color="#069F6E10"]
+	"structured-types.initial-pointed-type-equipped-with-automorphism" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.08375140434156425 shape=circle style=filled width=0.08375140434156425]
+	"structured-types.initial-pointed-type-equipped-with-automorphism" -> "elementary-number-theory.integers" [arrowhead=none color="#069F6E10"]
+	"structured-types.initial-pointed-type-equipped-with-automorphism" -> "foundation.iterating-automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.initial-pointed-type-equipped-with-automorphism" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.initial-pointed-type-equipped-with-automorphism" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.initial-pointed-type-equipped-with-automorphism" -> "structured-types.pointed-types-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
+	"structured-types.involutive-type-of-h-space-structures" -> "foundation.symmetric-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "structured-types.constant-pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "foundation.constant-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "foundation.binary-transport" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-type-of-h-space-structures" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.involutive-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.involutive-types" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.iterated-cartesian-products-types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.iterated-cartesian-products-types-equipped-with-endomorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.iterated-cartesian-products-types-equipped-with-endomorphisms" -> "lists.lists" [arrowhead=none color="#069F6E10"]
+	"structured-types.iterated-cartesian-products-types-equipped-with-endomorphisms" -> "structured-types.cartesian-products-types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.iterated-pointed-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.iterated-pointed-cartesian-product-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.iterated-pointed-cartesian-product-types" -> "lists.lists" [arrowhead=none color="#069F6E10"]
+	"structured-types.iterated-pointed-cartesian-product-types" -> "structured-types.pointed-cartesian-product-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.magmas" -> "foundation.unital-binary-operations" [arrowhead=none color="#069F6E10"]
+	"structured-types.medial-magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
+	"structured-types.medial-magmas" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
+	"structured-types.medial-magmas" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.medial-magmas" -> "structured-types.morphisms-magmas" [arrowhead=none color="#069F6E10"]
+	"structured-types.medial-magmas" -> "structured-types.product-magmas" [arrowhead=none color="#069F6E10"]
+	"structured-types.medial-magmas" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06192863306205975 shape=circle style=filled width=0.06192863306205975]
+	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" -> "foundation.subtype-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" -> "structured-types.equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.08999579468728597 shape=circle style=filled width=0.08999579468728597]
+	"structured-types.morphisms-h-spaces" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-h-spaces" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-h-spaces" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-h-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-h-spaces" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-h-spaces" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-h-spaces" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-h-spaces" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-h-spaces" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.morphisms-magmas" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.11790860453923727 shape=circle style=filled width=0.11790860453923727]
+	"structured-types.morphisms-pointed-arrows" -> "structured-types.pointed-2-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "structured-types.whiskering-pointed-2-homotopies-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "structured-types.commuting-squares-of-pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "structured-types.whiskering-pointed-homotopies-composition" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-pointed-arrows" -> "structured-types.commuting-squares-of-pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-twisted-pointed-arrows" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
+	"structured-types.morphisms-twisted-pointed-arrows" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-twisted-pointed-arrows" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-twisted-pointed-arrows" -> "foundation.morphisms-twisted-arrows" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-twisted-pointed-arrows" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
+	"structured-types.morphisms-types-equipped-with-automorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-automorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-automorphisms" -> "structured-types.types-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-automorphisms" -> "structured-types.morphisms-types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
+	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-wild-monoids" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
+	"structured-types.morphisms-wild-monoids" -> "structured-types.morphisms-h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-wild-monoids" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-wild-monoids" -> "structured-types.wild-monoids" [arrowhead=none color="#069F6E10"]
+	"structured-types.morphisms-wild-monoids" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#069F6E10"]
+	"structured-types.noncoherent-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.noncoherent-h-spaces" -> "foundation.unital-binary-operations" [arrowhead=none color="#069F6E10"]
+	"structured-types.noncoherent-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.opposite-pointed-spans" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.opposite-pointed-spans" -> "structured-types.pointed-spans" [arrowhead=none color="#069F6E10"]
+	"structured-types.opposite-pointed-spans" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.12221670009868099 shape=circle style=filled width=0.12221670009868099]
+	"structured-types.pointed-2-homotopies" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "structured-types.uniform-pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-2-homotopies" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
+	"structured-types.pointed-cartesian-product-types" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-cartesian-product-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-cartesian-product-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.pointed-dependent-functions" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-dependent-functions" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-dependent-functions" -> "foundation.fibers-of-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.pointed-dependent-pair-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-dependent-pair-types" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.14162935078056077 shape=circle style=filled width=0.14162935078056077]
+	"structured-types.pointed-equivalences" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "structured-types.whiskering-pointed-homotopies-composition" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.injective-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "structured-types.universal-property-pointed-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.sections" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.fibers-of-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.embeddings" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "structured-types.pointed-retractions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.contractible-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "structured-types.pointed-sections" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "structured-types.precomposition-pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.retractions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "foundation.univalence" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-equivalences" -> "structured-types.postcomposition-pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-families-of-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.pointed-families-of-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.12273173272218177 shape=circle style=filled width=0.12273173272218177]
+	"structured-types.pointed-homotopies" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-homotopies" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.09881552504494161 shape=circle style=filled width=0.09881552504494161]
+	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "foundation.logical-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-retractions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "foundation.contractible-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-sections" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "foundation.retractions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-isomorphisms" -> "foundation.sections" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
+	"structured-types.pointed-maps" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-maps" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-maps" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-maps" -> "foundation.constant-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-retractions" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
+	"structured-types.pointed-retractions" -> "foundation-core.contractible-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-retractions" -> "foundation-core.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-retractions" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-retractions" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-retractions" -> "foundation-core.retractions" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-retractions" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-retractions" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-sections" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.pointed-sections" -> "foundation.sections" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-sections" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-sections" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-sections" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.08083874863001829 shape=circle style=filled width=0.08083874863001829]
+	"structured-types.pointed-span-diagrams" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-span-diagrams" -> "structured-types.pointed-spans" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-span-diagrams" -> "structured-types.morphisms-pointed-arrows" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-span-diagrams" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-spans" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
+	"structured-types.pointed-spans" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-spans" -> "foundation.spans" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-spans" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-types-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
+	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-types-equipped-with-automorphisms" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.pointed-unit-type" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.pointed-unit-type" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-unit-type" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-unit-type" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-universal-property-contractible-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
+	"structured-types.pointed-universal-property-contractible-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-universal-property-contractible-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-universal-property-contractible-types" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-universal-property-contractible-types" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-universal-property-contractible-types" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-universal-property-contractible-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.pointed-universal-property-contractible-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.postcomposition-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.postcomposition-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.postcomposition-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.precomposition-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.precomposition-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.precomposition-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.product-magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.product-magmas" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
+	"structured-types.sets-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.sets-equipped-with-automorphisms" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.small-pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
+	"structured-types.small-pointed-types" -> "foundation.small-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.small-pointed-types" -> "structured-types.pointed-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.small-pointed-types" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.small-pointed-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.small-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.symmetric-elements-involutive-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.symmetric-elements-involutive-types" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.symmetric-elements-involutive-types" -> "structured-types.involutive-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.symmetric-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.symmetric-h-spaces" -> "structured-types.symmetric-elements-involutive-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.symmetric-h-spaces" -> "foundation.symmetric-operations" [arrowhead=none color="#069F6E10"]
+	"structured-types.symmetric-h-spaces" -> "structured-types.involutive-type-of-h-space-structures" [arrowhead=none color="#069F6E10"]
+	"structured-types.symmetric-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.transposition-pointed-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.transposition-pointed-span-diagrams" -> "structured-types.pointed-span-diagrams" [arrowhead=none color="#069F6E10"]
+	"structured-types.transposition-pointed-span-diagrams" -> "structured-types.opposite-pointed-spans" [arrowhead=none color="#069F6E10"]
+	"structured-types.types-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.types-equipped-with-automorphisms" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.types-equipped-with-automorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.types-equipped-with-endomorphisms" -> "foundation.endomorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.uniform-pointed-homotopies" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.08943331546025578 shape=circle style=filled width=0.08943331546025578]
+	"structured-types.uniform-pointed-homotopies" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.uniform-pointed-homotopies" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.uniform-pointed-homotopies" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.uniform-pointed-homotopies" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.uniform-pointed-homotopies" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
+	"structured-types.uniform-pointed-homotopies" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.uniform-pointed-homotopies" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.uniform-pointed-homotopies" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.universal-property-pointed-equivalences" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.universal-property-pointed-equivalences" -> "structured-types.precomposition-pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.universal-property-pointed-equivalences" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.universal-property-pointed-equivalences" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.unpointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.unpointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-2-homotopies-concatenation" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.08405212848450323 shape=circle style=filled width=0.08405212848450323]
+	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "structured-types.pointed-2-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-homotopies-composition" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.09596572138218783 shape=circle style=filled width=0.09596572138218783]
+	"structured-types.whiskering-pointed-homotopies-composition" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-homotopies-composition" -> "structured-types.pointed-2-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-homotopies-composition" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-homotopies-composition" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-homotopies-composition" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-homotopies-composition" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-homotopies-composition" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-homotopies-composition" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-homotopies-composition" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.whiskering-pointed-homotopies-composition" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.09410728805605297 shape=circle style=filled width=0.09410728805605297]
+	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-2-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "globular-types.discrete-reflexive-globular-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "structured-types.uniform-pointed-homotopies" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "globular-types.globular-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "globular-types.transitive-globular-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "wild-category-theory.noncoherent-large-omega-precategories" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-category-of-pointed-types" -> "globular-types.large-globular-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-groups" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.wild-groups" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-groups" -> "structured-types.wild-monoids" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-loops" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
+	"structured-types.wild-loops" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-loops" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-loops" -> "structured-types.wild-quasigroups" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-loops" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-loops" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-loops" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-monoids" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.07416481997178037 shape=circle style=filled width=0.07416481997178037]
+	"structured-types.wild-monoids" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-monoids" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-quasigroups" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.wild-quasigroups" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-quasigroups" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-quasigroups" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
+	"structured-types.wild-semigroups" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
+	"structured-types.wild-semigroups" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
+	"synthetic-category-theory.cone-diagrams-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.12262889924562415 shape=circle style=filled width=0.12262889924562415]
+	"synthetic-category-theory.cone-diagrams-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.cone-diagrams-synthetic-categories" -> "synthetic-category-theory.cospans-synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.cone-diagrams-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.cospans-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.10183348601026346 shape=circle style=filled width=0.10183348601026346]
+	"synthetic-category-theory.cospans-synthetic-categories" -> "synthetic-category-theory.equivalences-synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.cospans-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.cospans-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.equivalences-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
+	"synthetic-category-theory.equivalences-synthetic-categories" -> "synthetic-category-theory.sections-synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.equivalences-synthetic-categories" -> "synthetic-category-theory.retractions-synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.equivalences-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.equivalences-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.invertible-functors-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
+	"synthetic-category-theory.invertible-functors-synthetic-categories" -> "synthetic-category-theory.sections-synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.invertible-functors-synthetic-categories" -> "synthetic-category-theory.retractions-synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.invertible-functors-synthetic-categories" -> "synthetic-category-theory.equivalences-synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.invertible-functors-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.invertible-functors-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.pullbacks-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.08479927320887588 shape=circle style=filled width=0.08479927320887588]
+	"synthetic-category-theory.pullbacks-synthetic-categories" -> "synthetic-category-theory.equivalences-synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.pullbacks-synthetic-categories" -> "synthetic-category-theory.cospans-synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.pullbacks-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.pullbacks-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.pullbacks-synthetic-categories" -> "synthetic-category-theory.cone-diagrams-synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.retractions-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-category-theory.retractions-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.retractions-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.sections-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-category-theory.sections-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.sections-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
+	"synthetic-category-theory.synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.16545678037860773 shape=circle style=filled width=0.16545678037860773]
+	"synthetic-category-theory.synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
+	"synthetic-homotopy-theory.0-acyclic-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.0-acyclic-maps" -> "foundation.surjective-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.0-acyclic-maps" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.0-acyclic-maps" -> "synthetic-homotopy-theory.truncated-acyclic-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.0-acyclic-maps" -> "foundation.epimorphisms-with-respect-to-sets" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.0-acyclic-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.0-acyclic-types" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.0-acyclic-types" -> "synthetic-homotopy-theory.truncated-acyclic-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.0-acyclic-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.0-acyclic-types" -> "synthetic-homotopy-theory.0-acyclic-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.0-acyclic-types" -> "synthetic-homotopy-theory.truncated-acyclic-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.0-acyclic-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.0-acyclic-types" -> "foundation.inhabited-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "synthetic-homotopy-theory.truncated-acyclic-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "synthetic-homotopy-theory.truncated-acyclic-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.injective-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.truncated-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.binary-transport" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.set-truncations" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "synthetic-homotopy-theory.0-acyclic-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.0-connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.inhabited-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.12118006814263915 shape=circle style=filled width=0.12118006814263915]
+	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.codiagonals-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.dependent-epimorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.epimorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.inhabited-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.embeddings" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.acyclic-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.acyclic-types" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-types" -> "foundation.retracts-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-types" -> "synthetic-homotopy-theory.functoriality-suspensions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.acyclic-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" -> "category-theory.full-large-subcategories" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" -> "synthetic-homotopy-theory.connected-set-bundles-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" -> "category-theory.large-categories" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" -> "foundation.category-of-families-of-sets" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cavallos-trick" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.cavallos-trick" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cavallos-trick" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cavallos-trick" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cavallos-trick" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cavallos-trick" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.12201007831084971 shape=circle style=filled width=0.12201007831084971]
+	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "higher-group-theory.higher-groups" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.spheres" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.negation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.negated-equality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.0-connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.dependent-suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.universal-cover-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.circle" -> "foundation.mere-equality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
+	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "synthetic-homotopy-theory.pullback-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
+	"synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" -> "structured-types.commuting-squares-of-pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.102819789765237 shape=circle style=filled width=0.102819789765237]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.equifibered-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.postcomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.10959056763571512 shape=circle style=filled width=0.10959056763571512]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation-core.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.codiagonals-of-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
+	"synthetic-homotopy-theory.codiagonals-of-maps" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.codiagonals-of-maps" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.codiagonals-of-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.codiagonals-of-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.codiagonals-of-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.codiagonals-of-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.codiagonals-of-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.codiagonals-of-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coequalizers" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
+	"synthetic-homotopy-theory.coequalizers" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coequalizers" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coequalizers" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coequalizers" -> "synthetic-homotopy-theory.dependent-universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coequalizers" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coequalizers" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
+	"synthetic-homotopy-theory.cofibers-of-maps" -> "structured-types.pointed-unit-type" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-maps" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-maps" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-maps" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-maps" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "structured-types.pointed-unit-type" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.cofibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.pushouts-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11833581102765448 shape=circle style=filled width=0.11833581102765448]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.morphisms-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.commuting-prisms-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11607543731929074 shape=circle style=filled width=0.11607543731929074]
+	"synthetic-homotopy-theory.coforks" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.morphisms-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.equivalences-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.codiagonal-maps-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.morphisms-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.coforks" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.conjugation-loops" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.conjugation-loops" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.conjugation-loops" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.conjugation-loops" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connected-set-bundles-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06491244021656895 shape=circle style=filled width=0.06491244021656895]
+	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "foundation.automorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "structured-types.sets-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "foundation.surjective-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "foundation.mere-equality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "foundation.0-connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "higher-group-theory.transitive-higher-group-actions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "foundation.inhabited-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-prespectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
+	"synthetic-homotopy-theory.connective-prespectra" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-prespectra" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-prespectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-prespectra" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-prespectra" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-prespectra" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-prespectra" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-prespectra" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-prespectra" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"synthetic-homotopy-theory.connective-spectra" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.spectra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.connective-prespectra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.dependent-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1371952621249634 shape=circle style=filled width=0.1371952621249634]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.dependent-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.transport-along-higher-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation-core.injective-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.10500510620769264 shape=circle style=filled width=0.10500510620769264]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-descent-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09543843320812216 shape=circle style=filled width=0.09543843320812216]
+	"synthetic-homotopy-theory.dependent-descent-circle" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-descent-circle" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-descent-circle" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-descent-circle" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-descent-circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-descent-circle" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-descent-circle" -> "structured-types.dependent-types-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-descent-circle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "orthogonal-factorization-systems.precomposition-lifts-families-of-elements" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "synthetic-homotopy-theory.pullback-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.dependent-sums-pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pushout-products" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
+	"synthetic-homotopy-theory.dependent-pushout-products" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pushout-products" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pushout-products" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pushout-products" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-pushout-products" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06491244021656895 shape=circle style=filled width=0.06491244021656895]
+	"synthetic-homotopy-theory.dependent-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-suspension-structures" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09234811820996562 shape=circle style=filled width=0.09234811820996562]
+	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.universal-property-unit-type" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.injective-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-suspension-structures" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-suspension-structures" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "synthetic-homotopy-theory.dependent-coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08284268228643028 shape=circle style=filled width=0.08284268228643028]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.standard-pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "synthetic-homotopy-theory.dependent-pullback-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "synthetic-homotopy-theory.induction-principle-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08671172622602275 shape=circle style=filled width=0.08671172622602275]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.subtype-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.dependent-coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.dependent-universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-suspensions" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.dependent-universal-property-suspensions" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-suspensions" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-suspensions" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-suspensions" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.dependent-universal-property-suspensions" -> "synthetic-homotopy-theory.dependent-suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-constant-families" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.descent-circle-constant-families" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-constant-families" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-constant-families" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
+	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" -> "synthetic-homotopy-theory.dependent-descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.morphisms-descent-data-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.sections-descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.descent-circle-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.dependent-descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.descent-circle-subtypes" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.descent-circle-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "synthetic-homotopy-theory.morphisms-descent-data-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.functoriality-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "synthetic-homotopy-theory.sections-descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.homotopy-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-subtypes" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
+	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-subtypes" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.sections-descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.dependent-descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.descent-circle-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09970520045352134 shape=circle style=filled width=0.09970520045352134]
+	"synthetic-homotopy-theory.descent-circle" -> "foundation.automorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "structured-types.equivalences-types-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "structured-types.types-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-circle" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0986877738279259 shape=circle style=filled width=0.0986877738279259]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.sections-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.morphisms-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.equivalence-extensionality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.postcomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.homotopy-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.10232782622622759 shape=circle style=filled width=0.10232782622622759]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.sections-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.morphisms-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.postcomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.homotopy-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"synthetic-homotopy-theory.descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07103701400766586 shape=circle style=filled width=0.07103701400766586]
+	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.equifibered-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0871471016470634 shape=circle style=filled width=0.0871471016470634]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.binary-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "synthetic-homotopy-theory.descent-data-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.double-loop-spaces" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
+	"synthetic-homotopy-theory.double-loop-spaces" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.double-loop-spaces" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.double-loop-spaces" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.double-loop-spaces" -> "synthetic-homotopy-theory.iterated-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.double-loop-spaces" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.double-loop-spaces" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.double-loop-spaces" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.double-loop-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.14162935078056077 shape=circle style=filled width=0.14162935078056077]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.interchange-law" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "synthetic-homotopy-theory.triple-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "synthetic-homotopy-theory.double-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.transport-along-higher-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.homotopy-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equifibered-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06413033406810799 shape=circle style=filled width=0.06413033406810799]
+	"synthetic-homotopy-theory.equifibered-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equifibered-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equifibered-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
+	"synthetic-homotopy-theory.equifibered-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equifibered-span-diagrams" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equifibered-span-diagrams" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07382383048755557 shape=circle style=filled width=0.07382383048755557]
+	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "foundation.commuting-prisms-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0811502671200689 shape=circle style=filled width=0.0811502671200689]
+	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.equivalences-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09583417132530585 shape=circle style=filled width=0.09583417132530585]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "synthetic-homotopy-theory.morphisms-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.equivalence-extensionality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.equivalence-extensionality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "synthetic-homotopy-theory.equifibered-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.retracts-of-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.families-descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
+	"synthetic-homotopy-theory.families-descent-data-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.families-descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.families-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.families-descent-data-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.families-descent-data-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
+	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" -> "synthetic-homotopy-theory.descent-data-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-coequalizers" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
+	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "synthetic-homotopy-theory.flattening-lemma-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "synthetic-homotopy-theory.dependent-universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.12607819272675486 shape=circle style=filled width=0.12607819272675486]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.commuting-cubes-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.equifibered-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07416481997178037 shape=circle style=filled width=0.07416481997178037]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "foundation.equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.flattening-lemma-coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.total-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.families-descent-data-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.free-loops" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
+	"synthetic-homotopy-theory.free-loops" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.free-loops" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.free-loops" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.free-loops" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.free-loops" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.free-loops" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-loop-spaces" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
+	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "foundation.faithful-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "foundation.embeddings" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "structured-types.faithful-pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.14162935078056077 shape=circle style=filled width=0.14162935078056077]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.commuting-prisms-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.retracts-of-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.retracts-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-suspensions" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
+	"synthetic-homotopy-theory.functoriality-suspensions" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-suspensions" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-suspensions" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-suspensions" -> "foundation.retracts-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-suspensions" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.functoriality-suspensions" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.groups-of-loops-in-1-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.groups-of-loops-in-1-types" -> "group-theory.semigroups" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.groups-of-loops-in-1-types" -> "group-theory.groups" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.groups-of-loops-in-1-types" -> "foundation.1-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.groups-of-loops-in-1-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.groups-of-loops-in-1-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11254379579259152 shape=circle style=filled width=0.11254379579259152]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.eckmann-hilton-argument" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "structured-types.pointed-universal-property-contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.powers-of-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.acyclic-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.homotopy-groups" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.homotopy-groups" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.homotopy-groups" -> "foundation.set-truncations" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.homotopy-groups" -> "synthetic-homotopy-theory.iterated-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.homotopy-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.homotopy-groups" -> "foundation.truncations" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.homotopy-groups" -> "foundation.connected-components" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.homotopy-groups" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.homotopy-groups" -> "group-theory.homotopy-automorphism-groups" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11563988067134143 shape=circle style=filled width=0.11563988067134143]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.singleton-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.sections-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.identity-systems" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.morphisms-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.flattening-lemma-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.universal-property-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.induction-principle-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"synthetic-homotopy-theory.induction-principle-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.induction-principle-pushouts" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.induction-principle-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-complex-projective-space" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.infinite-complex-projective-space" -> "foundation.set-truncations" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-complex-projective-space" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07279127850973344 shape=circle style=filled width=0.07279127850973344]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.initial-pointed-type-equipped-with-automorphism" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.mere-equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.pointed-types-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "elementary-number-theory.integers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-real-projective-space" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.infinite-real-projective-space" -> "group-theory.symmetric-concrete-groups" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.infinite-real-projective-space" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.interval-type" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06996334496256991 shape=circle style=filled width=0.06996334496256991]
+	"synthetic-homotopy-theory.interval-type" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.interval-type" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.interval-type" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.interval-type" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.interval-type" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.iterated-loop-spaces" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.iterated-loop-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.iterated-loop-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.iterated-loop-spaces" -> "foundation.iterating-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.iterated-loop-spaces" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" -> "foundation.iterating-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.join-powers-of-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.join-powers-of-types" -> "synthetic-homotopy-theory.joins-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.join-powers-of-types" -> "foundation.empty-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.join-powers-of-types" -> "foundation.iterating-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
+	"synthetic-homotopy-theory.joins-of-maps" -> "foundation.standard-pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.10596189232008754 shape=circle style=filled width=0.10596189232008754]
+	"synthetic-homotopy-theory.joins-of-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "foundation.logical-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "foundation.disjunction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "foundation.empty-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.joins-of-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.left-half-smash-products" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0504812833271727 shape=circle style=filled width=0.0504812833271727]
+	"synthetic-homotopy-theory.left-half-smash-products" -> "synthetic-homotopy-theory.cofibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.left-half-smash-products" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.loop-homotopy-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.loop-homotopy-circle" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.loop-homotopy-circle" -> "foundation.negation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.loop-homotopy-circle" -> "foundation.negated-equality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.loop-homotopy-circle" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.loop-homotopy-circle" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.loop-spaces" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
+	"synthetic-homotopy-theory.loop-spaces" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.loop-spaces" -> "structured-types.wild-quasigroups" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.loop-spaces" -> "structured-types.magmas" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.loop-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.loop-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.maps-of-prespectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
+	"synthetic-homotopy-theory.maps-of-prespectra" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.maps-of-prespectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.maps-of-prespectra" -> "structured-types.wild-category-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.maps-of-prespectra" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.maps-of-prespectra" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.maps-of-prespectra" -> "structured-types.commuting-squares-of-pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.maps-of-prespectra" -> "structured-types.whiskering-pointed-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06253678480160392 shape=circle style=filled width=0.06253678480160392]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.morphisms-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.universal-property-pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.flattening-lemma-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.commuting-cubes-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mere-spheres" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.mere-spheres" -> "foundation.mere-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.mere-spheres" -> "synthetic-homotopy-theory.spheres" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.061108350049340496 shape=circle style=filled width=0.061108350049340496]
+	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" -> "foundation.commuting-prisms-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06813631021999422 shape=circle style=filled width=0.06813631021999422]
+	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "foundation.morphisms-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
+	"synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.morphisms-descent-data-circle" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-circle" -> "structured-types.morphisms-types-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-circle" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09069398819863565 shape=circle style=filled width=0.09069398819863565]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08344959649748425 shape=circle style=filled width=0.08344959649748425]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.multiplication-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.multiplication-circle" -> "synthetic-homotopy-theory.loop-homotopy-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.multiplication-circle" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.multiplication-circle" -> "foundation.negation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.multiplication-circle" -> "foundation.negated-equality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.multiplication-circle" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.multiplication-circle" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06491244021656895 shape=circle style=filled width=0.06491244021656895]
+	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.constant-pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.commuting-squares-of-pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.plus-principle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.plus-principle" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.plus-principle" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.plus-principle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.plus-principle" -> "synthetic-homotopy-theory.acyclic-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.powers-of-loops" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
+	"synthetic-homotopy-theory.powers-of-loops" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.powers-of-loops" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.powers-of-loops" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.powers-of-loops" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.powers-of-loops" -> "foundation.iterating-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.powers-of-loops" -> "elementary-number-theory.integers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.powers-of-loops" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.powers-of-loops" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.powers-of-loops" -> "foundation.iterating-automorphisms" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.powers-of-loops" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.premanifolds" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
+	"synthetic-homotopy-theory.premanifolds" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.premanifolds" -> "synthetic-homotopy-theory.mere-spheres" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.premanifolds" -> "synthetic-homotopy-theory.spheres" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.premanifolds" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.premanifolds" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.premanifolds" -> "synthetic-homotopy-theory.tangent-spheres" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.premanifolds" -> "foundation.mere-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.prespectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
+	"synthetic-homotopy-theory.prespectra" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.prespectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.prespectra" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.prespectra" -> "synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.prespectra" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.prespectra" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pullback-property-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.pullback-property-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pullback-property-pushouts" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pullback-property-pushouts" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pullback-property-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pullback-property-pushouts" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushout-products" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
+	"synthetic-homotopy-theory.pushout-products" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushout-products" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushout-products" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushout-products" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushout-products" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
+	"synthetic-homotopy-theory.pushouts-of-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts-of-pointed-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts-of-pointed-types" -> "synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.13393821303754389 shape=circle style=filled width=0.13393821303754389]
+	"synthetic-homotopy-theory.pushouts" -> "reflection.erasing-equality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.flattening-lemma-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.pullback-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "foundation.transport-along-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.induction-principle-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.pushouts" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.recursion-principle-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.recursion-principle-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.recursion-principle-pushouts" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.recursion-principle-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
+	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "foundation.retracts-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.rewriting-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"synthetic-homotopy-theory.rewriting-pushouts" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.rewriting-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.rewriting-pushouts" -> "reflection.rewriting" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.rewriting-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1040395215066073 shape=circle style=filled width=0.1040395215066073]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.embeddings" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09207449355456987 shape=circle style=filled width=0.09207449355456987]
+	"synthetic-homotopy-theory.sequential-colimits" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-colimits" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-colimits" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
+	"synthetic-homotopy-theory.sequential-diagrams" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequentially-compact-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.sequentially-compact-types" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequentially-compact-types" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sequentially-compact-types" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.15684548009342159 shape=circle style=filled width=0.15684548009342159]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.functoriality-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.homotopy-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11050765950414145 shape=circle style=filled width=0.11050765950414145]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.constant-pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.cofibers-of-pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.pointed-unit-type" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.cofibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.wedges-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.pushouts-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.pointed-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
+	"synthetic-homotopy-theory.spectra" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spectra" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spectra" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spectra" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spectra" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spectra" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sphere-prespectrum" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.sphere-prespectrum" -> "synthetic-homotopy-theory.suspension-prespectra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sphere-prespectrum" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.sphere-prespectrum" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spheres" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.spheres" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spheres" -> "synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spheres" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.spheres" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-prespectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.suspension-prespectra" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-prespectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-prespectra" -> "synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-prespectra" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-prespectra" -> "synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-prespectra" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-prespectra" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1026970198232252 shape=circle style=filled width=0.1026970198232252]
+	"synthetic-homotopy-theory.suspension-structures" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" -> "foundation.identity-systems" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" -> "foundation.universal-property-unit-type" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" -> "foundation.injective-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspension-structures" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.suspensions-of-pointed-types" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-pointed-types" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-pointed-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-pointed-types" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11265583543785102 shape=circle style=filled width=0.11265583543785102]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.subsingleton-induction" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.existential-quantification" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.booleans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "univalent-combinatorics.kuratowski-finite-sets" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.surjective-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "synthetic-homotopy-theory.dependent-suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1276691476824952 shape=circle style=filled width=0.1276691476824952]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.universal-property-suspensions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.dependent-suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.booleans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.truncated-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.dependent-universal-property-suspensions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.surjective-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.tangent-spheres" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05857862241641752 shape=circle style=filled width=0.05857862241641752]
+	"synthetic-homotopy-theory.tangent-spheres" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.tangent-spheres" -> "synthetic-homotopy-theory.mere-spheres" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.tangent-spheres" -> "synthetic-homotopy-theory.spheres" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.tangent-spheres" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.tangent-spheres" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.tangent-spheres" -> "foundation.mere-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
+	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.total-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.families-descent-data-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.061108350049340496 shape=circle style=filled width=0.061108350049340496]
+	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-sequential-diagrams" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.functoriality-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.triple-loop-spaces" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07958048118541548 shape=circle style=filled width=0.07958048118541548]
+	"synthetic-homotopy-theory.triple-loop-spaces" -> "synthetic-homotopy-theory.double-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.triple-loop-spaces" -> "synthetic-homotopy-theory.iterated-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.triple-loop-spaces" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.triple-loop-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.triple-loop-spaces" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.13497032661456512 shape=circle style=filled width=0.13497032661456512]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.codiagonals-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.truncated-acyclic-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.truncations" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.inhabited-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.dependent-epimorphisms-with-respect-to-truncated-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.connected-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.embeddings" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.epimorphisms-with-respect-to-truncated-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.truncated-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.truncation-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
+	"synthetic-homotopy-theory.truncated-acyclic-types" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-types" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-types" -> "foundation.retracts-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-types" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-types" -> "synthetic-homotopy-theory.functoriality-suspensions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.truncated-acyclic-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1265775142559802 shape=circle style=filled width=0.1265775142559802]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.raising-universe-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.injective-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.negation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "elementary-number-theory.integers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.negated-equality" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "elementary-number-theory.universal-property-integers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.truncated-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-cover-circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
+	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09424124867625935 shape=circle style=filled width=0.09424124867625935]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.commuting-cubes-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-coequalizers" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1644625776427929 shape=circle style=filled width=0.1644625776427929]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.subtype-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.commuting-cubes-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "synthetic-homotopy-theory.pullback-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.standard-pullbacks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.13655006752824417 shape=circle style=filled width=0.13655006752824417]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.subtype-identity-principle" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"synthetic-homotopy-theory.universal-property-suspensions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.universal-property-suspensions" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.wedges-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
+	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "structured-types.pointed-unit-type" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "synthetic-homotopy-theory.cofibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "synthetic-homotopy-theory.pushouts-of-pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "structured-types.pointed-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "synthetic-homotopy-theory.whitehead-principle-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.infinity-connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.connected-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.truncations" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.infinity-connected-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation-core.propositions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
+	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation-core.contractible-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation.functoriality-truncation" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation.infinity-connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation.truncations" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation-core.propositions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1234491685859344 shape=circle style=filled width=0.1234491685859344]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.functoriality-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
+	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.shifts-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
+	"trees.algebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.algebras-polynomial-endofunctors" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.0975304830396693 shape=circle style=filled width=0.0975304830396693]
+	"trees.bases-directed-trees" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-directed-trees" -> "foundation.logical-equivalences" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-directed-trees" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-directed-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-directed-trees" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
+	"trees.bases-enriched-directed-trees" -> "trees.bases-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-enriched-directed-trees" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-enriched-directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-enriched-directed-trees" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-enriched-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.bases-enriched-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.binary-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.bounded-multisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
+	"trees.bounded-multisets" -> "trees.empty-multisets" [arrowhead=none color="#0F1D6910"]
+	"trees.bounded-multisets" -> "foundation.existential-quantification" [arrowhead=none color="#0F1D6910"]
+	"trees.bounded-multisets" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.bounded-multisets" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.bounded-multisets" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
+	"trees.coalgebra-of-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.coalgebra-of-directed-trees" -> "trees.bases-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.coalgebra-of-directed-trees" -> "trees.fibers-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.coalgebra-of-directed-trees" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.coalgebra-of-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.coalgebra-of-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.coalgebra-of-enriched-directed-trees" -> "trees.fibers-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.coalgebra-of-enriched-directed-trees" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.coalgebra-of-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.coalgebra-of-enriched-directed-trees" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.coalgebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.coalgebras-polynomial-endofunctors" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.14260581039100412 shape=circle style=filled width=0.14260581039100412]
+	"trees.combinator-directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "foundation.maybe" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "foundation.isolated-elements" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "trees.bases-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "trees.fibers-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "foundation.decidable-types" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-directed-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.12169948787498162 shape=circle style=filled width=0.12169948787498162]
+	"trees.combinator-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-enriched-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-enriched-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-enriched-directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-enriched-directed-trees" -> "trees.fibers-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-enriched-directed-trees" -> "trees.equivalences-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-enriched-directed-trees" -> "trees.combinator-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-enriched-directed-trees" -> "foundation.maybe" [arrowhead=none color="#0F1D6910"]
+	"trees.combinator-enriched-directed-trees" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.13040662291560315 shape=circle style=filled width=0.13040662291560315]
+	"trees.directed-trees" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.isolated-elements" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.decidable-types" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.negated-equality" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.elementhood-relation-coalgebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.elementhood-relation-coalgebras-polynomial-endofunctors" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.elementhood-relation-coalgebras-polynomial-endofunctors" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.elementhood-relation-coalgebras-polynomial-endofunctors" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.elementhood-relation-coalgebras-polynomial-endofunctors" -> "foundation.fibers-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.elementhood-relation-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.elementhood-relation-w-types" -> "trees.elementhood-relation-coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.elementhood-relation-w-types" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.elementhood-relation-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.empty-multisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.empty-multisets" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
+	"trees.empty-multisets" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.empty-multisets" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.empty-multisets" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08943331546025578 shape=circle style=filled width=0.08943331546025578]
+	"trees.enriched-directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.enriched-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.enriched-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.enriched-directed-trees" -> "foundation.isolated-elements" [arrowhead=none color="#0F1D6910"]
+	"trees.enriched-directed-trees" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.enriched-directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
+	"trees.enriched-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.12044911750397044 shape=circle style=filled width=0.12044911750397044]
+	"trees.equivalences-directed-trees" -> "foundation.subtype-identity-principle" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" -> "foundation.binary-transport" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" -> "trees.rooted-morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.11563988067134143 shape=circle style=filled width=0.11563988067134143]
+	"trees.equivalences-enriched-directed-trees" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "foundation.structure-identity-principle" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "foundation.equivalence-extensionality" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "trees.morphisms-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "trees.rooted-morphisms-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.equivalences-enriched-directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06813631021999422 shape=circle style=filled width=0.06813631021999422]
+	"trees.extensional-w-types" -> "foundation.univalent-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "foundation.slice" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "foundation.homotopy-induction" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.extensional-w-types" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.07814071540843244 shape=circle style=filled width=0.07814071540843244]
+	"trees.fibers-directed-trees" -> "trees.bases-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-directed-trees" -> "graph-theory.fibers-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08494791359150146 shape=circle style=filled width=0.08494791359150146]
+	"trees.fibers-enriched-directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-enriched-directed-trees" -> "trees.fibers-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-enriched-directed-trees" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-enriched-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-enriched-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-enriched-directed-trees" -> "trees.bases-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.fibers-enriched-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.full-binary-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.full-binary-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.full-binary-trees" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-combinator-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08729174423895553 shape=circle style=filled width=0.08729174423895553]
+	"trees.functoriality-combinator-directed-trees" -> "foundation.binary-transport" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-combinator-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-combinator-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-combinator-directed-trees" -> "trees.rooted-morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-combinator-directed-trees" -> "trees.combinator-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-combinator-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-combinator-directed-trees" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-fiber-directed-tree" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
+	"trees.functoriality-fiber-directed-tree" -> "trees.fibers-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-fiber-directed-tree" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-fiber-directed-tree" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-fiber-directed-tree" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-fiber-directed-tree" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-fiber-directed-tree" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
+	"trees.functoriality-w-types" -> "foundation.truncation-levels" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "foundation.embeddings" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "foundation.contractible-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "foundation.truncated-types" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "foundation.truncated-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.functoriality-w-types" -> "foundation.propositional-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.hereditary-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.09410728805605297 shape=circle style=filled width=0.09410728805605297]
+	"trees.hereditary-w-types" -> "trees.binary-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.hereditary-w-types" -> "foundation.retractions" [arrowhead=none color="#0F1D6910"]
+	"trees.hereditary-w-types" -> "foundation.sections" [arrowhead=none color="#0F1D6910"]
+	"trees.hereditary-w-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#0F1D6910"]
+	"trees.indexed-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.induction-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
+	"trees.induction-w-types" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
+	"trees.induction-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.induction-w-types" -> "trees.inequality-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.induction-w-types" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.inequality-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
+	"trees.inequality-w-types" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
+	"trees.inequality-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.inequality-w-types" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.inequality-w-types" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.lower-types-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.lower-types-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.lower-types-w-types" -> "trees.ranks-of-elements-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.lower-types-w-types" -> "foundation.existential-quantification" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-algebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
+	"trees.morphisms-algebras-polynomial-endofunctors" -> "trees.algebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.structure-identity-principle" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-algebras-polynomial-endofunctors" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.homotopy-induction" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06996334496256991 shape=circle style=filled width=0.06996334496256991]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.structure-identity-principle" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.homotopy-induction" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
+	"trees.morphisms-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-directed-trees" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-directed-trees" -> "foundation.binary-transport" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-directed-trees" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-directed-trees" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.07416481997178037 shape=circle style=filled width=0.07416481997178037]
+	"trees.morphisms-enriched-directed-trees" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-enriched-directed-trees" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-enriched-directed-trees" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-enriched-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.morphisms-enriched-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.multiset-indexed-dependent-products-of-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.multiset-indexed-dependent-products-of-types" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
+	"trees.multiset-indexed-dependent-products-of-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.multisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.multisets" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.multisets" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.multisets" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.0986877738279259 shape=circle style=filled width=0.0986877738279259]
+	"trees.multivariable-polynomial-functors" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" -> "foundation.structure-identity-principle" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" -> "foundation-core.retractions" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" -> "foundation.binary-homotopies" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
+	"trees.multivariable-polynomial-functors" -> "foundation.universal-property-identity-types" [arrowhead=none color="#0F1D6910"]
+	"trees.planar-binary-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.planar-binary-trees" -> "foundation.booleans" [arrowhead=none color="#0F1D6910"]
+	"trees.planar-binary-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.planar-binary-trees" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.plane-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08299482691834507 shape=circle style=filled width=0.08299482691834507]
+	"trees.plane-trees" -> "foundation.retractions" [arrowhead=none color="#0F1D6910"]
+	"trees.plane-trees" -> "trees.full-binary-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.plane-trees" -> "foundation.sections" [arrowhead=none color="#0F1D6910"]
+	"trees.plane-trees" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.plane-trees" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#0F1D6910"]
+	"trees.plane-trees" -> "lists.lists" [arrowhead=none color="#0F1D6910"]
+	"trees.plane-trees" -> "foundation.maybe" [arrowhead=none color="#0F1D6910"]
+	"trees.plane-trees" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#0F1D6910"]
+	"trees.polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
+	"trees.polynomial-endofunctors" -> "foundation.structure-identity-principle" [arrowhead=none color="#0F1D6910"]
+	"trees.polynomial-endofunctors" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.polynomial-endofunctors" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.polynomial-endofunctors" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#0F1D6910"]
+	"trees.polynomial-endofunctors" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.polynomial-endofunctors" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#0F1D6910"]
+	"trees.polynomial-endofunctors" -> "foundation-core.retractions" [arrowhead=none color="#0F1D6910"]
+	"trees.polynomial-endofunctors" -> "foundation.homotopy-induction" [arrowhead=none color="#0F1D6910"]
+	"trees.polynomial-endofunctors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
+	"trees.raising-universe-levels-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
+	"trees.raising-universe-levels-directed-trees" -> "graph-theory.raising-universe-levels-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.raising-universe-levels-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.raising-universe-levels-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.raising-universe-levels-directed-trees" -> "foundation.raising-universe-levels" [arrowhead=none color="#0F1D6910"]
+	"trees.raising-universe-levels-directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.raising-universe-levels-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.raising-universe-levels-directed-trees" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.ranks-of-elements-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.09027572007459915 shape=circle style=filled width=0.09027572007459915]
+	"trees.ranks-of-elements-w-types" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
+	"trees.ranks-of-elements-w-types" -> "foundation.existential-quantification" [arrowhead=none color="#0F1D6910"]
+	"trees.ranks-of-elements-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.ranks-of-elements-w-types" -> "trees.inequality-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.ranks-of-elements-w-types" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.ranks-of-elements-w-types" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
+	"trees.rooted-morphisms-directed-trees" -> "foundation.subtype-identity-principle" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-directed-trees" -> "trees.bases-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-directed-trees" -> "foundation.binary-transport" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
+	"trees.rooted-morphisms-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-enriched-directed-trees" -> "trees.rooted-morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-morphisms-enriched-directed-trees" -> "trees.morphisms-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-quasitrees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.rooted-quasitrees" -> "graph-theory.trails-undirected-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-quasitrees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-quasitrees" -> "graph-theory.undirected-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-undirected-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
+	"trees.rooted-undirected-trees" -> "graph-theory.trails-undirected-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-undirected-trees" -> "foundation.unordered-pairs" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-undirected-trees" -> "trees.undirected-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.rooted-undirected-trees" -> "graph-theory.undirected-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.small-multisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
+	"trees.small-multisets" -> "foundation.small-types" [arrowhead=none color="#0F1D6910"]
+	"trees.small-multisets" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.small-multisets" -> "foundation.raising-universe-levels" [arrowhead=none color="#0F1D6910"]
+	"trees.small-multisets" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.small-multisets" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
+	"trees.small-multisets" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.small-multisets" -> "foundation.univalence" [arrowhead=none color="#0F1D6910"]
+	"trees.submultisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.submultisets" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
+	"trees.submultisets" -> "foundation.embeddings" [arrowhead=none color="#0F1D6910"]
+	"trees.transitive-multisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.transitive-multisets" -> "trees.submultisets" [arrowhead=none color="#0F1D6910"]
+	"trees.transitive-multisets" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.1549844670585943 shape=circle style=filled width=0.1549844670585943]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.equivalences-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.isolated-elements" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.equivalence-extensionality" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.binary-transport" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.negated-equality" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.elementhood-relation-coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.combinator-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.combinator-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.10936009300072398 shape=circle style=filled width=0.10936009300072398]
+	"trees.underlying-trees-of-elements-of-w-types" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "trees.equivalences-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.isolated-elements" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.negated-equality" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "trees.combinator-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "trees.combinator-directed-trees" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"trees.undirected-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.102819789765237 shape=circle style=filled width=0.102819789765237]
+	"trees.undirected-trees" -> "graph-theory.trails-undirected-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.undirected-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.undirected-trees" -> "graph-theory.paths-undirected-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.undirected-trees" -> "foundation.decidable-types" [arrowhead=none color="#0F1D6910"]
+	"trees.undirected-trees" -> "foundation.decidable-equality" [arrowhead=none color="#0F1D6910"]
+	"trees.undirected-trees" -> "foundation.mere-equality" [arrowhead=none color="#0F1D6910"]
+	"trees.undirected-trees" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.undirected-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.undirected-trees" -> "graph-theory.undirected-graphs" [arrowhead=none color="#0F1D6910"]
+	"trees.universal-multiset" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.universal-multiset" -> "foundation.small-types" [arrowhead=none color="#0F1D6910"]
+	"trees.universal-multiset" -> "trees.small-multisets" [arrowhead=none color="#0F1D6910"]
+	"trees.universal-multiset" -> "foundation.small-universes" [arrowhead=none color="#0F1D6910"]
+	"trees.universal-multiset" -> "foundation.raising-universe-levels" [arrowhead=none color="#0F1D6910"]
+	"trees.universal-multiset" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.universal-multiset" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
+	"trees.universal-multiset" -> "trees.functoriality-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.universal-tree" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.w-type-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
+	"trees.w-type-of-natural-numbers" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.w-type-of-natural-numbers" -> "foundation.booleans" [arrowhead=none color="#0F1D6910"]
+	"trees.w-type-of-natural-numbers" -> "foundation.universal-property-empty-type" [arrowhead=none color="#0F1D6910"]
+	"trees.w-type-of-natural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.w-type-of-propositions" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
+	"trees.w-type-of-propositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#0F1D6910"]
+	"trees.w-type-of-propositions" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.w-type-of-propositions" -> "trees.extensional-w-types" [arrowhead=none color="#0F1D6910"]
+	"trees.w-type-of-propositions" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.09596572138218783 shape=circle style=filled width=0.09596572138218783]
+	"trees.w-types" -> "foundation.truncation-levels" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "trees.morphisms-algebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "trees.algebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "foundation.truncated-types" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "foundation.homotopy-induction" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
+	"trees.w-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
+	"type-theories.comprehension-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.05 shape=circle style=filled width=0.05]
+	"type-theories.dependent-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.20104855494778812 shape=circle style=filled width=0.20104855494778812]
+	"type-theories.dependent-type-theories" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#610CCA10"]
+	"type-theories.dependent-type-theories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#610CCA10"]
+	"type-theories.fibered-dependent-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.13774588077438535 shape=circle style=filled width=0.13774588077438535]
+	"type-theories.fibered-dependent-type-theories" -> "type-theories.dependent-type-theories" [arrowhead=none color="#610CCA10"]
+	"type-theories.pi-types-precategories-with-attributes" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.05 shape=circle style=filled width=0.05]
+	"type-theories.pi-types-precategories-with-attributes" -> "type-theories.precategories-with-attributes" [arrowhead=none color="#610CCA10"]
+	"type-theories.pi-types-precategories-with-families" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.05 shape=circle style=filled width=0.05]
+	"type-theories.pi-types-precategories-with-families" -> "type-theories.precategories-with-families" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-attributes" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
+	"type-theories.precategories-with-attributes" -> "category-theory.presheaf-categories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-attributes" -> "foundation.category-of-sets" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-attributes" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-attributes" -> "category-theory.precategory-of-elements-of-a-presheaf" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-attributes" -> "category-theory.precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-attributes" -> "category-theory.functors-precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-attributes" -> "category-theory.pullbacks-in-precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-attributes" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-attributes" -> "foundation.sections" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-attributes" -> "category-theory.opposite-precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-families" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
+	"type-theories.precategories-with-families" -> "category-theory.presheaf-categories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-families" -> "foundation.category-of-sets" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-families" -> "category-theory.precategory-of-elements-of-a-presheaf" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-families" -> "category-theory.precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-families" -> "category-theory.functors-precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-families" -> "category-theory.pullbacks-in-precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-families" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-families" -> "foundation.sections" [arrowhead=none color="#610CCA10"]
+	"type-theories.precategories-with-families" -> "category-theory.opposite-precategories" [arrowhead=none color="#610CCA10"]
+	"type-theories.sections-dependent-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
+	"type-theories.sections-dependent-type-theories" -> "type-theories.dependent-type-theories" [arrowhead=none color="#610CCA10"]
+	"type-theories.sections-dependent-type-theories" -> "type-theories.fibered-dependent-type-theories" [arrowhead=none color="#610CCA10"]
+	"type-theories.simple-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.13627262043998845 shape=circle style=filled width=0.13627262043998845]
+	"type-theories.simple-type-theories" -> "type-theories.dependent-type-theories" [arrowhead=none color="#610CCA10"]
+	"type-theories.simple-type-theories" -> "type-theories.fibered-dependent-type-theories" [arrowhead=none color="#610CCA10"]
+	"type-theories.unityped-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.11005006888639714 shape=circle style=filled width=0.11005006888639714]
+	"type-theories.unityped-type-theories" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#610CCA10"]
+	"univalent-combinatorics.2-element-decidable-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.11186920152852965 shape=circle style=filled width=0.11186920152852965]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.2-element-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "elementary-number-theory.well-ordering-principle-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.automorphisms" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.booleans" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
+	"univalent-combinatorics.2-element-subtypes" -> "foundation.automorphisms" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-subtypes" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.15194284260207294 shape=circle style=filled width=0.15194284260207294]
+	"univalent-combinatorics.2-element-types" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.identity-systems" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.double-negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "univalent-combinatorics.equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.automorphisms" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.involutions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.contractible-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.connected-components-universes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "foundation.subuniverses" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.2-element-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.10773296582749509 shape=circle style=filled width=0.10773296582749509]
+	"univalent-combinatorics.binomial-types" -> "foundation.equivalences-maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.propositional-extensionality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.functoriality-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.booleans" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.contractible-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.connected-components-universes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.binomial-types" -> "foundation.universal-property-maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.bracelets" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.bracelets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.bracelets" -> "graph-theory.polygons" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.classical-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
+	"univalent-combinatorics.classical-finite-types" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.classical-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.classical-finite-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.classical-finite-types" -> "foundation.retractions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.classical-finite-types" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.classical-finite-types" -> "foundation.sections" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.classical-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.complements-isolated-elements" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
+	"univalent-combinatorics.complements-isolated-elements" -> "foundation.equivalences-maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.complements-isolated-elements" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.complements-isolated-elements" -> "foundation.isolated-elements" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.complements-isolated-elements" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.complements-isolated-elements" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.09180005332100453 shape=circle style=filled width=0.09180005332100453]
+	"univalent-combinatorics.coproduct-types" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproduct-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproducts-inhabited-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.coproducts-inhabited-finite-types" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproducts-inhabited-finite-types" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproducts-inhabited-finite-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.coproducts-inhabited-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.propositional-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-decidable-subtypes" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08971499589146108 shape=circle style=filled width=0.08971499589146108]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.sections" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-dependent-pair-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-maybe" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.counting-maybe" -> "foundation.equivalences-maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-maybe" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-maybe" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting-maybe" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
+	"univalent-combinatorics.counting" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting" -> "logic.propositionally-decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.counting" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cubes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
+	"univalent-combinatorics.cubes" -> "univalent-combinatorics.complements-isolated-elements" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cubes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-partitions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.cycle-partitions" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-partitions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "lists.concatenation-lists" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "foundation.iterated-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "lists.permutation-lists" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "lists.sort-by-insertion-lists" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "group-theory.concrete-groups" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "lists.arrays" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "lists.functoriality-lists" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "group-theory.iterated-cartesian-products-concrete-groups" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.12547638407473727 shape=circle style=filled width=0.12547638407473727]
+	"univalent-combinatorics.cyclic-finite-types" -> "elementary-number-theory.standard-cyclic-groups" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "foundation.subtype-identity-principle" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "structured-types.pointed-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "higher-group-theory.higher-groups" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "synthetic-homotopy-theory.groups-of-loops-in-1-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "elementary-number-theory.integers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "foundation.0-connected-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "group-theory.groups" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "structured-types.equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "structured-types.mere-equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "foundation.mere-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "group-theory.concrete-groups" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.cyclic-finite-types" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.de-morgans-law" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.de-morgans-law" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.de-morgans-law" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.de-morgans-law" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.de-morgans-law" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.de-morgans-law" -> "logic.de-morgan-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.de-morgans-law" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.de-morgans-law" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.de-morgans-law" -> "logic.de-morgan-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.de-morgans-law" -> "foundation.decidable-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.de-morgans-law" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.decidable-dependent-function-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-function-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-function-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-function-types" -> "elementary-number-theory.decidable-dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-function-types" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-function-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-function-types" -> "univalent-combinatorics.finite-choice" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-function-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.decidable-dependent-pair-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-pair-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-pair-types" -> "foundation.decidable-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-pair-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-dependent-pair-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07878385971583353 shape=circle style=filled width=0.07878385971583353]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.equivalence-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.decidable-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.decidable-equivalence-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-propositions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.decidable-propositions" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-propositions" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-propositions" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-propositions" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-propositions" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
+	"univalent-combinatorics.decidable-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.decidable-subtypes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dedekind-finite-sets" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.dedekind-finite-sets" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dedekind-finite-sets" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dedekind-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
+	"univalent-combinatorics.dedekind-finite-types" -> "foundation.split-surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dedekind-finite-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dedekind-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dedekind-finite-types" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dedekind-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
+	"univalent-combinatorics.dependent-function-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" -> "univalent-combinatorics.finite-choice" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-function-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.complements" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "logic.propositionally-decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.finite-choice" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "foundation.sections" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.discrete-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
+	"univalent-combinatorics.discrete-sigma-decompositions" -> "foundation.discrete-sigma-decompositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.discrete-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.discrete-sigma-decompositions" -> "univalent-combinatorics.sigma-decompositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.discrete-sigma-decompositions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.disjunction" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.053631769453388635 shape=circle style=filled width=0.053631769453388635]
+	"univalent-combinatorics.disjunction" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.disjunction" -> "foundation.universal-quantification" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.disjunction" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.disjunction" -> "univalent-combinatorics.finitely-enumerable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.disjunction" -> "foundation.disjunction" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.disjunction" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.disjunction" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.disjunction" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08656611449234101 shape=circle style=filled width=0.08656611449234101]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.universal-property-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.postcomposition-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.functoriality-set-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.functoriality-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.precomposition-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.universal-property-maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.double-counting" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.double-counting" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.double-counting" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dual-dedekind-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
+	"univalent-combinatorics.dual-dedekind-finite-types" -> "foundation.split-surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dual-dedekind-finite-types" -> "synthetic-homotopy-theory.acyclic-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dual-dedekind-finite-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dual-dedekind-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dual-dedekind-finite-types" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.dual-dedekind-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
+	"univalent-combinatorics.embeddings-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings-standard-finite-types" -> "elementary-number-theory.repeating-element-standard-finite-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings-standard-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings-standard-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings-standard-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.embeddings" -> "univalent-combinatorics.retracts-of-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings" -> "univalent-combinatorics.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.embeddings" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.equality-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-finite-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-finite-types" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
+	"univalent-combinatorics.equality-standard-finite-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation-core.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.discrete-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.tight-apartness-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.apartness-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-cubes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
+	"univalent-combinatorics.equivalences-cubes" -> "foundation.equivalence-extensionality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-cubes" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-cubes" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-cubes" -> "foundation.structure-identity-principle" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-cubes" -> "univalent-combinatorics.cubes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-cubes" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-cubes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-standard-finite-types" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-standard-finite-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.equivalences" -> "univalent-combinatorics.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences" -> "univalent-combinatorics.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.equivalences" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.ferrers-diagrams" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08494791359150146 shape=circle style=filled width=0.08494791359150146]
+	"univalent-combinatorics.ferrers-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.ferrers-diagrams" -> "foundation.subtype-identity-principle" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.ferrers-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.ferrers-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.ferrers-diagrams" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.ferrers-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.ferrers-diagrams" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.ferrers-diagrams" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
+	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "foundation.sections" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07014343109049616 shape=circle style=filled width=0.07014343109049616]
+	"univalent-combinatorics.finite-choice" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.universal-property-unit-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.double-negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.fiber-inclusions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "elementary-number-theory.well-ordering-principle-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-choice" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.finite-subtypes" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-subtypes" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-subtypes" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-subtypes" -> "foundation.singleton-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-subtypes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.14082539338259448 shape=circle style=filled width=0.14082539338259448]
+	"univalent-combinatorics.finite-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "logic.propositionally-decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.0-connected-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.1-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.connected-components-universes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.subuniverses" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finite-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
+	"univalent-combinatorics.finitely-enumerable-subtypes" -> "univalent-combinatorics.finitely-enumerable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.images" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.images-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.10355335285803784 shape=circle style=filled width=0.10355335285803784]
+	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.type-arithmetic-booleans" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.conjunction" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.booleans" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.subfinitely-enumerable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.images" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
+	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.retracts-of-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.0-connected-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.functoriality-set-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-presented-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
+	"univalent-combinatorics.finitely-presented-types" -> "foundation.set-presented-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-presented-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-presented-types" -> "univalent-combinatorics.finite-choice" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-presented-types" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-presented-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-presented-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.finitely-presented-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.function-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
+	"univalent-combinatorics.function-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.function-types" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.function-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.function-types" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.function-types" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.function-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.function-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.function-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.function-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.image-of-maps" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.image-of-maps" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.image-of-maps" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.image-of-maps" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.image-of-maps" -> "foundation.images" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.image-of-maps" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.image-of-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.image-of-maps" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.image-of-maps" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inequality-types-with-counting" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.053631769453388635 shape=circle style=filled width=0.053631769453388635]
+	"univalent-combinatorics.inequality-types-with-counting" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inequality-types-with-counting" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inequality-types-with-counting" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inequality-types-with-counting" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inhabited-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
+	"univalent-combinatorics.inhabited-finite-types" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inhabited-finite-types" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inhabited-finite-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inhabited-finite-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inhabited-finite-types" -> "foundation.subuniverses" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inhabited-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.inhabited-finite-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.injective-maps" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.injective-maps" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.injective-maps" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.injective-maps" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.injective-maps" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.injective-maps" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.involution-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.involution-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.involution-standard-finite-types" -> "foundation.involutions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.involution-standard-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.isotopies-latin-squares" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.isotopies-latin-squares" -> "univalent-combinatorics.latin-squares" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07484213832213174 shape=circle style=filled width=0.07484213832213174]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.subfinite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.subfinitely-enumerable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "set-theory.cardinalities" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.dedekind-finite-sets" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.finitely-enumerable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.latin-squares" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.latin-squares" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.latin-squares" -> "foundation.binary-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07568026230535431 shape=circle style=filled width=0.07568026230535431]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.propositional-extensionality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.0-connected-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.functoriality-set-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.truncation-levels" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.1-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.constant-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.truncated-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.finitely-presented-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.mere-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.locally-finite-types" -> "foundation.fiber-inclusions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07416481997178037 shape=circle style=filled width=0.07416481997178037]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.complements-isolated-elements" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.1-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.unordered-tuples" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.products-unordered-tuples-of-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-squares" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.main-classes-of-latin-squares" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-squares" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-squares" -> "foundation.1-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-squares" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-squares" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-squares" -> "univalent-combinatorics.main-classes-of-latin-hypercubes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.main-classes-of-latin-squares" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.maybe" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.maybe" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.maybe" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.maybe" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.necklaces" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
+	"univalent-combinatorics.necklaces" -> "foundation.structure-identity-principle" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.necklaces" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.necklaces" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.necklaces" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.necklaces" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.3 shape=circle style=filled width=0.3]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.equivalence-classes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.intersections-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.equivalence-extensionality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.symmetric-difference" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "finite-group-theory.transpositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.involutions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.decidable-equivalence-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.equivalence-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-cubes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-cubes" -> "foundation.iterating-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.cubes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.partitions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
+	"univalent-combinatorics.partitions" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.partitions" -> "foundation.structure-identity-principle" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.partitions" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.partitions" -> "foundation.binary-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.partitions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.partitions" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.partitions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.partitions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.partitions" -> "foundation.equivalence-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.petri-nets" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.petri-nets" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08671172622602275 shape=circle style=filled width=0.08671172622602275]
+	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.finitely-truncated-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.truncation-levels" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.retracts-of-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.conjunction" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.unbounded-pi-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pi-finite-types" -> "foundation.truncated-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.09970520045352134 shape=circle style=filled width=0.09970520045352134]
+	"univalent-combinatorics.pigeonhole-principle" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "univalent-combinatorics.embeddings-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "foundation.noninjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "univalent-combinatorics.repetitions-of-values" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.pigeonhole-principle" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.presented-pi-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.quotients-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.quotients-finite-types" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.quotients-finite-types" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.quotients-finite-types" -> "univalent-combinatorics.decidable-equivalence-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.quotients-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.ramsey-theory" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.ramsey-theory" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.ramsey-theory" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values-sequences" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.repetitions-of-values" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
+	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "foundation.repetitions-of-values" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "foundation.noninjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "elementary-number-theory.well-ordering-principle-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.retractions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.decidable-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.riffle-shuffles" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.riffle-shuffles" -> "foundation.automorphisms" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.riffle-shuffles" -> "foundation-core.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.riffle-shuffles" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.riffle-shuffles" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.riffle-shuffles" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.riffle-shuffles" -> "foundation.conjunction" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.riffle-shuffles" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.riffle-shuffles" -> "foundation-core.propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.riffle-shuffles" -> "order-theory.posets" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"univalent-combinatorics.sequences-finite-types" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "lists.sequences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "lists.repetitions-sequences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "foundation.repetitions-of-values" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "univalent-combinatorics.pigeonhole-principle" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sequences-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.equivalence-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.11073574573133337 shape=circle style=filled width=0.11073574573133337]
+	"univalent-combinatorics.sigma-decompositions" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.precomposition-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "univalent-combinatorics.type-duality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "univalent-combinatorics.decidable-equivalence-relations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.sigma-decompositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sigma-decompositions" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.skipping-element-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.skipping-element-standard-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.skipping-element-standard-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.skipping-element-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.skipping-element-standard-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.small-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.small-types" -> "foundation.small-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.small-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.small-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-pruned-trees" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.standard-finite-pruned-trees" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-trees" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.standard-finite-trees" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-trees" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-trees" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-trees" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.11321437051972819 shape=circle style=filled width=0.11321437051972819]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.equivalences-maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.preunivalent-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.sections" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.noncontractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.retractions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "foundation.equivalence-injective-type-families" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.standard-finite-types" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.steiner-systems" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.steiner-systems" -> "foundation.decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.steiner-systems" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.steiner-systems" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.steiner-triple-systems" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.steiner-triple-systems" -> "univalent-combinatorics.steiner-systems" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08479927320887588 shape=circle style=filled width=0.08479927320887588]
+	"univalent-combinatorics.subcounting" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "univalent-combinatorics.sequences-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "elementary-number-theory.minimum-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "foundation.split-surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "foundation.repetitions-of-values" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "foundation.iterating-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subcounting" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.10536491916228899 shape=circle style=filled width=0.10536491916228899]
+	"univalent-combinatorics.subfinite-indexing" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "foundation.iterating-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "foundation.repetitions-of-values" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "univalent-combinatorics.pigeonhole-principle" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "foundation.propositional-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "univalent-combinatorics.finite-choice" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "univalent-combinatorics.subcounting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-indexing" -> "elementary-number-theory.minimum-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06813631021999422 shape=circle style=filled width=0.06813631021999422]
+	"univalent-combinatorics.subfinite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-types" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-types" -> "foundation.discrete-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-types" -> "univalent-combinatorics.subcounting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.subfinite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.subfinite-indexing" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sums-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.sums-of-natural-numbers" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sums-of-natural-numbers" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sums-of-natural-numbers" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sums-of-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sums-of-natural-numbers" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.sums-of-natural-numbers" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
+	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.symmetric-difference" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
+	"univalent-combinatorics.symmetric-difference" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.symmetric-difference" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.symmetric-difference" -> "foundation.intersections-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.symmetric-difference" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.symmetric-difference" -> "foundation.symmetric-difference" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.symmetric-difference" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.symmetric-difference" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.symmetric-difference" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.trivial-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
+	"univalent-combinatorics.trivial-sigma-decompositions" -> "foundation.trivial-sigma-decompositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.trivial-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.trivial-sigma-decompositions" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.trivial-sigma-decompositions" -> "univalent-combinatorics.sigma-decompositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.trivial-sigma-decompositions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.10416070910914262 shape=circle style=filled width=0.10416070910914262]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.truncation-levels" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.retracts-of-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.truncated-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
+	"univalent-combinatorics.type-duality" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.functoriality-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.full-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.postcomposition-functions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.type-duality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "univalent-combinatorics.fibers-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.structured-type-duality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.type-duality" -> "foundation.structure" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.11141720290623111 shape=circle style=filled width=0.11141720290623111]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unions-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unions-subtypes" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unions-subtypes" -> "foundation.unions-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.universal-property-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
+	"univalent-combinatorics.universal-property-standard-finite-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.universal-property-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.universal-property-standard-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.universal-property-standard-finite-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.universal-property-standard-finite-types" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.universal-property-standard-finite-types" -> "foundation.universal-property-maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.unlabeled-partitions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.unlabeled-rooted-trees" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.unlabeled-trees" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
+	"univalent-combinatorics.untruncated-pi-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.13403236996519208 shape=circle style=filled width=0.13403236996519208]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.propositional-extensionality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.0-connected-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.functoriality-set-truncation" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.dependent-identifications" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.set-presented-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.finitely-presented-types" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.mere-equality" [arrowhead=none color="#F70D6110"]
+	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.fiber-inclusions" [arrowhead=none color="#F70D6110"]
+	"universal-algebra.abstract-equations-over-signatures" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
+	"universal-algebra.abstract-equations-over-signatures" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.abstract-equations-over-signatures" -> "universal-algebra.terms-over-signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebraic-theories" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
+	"universal-algebra.algebraic-theories" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebraic-theories" -> "universal-algebra.abstract-equations-over-signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebraic-theory-of-groups" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"universal-algebra.algebraic-theory-of-groups" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebraic-theory-of-groups" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebraic-theory-of-groups" -> "universal-algebra.terms-over-signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebraic-theory-of-groups" -> "group-theory.groups" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebraic-theory-of-groups" -> "universal-algebra.algebras-of-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebraic-theory-of-groups" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebraic-theory-of-groups" -> "lists.tuples" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebras-of-theories" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
+	"universal-algebra.algebras-of-theories" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebras-of-theories" -> "universal-algebra.models-of-signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebras-of-theories" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebras-of-theories" -> "universal-algebra.terms-over-signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.algebras-of-theories" -> "universal-algebra.abstract-equations-over-signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.congruences" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
+	"universal-algebra.congruences" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.congruences" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.congruences" -> "lists.tuples" [arrowhead=none color="#5467C310"]
+	"universal-algebra.congruences" -> "universal-algebra.algebras-of-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.congruences" -> "foundation.equivalence-relations" [arrowhead=none color="#5467C310"]
+	"universal-algebra.homomorphisms-of-algebras" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
+	"universal-algebra.homomorphisms-of-algebras" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.homomorphisms-of-algebras" -> "lists.functoriality-tuples" [arrowhead=none color="#5467C310"]
+	"universal-algebra.homomorphisms-of-algebras" -> "universal-algebra.algebras-of-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.homomorphisms-of-algebras" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.homomorphisms-of-algebras" -> "lists.tuples" [arrowhead=none color="#5467C310"]
+	"universal-algebra.kernels" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
+	"universal-algebra.kernels" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.kernels" -> "lists.functoriality-tuples" [arrowhead=none color="#5467C310"]
+	"universal-algebra.kernels" -> "universal-algebra.algebras-of-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.kernels" -> "universal-algebra.congruences" [arrowhead=none color="#5467C310"]
+	"universal-algebra.kernels" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.kernels" -> "universal-algebra.homomorphisms-of-algebras" [arrowhead=none color="#5467C310"]
+	"universal-algebra.kernels" -> "foundation.binary-relations" [arrowhead=none color="#5467C310"]
+	"universal-algebra.kernels" -> "foundation.equivalence-relations" [arrowhead=none color="#5467C310"]
+	"universal-algebra.kernels" -> "lists.tuples" [arrowhead=none color="#5467C310"]
+	"universal-algebra.kernels" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#5467C310"]
+	"universal-algebra.models-of-signatures" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
+	"universal-algebra.models-of-signatures" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.models-of-signatures" -> "lists.tuples" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
+	"universal-algebra.quotient-algebras" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "foundation.finite-sequences-set-quotients" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "foundation.multivariable-functoriality-set-quotients" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "universal-algebra.models-of-signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "universal-algebra.congruences" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "foundation.set-quotients" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "foundation.equivalence-classes" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "foundation.multivariable-operations" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "universal-algebra.algebras-of-theories" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "lists.tuples" [arrowhead=none color="#5467C310"]
+	"universal-algebra.quotient-algebras" -> "foundation.equivalence-relations" [arrowhead=none color="#5467C310"]
+	"universal-algebra.signatures" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
+	"universal-algebra.signatures" -> "foundation.embeddings" [arrowhead=none color="#5467C310"]
+	"universal-algebra.terms-over-signatures" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.07551338170027617 shape=circle style=filled width=0.07551338170027617]
+	"universal-algebra.terms-over-signatures" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.terms-over-signatures" -> "universal-algebra.models-of-signatures" [arrowhead=none color="#5467C310"]
+	"universal-algebra.terms-over-signatures" -> "lists.functoriality-tuples" [arrowhead=none color="#5467C310"]
+	"universal-algebra.terms-over-signatures" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#5467C310"]
+	"universal-algebra.terms-over-signatures" -> "lists.lists" [arrowhead=none color="#5467C310"]
+	"universal-algebra.terms-over-signatures" -> "lists.tuples" [arrowhead=none color="#5467C310"]
+	"universal-algebra.terms-over-signatures" -> "lists.lists-discrete-types" [arrowhead=none color="#5467C310"]
+	"wild-category-theory.coinductive-isomorphisms-in-noncoherent-large-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
+	"wild-category-theory.coinductive-isomorphisms-in-noncoherent-large-omega-precategories" -> "wild-category-theory.coinductive-isomorphisms-in-noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.coinductive-isomorphisms-in-noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-large-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.coinductive-isomorphisms-in-noncoherent-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.07830199672637511 shape=circle style=filled width=0.07830199672637511]
+	"wild-category-theory.coinductive-isomorphisms-in-noncoherent-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.11801555114130455 shape=circle style=filled width=0.11801555114130455]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-large-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "globular-types.large-colax-reflexive-globular-maps" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "globular-types.large-colax-transitive-globular-maps" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "globular-types.large-globular-maps" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "globular-types.globular-maps" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "wild-category-theory.maps-noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "wild-category-theory.colax-functors-noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "wild-category-theory.maps-noncoherent-large-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.10878177010487035 shape=circle style=filled width=0.10878177010487035]
+	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "globular-types.colax-reflexive-globular-maps" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "wild-category-theory.maps-noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "globular-types.globular-maps" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "globular-types.colax-transitive-globular-maps" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.maps-noncoherent-large-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
+	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-large-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "wild-category-theory.maps-noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "globular-types.large-globular-maps" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "globular-types.globular-maps" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "globular-types.large-globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.maps-noncoherent-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
+	"wild-category-theory.maps-noncoherent-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.maps-noncoherent-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.maps-noncoherent-omega-precategories" -> "globular-types.globular-maps" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-large-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
+	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-large-omega-precategories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.transitive-globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-large-omega-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-large-omega-precategories" -> "category-theory.precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.large-globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.0832982825080884 shape=circle style=filled width=0.0832982825080884]
+	"wild-category-theory.noncoherent-omega-precategories" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-omega-precategories" -> "globular-types.transitive-globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-omega-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-omega-precategories" -> "category-theory.precategories" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
+	"wild-category-theory.noncoherent-omega-precategories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#E2C12E10"]
+}

From 9be2d1642c4fee4ffc3994133c0da7d85f075450 Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:44:39 +0200
Subject: [PATCH 09/13] ??

---
 website/images/agda_dependency_graph | 21264 -------------------------
 1 file changed, 21264 deletions(-)
 delete mode 100644 website/images/agda_dependency_graph

diff --git a/website/images/agda_dependency_graph b/website/images/agda_dependency_graph
deleted file mode 100644
index b9f2415197..0000000000
--- a/website/images/agda_dependency_graph
+++ /dev/null
@@ -1,21264 +0,0 @@
-digraph {
-	K=0.3 bgcolor="#FFFFFF00" overlap=prism10000 repulsiveforce=0.3 splines=false
-	"category-theory.adjunctions-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1141023399696225 shape=circle style=filled width=0.1141023399696225]
-	"category-theory.adjunctions-large-categories" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-large-categories" -> "category-theory.adjunctions-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-large-categories" -> "category-theory.functors-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-large-categories" -> "category-theory.natural-transformations-functors-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1271741122870399 shape=circle style=filled width=0.1271741122870399]
-	"category-theory.adjunctions-large-precategories" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-large-precategories" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08743614755394276 shape=circle style=filled width=0.08743614755394276]
-	"category-theory.adjunctions-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-precategories" -> "foundation-core.sections" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-precategories" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-precategories" -> "foundation-core.retractions" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.adjunctions-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.algebras-monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.algebras-monads-on-precategories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.algebras-monads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.algebras-monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.algebras-monads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.algebras-monads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.algebras-monads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.algebras-monads-on-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.anafunctors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.anafunctors-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.anafunctors-categories" -> "category-theory.anafunctors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.anafunctors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.anafunctors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06253678480160392 shape=circle style=filled width=0.06253678480160392]
-	"category-theory.anafunctors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.anafunctors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.anafunctors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.augmented-simplex-category" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
-	"category-theory.augmented-simplex-category" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#fbca0410"]
-	"category-theory.augmented-simplex-category" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.augmented-simplex-category" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.augmented-simplex-category" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.augmented-simplex-category" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09464199285965737 shape=circle style=filled width=0.09464199285965737]
-	"category-theory.categories" -> "foundation.1-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" -> "category-theory.preunivalent-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.categories" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.category-of-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.natural-isomorphisms-functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.precategory-of-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.natural-isomorphisms-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.functors-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors-from-small-to-large-categories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.056383881883468684 shape=circle style=filled width=0.056383881883468684]
-	"category-theory.category-of-functors" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors" -> "category-theory.natural-isomorphisms-functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors" -> "category-theory.category-of-maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors" -> "category-theory.natural-isomorphisms-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-functors" -> "category-theory.precategory-of-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
-	"category-theory.category-of-maps-categories" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.natural-isomorphisms-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.precategory-of-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.natural-isomorphisms-maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "foundation.univalence" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-categories" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.natural-isomorphisms-maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.category-of-maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.natural-isomorphisms-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.precategory-of-maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-maps-from-small-to-large-categories" -> "category-theory.maps-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-simplicial-sets" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06529998061608358 shape=circle style=filled width=0.06529998061608358]
-	"category-theory.category-of-simplicial-sets" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-simplicial-sets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-simplicial-sets" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-simplicial-sets" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-simplicial-sets" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-simplicial-sets" -> "category-theory.presheaf-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-simplicial-sets" -> "category-theory.simplex-category" [arrowhead=none color="#fbca0410"]
-	"category-theory.category-of-simplicial-sets" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coalgebras-comonads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.comonads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coalgebras-comonads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.coalgebras-comonads-on-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08886727613149352 shape=circle style=filled width=0.08886727613149352]
-	"category-theory.cocones-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "category-theory.precategory-of-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.homotopy-induction" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "category-theory.commuting-triangles-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.structure-identity-principle" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.multivariable-homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "category-theory.left-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "category-theory.terminal-category" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
-	"category-theory.cocones-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.codensity-monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1239590805812006 shape=circle style=filled width=0.1239590805812006]
-	"category-theory.codensity-monads-on-precategories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.codensity-monads-on-precategories" -> "category-theory.algebras-monads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.codensity-monads-on-precategories" -> "category-theory.right-kan-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.codensity-monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.codensity-monads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.codensity-monads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.codensity-monads-on-precategories" -> "category-theory.right-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08390190114639724 shape=circle style=filled width=0.08390190114639724]
-	"category-theory.colimits-precategories" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "category-theory.left-kan-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "category-theory.left-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "category-theory.terminal-category" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "category-theory.cocones-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.colimits-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.commuting-squares-of-morphisms-in-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.commuting-squares-of-morphisms-in-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.commuting-squares-of-morphisms-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.commuting-squares-of-morphisms-in-precategories" -> "category-theory.commuting-squares-of-morphisms-in-set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.commuting-squares-of-morphisms-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.commuting-squares-of-morphisms-in-set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.commuting-squares-of-morphisms-in-set-magmoids" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.commuting-triangles-of-morphisms-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.commuting-triangles-of-morphisms-in-precategories" -> "category-theory.commuting-triangles-of-morphisms-in-set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.commuting-triangles-of-morphisms-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.commuting-triangles-of-morphisms-in-set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.commuting-triangles-of-morphisms-in-set-magmoids" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10679204854118686 shape=circle style=filled width=0.10679204854118686]
-	"category-theory.comonads-on-precategories" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "category-theory.copointed-endofunctors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "foundation-core.propositions" [arrowhead=none color="#fbca0410"]
-	"category-theory.comonads-on-precategories" -> "category-theory.adjunctions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.complete-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.complete-precategories" -> "category-theory.terminal-objects-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.complete-precategories" -> "category-theory.limits-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.complete-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.complete-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.complete-precategories" -> "category-theory.cones-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.composition-operations-on-binary-families-of-sets" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0850962943396763 shape=circle style=filled width=0.0850962943396763]
-	"category-theory.composition-operations-on-binary-families-of-sets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.composition-operations-on-binary-families-of-sets" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08844036921363592 shape=circle style=filled width=0.08844036921363592]
-	"category-theory.cones-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "category-theory.precategory-of-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.homotopy-induction" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "category-theory.commuting-triangles-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.structure-identity-principle" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.multivariable-homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "category-theory.terminal-category" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cones-precategories" -> "category-theory.right-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.conservative-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
-	"category-theory.conservative-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.conservative-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.conservative-functors-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.conservative-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06253678480160392 shape=circle style=filled width=0.06253678480160392]
-	"category-theory.constant-functors" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" -> "category-theory.precategory-of-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" -> "category-theory.functors-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.constant-functors" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copointed-endofunctors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.060901553009402865 shape=circle style=filled width=0.060901553009402865]
-	"category-theory.copointed-endofunctors-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copointed-endofunctors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copointed-endofunctors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10500510620769264 shape=circle style=filled width=0.10500510620769264]
-	"category-theory.copresheaf-categories" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.terminal-objects-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "foundation.empty-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "foundation.raising-universe-levels" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.initial-objects-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.precategory-of-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.category-of-functors-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.natural-transformations-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.copresheaf-categories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coproducts-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
-	"category-theory.coproducts-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coproducts-in-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.coproducts-in-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.coproducts-in-precategories" -> "foundation.uniqueness-quantification" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"category-theory.cores-categories" -> "category-theory.groupoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-categories" -> "category-theory.cores-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-categories" -> "category-theory.subcategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-categories" -> "category-theory.pregroupoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-categories" -> "category-theory.wide-subcategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07348125866004261 shape=circle style=filled width=0.07348125866004261]
-	"category-theory.cores-precategories" -> "category-theory.wide-subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "category-theory.subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "category-theory.replete-subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "category-theory.pregroupoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.cores-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.coslice-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.coslice-precategories" -> "category-theory.slice-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coslice-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coslice-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.coslice-precategories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.density-comonads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.119819039333119 shape=circle style=filled width=0.119819039333119]
-	"category-theory.density-comonads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.density-comonads-on-precategories" -> "category-theory.coalgebras-comonads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.density-comonads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.density-comonads-on-precategories" -> "category-theory.comonads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.density-comonads-on-precategories" -> "category-theory.left-kan-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.density-comonads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.density-comonads-on-precategories" -> "category-theory.left-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-composition-operations-over-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08238456255891359 shape=circle style=filled width=0.08238456255891359]
-	"category-theory.dependent-composition-operations-over-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-composition-operations-over-precategories" -> "foundation.truncation-levels" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-composition-operations-over-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-composition-operations-over-precategories" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-composition-operations-over-precategories" -> "foundation.truncated-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-composition-operations-over-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-composition-operations-over-precategories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-composition-operations-over-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07365274374427415 shape=circle style=filled width=0.07365274374427415]
-	"category-theory.dependent-products-of-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-categories" -> "category-theory.dependent-products-of-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-categories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07749223352929716 shape=circle style=filled width=0.07749223352929716]
-	"category-theory.dependent-products-of-large-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-large-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-large-categories" -> "category-theory.isomorphisms-in-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-large-categories" -> "category-theory.dependent-products-of-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-large-categories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08465037182409743 shape=circle style=filled width=0.08465037182409743]
-	"category-theory.dependent-products-of-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-large-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-large-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07942179611987281 shape=circle style=filled width=0.07942179611987281]
-	"category-theory.dependent-products-of-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.dependent-products-of-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.discrete-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.discrete-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.discrete-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10889768038826397 shape=circle style=filled width=0.10889768038826397]
-	"category-theory.displayed-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "foundation.truncation-levels" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "foundation.subsingleton-induction" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "category-theory.dependent-composition-operations-over-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "foundation.truncated-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.displayed-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.embedding-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.embedding-maps-precategories" -> "category-theory.fully-faithful-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.embedding-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.embedding-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.embedding-maps-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.embeddings-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"category-theory.embeddings-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.embeddings-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.embeddings-precategories" -> "category-theory.embedding-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.embeddings-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.endomorphisms-in-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.endomorphisms-in-categories" -> "group-theory.semigroups" [arrowhead=none color="#fbca0410"]
-	"category-theory.endomorphisms-in-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.endomorphisms-in-categories" -> "group-theory.monoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.endomorphisms-in-categories" -> "category-theory.endomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.endomorphisms-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.endomorphisms-in-precategories" -> "group-theory.semigroups" [arrowhead=none color="#fbca0410"]
-	"category-theory.endomorphisms-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.endomorphisms-in-precategories" -> "group-theory.monoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.epimorphisms-in-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.epimorphisms-in-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.epimorphisms-in-large-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.epimorphisms-in-large-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.equivalences-of-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.equivalences-of-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.equivalences-of-categories" -> "category-theory.equivalences-of-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.equivalences-of-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.equivalences-of-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.equivalences-of-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.equivalences-of-large-precategories" -> "category-theory.natural-isomorphisms-functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.equivalences-of-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.equivalences-of-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.equivalences-of-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.equivalences-of-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.equivalences-of-precategories" -> "category-theory.natural-isomorphisms-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.essential-fibers-of-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.essential-fibers-of-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.essential-fibers-of-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.essential-fibers-of-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.essentially-injective-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.essentially-injective-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.essentially-injective-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.essentially-injective-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.essentially-surjective-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
-	"category-theory.essentially-surjective-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.essentially-surjective-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.essentially-surjective-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.essentially-surjective-functors-precategories" -> "foundation.existential-quantification" [arrowhead=none color="#fbca0410"]
-	"category-theory.exponential-objects-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
-	"category-theory.exponential-objects-precategories" -> "category-theory.products-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.exponential-objects-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.exponential-objects-precategories" -> "foundation.uniqueness-quantification" [arrowhead=none color="#fbca0410"]
-	"category-theory.extensions-of-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.extensions-of-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.extensions-of-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
-	"category-theory.faithful-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-functors-precategories" -> "category-theory.faithful-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-functors-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
-	"category-theory.faithful-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-maps-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-maps-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-maps-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.faithful-maps-precategories" -> "foundation.injective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.full-functors-precategories" -> "category-theory.full-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subcategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
-	"category-theory.full-large-subcategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subcategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subcategories" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subcategories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subcategories" -> "category-theory.functors-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08238456255891359 shape=circle style=filled width=0.08238456255891359]
-	"category-theory.full-large-subprecategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subprecategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subprecategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subprecategories" -> "foundation.subtype-identity-principle" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subprecategories" -> "category-theory.isomorphisms-in-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subprecategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subprecategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-large-subprecategories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.full-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-maps-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-maps-precategories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subcategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08627415374670354 shape=circle style=filled width=0.08627415374670354]
-	"category-theory.full-subcategories" -> "category-theory.fully-faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subcategories" -> "category-theory.embeddings-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subcategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subcategories" -> "category-theory.full-subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subcategories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subcategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subcategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subcategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subcategories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subcategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09083298289811852 shape=circle style=filled width=0.09083298289811852]
-	"category-theory.full-subprecategories" -> "category-theory.fully-faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "foundation.subtype-identity-principle" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "category-theory.embeddings-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.full-subprecategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10294241329094224 shape=circle style=filled width=0.10294241329094224]
-	"category-theory.fully-faithful-functors-precategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" -> "category-theory.essentially-injective-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" -> "category-theory.fully-faithful-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" -> "category-theory.conservative-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" -> "category-theory.pseudomonic-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" -> "category-theory.full-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07716594899155892 shape=circle style=filled width=0.07716594899155892]
-	"category-theory.fully-faithful-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-maps-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-maps-precategories" -> "category-theory.faithful-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-maps-precategories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.fully-faithful-maps-precategories" -> "category-theory.full-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
-	"category-theory.function-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-categories" -> "category-theory.dependent-products-of-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
-	"category-theory.function-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-precategories" -> "category-theory.dependent-products-of-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.function-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
-	"category-theory.functors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-categories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-categories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-from-small-to-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08299482691834507 shape=circle style=filled width=0.08299482691834507]
-	"category-theory.functors-from-small-to-large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-from-small-to-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-from-small-to-large-categories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-from-small-to-large-categories" -> "category-theory.maps-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
-	"category-theory.functors-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-from-small-to-large-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-from-small-to-large-precategories" -> "category-theory.maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"category-theory.functors-large-categories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
-	"category-theory.functors-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-nonunital-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
-	"category-theory.functors-nonunital-precategories" -> "category-theory.maps-set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-nonunital-precategories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-nonunital-precategories" -> "category-theory.functors-set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.11918563028292363 shape=circle style=filled width=0.11918563028292363]
-	"category-theory.functors-precategories" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-precategories" -> "category-theory.functors-set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-precategories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09622828198609261 shape=circle style=filled width=0.09622828198609261]
-	"category-theory.functors-set-magmoids" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-set-magmoids" -> "category-theory.maps-set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-set-magmoids" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-set-magmoids" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.functors-set-magmoids" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0975304830396693 shape=circle style=filled width=0.0975304830396693]
-	"category-theory.gaunt-categories" -> "category-theory.isomorphism-induction-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "category-theory.rigid-objects-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "category-theory.strict-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.gaunt-categories" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
-	"category-theory.groupoids" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "foundation.1-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "foundation.iterated-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "category-theory.pregroupoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.groupoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.homotopies-natural-transformations-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
-	"category-theory.homotopies-natural-transformations-large-precategories" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.homotopies-natural-transformations-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.homotopies-natural-transformations-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.indiscrete-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0791034710067478 shape=circle style=filled width=0.0791034710067478]
-	"category-theory.indiscrete-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.indiscrete-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.indiscrete-precategories" -> "category-theory.preunivalent-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.indiscrete-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.indiscrete-precategories" -> "category-theory.strict-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.indiscrete-precategories" -> "category-theory.subterminal-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.indiscrete-precategories" -> "category-theory.pregroupoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.indiscrete-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-category" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
-	"category-theory.initial-category" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-category" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-category" -> "category-theory.gaunt-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-category" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-category" -> "category-theory.strict-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-category" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-category" -> "foundation.empty-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-category" -> "category-theory.indiscrete-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-category" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-objects-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.initial-objects-large-categories" -> "category-theory.initial-objects-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-objects-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-objects-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.initial-objects-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-objects-large-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-objects-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
-	"category-theory.initial-objects-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.initial-objects-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"category-theory.isomorphism-induction-categories" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-categories" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-categories" -> "category-theory.isomorphism-induction-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-categories" -> "foundation.contractible-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-categories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"category-theory.isomorphism-induction-precategories" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-precategories" -> "foundation.identity-systems" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphism-induction-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1407357812873715 shape=circle style=filled width=0.1407357812873715]
-	"category-theory.isomorphisms-in-categories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-categories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-categories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-categories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.13865871966186422 shape=circle style=filled width=0.13865871966186422]
-	"category-theory.isomorphisms-in-large-categories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-categories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-categories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-categories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1464465560410438 shape=circle style=filled width=0.1464465560410438]
-	"category-theory.isomorphisms-in-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-precategories" -> "foundation.injective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-large-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.16089530836016588 shape=circle style=filled width=0.16089530836016588]
-	"category-theory.isomorphisms-in-precategories" -> "foundation.injective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
-	"category-theory.isomorphisms-in-subprecategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-subprecategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.isomorphisms-in-subprecategories" -> "category-theory.subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08390190114639724 shape=circle style=filled width=0.08390190114639724]
-	"category-theory.large-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-categories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-categories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-function-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07382383048755557 shape=circle style=filled width=0.07382383048755557]
-	"category-theory.large-function-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-function-categories" -> "category-theory.dependent-products-of-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-function-categories" -> "category-theory.isomorphisms-in-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-function-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-function-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
-	"category-theory.large-function-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-function-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-function-precategories" -> "category-theory.dependent-products-of-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-function-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
-	"category-theory.large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-precategories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-subcategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.large-subcategories" -> "category-theory.large-subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-subcategories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07683827893814787 shape=circle style=filled width=0.07683827893814787]
-	"category-theory.large-subprecategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.large-subprecategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08743614755394276 shape=circle style=filled width=0.08743614755394276]
-	"category-theory.left-extensions-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.structure-identity-principle" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.action-on-equivalences-functions" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.multivariable-homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.homotopy-induction" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-extensions-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-kan-extensions-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"category-theory.left-kan-extensions-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-kan-extensions-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-kan-extensions-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.left-kan-extensions-precategories" -> "category-theory.left-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08435178051687288 shape=circle style=filled width=0.08435178051687288]
-	"category-theory.limits-precategories" -> "category-theory.right-kan-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "category-theory.terminal-category" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "category-theory.cones-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.limits-precategories" -> "category-theory.right-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
-	"category-theory.maps-categories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-categories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-from-small-to-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
-	"category-theory.maps-from-small-to-large-categories" -> "category-theory.maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-from-small-to-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-from-small-to-large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-from-small-to-large-categories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
-	"category-theory.maps-from-small-to-large-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-from-small-to-large-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07382383048755557 shape=circle style=filled width=0.07382383048755557]
-	"category-theory.maps-precategories" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" -> "foundation.structure-identity-principle" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" -> "foundation.binary-transport" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" -> "category-theory.maps-set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" -> "foundation.homotopy-induction" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
-	"category-theory.maps-set-magmoids" -> "foundation.commuting-pentagons-of-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.maps-set-magmoids" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
-	"category-theory.monads-on-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-categories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-categories" -> "category-theory.pointed-endofunctors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-categories" -> "category-theory.natural-transformations-functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-categories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1060808838144246 shape=circle style=filled width=0.1060808838144246]
-	"category-theory.monads-on-precategories" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "foundation-core.propositions" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "category-theory.adjunctions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monads-on-precategories" -> "category-theory.pointed-endofunctors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monomorphisms-in-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.monomorphisms-in-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monomorphisms-in-large-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.monomorphisms-in-large-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.morphisms-algebras-monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"category-theory.morphisms-algebras-monads-on-precategories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.morphisms-algebras-monads-on-precategories" -> "category-theory.algebras-monads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.morphisms-algebras-monads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.morphisms-algebras-monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.morphisms-coalgebras-comonads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05525382975207072 shape=circle style=filled width=0.05525382975207072]
-	"category-theory.morphisms-coalgebras-comonads-on-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.morphisms-coalgebras-comonads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.morphisms-coalgebras-comonads-on-precategories" -> "category-theory.coalgebras-comonads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.morphisms-coalgebras-comonads-on-precategories" -> "category-theory.comonads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.13728718525897837 shape=circle style=filled width=0.13728718525897837]
-	"category-theory.natural-isomorphisms-functors-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-categories" -> "category-theory.natural-transformations-functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-categories" -> "category-theory.natural-isomorphisms-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.natural-isomorphisms-functors-large-precategories" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-large-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-large-precategories" -> "category-theory.commuting-squares-of-morphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.13327725201294144 shape=circle style=filled width=0.13327725201294144]
-	"category-theory.natural-isomorphisms-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-precategories" -> "category-theory.natural-isomorphisms-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-maps-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.13765426394963418 shape=circle style=filled width=0.13765426394963418]
-	"category-theory.natural-isomorphisms-maps-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-maps-categories" -> "category-theory.natural-isomorphisms-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-maps-categories" -> "category-theory.natural-transformations-maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-maps-categories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-maps-categories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.1409149484907762 shape=circle style=filled width=0.1409149484907762]
-	"category-theory.natural-isomorphisms-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-maps-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-maps-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-isomorphisms-maps-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-numbers-object-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
-	"category-theory.natural-numbers-object-precategories" -> "category-theory.terminal-objects-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-numbers-object-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-numbers-object-precategories" -> "foundation.uniqueness-quantification" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
-	"category-theory.natural-transformations-functors-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-categories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
-	"category-theory.natural-transformations-functors-from-small-to-large-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-categories" -> "category-theory.functors-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-categories" -> "category-theory.natural-transformations-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08524441680919903 shape=circle style=filled width=0.08524441680919903]
-	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "category-theory.natural-transformations-maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-from-small-to-large-precategories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-large-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
-	"category-theory.natural-transformations-functors-large-categories" -> "category-theory.functors-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-large-categories" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-large-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0668276721338242 shape=circle style=filled width=0.0668276721338242]
-	"category-theory.natural-transformations-functors-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-large-precategories" -> "category-theory.commuting-squares-of-morphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10831688861837917 shape=circle style=filled width=0.10831688861837917]
-	"category-theory.natural-transformations-functors-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-functors-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
-	"category-theory.natural-transformations-maps-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-categories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-categories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09609709135660312 shape=circle style=filled width=0.09609709135660312]
-	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "category-theory.commuting-squares-of-morphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-from-small-to-large-precategories" -> "category-theory.maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09302865886865141 shape=circle style=filled width=0.09302865886865141]
-	"category-theory.natural-transformations-maps-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-precategories" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.natural-transformations-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.nonunital-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
-	"category-theory.nonunital-precategories" -> "foundation.truncation-levels" [arrowhead=none color="#fbca0410"]
-	"category-theory.nonunital-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.nonunital-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.nonunital-precategories" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.nonunital-precategories" -> "foundation.truncated-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.one-object-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"category-theory.one-object-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.one-object-precategories" -> "category-theory.endomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.one-object-precategories" -> "group-theory.monoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.one-object-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
-	"category-theory.opposite-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-categories" -> "foundation.involutions" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-categories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07348125866004261 shape=circle style=filled width=0.07348125866004261]
-	"category-theory.opposite-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-large-precategories" -> "foundation.large-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-large-precategories" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"category-theory.opposite-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-precategories" -> "foundation.involutions" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-preunivalent-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07156780854205468 shape=circle style=filled width=0.07156780854205468]
-	"category-theory.opposite-preunivalent-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-preunivalent-categories" -> "foundation.involutions" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-preunivalent-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-preunivalent-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-preunivalent-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-preunivalent-categories" -> "category-theory.preunivalent-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-preunivalent-categories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-strongly-preunivalent-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
-	"category-theory.opposite-strongly-preunivalent-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-strongly-preunivalent-categories" -> "foundation.involutions" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-strongly-preunivalent-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-strongly-preunivalent-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-strongly-preunivalent-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-strongly-preunivalent-categories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-strongly-preunivalent-categories" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.opposite-strongly-preunivalent-categories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pointed-endofunctors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.059007775570652274 shape=circle style=filled width=0.059007775570652274]
-	"category-theory.pointed-endofunctors-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pointed-endofunctors-categories" -> "category-theory.natural-transformations-functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pointed-endofunctors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pointed-endofunctors-categories" -> "category-theory.pointed-endofunctors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pointed-endofunctors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
-	"category-theory.pointed-endofunctors-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pointed-endofunctors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pointed-endofunctors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0999579390097061 shape=circle style=filled width=0.0999579390097061]
-	"category-theory.precategories" -> "foundation.truncation-levels" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategories" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategories" -> "foundation.truncated-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09424124867625935 shape=circle style=filled width=0.09424124867625935]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.algebras-monads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.morphisms-algebras-monads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "foundation-core.propositions" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-algebras-monads-on-precategories" -> "category-theory.adjunctions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.morphisms-coalgebras-comonads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.coalgebras-comonads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.comonads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "foundation-core.homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "foundation-core.propositions" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-coalgebras-comonads-on-precategories" -> "category-theory.adjunctions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-elements-of-a-presheaf" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"category-theory.precategory-of-elements-of-a-presheaf" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-elements-of-a-presheaf" -> "category-theory.presheaf-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-elements-of-a-presheaf" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-elements-of-a-presheaf" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-elements-of-a-presheaf" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-free-algebras-monads-on-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
-	"category-theory.precategory-of-free-algebras-monads-on-precategories" -> "category-theory.monads-on-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-free-algebras-monads-on-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-free-algebras-monads-on-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
-	"category-theory.precategory-of-functors-from-small-to-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors-from-small-to-large-precategories" -> "category-theory.natural-transformations-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors-from-small-to-large-precategories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08872520205801446 shape=circle style=filled width=0.08872520205801446]
-	"category-theory.precategory-of-functors" -> "category-theory.natural-isomorphisms-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-functors" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-from-small-to-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
-	"category-theory.precategory-of-maps-from-small-to-large-precategories" -> "category-theory.natural-transformations-maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-from-small-to-large-precategories" -> "category-theory.maps-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-from-small-to-large-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-from-small-to-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-from-small-to-large-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08568724792830806 shape=circle style=filled width=0.08568724792830806]
-	"category-theory.precategory-of-maps-precategories" -> "category-theory.natural-isomorphisms-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-precategories" -> "category-theory.natural-transformations-maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.precategory-of-maps-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.pregroupoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
-	"category-theory.pregroupoids" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.pregroupoids" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.pregroupoids" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pregroupoids" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.pregroupoids" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
-	"category-theory.presheaf-categories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" -> "category-theory.large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" -> "category-theory.copresheaf-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" -> "category-theory.natural-transformations-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.presheaf-categories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.preunivalent-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08612780223548151 shape=circle style=filled width=0.08612780223548151]
-	"category-theory.preunivalent-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.preunivalent-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.preunivalent-categories" -> "foundation.1-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.preunivalent-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.preunivalent-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.preunivalent-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.products-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"category-theory.products-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.products-in-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.products-in-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.products-in-precategories" -> "foundation.uniqueness-quantification" [arrowhead=none color="#fbca0410"]
-	"category-theory.products-of-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"category-theory.products-of-precategories" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.products-of-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pseudomonic-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08772424107774375 shape=circle style=filled width=0.08772424107774375]
-	"category-theory.pseudomonic-functors-precategories" -> "category-theory.conservative-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pseudomonic-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pseudomonic-functors-precategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pseudomonic-functors-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.pseudomonic-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pseudomonic-functors-precategories" -> "foundation.surjective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.pseudomonic-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pseudomonic-functors-precategories" -> "foundation.injective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.pullbacks-in-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"category-theory.pullbacks-in-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.pullbacks-in-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.pullbacks-in-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.pullbacks-in-precategories" -> "foundation.uniqueness-quantification" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
-	"category-theory.replete-subprecategories" -> "category-theory.isomorphism-induction-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "foundation.subsingleton-induction" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "category-theory.subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "category-theory.isomorphisms-in-subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.replete-subprecategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.representable-functors-categories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-categories" -> "category-theory.representable-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-categories" -> "category-theory.natural-transformations-functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-categories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-large-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
-	"category-theory.representable-functors-large-precategories" -> "category-theory.large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-large-precategories" -> "category-theory.functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-large-precategories" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-large-precategories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
-	"category-theory.representable-functors-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-precategories" -> "category-theory.copresheaf-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-precategories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.representable-functors-precategories" -> "category-theory.opposite-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representing-arrow-category" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
-	"category-theory.representing-arrow-category" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.representing-arrow-category" -> "foundation.booleans" [arrowhead=none color="#fbca0410"]
-	"category-theory.representing-arrow-category" -> "order-theory.posets" [arrowhead=none color="#fbca0410"]
-	"category-theory.representing-arrow-category" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representing-arrow-category" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representing-arrow-category" -> "foundation.inequality-booleans" [arrowhead=none color="#fbca0410"]
-	"category-theory.representing-arrow-category" -> "foundation.decidable-propositions" [arrowhead=none color="#fbca0410"]
-	"category-theory.representing-arrow-category" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.representing-arrow-category" -> "foundation.empty-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.representing-arrow-category" -> "foundation.logical-operations-booleans" [arrowhead=none color="#fbca0410"]
-	"category-theory.restrictions-functors-cores-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
-	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.fully-faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.cores-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.pseudomonic-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.restrictions-functors-cores-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08743614755394276 shape=circle style=filled width=0.08743614755394276]
-	"category-theory.right-extensions-precategories" -> "foundation.dependent-identifications" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.structure-identity-principle" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.action-on-equivalences-functions" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.multivariable-homotopies" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.retractions" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.homotopy-induction" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-extensions-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-kan-extensions-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"category-theory.right-kan-extensions-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-kan-extensions-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-kan-extensions-precategories" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.right-kan-extensions-precategories" -> "category-theory.right-extensions-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.rigid-objects-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.rigid-objects-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.rigid-objects-categories" -> "category-theory.rigid-objects-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.rigid-objects-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.rigid-objects-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.rigid-objects-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.rigid-objects-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.07797910051895961 shape=circle style=filled width=0.07797910051895961]
-	"category-theory.set-magmoids" -> "foundation.truncation-levels" [arrowhead=none color="#fbca0410"]
-	"category-theory.set-magmoids" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.set-magmoids" -> "foundation.truncated-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.sieves-in-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.sieves-in-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.simplex-category" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0645225721843014 shape=circle style=filled width=0.0645225721843014]
-	"category-theory.simplex-category" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#fbca0410"]
-	"category-theory.simplex-category" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.simplex-category" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.simplex-category" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.simplex-category" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10889768038826397 shape=circle style=filled width=0.10889768038826397]
-	"category-theory.slice-precategories" -> "category-theory.terminal-objects-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" -> "foundation.logical-equivalences" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" -> "category-theory.products-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" -> "category-theory.pullbacks-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.slice-precategories" -> "foundation.torsorial-type-families" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.fully-faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.cores-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.pseudomonic-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "foundation.retracts-of-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.essential-fibers-of-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "category-theory.essentially-surjective-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.split-essentially-surjective-functors-precategories" -> "foundation.sections" [arrowhead=none color="#fbca0410"]
-	"category-theory.strict-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08479927320887588 shape=circle style=filled width=0.08479927320887588]
-	"category-theory.strict-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.strict-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.strict-categories" -> "category-theory.nonunital-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.strict-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.strict-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.strict-categories" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.strict-categories" -> "foundation.injective-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10208095535698015 shape=circle style=filled width=0.10208095535698015]
-	"category-theory.strongly-preunivalent-categories" -> "foundation.1-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "foundation.fibers-of-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "category-theory.preunivalent-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "foundation.structured-equality-duality" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.strongly-preunivalent-categories" -> "foundation.propositional-maps" [arrowhead=none color="#fbca0410"]
-	"category-theory.structure-equivalences-set-magmoids" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
-	"category-theory.structure-equivalences-set-magmoids" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.structure-equivalences-set-magmoids" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.structure-equivalences-set-magmoids" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.structure-equivalences-set-magmoids" -> "category-theory.functors-set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.structure-equivalences-set-magmoids" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#fbca0410"]
-	"category-theory.structure-equivalences-set-magmoids" -> "category-theory.set-magmoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.structure-equivalences-set-magmoids" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.11443355210308817 shape=circle style=filled width=0.11443355210308817]
-	"category-theory.subcategories" -> "foundation.subtype-identity-principle" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.replete-subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.isomorphisms-in-subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subcategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.11790860453923727 shape=circle style=filled width=0.11790860453923727]
-	"category-theory.subprecategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subprecategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.subprecategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subprecategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subprecategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.subprecategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subprecategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.subprecategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.subterminal-precategories" -> "category-theory.fully-faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "foundation.subtype-identity-principle" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "foundation.embeddings" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "category-theory.terminal-category" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "category-theory.strict-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "category-theory.pregroupoids" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.subterminal-precategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.08598120161476336 shape=circle style=filled width=0.08598120161476336]
-	"category-theory.terminal-category" -> "category-theory.constant-functors" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "category-theory.gaunt-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "category-theory.strict-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-category" -> "category-theory.strongly-preunivalent-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-objects-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.05 shape=circle style=filled width=0.05]
-	"category-theory.terminal-objects-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.terminal-objects-precategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.11062176140289436 shape=circle style=filled width=0.11062176140289436]
-	"category-theory.wide-subcategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "category-theory.wide-subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "category-theory.isomorphisms-in-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "foundation.contractible-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "category-theory.functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "category-theory.maps-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "category-theory.subcategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subcategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subprecategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.10843329584017071 shape=circle style=filled width=0.10843329584017071]
-	"category-theory.wide-subprecategories" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subprecategories" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subprecategories" -> "category-theory.subprecategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subprecategories" -> "category-theory.maps-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subprecategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subprecategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subprecategories" -> "category-theory.functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.wide-subprecategories" -> "category-theory.composition-operations-on-binary-families-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-categories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
-	"category-theory.yoneda-lemma-categories" -> "category-theory.representable-functors-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-categories" -> "category-theory.yoneda-lemma-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-categories" -> "category-theory.categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-categories" -> "category-theory.natural-transformations-functors-from-small-to-large-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-categories" -> "category-theory.copresheaf-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-categories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-precategories" [label="" color="#FFFFFF00" fillcolor="#fbca04" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
-	"category-theory.yoneda-lemma-precategories" -> "category-theory.precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-precategories" -> "category-theory.copresheaf-categories" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-precategories" -> "category-theory.representable-functors-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-precategories" -> "category-theory.natural-transformations-functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-precategories" -> "category-theory.functors-from-small-to-large-precategories" [arrowhead=none color="#fbca0410"]
-	"category-theory.yoneda-lemma-precategories" -> "foundation.category-of-sets" [arrowhead=none color="#fbca0410"]
-	"commutative-algebra.binomial-theorem-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
-	"commutative-algebra.binomial-theorem-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-rings" -> "linear-algebra.finite-sequences-in-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-rings" -> "ring-theory.binomial-theorem-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-rings" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-rings" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-rings" -> "commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-rings" -> "commutative-algebra.binomial-theorem-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07121438510526466 shape=circle style=filled width=0.07121438510526466]
-	"commutative-algebra.binomial-theorem-commutative-semirings" -> "linear-algebra.finite-sequences-in-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-semirings" -> "commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-semirings" -> "ring-theory.binomial-theorem-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-semirings" -> "commutative-algebra.powers-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-semirings" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.binomial-theorem-commutative-semirings" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.boolean-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.boolean-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.boolean-rings" -> "ring-theory.idempotent-elements-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.category-of-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.category-of-commutative-rings" -> "commutative-algebra.precategory-of-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.category-of-commutative-rings" -> "category-theory.large-categories" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.category-of-commutative-rings" -> "category-theory.categories" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.category-of-commutative-rings" -> "commutative-algebra.isomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.1296303861210299 shape=circle style=filled width=0.1296303861210299]
-	"commutative-algebra.commutative-rings" -> "lists.concatenation-lists" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "foundation.involutions" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "foundation.interchange-law" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "group-theory.monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "foundation.embeddings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "foundation.binary-equivalences" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "foundation.injective-maps" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "foundation.binary-embeddings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "foundation.negation" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "lists.lists" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
-	"commutative-algebra.commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-semirings" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-semirings" -> "group-theory.monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.commutative-semirings" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07846294652976578 shape=circle style=filled width=0.07846294652976578]
-	"commutative-algebra.convolution-sequences-commutative-rings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-rings" -> "lists.sequences" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-rings" -> "commutative-algebra.convolution-sequences-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-rings" -> "commutative-algebra.function-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.11498345220469042 shape=circle style=filled width=0.11498345220469042]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "lists.sequences" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "commutative-algebra.function-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "elementary-number-theory.binary-sum-decompositions-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.convolution-sequences-commutative-semirings" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.0645225721843014 shape=circle style=filled width=0.0645225721843014]
-	"commutative-algebra.dependent-products-commutative-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-rings" -> "group-theory.dependent-products-commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-rings" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"commutative-algebra.dependent-products-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-semirings" -> "group-theory.dependent-products-commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-semirings" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.dependent-products-commutative-semirings" -> "ring-theory.dependent-products-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.discrete-fields" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.discrete-fields" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.discrete-fields" -> "ring-theory.division-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.eisenstein-integers" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.11694168394216668 shape=circle style=filled width=0.11694168394216668]
-	"commutative-algebra.eisenstein-integers" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.eisenstein-integers" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.eisenstein-integers" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.eisenstein-integers" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.eisenstein-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.eisenstein-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.eisenstein-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.eisenstein-integers" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.eisenstein-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.13289808409807344 shape=circle style=filled width=0.13289808409807344]
-	"commutative-algebra.euclidean-domains" -> "lists.concatenation-lists" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "foundation.interchange-law" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "commutative-algebra.trivial-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "foundation.injective-maps" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "foundation.binary-embeddings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "foundation.negation" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "lists.lists" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "foundation.involutions" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "group-theory.monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "foundation.embeddings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "foundation.binary-equivalences" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.euclidean-domains" -> "commutative-algebra.integral-domains" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.full-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07700228825802675 shape=circle style=filled width=0.07700228825802675]
-	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.full-ideals-commutative-rings" -> "ring-theory.full-ideals-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.full-ideals-commutative-rings" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.full-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.function-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
-	"commutative-algebra.function-commutative-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.function-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.function-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.function-commutative-rings" -> "commutative-algebra.dependent-products-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.function-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.function-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
-	"commutative-algebra.function-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.function-commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.function-commutative-semirings" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.function-commutative-semirings" -> "commutative-algebra.dependent-products-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.gaussian-integers" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09609709135660312 shape=circle style=filled width=0.09609709135660312]
-	"commutative-algebra.gaussian-integers" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.gaussian-integers" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.gaussian-integers" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.gaussian-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.gaussian-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.gaussian-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.gaussian-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.gaussian-integers" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.gaussian-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.gaussian-integers" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09069398819863565 shape=circle style=filled width=0.09069398819863565]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "category-theory.functors-large-precategories" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "ring-theory.groups-of-units-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.submonoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "commutative-algebra.homomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "commutative-algebra.precategory-of-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.groups-of-units-commutative-rings" -> "group-theory.category-of-abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.1060808838144246 shape=circle style=filled width=0.1060808838144246]
-	"commutative-algebra.homomorphisms-commutative-rings" -> "commutative-algebra.homomorphisms-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-rings" -> "commutative-algebra.invertible-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09907053327553424 shape=circle style=filled width=0.09907053327553424]
-	"commutative-algebra.homomorphisms-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-semirings" -> "foundation.torsorial-type-families" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-semirings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-semirings" -> "ring-theory.homomorphisms-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.homomorphisms-commutative-semirings" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
-	"commutative-algebra.ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
-	"commutative-algebra.ideals-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-semirings" -> "commutative-algebra.subsets-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-commutative-semirings" -> "ring-theory.ideals-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
-	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "lists.concatenation-lists" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "ring-theory.ideals-generated-by-subsets-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integer-multiples-of-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09410728805605297 shape=circle style=filled width=0.09410728805605297]
-	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "commutative-algebra.multiples-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integer-multiples-of-elements-commutative-rings" -> "commutative-algebra.homomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.12456821978060995 shape=circle style=filled width=0.12456821978060995]
-	"commutative-algebra.integral-domains" -> "lists.concatenation-lists" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "foundation.involutions" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "foundation.interchange-law" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "commutative-algebra.trivial-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "group-theory.monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "foundation.embeddings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "ring-theory.semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "foundation.binary-equivalences" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "foundation.injective-maps" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "group-theory.commutative-monoids" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "foundation.binary-embeddings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "foundation.negation" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "lists.lists" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.integral-domains" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"commutative-algebra.intersections-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-ideals-commutative-rings" -> "foundation.intersections-subtypes" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-ideals-commutative-rings" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-ideals-commutative-rings" -> "ring-theory.intersections-ideals-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.products-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.products-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.radicals-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.full-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.intersections-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.intersections-radical-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.invertible-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09356952772180921 shape=circle style=filled width=0.09356952772180921]
-	"commutative-algebra.invertible-elements-commutative-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.invertible-elements-commutative-rings" -> "foundation.contractible-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.invertible-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.isomorphisms-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.10738108802578482 shape=circle style=filled width=0.10738108802578482]
-	"commutative-algebra.isomorphisms-commutative-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.isomorphisms-commutative-rings" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.isomorphisms-commutative-rings" -> "ring-theory.isomorphisms-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.isomorphisms-commutative-rings" -> "commutative-algebra.homomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.isomorphisms-commutative-rings" -> "commutative-algebra.invertible-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.isomorphisms-commutative-rings" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.isomorphisms-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.isomorphisms-commutative-rings" -> "commutative-algebra.precategory-of-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.isomorphisms-commutative-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.isomorphisms-commutative-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07942179611987281 shape=circle style=filled width=0.07942179611987281]
-	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.products-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-ideals-commutative-rings" -> "ring-theory.joins-ideals-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-ideals-commutative-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-ideals-commutative-rings" -> "foundation.logical-equivalences" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.ideals-generated-by-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.products-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.11769441979464867 shape=circle style=filled width=0.11769441979464867]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "order-theory.large-suplattices" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.products-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.joins-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.products-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.radicals-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.intersections-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.joins-radical-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.local-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.local-commutative-rings" -> "ring-theory.local-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.local-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.local-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.maximal-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.multiples-of-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
-	"commutative-algebra.multiples-of-elements-commutative-rings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.multiples-of-elements-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.multiples-of-elements-commutative-rings" -> "ring-theory.multiples-of-elements-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.multiples-of-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradical-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
-	"commutative-algebra.nilradical-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradical-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradical-commutative-rings" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradical-commutative-rings" -> "ring-theory.nilpotent-elements-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradical-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradical-commutative-rings" -> "commutative-algebra.prime-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradical-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradicals-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.nilradicals-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradicals-commutative-semirings" -> "commutative-algebra.subsets-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradicals-commutative-semirings" -> "ring-theory.nilpotent-elements-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.nilradicals-commutative-semirings" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
-	"commutative-algebra.poset-of-ideals-commutative-rings" -> "order-theory.large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-ideals-commutative-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-ideals-commutative-rings" -> "order-theory.large-preorders" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-radical-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
-	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "order-theory.large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "order-theory.large-preorders" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.poset-of-radical-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.powers-of-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
-	"commutative-algebra.powers-of-elements-commutative-rings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.powers-of-elements-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.powers-of-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.powers-of-elements-commutative-rings" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.powers-of-elements-commutative-rings" -> "ring-theory.powers-of-elements-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.powers-of-elements-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.powers-of-elements-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.powers-of-elements-commutative-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.powers-of-elements-commutative-semirings" -> "ring-theory.powers-of-elements-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.precategory-of-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.precategory-of-commutative-rings" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.precategory-of-commutative-rings" -> "category-theory.large-precategories" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.precategory-of-commutative-rings" -> "category-theory.precategories" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.precategory-of-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.precategory-of-commutative-rings" -> "ring-theory.precategory-of-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.precategory-of-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.precategory-of-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.precategory-of-commutative-semirings" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.precategory-of-commutative-semirings" -> "category-theory.large-precategories" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.precategory-of-commutative-semirings" -> "category-theory.precategories" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.precategory-of-commutative-semirings" -> "ring-theory.precategory-of-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.prime-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
-	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.prime-ideals-commutative-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.prime-ideals-commutative-rings" -> "foundation.disjunction" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.full-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.prime-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
-	"commutative-algebra.products-commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-commutative-rings" -> "group-theory.groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-commutative-rings" -> "ring-theory.products-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-commutative-rings" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.12816227098468916 shape=circle style=filled width=0.12816227098468916]
-	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-ideals-commutative-rings" -> "ring-theory.products-ideals-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.ideals-generated-by-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.products-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-ideals-commutative-rings" -> "lists.lists" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-radical-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
-	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.products-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.radicals-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-radical-ideals-commutative-rings" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-radical-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-subsets-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
-	"commutative-algebra.products-subsets-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-subsets-commutative-rings" -> "ring-theory.products-subsets-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-subsets-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.products-subsets-commutative-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.07551338170027617 shape=circle style=filled width=0.07551338170027617]
-	"commutative-algebra.radical-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-commutative-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-commutative-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-commutative-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.radicals-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.ideals-generated-by-subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radical-ideals-generated-by-subsets-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.09027572007459915 shape=circle style=filled width=0.09027572007459915]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.subsets-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.poset-of-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "foundation.logical-equivalences" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "order-theory.reflective-galois-connections-large-posets" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.binomial-theorem-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.radicals-of-ideals-commutative-rings" -> "commutative-algebra.ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.subsets-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"commutative-algebra.subsets-commutative-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.subsets-commutative-rings" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.subsets-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.subsets-commutative-rings" -> "foundation.propositional-extensionality" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.subsets-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
-	"commutative-algebra.subsets-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.subsets-commutative-semirings" -> "ring-theory.subsets-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.0760129244023573 shape=circle style=filled width=0.0760129244023573]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "foundation.automorphisms" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "linear-algebra.finite-sequences-in-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "foundation.empty-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "ring-theory.sums-of-finite-families-of-elements-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-rings" -> "univalent-combinatorics.counting" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.08005464912226617 shape=circle style=filled width=0.08005464912226617]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "foundation.automorphisms" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "linear-algebra.finite-sequences-in-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "lists.finite-sequences" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "foundation.empty-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "ring-theory.sums-of-finite-families-of-elements-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-families-of-elements-commutative-semirings" -> "univalent-combinatorics.counting" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "linear-algebra.finite-sequences-in-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "ring-theory.sums-of-finite-sequences-of-elements-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-rings" -> "lists.finite-sequences" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.08130557877817587 shape=circle style=filled width=0.08130557877817587]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "linear-algebra.finite-sequences-in-commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.sums-of-finite-sequences-of-elements-commutative-semirings" -> "lists.finite-sequences" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "foundation.unital-binary-operations" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "commutative-algebra.isomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.transporting-commutative-ring-structure-isomorphisms-abelian-groups" -> "commutative-algebra.homomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.trivial-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"commutative-algebra.trivial-commutative-rings" -> "group-theory.trivial-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.trivial-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.trivial-commutative-rings" -> "foundation.negation" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.trivial-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.trivial-commutative-rings" -> "foundation.structure-identity-principle" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.trivial-commutative-rings" -> "ring-theory.trivial-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.trivial-commutative-rings" -> "foundation.contractible-types" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.trivial-commutative-rings" -> "commutative-algebra.isomorphisms-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.trivial-commutative-rings" -> "ring-theory.rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.zariski-locale" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.zariski-locale" -> "commutative-algebra.poset-of-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.zariski-locale" -> "order-theory.large-frames" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.zariski-locale" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.zariski-locale" -> "commutative-algebra.intersections-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.zariski-locale" -> "commutative-algebra.joins-radical-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.zariski-locale" -> "order-theory.large-locales" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.zariski-topology" [label="" color="#FFFFFF00" fillcolor="#3577BB" height=0.05 shape=circle style=filled width=0.05]
-	"commutative-algebra.zariski-topology" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.zariski-topology" -> "commutative-algebra.prime-ideals-commutative-rings" [arrowhead=none color="#3577BB10"]
-	"commutative-algebra.zariski-topology" -> "foundation.existential-quantification" [arrowhead=none color="#3577BB10"]
-	"domain-theory.directed-complete-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"domain-theory.directed-complete-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-complete-posets" -> "foundation.binary-relations" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-complete-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-complete-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-complete-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-families-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
-	"domain-theory.directed-families-posets" -> "foundation.conjunction" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-families-posets" -> "foundation.existential-quantification" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-families-posets" -> "foundation.universal-quantification" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-families-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-families-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-families-posets" -> "foundation.surjective-maps" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.directed-families-posets" -> "foundation.inhabited-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.08758031277559175 shape=circle style=filled width=0.08758031277559175]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "domain-theory.omega-complete-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "foundation.fixed-points-endofunctions" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.chains-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "domain-theory.omega-continuous-maps-omega-complete-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "domain-theory.kleenes-fixed-point-theorem-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "domain-theory.omega-continuous-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "foundation.iterating-functions" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.inhabited-chains-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.suplattices" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.bottom-elements-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.inflattices" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" -> "foundation.inhabited-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.09649012813540153 shape=circle style=filled width=0.09649012813540153]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "foundation.fixed-points-endofunctions" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.chains-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "domain-theory.omega-continuous-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "foundation.iterating-functions" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.inhabited-chains-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.suplattices" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.bottom-elements-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.inflattices" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.kleenes-fixed-point-theorem-posets" -> "foundation.inhabited-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-complete-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
-	"domain-theory.omega-complete-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-complete-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-complete-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-complete-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-complete-posets" -> "foundation.binary-relations" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-complete-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-complete-posets" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-complete-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.10021004013899694 shape=circle style=filled width=0.10021004013899694]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "domain-theory.omega-complete-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.subtype-identity-principle" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "order-theory.join-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.existential-quantification" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.booleans" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "domain-theory.omega-continuous-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.evaluation-functions" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.homotopy-induction" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.surjective-maps" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-omega-complete-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.09701170019522755 shape=circle style=filled width=0.09701170019522755]
-	"domain-theory.omega-continuous-maps-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "foundation.subtype-identity-principle" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "order-theory.join-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "foundation.existential-quantification" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "foundation.booleans" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "foundation.evaluation-functions" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "foundation.homotopy-induction" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "foundation.surjective-maps" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.omega-continuous-maps-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.reindexing-directed-families-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.05525382975207072 shape=circle style=filled width=0.05525382975207072]
-	"domain-theory.reindexing-directed-families-posets" -> "foundation.conjunction" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.reindexing-directed-families-posets" -> "foundation.existential-quantification" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.reindexing-directed-families-posets" -> "foundation.universal-quantification" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.reindexing-directed-families-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.reindexing-directed-families-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.reindexing-directed-families-posets" -> "foundation.surjective-maps" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.reindexing-directed-families-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.reindexing-directed-families-posets" -> "foundation.inhabited-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" [label="" color="#FFFFFF00" fillcolor="#FCBFF5" height=0.09957859062409573 shape=circle style=filled width=0.09957859062409573]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.small-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.subtype-identity-principle" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.existential-quantification" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.booleans" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "order-theory.posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "domain-theory.reindexing-directed-families-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.evaluation-functions" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.homotopy-induction" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.surjective-maps" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#FCBFF510"]
-	"domain-theory.scott-continuous-maps-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#FCBFF510"]
-	"elementary-number-theory.absolute-value-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
-	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08524441680919903 shape=circle style=filled width=0.08524441680919903]
-	"elementary-number-theory.absolute-value-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.absolute-value-rational-numbers" -> "elementary-number-theory.maximum-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ackermann-function" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.addition-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07846294652976578 shape=circle style=filled width=0.07846294652976578]
-	"elementary-number-theory.addition-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integer-fractions" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.12242297315701078 shape=circle style=filled width=0.12242297315701078]
-	"elementary-number-theory.addition-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" -> "foundation.embeddings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" -> "foundation.binary-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" -> "foundation.binary-embeddings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07279127850973344 shape=circle style=filled width=0.07279127850973344]
-	"elementary-number-theory.addition-natural-numbers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-natural-numbers" -> "foundation.embeddings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-natural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-positive-and-negative-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07121438510526466 shape=circle style=filled width=0.07121438510526466]
-	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-positive-and-negative-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-positive-and-negative-integers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09083298289811852 shape=circle style=filled width=0.09083298289811852]
-	"elementary-number-theory.addition-rational-numbers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.addition-rational-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "foundation.unital-binary-operations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.additive-group-of-rational-numbers" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.strict-inequality-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integer-fractions" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.archimedean-property-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.archimedean-property-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.archimedean-property-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-natural-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-natural-numbers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-natural-numbers" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.archimedean-property-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.archimedean-property-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.archimedean-property-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-functions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.arithmetic-functions" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-functions" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08598120161476336 shape=circle style=filled width=0.08598120161476336]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "order-theory.strictly-increasing-sequences-strictly-preordered-sets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "lists.sequences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.archimedean-property-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "group-theory.arithmetic-sequences-semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "group-theory.powers-of-elements-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "order-theory.increasing-sequences-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.arithmetic-sequences-positive-rational-numbers" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.based-induction-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.based-induction-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.based-strong-induction-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.10500510620769264 shape=circle style=filled width=0.10500510620769264]
-	"elementary-number-theory.based-strong-induction-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.based-strong-induction-natural-numbers" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.based-strong-induction-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.based-strong-induction-natural-numbers" -> "elementary-number-theory.based-induction-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.based-strong-induction-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.based-strong-induction-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bell-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.bell-numbers" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bell-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bell-numbers" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bell-numbers" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bell-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.geometric-sequences-positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.arithmetic-sequences-positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bernoullis-inequality-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.11704951401020523 shape=circle style=filled width=0.11704951401020523]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.distance-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.bezouts-lemma-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-integers" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.2220971987339101 shape=circle style=filled width=0.2220971987339101]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.distance-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.congruence-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.divisibility-modular-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bezouts-lemma-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08971499589146108 shape=circle style=filled width=0.08971499589146108]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "logic.complements-decidable-subtypes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "univalent-combinatorics.classical-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.complements-subtypes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "univalent-combinatorics.counting" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.automorphisms" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.involutions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.conjunction" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binary-sum-decompositions-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-coefficients" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
-	"elementary-number-theory.binomial-coefficients" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-coefficients" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.commutative-semiring-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-coefficients" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-coefficients" -> "elementary-number-theory.factorials" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-coefficients" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.powers-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-integers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-integers" -> "commutative-algebra.binomial-theorem-commutative-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-integers" -> "lists.finite-sequences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"elementary-number-theory.binomial-theorem-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-natural-numbers" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-natural-numbers" -> "elementary-number-theory.commutative-semiring-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-natural-numbers" -> "commutative-algebra.binomial-theorem-commutative-semirings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.binomial-theorem-natural-numbers" -> "lists.finite-sequences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bounded-sums-arithmetic-functions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.bounded-sums-arithmetic-functions" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bounded-sums-arithmetic-functions" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bounded-sums-arithmetic-functions" -> "elementary-number-theory.arithmetic-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bounded-sums-arithmetic-functions" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.bounded-sums-arithmetic-functions" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.catalan-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.catalan-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.catalan-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.negative-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "foundation.conjunction" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.positive-and-negative-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.maximum-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.decidable-total-order-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.minimum-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.closed-intervals-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cofibonacci" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.fibonacci-sequence" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cofibonacci" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.pisano-periods" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cofibonacci" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cofibonacci" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.collatz-bijection" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.collatz-bijection" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.collatz-bijection" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.collatz-bijection" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.collatz-bijection" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.collatz-conjecture" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.collatz-conjecture" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.collatz-conjecture" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.commutative-semiring-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
-	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "ring-theory.homomorphisms-semirings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "ring-theory.semirings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.commutative-semiring-of-natural-numbers" -> "elementary-number-theory.monoid-of-natural-numbers-with-addition" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
-	"elementary-number-theory.conatural-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.conatural-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.conatural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.conatural-numbers" -> "foundation.maybe" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.conatural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
-	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.distance-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-integers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07617871069396037 shape=circle style=filled width=0.07617871069396037]
-	"elementary-number-theory.congruence-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-natural-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.congruence-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
-	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-integer-fractions" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.mediant-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cross-multiplication-difference-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cubes-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.cubes-natural-numbers" -> "elementary-number-theory.squares-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cubes-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.cubes-natural-numbers" -> "foundation.fibers-of-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.decidable-dependent-function-types" -> "foundation.decidable-dependent-function-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.decidable-total-order-integers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-integers" -> "order-theory.total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-integers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.decidable-total-order-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-natural-numbers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.decidable-total-order-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-rational-numbers" -> "order-theory.total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-rational-numbers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.decidable-total-order-standard-finite-types" -> "order-theory.total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-standard-finite-types" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-total-order-standard-finite-types" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06813631021999422 shape=circle style=filled width=0.06813631021999422]
-	"elementary-number-theory.decidable-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-types" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-types" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-types" -> "elementary-number-theory.upper-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-types" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.decidable-types" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.difference-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
-	"elementary-number-theory.difference-integers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.difference-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.difference-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.difference-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.difference-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
-	"elementary-number-theory.difference-rational-numbers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.difference-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.difference-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.difference-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.difference-rational-numbers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.difference-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.dirichlet-convolution" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.dirichlet-convolution" -> "elementary-number-theory.bounded-sums-arithmetic-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.dirichlet-convolution" -> "elementary-number-theory.arithmetic-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.dirichlet-convolution" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.dirichlet-convolution" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.dirichlet-convolution" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.dirichlet-convolution" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.distance-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-integers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09983164971226559 shape=circle style=filled width=0.09983164971226559]
-	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-natural-numbers" -> "elementary-number-theory.minimum-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07958048118541548 shape=circle style=filled width=0.07958048118541548]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.maximum-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.absolute-value-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.minimum-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.distance-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.13050332787729185 shape=circle style=filled width=0.13050332787729185]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-integers" -> "foundation.propositional-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-modular-arithmetic" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.divisibility-modular-arithmetic" -> "elementary-number-theory.divisibility-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-modular-arithmetic" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-modular-arithmetic" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-modular-arithmetic" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-modular-arithmetic" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-modular-arithmetic" -> "univalent-combinatorics.fibers-of-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.11509311694321234 shape=circle style=filled width=0.11509311694321234]
-	"elementary-number-theory.divisibility-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.propositional-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-natural-numbers" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.divisibility-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-standard-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-standard-finite-types" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-standard-finite-types" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.divisibility-standard-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09570244044334736 shape=circle style=filled width=0.09570244044334736]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.maybe" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.double-negation-stable-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.double-negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.retracts-of-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "logic.double-negation-elimination" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.tight-apartness-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-conatural-numbers" -> "foundation.coherently-invertible-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
-	"elementary-number-theory.equality-integers" -> "foundation.discrete-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-integers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-integers" -> "foundation.decidable-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-integers" -> "foundation.set-truncations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-integers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-integers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-integers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
-	"elementary-number-theory.equality-natural-numbers" -> "foundation-core.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-natural-numbers" -> "foundation.discrete-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-natural-numbers" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-natural-numbers" -> "foundation.decidable-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-natural-numbers" -> "foundation.set-truncations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-natural-numbers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-natural-numbers" -> "foundation.tight-apartness-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"elementary-number-theory.equality-rational-numbers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-rational-numbers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-rational-numbers" -> "foundation.decidable-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-rational-numbers" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-rational-numbers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.equality-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclid-mullin-sequence" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.euclid-mullin-sequence" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclid-mullin-sequence" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclid-mullin-sequence" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclid-mullin-sequence" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclid-mullin-sequence" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclidean-division-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclidean-division-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclidean-division-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.euclidean-division-natural-numbers" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.eulers-totient-function" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.eulers-totient-function" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.eulers-totient-function" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.eulers-totient-function" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.eulers-totient-function" -> "elementary-number-theory.relatively-prime-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.exponentiation-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.exponentiation-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.exponentiation-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.exponentiation-natural-numbers" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.exponentiation-natural-numbers" -> "commutative-algebra.powers-of-elements-commutative-semirings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.exponentiation-natural-numbers" -> "elementary-number-theory.commutative-semiring-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.factorials" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.factorials" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.factorials" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.factorials" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.factorials" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.factorials" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.falling-factorials" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.falling-factorials" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fermat-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.fermat-numbers" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fermat-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fermat-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fermat-numbers" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fermat-numbers" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fibonacci-sequence" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
-	"elementary-number-theory.fibonacci-sequence" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fibonacci-sequence" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fibonacci-sequence" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fibonacci-sequence" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fibonacci-sequence" -> "elementary-number-theory.relatively-prime-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.field-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.field-of-rational-numbers" -> "commutative-algebra.discrete-fields" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.field-of-rational-numbers" -> "ring-theory.division-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.field-of-rational-numbers" -> "elementary-number-theory.multiplicative-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.field-of-rational-numbers" -> "elementary-number-theory.ring-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.field-of-rational-numbers" -> "elementary-number-theory.nonzero-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitary-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
-	"elementary-number-theory.finitary-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitary-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitary-natural-numbers" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitary-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitary-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitary-natural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitary-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitary-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitely-cyclic-maps" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
-	"elementary-number-theory.finitely-cyclic-maps" -> "foundation.iterating-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitely-cyclic-maps" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.finitely-cyclic-maps" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.16682358746764833 shape=circle style=filled width=0.16682358746764833]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.concatenation-lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.permutation-lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.sort-by-insertion-lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.predicates-on-lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.functoriality-lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "lists.sorted-lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.bezouts-lemma-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.multiplication-lists-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.relatively-prime-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "elementary-number-theory.based-strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.fundamental-theorem-of-arithmetic" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09957859062409573 shape=circle style=filled width=0.09957859062409573]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "order-theory.strictly-increasing-sequences-strictly-preordered-sets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "foundation.constant-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "lists.sequences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "group-theory.powers-of-elements-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "group-theory.arithmetic-sequences-semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.arithmetic-sequences-positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.geometric-sequences-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.goldbach-conjecture" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.goldbach-conjecture" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.goldbach-conjecture" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.goldbach-conjecture" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.goldbach-conjecture" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09970520045352134 shape=circle style=filled width=0.09970520045352134]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.11107699691232834 shape=circle style=filled width=0.11107699691232834]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.greatest-common-divisor-natural-numbers" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.group-of-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.group-of-integers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.group-of-integers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.group-of-integers" -> "group-theory.abelian-groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.group-of-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.group-of-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.half-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.half-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.half-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.hardy-ramanujan-number" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.hardy-ramanujan-number" -> "elementary-number-theory.taxicab-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "elementary-number-theory.infinite-conatural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation-core.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inclusion-natural-numbers-conatural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.squares-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.squares-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-arithmetic-geometric-means-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.inequality-conatural-numbers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-conatural-numbers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.maybe" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-conatural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0983035240605594 shape=circle style=filled width=0.0983035240605594]
-	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "order-theory.transposition-inequalities-along-order-preserving-retractions-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.10854957822837273 shape=circle style=filled width=0.10854957822837273]
-	"elementary-number-theory.inequality-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-natural-numbers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-natural-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-natural-numbers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-natural-numbers" -> "category-theory.precategories" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-natural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.112319381220755 shape=circle style=filled width=0.112319381220755]
-	"elementary-number-theory.inequality-rational-numbers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "foundation.conjunction" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.inequality-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "order-theory.transposition-inequalities-along-order-preserving-retractions-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"elementary-number-theory.inequality-standard-finite-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-standard-finite-types" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-standard-finite-types" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-standard-finite-types" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-standard-finite-types" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-standard-finite-types" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.inequality-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinite-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.infinite-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinite-conatural-numbers" -> "elementary-number-theory.equality-conatural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07032305604809001 shape=circle style=filled width=0.07032305604809001]
-	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.factorials" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.proper-divisors-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "elementary-number-theory.sieve-of-eratosthenes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "foundation.iterating-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.infinitude-of-primes" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.initial-segments-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
-	"elementary-number-theory.initial-segments-natural-numbers" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08758031277559175 shape=circle style=filled width=0.08758031277559175]
-	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "foundation.decidable-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "set-theory.countable-sets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-fractions" -> "foundation.equivalence-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integer-partitions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08743614755394276 shape=circle style=filled width=0.08743614755394276]
-	"elementary-number-theory.integers" -> "foundation.embeddings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integers" -> "foundation.equality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.integers" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.jacobi-symbol" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.jacobi-symbol" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.jacobi-symbol" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.jacobi-symbol" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.jacobi-symbol" -> "elementary-number-theory.legendre-symbol" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.jacobi-symbol" -> "lists.functoriality-lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.jacobi-symbol" -> "lists.lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.jacobi-symbol" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.kolakoski-sequence" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.kolakoski-sequence" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.kolakoski-sequence" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.kolakoski-sequence" -> "foundation.booleans" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.kolakoski-sequence" -> "foundation.logical-operations-booleans" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.legendre-symbol" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.legendre-symbol" -> "elementary-number-theory.squares-modular-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.legendre-symbol" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.legendre-symbol" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.legendre-symbol" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.legendre-symbol" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.lower-bounds-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
-	"elementary-number-theory.lower-bounds-natural-numbers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.lower-bounds-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.lower-bounds-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.lower-bounds-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.lower-bounds-natural-numbers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07174386737769174 shape=circle style=filled width=0.07174386737769174]
-	"elementary-number-theory.maximum-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-natural-numbers" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.059007775570652274 shape=circle style=filled width=0.059007775570652274]
-	"elementary-number-theory.maximum-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-rational-numbers" -> "elementary-number-theory.decidable-total-order-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-rational-numbers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.maximum-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-standard-finite-types" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.maximum-standard-finite-types" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mediant-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mersenne-primes" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.mersenne-primes" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mersenne-primes" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.mersenne-primes" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"elementary-number-theory.minimum-natural-numbers" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
-	"elementary-number-theory.minimum-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-rational-numbers" -> "elementary-number-theory.decidable-total-order-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-rational-numbers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"elementary-number-theory.minimum-standard-finite-types" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.minimum-standard-finite-types" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.16560920489769307 shape=circle style=filled width=0.16560920489769307]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.split-surjective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic-standard-finite-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.143575629241271 shape=circle style=filled width=0.143575629241271]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.congruence-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "foundation.decidable-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "foundation.discrete-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.modular-arithmetic" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-addition" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.monoid-of-natural-numbers-with-addition" -> "group-theory.commutative-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-addition" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-addition" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-addition" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-addition" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
-	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "group-theory.commutative-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "group-theory.submonoids-commutative-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "group-theory.normal-submonoids-commutative-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "elementary-number-theory.initial-segments-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.monoid-of-natural-numbers-with-maximum" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0645225721843014 shape=circle style=filled width=0.0645225721843014]
-	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integer-fractions" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integer-fractions" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.11747984455730155 shape=circle style=filled width=0.11747984455730155]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "foundation.embeddings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-lists-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "lists.concatenation-lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "lists.permutation-lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-lists-of-natural-numbers" -> "lists.lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08568724792830806 shape=circle style=filled width=0.08568724792830806]
-	"elementary-number-theory.multiplication-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-natural-numbers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-natural-numbers" -> "foundation.embeddings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-natural-numbers" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.10726353890677727 shape=circle style=filled width=0.10726353890677727]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-positive-and-negative-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.112319381220755 shape=circle style=filled width=0.112319381220755]
-	"elementary-number-theory.multiplication-rational-numbers" -> "foundation.interchange-law" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplication-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.multiplicative-monoid-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "group-theory.submonoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.060901553009402865 shape=circle style=filled width=0.060901553009402865]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "group-theory.submonoids-commutative-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "ring-theory.groups-of-units-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "group-theory.cores-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "elementary-number-theory.multiplicative-monoid-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "elementary-number-theory.nonzero-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "ring-theory.trivial-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-group-of-rational-numbers" -> "elementary-number-theory.ring-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-inverses-positive-integer-fractions" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-monoid-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.multiplicative-monoid-of-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-monoid-of-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-monoid-of-natural-numbers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-monoid-of-natural-numbers" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-monoid-of-rational-numbers" -> "foundation.unital-binary-operations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.multiplicative-units-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.multiplicative-units-standard-cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.multiset-coefficients" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.multiset-coefficients" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
-	"elementary-number-theory.negative-integers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-integers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08479927320887588 shape=circle style=filled width=0.08479927320887588]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.negative-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.nonzero-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.negative-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07085919892526085 shape=circle style=filled width=0.07085919892526085]
-	"elementary-number-theory.nonnegative-integers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-integers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09907053327553424 shape=circle style=filled width=0.09907053327553424]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.nonzero-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.decidable-total-order-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "order-theory.inflationary-maps-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.nonnegative-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonnegative-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonpositive-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
-	"elementary-number-theory.nonpositive-integers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonpositive-integers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonpositive-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonpositive-integers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonpositive-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonpositive-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonpositive-integers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.nonzero-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
-	"elementary-number-theory.nonzero-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-natural-numbers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-natural-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
-	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.multiplicative-monoid-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "group-theory.submonoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.nonzero-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ordinal-induction-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.ordinal-induction-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ordinal-induction-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.parity-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
-	"elementary-number-theory.parity-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.parity-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.parity-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.parity-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.parity-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.parity-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.parity-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.parity-natural-numbers" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.peano-arithmetic" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"elementary-number-theory.peano-arithmetic" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.peano-arithmetic" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
-	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.fibonacci-sequence" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "univalent-combinatorics.sequences-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "lists.repetitions-sequences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "foundation.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "univalent-combinatorics.counting" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pisano-periods" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.poset-of-natural-numbers-ordered-by-divisibility" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0805260250259258 shape=circle style=filled width=0.0805260250259258]
-	"elementary-number-theory.positive-and-negative-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-integers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-rational-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.negative-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-and-negative-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.positive-conatural-numbers" -> "elementary-number-theory.zero-conatural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-conatural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-conatural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-conatural-numbers" -> "foundation-core.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-conatural-numbers" -> "foundation.maybe" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07797910051895961 shape=circle style=filled width=0.07797910051895961]
-	"elementary-number-theory.positive-integers" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "set-theory.countable-sets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-integers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.1710060273678422 shape=circle style=filled width=0.1710060273678422]
-	"elementary-number-theory.positive-rational-numbers" -> "group-theory.submonoids-commutative-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "order-theory.decidable-posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "group-theory.submonoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.nonzero-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "order-theory.strict-preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "order-theory.total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.decidable-total-order-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "group-theory.monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.positive-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "order-theory.decidable-total-orders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplicative-monoid-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "group-theory.subsemigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplicative-inverses-positive-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.positive-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.powers-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-integers" -> "commutative-algebra.powers-of-elements-commutative-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-integers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
-	"elementary-number-theory.powers-of-two" -> "foundation-core.coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "foundation-core.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "foundation.split-surjective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.powers-of-two" -> "foundation-core.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
-	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "elementary-number-theory.proper-divisors-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.prime-numbers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.products-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.products-of-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.products-of-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.products-of-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.products-of-natural-numbers" -> "lists.lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.proper-divisors-natural-numbers" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pythagorean-triples" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.pythagorean-triples" -> "elementary-number-theory.squares-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.pythagorean-triples" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09234811820996562 shape=circle style=filled width=0.09234811820996562]
-	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.mediant-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "foundation.retracts-of-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "set-theory.countable-sets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.rational-numbers" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.12487167508965843 shape=circle style=filled width=0.12487167508965843]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.bezouts-lemma-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.divisibility-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.relatively-prime-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.reduced-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.relatively-prime-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-integers" -> "elementary-number-theory.relatively-prime-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-integers" -> "elementary-number-theory.greatest-common-divisor-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"elementary-number-theory.relatively-prime-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-natural-numbers" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-natural-numbers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.relatively-prime-natural-numbers" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.repeating-element-standard-finite-type" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.repeating-element-standard-finite-type" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.repeating-element-standard-finite-type" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.repeating-element-standard-finite-type" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.repeating-element-standard-finite-type" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.retracts-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.retracts-of-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.retracts-of-natural-numbers" -> "foundation.decidable-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.retracts-of-natural-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "elementary-number-theory.ring-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "ring-theory.homomorphisms-ring-extensions-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "ring-theory.ring-extensions-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-extension-rational-numbers-of-rational-numbers" -> "ring-theory.localizations-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0760129244023573 shape=circle style=filled width=0.0760129244023573]
-	"elementary-number-theory.ring-of-integers" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "ring-theory.initial-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "ring-theory.trivial-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-integers" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
-	"elementary-number-theory.ring-of-rational-numbers" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.multiplicative-monoid-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.unit-fractions-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "foundation.unital-binary-operations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.ring-of-rational-numbers" -> "ring-theory.localizations-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sieve-of-eratosthenes" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
-	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sieve-of-eratosthenes" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.factorials" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sieve-of-eratosthenes" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sieve-of-eratosthenes" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.square-free-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.square-free-natural-numbers" -> "elementary-number-theory.squares-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.square-free-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"elementary-number-theory.squares-integers" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "elementary-number-theory.squares-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-modular-arithmetic" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.squares-modular-arithmetic" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-modular-arithmetic" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-modular-arithmetic" -> "elementary-number-theory.squares-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-modular-arithmetic" -> "univalent-combinatorics.fibers-of-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
-	"elementary-number-theory.squares-natural-numbers" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-natural-numbers" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-natural-numbers" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
-	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.negative-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.positive-and-negative-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.squares-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-groups" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.standard-cyclic-groups" -> "group-theory.semigroups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-groups" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-groups" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07032305604809001 shape=circle style=filled width=0.07032305604809001]
-	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.standard-cyclic-groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "group-theory.cyclic-groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "foundation.surjective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "ring-theory.cyclic-rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "ring-theory.rings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "group-theory.generating-elements-groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.standard-cyclic-rings" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.stirling-numbers-of-the-second-kind" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.stirling-numbers-of-the-second-kind" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.stirling-numbers-of-the-second-kind" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.mediant-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.disjunction" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.conjunction" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.inequality-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integer-fractions" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08729174423895553 shape=circle style=filled width=0.08729174423895553]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "order-theory.preorders" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "order-theory.posets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.addition-positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-integers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.10330941058078902 shape=circle style=filled width=0.10330941058078902]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.retractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.sections" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-natural-numbers" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.1213881027475342 shape=circle style=filled width=0.1213881027475342]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.mediant-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.disjunction" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.decidable-propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.positive-and-negative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.cross-multiplication-difference-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.conjunction" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.inequality-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.difference-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.nonnegative-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.nonpositive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.strict-inequality-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"elementary-number-theory.strict-inequality-standard-finite-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strict-inequality-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" -> "foundation.negated-equality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strong-induction-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
-	"elementary-number-theory.strong-induction-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strong-induction-natural-numbers" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.strong-induction-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sums-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
-	"elementary-number-theory.sums-of-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sums-of-natural-numbers" -> "foundation.constant-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sums-of-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sums-of-natural-numbers" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sums-of-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sums-of-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sums-of-natural-numbers" -> "lists.lists" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sums-of-natural-numbers" -> "univalent-combinatorics.counting" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sylvesters-sequence" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.sylvesters-sequence" -> "elementary-number-theory.ordinal-induction-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sylvesters-sequence" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.sylvesters-sequence" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.taxicab-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"elementary-number-theory.taxicab-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.taxicab-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.taxicab-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.taxicab-numbers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.taxicab-numbers" -> "elementary-number-theory.cubes-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.telephone-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.telephone-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.telephone-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.triangular-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
-	"elementary-number-theory.triangular-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.triangular-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.triangular-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.triangular-numbers" -> "ring-theory.partial-sums-sequences-semirings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.triangular-numbers" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.triangular-numbers" -> "elementary-number-theory.commutative-semiring-of-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.twin-prime-conjecture" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.twin-prime-conjecture" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.twin-prime-conjecture" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.powers-of-two" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.split-surjective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.homotopies" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.injective-maps" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation-core.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.iterating-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.type-arithmetic-natural-numbers" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-elements-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.divisibility-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.squares-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-elements-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-elements-standard-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.08685709384899051 shape=circle style=filled width=0.08685709384899051]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.archimedean-property-positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.strict-inequality-integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-fractions-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-similarity-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
-	"elementary-number-theory.unit-similarity-standard-finite-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-similarity-standard-finite-types" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-similarity-standard-finite-types" -> "foundation.binary-relations" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-similarity-standard-finite-types" -> "elementary-number-theory.unit-elements-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-similarity-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.unit-similarity-standard-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.universal-property-conatural-numbers" -> "foundation.coalgebras-maybe" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-conatural-numbers" -> "foundation.morphisms-coalgebras-maybe" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-conatural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-integers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
-	"elementary-number-theory.universal-property-integers" -> "foundation.structure-identity-principle" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-integers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-integers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-integers" -> "elementary-number-theory.integers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-integers" -> "foundation.homotopy-induction" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-integers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-integers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.056383881883468684 shape=circle style=filled width=0.056383881883468684]
-	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.structure-identity-principle" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.homotopy-induction" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.universal-property-natural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.upper-bounds-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.upper-bounds-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.upper-bounds-natural-numbers" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-natural-numbers" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.decidable-subtypes" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.existential-quantification" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "foundation.decidable-type-families" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.well-ordering-principle-standard-finite-types" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.zero-conatural-numbers" [label="" color="#FFFFFF00" fillcolor="#4A6123" height=0.05 shape=circle style=filled width=0.05]
-	"elementary-number-theory.zero-conatural-numbers" -> "foundation.decidable-types" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.zero-conatural-numbers" -> "elementary-number-theory.conatural-numbers" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.zero-conatural-numbers" -> "foundation.negation" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.zero-conatural-numbers" -> "foundation-core.propositions" [arrowhead=none color="#4A612310"]
-	"elementary-number-theory.zero-conatural-numbers" -> "foundation.maybe" [arrowhead=none color="#4A612310"]
-	"finite-algebra.commutative-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.13088943324130653 shape=circle style=filled width=0.13088943324130653]
-	"finite-algebra.commutative-finite-rings" -> "lists.concatenation-lists" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "foundation.interchange-law" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "foundation.injective-maps" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "foundation.binary-embeddings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "lists.lists" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "foundation.involutions" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "group-theory.monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "foundation.embeddings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "ring-theory.semirings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "foundation.binary-equivalences" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.commutative-finite-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-commutative-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.07765486169039741 shape=circle style=filled width=0.07765486169039741]
-	"finite-algebra.dependent-products-commutative-finite-rings" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-commutative-finite-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-commutative-finite-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-commutative-finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-commutative-finite-rings" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-commutative-finite-rings" -> "finite-algebra.dependent-products-finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-commutative-finite-rings" -> "commutative-algebra.dependent-products-commutative-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-commutative-finite-rings" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-commutative-finite-rings" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-commutative-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
-	"finite-algebra.dependent-products-finite-rings" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-finite-rings" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-finite-rings" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-finite-rings" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-finite-rings" -> "group-theory.monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-finite-rings" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-finite-rings" -> "ring-theory.semirings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-finite-rings" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.dependent-products-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.11769441979464867 shape=circle style=filled width=0.11769441979464867]
-	"finite-algebra.finite-fields" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "lists.concatenation-lists" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "foundation.involutions" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "group-theory.monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "foundation.embeddings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "ring-theory.semirings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "foundation.binary-equivalences" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "foundation.injective-maps" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "group-theory.commutative-monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "foundation.binary-embeddings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "ring-theory.division-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "lists.lists" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "foundation.unital-binary-operations" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-fields" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.12426402342964542 shape=circle style=filled width=0.12426402342964542]
-	"finite-algebra.finite-rings" -> "lists.concatenation-lists" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "foundation.involutions" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "finite-group-theory.finite-abelian-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "group-theory.monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "foundation.embeddings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "ring-theory.semirings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "foundation.binary-equivalences" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "foundation.injective-maps" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "foundation.binary-embeddings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "lists.lists" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "finite-group-theory.finite-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.finite-rings" -> "finite-group-theory.finite-monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-commutative-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.10820035616009187 shape=circle style=filled width=0.10820035616009187]
-	"finite-algebra.homomorphisms-commutative-finite-rings" -> "commutative-algebra.homomorphisms-commutative-semirings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-commutative-finite-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-commutative-finite-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-commutative-finite-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-commutative-finite-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-commutative-finite-rings" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-commutative-finite-rings" -> "commutative-algebra.homomorphisms-commutative-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.101957295765424 shape=circle style=filled width=0.101957295765424]
-	"finite-algebra.homomorphisms-finite-rings" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-finite-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-finite-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-finite-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#524F8810"]
-	"finite-algebra.homomorphisms-finite-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-commutative-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
-	"finite-algebra.products-commutative-finite-rings" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-commutative-finite-rings" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-commutative-finite-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-commutative-finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-commutative-finite-rings" -> "commutative-algebra.products-commutative-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-commutative-finite-rings" -> "finite-algebra.products-finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-commutative-finite-rings" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-commutative-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.07121438510526466 shape=circle style=filled width=0.07121438510526466]
-	"finite-algebra.products-finite-rings" -> "finite-algebra.finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-finite-rings" -> "group-theory.semigroups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-finite-rings" -> "group-theory.groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-finite-rings" -> "ring-theory.products-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-finite-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-finite-rings" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-finite-rings" -> "ring-theory.rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.products-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.semisimple-commutative-finite-rings" [label="" color="#FFFFFF00" fillcolor="#524F88" height=0.05 shape=circle style=filled width=0.05]
-	"finite-algebra.semisimple-commutative-finite-rings" -> "finite-algebra.dependent-products-commutative-finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.semisimple-commutative-finite-rings" -> "finite-algebra.homomorphisms-commutative-finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.semisimple-commutative-finite-rings" -> "finite-algebra.finite-fields" [arrowhead=none color="#524F8810"]
-	"finite-algebra.semisimple-commutative-finite-rings" -> "foundation.existential-quantification" [arrowhead=none color="#524F8810"]
-	"finite-algebra.semisimple-commutative-finite-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.semisimple-commutative-finite-rings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#524F8810"]
-	"finite-algebra.semisimple-commutative-finite-rings" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#524F8810"]
-	"finite-algebra.semisimple-commutative-finite-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#524F8810"]
-	"finite-group-theory.abstract-quaternion-group" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.1540045765160535 shape=circle style=filled width=0.1540045765160535]
-	"finite-group-theory.abstract-quaternion-group" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.abstract-quaternion-group" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.abstract-quaternion-group" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.abstract-quaternion-group" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.abstract-quaternion-group" -> "foundation.decidable-equality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.abstract-quaternion-group" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.abstract-quaternion-group" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.abstract-quaternion-group" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.abstract-quaternion-group" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.alternating-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.05 shape=circle style=filled width=0.05]
-	"finite-group-theory.alternating-concrete-groups" -> "group-theory.kernels-homomorphisms-concrete-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.alternating-concrete-groups" -> "finite-group-theory.finite-type-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.alternating-concrete-groups" -> "finite-group-theory.cartier-delooping-sign-homomorphism" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.alternating-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.alternating-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.05 shape=circle style=filled width=0.05]
-	"finite-group-theory.alternating-groups" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.alternating-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.alternating-groups" -> "finite-group-theory.sign-homomorphism" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.alternating-groups" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.alternating-groups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.alternating-groups" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "finite-group-theory.finite-type-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.loop-groups-sets" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "univalent-combinatorics.orientations-complete-undirected-graph" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.raising-universe-levels" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "finite-group-theory.sign-homomorphism" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.contractible-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "finite-group-theory.delooping-sign-homomorphism" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.action-on-equivalences-type-families-over-subuniverses" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "group-theory.concrete-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.cartier-delooping-sign-homomorphism" -> "foundation.equivalence-relations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.concrete-quaternion-group" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"finite-group-theory.concrete-quaternion-group" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.concrete-quaternion-group" -> "univalent-combinatorics.complements-isolated-elements" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.concrete-quaternion-group" -> "univalent-combinatorics.equivalences-cubes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.concrete-quaternion-group" -> "univalent-combinatorics.cubes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.concrete-quaternion-group" -> "foundation.isolated-elements" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.20372890511364783 shape=circle style=filled width=0.20372890511364783]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "univalent-combinatorics.set-quotients-of-index-two" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.equivalence-classes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.raising-universe-levels" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.injective-maps" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.action-on-equivalences-type-families-over-subuniverses" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "finite-group-theory.finite-type-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.generating-sets-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "finite-group-theory.permutations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.binary-transport" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.equivalence-induction" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.logical-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.contractible-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.homomorphisms-generated-subgroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.negated-equality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.involutions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.loop-groups-sets" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.embeddings" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "finite-group-theory.sign-homomorphism" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.truncated-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.univalence" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "group-theory.concrete-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.delooping-sign-homomorphism" -> "foundation.equivalence-relations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
-	"finite-group-theory.finite-abelian-groups" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" -> "group-theory.conjugation" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" -> "foundation.interchange-law" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" -> "group-theory.monoids" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" -> "finite-group-theory.finite-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-abelian-groups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.07433472814399888 shape=circle style=filled width=0.07433472814399888]
-	"finite-group-theory.finite-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-commutative-monoids" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-commutative-monoids" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-commutative-monoids" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-commutative-monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-commutative-monoids" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-commutative-monoids" -> "finite-group-theory.finite-monoids" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.112319381220755 shape=circle style=filled width=0.112319381220755]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "structured-types.pointed-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "foundation.injective-maps" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "foundation.binary-embeddings" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "foundation.decidable-equality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "foundation.set-truncations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "group-theory.commuting-elements-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "finite-group-theory.finite-monoids" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "foundation.1-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "group-theory.monoids" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "foundation.embeddings" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "foundation.binary-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.function-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "group-theory.category-of-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-groups" -> "finite-group-theory.finite-semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.08829760823402076 shape=circle style=filled width=0.08829760823402076]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "foundation.1-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "group-theory.monoids" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "foundation.set-truncations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "finite-group-theory.finite-semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-monoids" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.08405212848450323 shape=circle style=filled width=0.08405212848450323]
-	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "foundation.1-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.function-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "foundation.set-truncations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "group-theory.category-of-semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-semigroups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.07156780854205468 shape=circle style=filled width=0.07156780854205468]
-	"finite-group-theory.finite-type-groups" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "group-theory.loop-groups-sets" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "foundation.1-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "group-theory.monoids" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "foundation.raising-universe-levels" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "structured-types.pointed-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "foundation.truncated-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "foundation.0-connected-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.finite-type-groups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"finite-group-theory.groups-of-order-2" -> "elementary-number-theory.standard-cyclic-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" -> "foundation.subtype-identity-principle" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" -> "finite-group-theory.finite-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.groups-of-order-2" -> "foundation.torsorial-type-families" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.24873100977336213 shape=circle style=filled width=0.24873100977336213]
-	"finite-group-theory.orbits-permutations" -> "foundation.logical-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.equivalence-classes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "logic.propositionally-decidable-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.injective-maps" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.double-negation" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.repetitions-of-values" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.decidable-equality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.negated-equality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "lists.lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.pigeonhole-principle" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.automorphisms" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.decidable-equivalence-relations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.iterating-functions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.orbits-permutations" -> "foundation.equivalence-relations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.11432325467784131 shape=circle style=filled width=0.11432325467784131]
-	"finite-group-theory.permutations-standard-finite-types" -> "foundation.equivalences-maybe" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "foundation.automorphisms" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "foundation.negated-equality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "lists.functoriality-lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "lists.lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.09193737584103052 shape=circle style=filled width=0.09193737584103052]
-	"finite-group-theory.permutations" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "foundation.contractible-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "lists.functoriality-lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "lists.lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "foundation.iterating-involutions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "foundation.truncation-levels" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "group-theory.generating-sets-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "foundation.truncated-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "finite-group-theory.orbits-permutations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.permutations" -> "foundation.iterating-functions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.10071234925192582 shape=circle style=filled width=0.10071234925192582]
-	"finite-group-theory.sign-homomorphism" -> "foundation.automorphisms" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "lists.concatenation-lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "foundation.contractible-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "finite-group-theory.permutations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "lists.functoriality-lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "lists.lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.sign-homomorphism" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.14549587492960306 shape=circle style=filled width=0.14549587492960306]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.logical-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.equivalence-classes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.raising-universe-levels" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.contractible-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.mere-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "lists.lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.action-on-equivalences-type-families-over-subuniverses" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "finite-group-theory.finite-type-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.involutions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.loop-groups-sets" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "finite-group-theory.sign-homomorphism" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "finite-group-theory.permutations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.symmetric-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.decidable-equivalence-relations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "finite-group-theory.delooping-sign-homomorphism" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "group-theory.concrete-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.simpson-delooping-sign-homomorphism" -> "foundation.equivalence-relations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.1131028841603196 shape=circle style=filled width=0.1131028841603196]
-	"finite-group-theory.subgroups-finite-groups" -> "group-theory.semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "group-theory.groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "group-theory.subgroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "foundation.embeddings" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "foundation.binary-relations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "group-theory.decidable-subgroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "finite-group-theory.finite-semigroups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "finite-group-theory.finite-groups" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.subgroups-finite-groups" -> "foundation.equivalence-relations" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.tetrahedra-in-3-space" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.05 shape=circle style=filled width=0.05]
-	"finite-group-theory.tetrahedra-in-3-space" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.tetrahedra-in-3-space" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.tetrahedra-in-3-space" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.tetrahedra-in-3-space" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.1387496732430858 shape=circle style=filled width=0.1387496732430858]
-	"finite-group-theory.transpositions-standard-finite-types" -> "finite-group-theory.transpositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.negation" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.negated-equality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "lists.functoriality-lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "lists.lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" [label="" color="#FFFFFF00" fillcolor="#9A01E2" height=0.18332505014802153 shape=circle style=filled width=0.18332505014802153]
-	"finite-group-theory.transpositions" -> "foundation.equivalences-maybe" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "lists.concatenation-lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.logical-equivalences" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.raising-universe-levels" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.injective-maps" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.decidable-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.decidable-equality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.negated-equality" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "lists.functoriality-lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.decidable-propositions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "lists.lists" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "elementary-number-theory.well-ordering-principle-standard-finite-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.automorphisms" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "univalent-combinatorics.counting" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.involutions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.fibers-of-maps" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.univalence" [arrowhead=none color="#9A01E210"]
-	"finite-group-theory.transpositions" -> "foundation.empty-types" [arrowhead=none color="#9A01E210"]
-	"foundation-core.1-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"foundation-core.1-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation-core.1-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation-core.1-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.1-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation-core.1-types" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation-core.cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.coherently-invertible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.18808047237145184 shape=circle style=filled width=0.18808047237145184]
-	"foundation-core.coherently-invertible-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation-core.coherently-invertible-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.coherently-invertible-maps" -> "foundation-core.invertible-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.coherently-invertible-maps" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation-core.coherently-invertible-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.coherently-invertible-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.coherently-invertible-maps" -> "foundation-core.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
-	"foundation-core.coherently-invertible-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation-core.coherently-invertible-maps" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.coherently-invertible-maps" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-prisms-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0926209345154379 shape=circle style=filled width=0.0926209345154379]
-	"foundation-core.commuting-prisms-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-prisms-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-prisms-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-prisms-of-maps" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-prisms-of-maps" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-prisms-of-maps" -> "foundation.commuting-pentagons-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.21228065907422905 shape=circle style=filled width=0.21228065907422905]
-	"foundation-core.commuting-squares-of-homotopies" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-homotopies" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-homotopies" -> "foundation-core.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.2050867013931169 shape=circle style=filled width=0.2050867013931169]
-	"foundation-core.commuting-squares-of-identifications" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-identifications" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-identifications" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
-	"foundation-core.commuting-squares-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-maps" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-squares-of-maps" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-triangles-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
-	"foundation-core.commuting-triangles-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-triangles-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-triangles-of-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.commuting-triangles-of-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.constant-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.contractible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"foundation-core.contractible-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-maps" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
-	"foundation-core.contractible-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-types" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation-core.contractible-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.decidable-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
-	"foundation-core.decidable-propositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.decidable-propositions" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation-core.decidable-propositions" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
-	"foundation-core.decidable-propositions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.decidable-propositions" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation-core.decidable-propositions" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation-core.decidable-propositions" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation-core.decidable-propositions" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation-core.decidable-propositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.decidable-propositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation-core.decidable-propositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation-core.dependent-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.dependent-identifications" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.diagonal-maps-cartesian-products-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
-	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.diagonal-maps-cartesian-products-of-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.discrete-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.discrete-types" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation-core.discrete-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation-core.embeddings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
-	"foundation-core.empty-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"foundation-core.empty-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation-core.empty-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation-core.empty-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation-core.empty-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation-core.empty-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation-core.endomorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.endomorphisms" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation-core.endomorphisms" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation-core.endomorphisms" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
-	"foundation-core.equality-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
-	"foundation-core.equality-dependent-pair-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.equality-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.equality-dependent-pair-types" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.equality-dependent-pair-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation-core.equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
-	"foundation-core.equivalence-relations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation-core.equivalence-relations" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation-core.equivalence-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation-core.equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation-core.equivalence-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation-core.equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation-core.equivalence-relations" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
-	"foundation-core.equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.families-of-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"foundation-core.families-of-equivalences" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation-core.fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11243164449837473 shape=circle style=filled width=0.11243164449837473]
-	"foundation-core.fibers-of-maps" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.fibers-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.fibers-of-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.fibers-of-maps" -> "foundation-core.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.fibers-of-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.fibers-of-maps" -> "foundation.strictly-right-unital-concatenation-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
-	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-function-types" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-function-types" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12283448010955511 shape=circle style=filled width=0.12283448010955511]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.functoriality-dependent-pair-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10452342886887278 shape=circle style=filled width=0.10452342886887278]
-	"foundation-core.homotopies" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.homotopies" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.homotopies" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.injective-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07085919892526085 shape=circle style=filled width=0.07085919892526085]
-	"foundation-core.injective-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.injective-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.injective-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.injective-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation-core.injective-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.injective-maps" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation-core.invertible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0926209345154379 shape=circle style=filled width=0.0926209345154379]
-	"foundation-core.invertible-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation-core.invertible-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.invertible-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.invertible-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.invertible-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.iterating-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.iterating-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.iterating-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.negation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.negation" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation-core.operations-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
-	"foundation-core.operations-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation-core.operations-span-diagrams" -> "foundation.operations-spans" [arrowhead=none color="#28453010"]
-	"foundation-core.operations-span-diagrams" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation-core.operations-span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation-core.operations-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
-	"foundation-core.operations-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation-core.operations-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation-core.path-split-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.path-split-maps" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.path-split-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.path-split-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.postcomposition-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.postcomposition-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.postcomposition-functions" -> "foundation-core.postcomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.precomposition-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.precomposition-dependent-functions" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.precomposition-dependent-functions" -> "foundation.dependent-homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.precomposition-dependent-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.precomposition-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.propositional-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"foundation-core.propositional-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.propositional-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation-core.propositional-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation-core.propositional-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.propositional-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation-core.propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10749850860545447 shape=circle style=filled width=0.10749850860545447]
-	"foundation-core.propositions" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.propositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.propositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.propositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.propositions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.15194284260207294 shape=circle style=filled width=0.15194284260207294]
-	"foundation-core.pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation-core.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation.type-arithmetic-standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation-core.pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation-core.retractions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08253755166479786 shape=circle style=filled width=0.08253755166479786]
-	"foundation-core.retractions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation-core.retractions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.retracts-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07765486169039741 shape=circle style=filled width=0.07765486169039741]
-	"foundation-core.retracts-of-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation-core.retracts-of-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.retracts-of-types" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.retracts-of-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.retracts-of-types" -> "foundation-core.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.retracts-of-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.sections" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07399452165296407 shape=circle style=filled width=0.07399452165296407]
-	"foundation-core.sections" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation-core.sections" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
-	"foundation-core.sets" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation-core.sets" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.sets" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation-core.sets" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation-core.sets" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation-core.sets" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.sets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation-core.sets" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09464199285965737 shape=circle style=filled width=0.09464199285965737]
-	"foundation-core.small-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation.mere-equivalences" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation-core.small-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09740104637608157 shape=circle style=filled width=0.09740104637608157]
-	"foundation-core.subtypes" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation-core.torsorial-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"foundation-core.torsorial-type-families" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.transport-along-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
-	"foundation-core.truncated-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08700221858486124 shape=circle style=filled width=0.08700221858486124]
-	"foundation-core.truncated-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-maps" -> "foundation.equality-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10584276705216185 shape=circle style=filled width=0.10584276705216185]
-	"foundation-core.truncated-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation-core.truncated-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation-core.type-theoretic-principle-of-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
-	"foundation-core.type-theoretic-principle-of-choice" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.univalence" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
-	"foundation-core.univalence" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation-core.univalence" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
-	"foundation-core.universal-property-pullbacks" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-pullbacks" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-pullbacks" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
-	"foundation-core.universal-property-truncation" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-truncation" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-truncation" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-truncation" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-truncation" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-truncation" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-truncation" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.universal-property-truncation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation-core.whiskering-homotopies-concatenation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
-	"foundation-core.whiskering-homotopies-concatenation" -> "foundation.whiskering-operations" [arrowhead=none color="#28453010"]
-	"foundation-core.whiskering-homotopies-concatenation" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation-core.whiskering-homotopies-concatenation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.whiskering-identifications-concatenation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09207449355456987 shape=circle style=filled width=0.09207449355456987]
-	"foundation-core.whiskering-identifications-concatenation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation-core.whiskering-identifications-concatenation" -> "foundation.whiskering-operations" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08068253834177291 shape=circle style=filled width=0.08068253834177291]
-	"foundation.0-connected-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.set-truncations" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.fiber-inclusions" [arrowhead=none color="#28453010"]
-	"foundation.0-connected-types" -> "foundation.functoriality-set-truncation" [arrowhead=none color="#28453010"]
-	"foundation.0-images-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.0-images-of-maps" -> "foundation.truncation-images-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.0-images-of-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.0-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
-	"foundation.0-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.0-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.0-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.0-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.0-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.0-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.1-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
-	"foundation.1-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.1-types" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
-	"foundation.1-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.1-types" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.1-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.1-types" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.1-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.1-types" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.2-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.2-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.2-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-functions-out-of-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.action-on-equivalences-functions-out-of-subuniverses" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-functions-out-of-subuniverses" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-functions-out-of-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-functions-out-of-subuniverses" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"foundation.action-on-equivalences-functions" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-functions" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-functions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-functions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-functions" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families-over-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families-over-subuniverses" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
-	"foundation.action-on-equivalences-type-families" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families" -> "foundation.action-on-equivalences-functions" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.action-on-equivalences-type-families" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
-	"foundation.action-on-higher-identifications-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07014343109049616 shape=circle style=filled width=0.07014343109049616]
-	"foundation.action-on-higher-identifications-functions" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.action-on-higher-identifications-functions" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.action-on-higher-identifications-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.action-on-higher-identifications-functions" -> "foundation.path-algebra" [arrowhead=none color="#28453010"]
-	"foundation.action-on-homotopies-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
-	"foundation.action-on-homotopies-functions" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.action-on-homotopies-functions" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
-	"foundation.action-on-homotopies-functions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.action-on-homotopies-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.action-on-homotopies-functions" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.action-on-identifications-binary-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.action-on-identifications-binary-dependent-functions" -> "foundation.binary-dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.action-on-identifications-binary-dependent-functions" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.action-on-identifications-binary-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07174386737769174 shape=circle style=filled width=0.07174386737769174]
-	"foundation.action-on-identifications-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.action-on-identifications-dependent-functions" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.apartness-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07551338170027617 shape=circle style=filled width=0.07551338170027617]
-	"foundation.apartness-relations" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.apartness-relations" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.apartness-relations" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.apartness-relations" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.apartness-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.apartness-relations" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
-	"foundation.apartness-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.apartness-relations" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.apartness-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-coproduct-and-sigma-decompositions" -> "foundation.coproduct-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.pi-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.product-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.arithmetic-law-product-and-pi-decompositions" -> "foundation.coproduct-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.automorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.automorphisms" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
-	"foundation.automorphisms" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.061108350049340496 shape=circle style=filled width=0.061108350049340496]
-	"foundation.axiom-of-choice" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation.split-surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation.projective-types" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-choice" -> "univalent-combinatorics.counting" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
-	"foundation.axiom-of-countable-choice" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "foundation.maybe" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "foundation.axiom-of-dependent-choice" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "univalent-combinatorics.classical-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "set-theory.countable-sets" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-countable-choice" -> "foundation.axiom-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-dependent-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.axiom-of-dependent-choice" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-dependent-choice" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-dependent-choice" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.axiom-of-dependent-choice" -> "foundation.axiom-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.bands" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.bands" -> "foundation.set-truncations" [arrowhead=none color="#28453010"]
-	"foundation.base-changes-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
-	"foundation.base-changes-span-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.base-changes-span-diagrams" -> "foundation.cartesian-morphisms-span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.base-changes-span-diagrams" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.base-changes-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.base-changes-span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.base-changes-span-diagrams" -> "foundation.morphisms-span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.bicomposition-functions" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" -> "foundation.postcomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.bicomposition-functions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-dependent-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.binary-dependent-identifications" -> "foundation.binary-transport" [arrowhead=none color="#28453010"]
-	"foundation.binary-embeddings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.binary-embeddings" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.binary-embeddings" -> "foundation.binary-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.binary-embeddings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.binary-equivalences-unordered-pairs-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.binary-equivalences-unordered-pairs-of-types" -> "foundation.products-unordered-pairs-of-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-equivalences-unordered-pairs-of-types" -> "foundation.binary-operations-unordered-pairs-of-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-equivalences-unordered-pairs-of-types" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
-	"foundation.binary-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.binary-equivalences" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10993537362971544 shape=circle style=filled width=0.10993537362971544]
-	"foundation.binary-functoriality-set-quotients" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation.exponents-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.binary-functoriality-set-quotients" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.binary-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.binary-homotopies" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.binary-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.binary-homotopies" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-homotopies" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.binary-homotopies" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-operations-unordered-pairs-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.binary-operations-unordered-pairs-of-types" -> "foundation.products-unordered-pairs-of-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-operations-unordered-pairs-of-types" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
-	"foundation.binary-reflecting-maps-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
-	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.binary-reflecting-maps-equivalence-relations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations-with-extensions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05857862241641752 shape=circle style=filled width=0.05857862241641752]
-	"foundation.binary-relations-with-extensions" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations-with-extensions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations-with-extensions" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations-with-lifts" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"foundation.binary-relations-with-lifts" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations-with-lifts" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations-with-lifts" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09957859062409573 shape=circle style=filled width=0.09957859062409573]
-	"foundation.binary-relations" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.binary-relations" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-transport" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
-	"foundation.binary-transport" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.binary-type-duality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
-	"foundation.binary-type-duality" -> "foundation.equivalences-spans" [arrowhead=none color="#28453010"]
-	"foundation.binary-type-duality" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.binary-type-duality" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.binary-type-duality" -> "foundation.retractions" [arrowhead=none color="#28453010"]
-	"foundation.binary-type-duality" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.binary-type-duality" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.binary-type-duality" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.binary-type-duality" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.booleans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09289294959308962 shape=circle style=filled width=0.09289294959308962]
-	"foundation.booleans" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation.involutions" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation.discrete-types" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation.tight-apartness-relations" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
-	"foundation.booleans" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07330937243946685 shape=circle style=filled width=0.07330937243946685]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation.perfect-images" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation.split-surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#28453010"]
-	"foundation.cantor-schroder-bernstein-escardo" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07551338170027617 shape=circle style=filled width=0.07551338170027617]
-	"foundation.cantors-theorem" -> "logic.de-morgan-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "logic.double-negation-stable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "logic.double-negation-dense-maps" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "foundation.powersets" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "logic.de-morgan-propositions" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.cantors-theorem" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1644625776427929 shape=circle style=filled width=0.1644625776427929]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.coproducts-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.dependent-products-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.postcomposition-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.products-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.dependent-sums-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation.commuting-triangles-of-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-arrows" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08943331546025578 shape=circle style=filled width=0.08943331546025578]
-	"foundation.cartesian-morphisms-span-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-span-diagrams" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-morphisms-span-diagrams" -> "foundation.morphisms-span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07330937243946685 shape=circle style=filled width=0.07330937243946685]
-	"foundation.cartesian-products-set-quotients" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-set-quotients" -> "foundation.products-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.cartesian-products-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.cartesian-products-subtypes" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.category-of-families-of-sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.category-of-families-of-sets" -> "category-theory.large-precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-families-of-sets" -> "category-theory.precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-families-of-sets" -> "category-theory.categories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-families-of-sets" -> "category-theory.large-function-categories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-families-of-sets" -> "category-theory.large-categories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-families-of-sets" -> "foundation.category-of-sets" [arrowhead=none color="#28453010"]
-	"foundation.category-of-families-of-sets" -> "category-theory.large-function-precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08344959649748425 shape=circle style=filled width=0.08344959649748425]
-	"foundation.category-of-sets" -> "category-theory.large-precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.complete-precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.limits-precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.right-kan-extensions-precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.constant-functors" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.large-categories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.categories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.terminal-category" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "foundation.retractions" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.functors-precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.cones-precategories" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "foundation.isomorphisms-of-sets" [arrowhead=none color="#28453010"]
-	"foundation.category-of-sets" -> "category-theory.right-extensions-precategories" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.choice-of-representatives-equivalence-relation" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.coalgebras-maybe" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.coalgebras-maybe" -> "foundation.maybe" [arrowhead=none color="#28453010"]
-	"foundation.coalgebras-maybe" -> "trees.polynomial-endofunctors" [arrowhead=none color="#28453010"]
-	"foundation.codiagonal-maps-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.codiagonal-maps-of-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.coherently-constant-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0909717652294684 shape=circle style=filled width=0.0909717652294684]
-	"foundation.coherently-constant-maps" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.coherently-constant-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.coherently-constant-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coherently-constant-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.coherently-constant-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.coherently-constant-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coherently-constant-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.coherently-constant-maps" -> "foundation.weakly-constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.coherently-constant-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.coherently-constant-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.coherently-idempotent-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.coherently-idempotent-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.coherently-idempotent-maps" -> "foundation.quasicoherently-idempotent-maps" [arrowhead=none color="#28453010"]
-	"foundation.coherently-idempotent-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.coherently-idempotent-maps" -> "foundation.split-idempotent-maps" [arrowhead=none color="#28453010"]
-	"foundation.coherently-idempotent-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.coherently-idempotent-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.coherently-idempotent-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.coherently-idempotent-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.coherently-invertible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"foundation.coherently-invertible-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coherently-invertible-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.coherently-invertible-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.coherently-invertible-maps" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
-	"foundation.coherently-invertible-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.coherently-invertible-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coherently-invertible-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.coherently-invertible-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.coherently-invertible-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.coherently-invertible-maps" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.coinhabited-pairs-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"foundation.coinhabited-pairs-of-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.coinhabited-pairs-of-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.coinhabited-pairs-of-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.commuting-cubes-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.14064611209618003 shape=circle style=filled width=0.14064611209618003]
-	"foundation.commuting-cubes-of-maps" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.commuting-cubes-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.commuting-cubes-of-maps" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.commuting-cubes-of-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.commuting-cubes-of-maps" -> "foundation.commuting-hexagons-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.commuting-cubes-of-maps" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.commuting-cubes-of-maps" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-cubes-of-maps" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.commuting-hexagons-of-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.commuting-pentagons-of-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
-	"foundation.commuting-prisms-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1141023399696225 shape=circle style=filled width=0.1141023399696225]
-	"foundation.commuting-prisms-of-maps" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.commuting-prisms-of-maps" -> "foundation.composition-algebra" [arrowhead=none color="#28453010"]
-	"foundation.commuting-prisms-of-maps" -> "foundation-core.commuting-prisms-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.commuting-prisms-of-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.commuting-prisms-of-maps" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.commuting-prisms-of-maps" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-prisms-of-maps" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.commuting-prisms-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.commuting-prisms-of-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.commuting-prisms-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1274713642210811 shape=circle style=filled width=0.1274713642210811]
-	"foundation.commuting-squares-of-homotopies" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-homotopies" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-homotopies" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12894734583665501 shape=circle style=filled width=0.12894734583665501]
-	"foundation.commuting-squares-of-identifications" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-identifications" -> "foundation.path-algebra" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.17137449585661613 shape=circle style=filled width=0.17137449585661613]
-	"foundation.commuting-squares-of-maps" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation-core.commuting-prisms-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-squares-of-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.commuting-tetrahedra-of-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.commuting-tetrahedra-of-homotopies" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-tetrahedra-of-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-tetrahedra-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.commuting-tetrahedra-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.commuting-tetrahedra-of-maps" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.commuting-tetrahedra-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07683827893814787 shape=circle style=filled width=0.07683827893814787]
-	"foundation.commuting-triangles-of-homotopies" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-homotopies" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.188013384631714 shape=circle style=filled width=0.188013384631714]
-	"foundation.commuting-triangles-of-identifications" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-identifications" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-identifications" -> "foundation.binary-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08642025741401992 shape=circle style=filled width=0.08642025741401992]
-	"foundation.commuting-triangles-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-maps" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-maps" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.commuting-triangles-of-morphisms-arrows" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.commuting-triangles-of-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.complements-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "logic.double-negation-stable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "order-theory.opposite-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "foundation.unions-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "order-theory.posets" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "foundation.powersets" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.complements-subtypes" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.complements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.complements" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.composite-maps-in-inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.composite-maps-in-inverse-sequential-diagrams" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.composite-maps-in-inverse-sequential-diagrams" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.composite-maps-in-inverse-sequential-diagrams" -> "foundation.dependent-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.composition-algebra" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09041535777611572 shape=circle style=filled width=0.09041535777611572]
-	"foundation.composition-algebra" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.composition-algebra" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.composition-algebra" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.composition-algebra" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.composition-algebra" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.composition-algebra" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.composition-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06413033406810799 shape=circle style=filled width=0.06413033406810799]
-	"foundation.composition-spans" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.composition-spans" -> "foundation.equivalences-spans" [arrowhead=none color="#28453010"]
-	"foundation.composition-spans" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.composition-spans" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
-	"foundation.composition-spans" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
-	"foundation.composition-spans" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.composition-spans" -> "foundation.type-arithmetic-standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.composition-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.composition-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.14331178406411677 shape=circle style=filled width=0.14331178406411677]
-	"foundation.computational-identity-types" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation.yoneda-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.computational-identity-types" -> "foundation.strictly-right-unital-concatenation-identifications" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12086734486480535 shape=circle style=filled width=0.12086734486480535]
-	"foundation.cones-over-cospan-diagrams" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-cospan-diagrams" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
-	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.cones-over-inverse-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.conjunction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
-	"foundation.conjunction" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.conjunction" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.conjunction" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.conjunction" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.conjunction" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.conjunction" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07032305604809001 shape=circle style=filled width=0.07032305604809001]
-	"foundation.connected-components-universes" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation.mere-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation.0-connected-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-components-universes" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-components" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"foundation.connected-components" -> "higher-group-theory.higher-groups" [arrowhead=none color="#28453010"]
-	"foundation.connected-components" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.connected-components" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-components" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.connected-components" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.connected-components" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
-	"foundation.connected-components" -> "foundation.0-connected-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-components" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-components" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12180310601880573 shape=circle style=filled width=0.12180310601880573]
-	"foundation.connected-maps" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.connected-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.iterated-successors-truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.truncations" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08299482691834507 shape=circle style=filled width=0.08299482691834507]
-	"foundation.connected-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation.truncations" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
-	"foundation.connected-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07226947050238228 shape=circle style=filled width=0.07226947050238228]
-	"foundation.constant-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.faithful-maps" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.action-on-homotopies-functions" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.0-maps" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.constant-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.constant-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.constant-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.constant-span-diagrams" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.constant-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"foundation.constant-type-families" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.constant-type-families" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.constant-type-families" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.continuations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07068093650719452 shape=circle style=filled width=0.07068093650719452]
-	"foundation.continuations" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "orthogonal-factorization-systems.extensions-maps" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.evaluation-functions" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.continuations" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.contractible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
-	"foundation.contractible-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.contractible-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.contractible-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.contractible-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.contractible-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.contractible-maps" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
-	"foundation.contractible-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.contractible-types" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
-	"foundation.copartial-elements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
-	"foundation.copartial-elements" -> "synthetic-homotopy-theory.joins-of-types" [arrowhead=none color="#28453010"]
-	"foundation.copartial-elements" -> "foundation.partial-elements" [arrowhead=none color="#28453010"]
-	"foundation.copartial-elements" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.copartial-elements" -> "orthogonal-factorization-systems.closed-modalities" [arrowhead=none color="#28453010"]
-	"foundation.copartial-elements" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.copartial-elements" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.copartial-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
-	"foundation.copartial-functions" -> "foundation.partial-functions" [arrowhead=none color="#28453010"]
-	"foundation.copartial-functions" -> "foundation.copartial-elements" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11287958111098491 shape=circle style=filled width=0.11287958111098491]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions-subuniverse" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1479037715942641 shape=circle style=filled width=0.1479037715942641]
-	"foundation.coproduct-decompositions" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.coproduct-decompositions-subuniverse" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coproduct-decompositions" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
-	"foundation.coproducts-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.coproducts-pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.coslice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
-	"foundation.coslice" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.coslice" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.coslice" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.coslice" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.cospan-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.cospan-diagrams" -> "foundation.cospans" [arrowhead=none color="#28453010"]
-	"foundation.cospans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
-	"foundation.cospans" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.cospans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.cospans" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.cospans" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.cospans" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.cospans" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.cospans" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.cospans" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
-	"foundation.decidable-dependent-function-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "foundation.uniformly-decidable-type-families" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "foundation.maybe" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "foundation.universal-property-maybe" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-function-types" -> "logic.propositionally-decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
-	"foundation.decidable-dependent-pair-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" -> "foundation.uniformly-decidable-type-families" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" -> "foundation.maybe" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.decidable-dependent-pair-types" -> "logic.propositionally-decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12806379823024644 shape=circle style=filled width=0.12806379823024644]
-	"foundation.decidable-embeddings" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.decidable-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-embeddings" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09464199285965737 shape=circle style=filled width=0.09464199285965737]
-	"foundation.decidable-equality" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equality" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11650936570099032 shape=circle style=filled width=0.11650936570099032]
-	"foundation.decidable-equivalence-relations" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.decidable-relations" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-equivalence-relations" -> "foundation.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09207449355456987 shape=circle style=filled width=0.09207449355456987]
-	"foundation.decidable-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation.hilbert-epsilon-operators-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09316417046104979 shape=circle style=filled width=0.09316417046104979]
-	"foundation.decidable-propositions" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "univalent-combinatorics.counting" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.booleans" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.discrete-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.decidable-propositions" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.decidable-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.decidable-relations" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-relations" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.decidable-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11073574573133337 shape=circle style=filled width=0.11073574573133337]
-	"foundation.decidable-subtypes" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "logic.double-negation-stable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.1-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.booleans" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.decidable-embeddings" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.decidable-maps" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.structured-type-duality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-subtypes" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"foundation.decidable-type-families" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.decidable-type-families" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.decidable-type-families" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-type-families" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.decidable-type-families" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-type-families" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09166252507401076 shape=circle style=filled width=0.09166252507401076]
-	"foundation.decidable-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.evaluation-functions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#28453010"]
-	"foundation.decidable-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binary-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.dependent-binary-homotopies" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binary-homotopies" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
-	"foundation.dependent-binomial-theorem" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-binomial-theorem" -> "foundation.coproduct-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" -> "foundation.epimorphisms-with-respect-to-truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.dependent-epimorphisms-with-respect-to-truncated-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-epimorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.dependent-epimorphisms" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.dependent-epimorphisms" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.dependent-epimorphisms" -> "foundation.epimorphisms" [arrowhead=none color="#28453010"]
-	"foundation.dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.dependent-function-types" -> "foundation.universal-property-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-function-types" -> "foundation.terminal-spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-function-types" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-function-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.dependent-homotopies" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.dependent-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.dependent-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08758031277559175 shape=circle style=filled width=0.08758031277559175]
-	"foundation.dependent-identifications" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.dependent-identifications" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.dependent-identifications" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.dependent-identifications" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.dependent-identifications" -> "foundation.transport-along-higher-identifications" [arrowhead=none color="#28453010"]
-	"foundation.dependent-identifications" -> "foundation.strictly-right-unital-concatenation-identifications" [arrowhead=none color="#28453010"]
-	"foundation.dependent-inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
-	"foundation.dependent-inverse-sequential-diagrams" -> "foundation.iterating-families-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.dependent-inverse-sequential-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.dependent-inverse-sequential-diagrams" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.dependent-products-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
-	"foundation.dependent-products-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.dependent-products-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.dependent-products-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.dependent-products-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.dependent-products-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.dependent-products-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.dependent-products-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.dependent-products-pullbacks" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-products-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.dependent-sums-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09881552504494161 shape=circle style=filled width=0.09881552504494161]
-	"foundation.dependent-sums-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.dependent-sums-pullbacks" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-sums-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.dependent-sums-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.dependent-sums-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.dependent-sums-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.dependent-sums-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-sums-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.dependent-sums-pullbacks" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.dependent-sums-pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.dependent-sums-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.dependent-telescopes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"foundation.dependent-telescopes" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.dependent-telescopes" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
-	"foundation.dependent-universal-property-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"foundation.dependent-universal-property-equivalences" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.dependent-universal-property-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.dependent-universal-property-equivalences" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
-	"foundation.dependent-universal-property-equivalences" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.dependent-universal-property-equivalences" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.dependent-universal-property-equivalences" -> "foundation-core.path-split-maps" [arrowhead=none color="#28453010"]
-	"foundation.descent-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
-	"foundation.descent-coproduct-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.descent-coproduct-types" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.descent-coproduct-types" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.descent-coproduct-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.descent-coproduct-types" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.descent-coproduct-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.descent-coproduct-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.descent-coproduct-types" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.descent-coproduct-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.descent-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.descent-dependent-pair-types" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.descent-dependent-pair-types" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.descent-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.descent-dependent-pair-types" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.descent-dependent-pair-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.descent-empty-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.descent-empty-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.descent-empty-types" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.descent-empty-types" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.descent-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.descent-equivalences" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.descent-equivalences" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.descent-equivalences" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.descent-equivalences" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.diaconescus-theorem" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.diaconescus-theorem" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.diaconescus-theorem" -> "foundation.booleans" [arrowhead=none color="#28453010"]
-	"foundation.diaconescus-theorem" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.diaconescus-theorem" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#28453010"]
-	"foundation.diaconescus-theorem" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.diaconescus-theorem" -> "synthetic-homotopy-theory.suspensions-of-propositions" [arrowhead=none color="#28453010"]
-	"foundation.diaconescus-theorem" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.diaconescus-theorem" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#28453010"]
-	"foundation.diaconescus-theorem" -> "foundation.axiom-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation.faithful-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation.0-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-cartesian-products-of-types" -> "foundation-core.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"foundation.diagonal-maps-of-types" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-maps-of-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.diagonal-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.diagonal-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
-	"foundation.diagonals-of-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation.equality-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.diagonals-of-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.discrete-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.discrete-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.discrete-binary-relations" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-reflexive-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.discrete-reflexive-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.discrete-reflexive-relations" -> "foundation.reflexive-relations" [arrowhead=none color="#28453010"]
-	"foundation.discrete-reflexive-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.discrete-reflexive-relations" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-reflexive-relations" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.discrete-relaxed-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
-	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-relaxed-sigma-decompositions" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.discrete-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"foundation.discrete-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-sigma-decompositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.discrete-sigma-decompositions" -> "foundation.sigma-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.discrete-sigma-decompositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.discrete-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-sigma-decompositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.discrete-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-types" -> "foundation-core.discrete-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-types" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.discrete-types" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.discrete-types" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.discrete-types" -> "foundation.tight-apartness-relations" [arrowhead=none color="#28453010"]
-	"foundation.discrete-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.discrete-types" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
-	"foundation.disjoint-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.disjoint-subtypes" -> "foundation.intersections-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.disjoint-subtypes" -> "foundation.empty-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.disjoint-subtypes" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09635929400317636 shape=circle style=filled width=0.09635929400317636]
-	"foundation.disjunction" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "logic.propositionally-decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.disjunction" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.double-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.double-negation-dense-equality-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.double-negation-dense-equality-maps" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-dense-equality-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-dense-equality-maps" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-dense-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.double-negation-dense-equality" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-dense-equality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-dense-equality" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-dense-equality" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-dense-equality" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-dense-equality" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-dense-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-dense-equality" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
-	"foundation.double-negation-images" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "logic.double-negation-stable-embeddings" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "logic.double-negation-dense-maps" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation.split-surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation.hilbert-epsilon-operators-maps" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-images" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.double-negation-modality" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.continuation-modalities" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.lawvere-tierney-topologies" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "logic.double-negation-elimination" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-modality" -> "orthogonal-factorization-systems.large-lawvere-tierney-topologies" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08524441680919903 shape=circle style=filled width=0.08524441680919903]
-	"foundation.double-negation-stable-equality" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "logic.double-negation-elimination" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10133673433567916 shape=circle style=filled width=0.10133673433567916]
-	"foundation.double-negation-stable-propositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" -> "logic.double-negation-elimination" [arrowhead=none color="#28453010"]
-	"foundation.double-negation-stable-propositions" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0645225721843014 shape=circle style=filled width=0.0645225721843014]
-	"foundation.double-negation" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.double-negation" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.double-negation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.double-powersets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
-	"foundation.double-powersets" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
-	"foundation.double-powersets" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.double-powersets" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.double-powersets" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.double-powersets" -> "order-theory.posets" [arrowhead=none color="#28453010"]
-	"foundation.double-powersets" -> "foundation.powersets" [arrowhead=none color="#28453010"]
-	"foundation.dubuc-penon-compact-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.dubuc-penon-compact-types" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.dubuc-penon-compact-types" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
-	"foundation.dubuc-penon-compact-types" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.dubuc-penon-compact-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.effective-maps-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.effective-maps-equivalence-relations" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.effective-maps-equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.effective-maps-equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10773296582749509 shape=circle style=filled width=0.10773296582749509]
-	"foundation.embeddings" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.embeddings" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.empty-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"foundation.empty-subtypes" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.empty-subtypes" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.empty-subtypes" -> "foundation.intersections-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.empty-subtypes" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.empty-subtypes" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.empty-subtypes" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.empty-subtypes" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.empty-subtypes" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"foundation.empty-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.empty-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.endomorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.endomorphisms" -> "group-theory.semigroups" [arrowhead=none color="#28453010"]
-	"foundation.endomorphisms" -> "foundation-core.endomorphisms" [arrowhead=none color="#28453010"]
-	"foundation.endomorphisms" -> "group-theory.monoids" [arrowhead=none color="#28453010"]
-	"foundation.endomorphisms" -> "structured-types.wild-monoids" [arrowhead=none color="#28453010"]
-	"foundation.endomorphisms" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06192863306205975 shape=circle style=filled width=0.06192863306205975]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-sets" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09791776642845822 shape=circle style=filled width=0.09791776642845822]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "synthetic-homotopy-theory.codiagonals-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.truncation-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.truncations" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms-with-respect-to-truncated-types" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
-	"foundation.epimorphisms" -> "synthetic-homotopy-theory.codiagonals-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#28453010"]
-	"foundation.epimorphisms" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.equality-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"foundation.equality-cartesian-product-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.equality-cartesian-product-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.equality-cartesian-product-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-cartesian-product-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-cartesian-product-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09778884238778202 shape=circle style=filled width=0.09778884238778202]
-	"foundation.equality-coproduct-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-coproduct-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"foundation.equality-dependent-function-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-function-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-function-types" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-function-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-function-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-function-types" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
-	"foundation.equality-dependent-pair-types" -> "foundation.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-pair-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-pair-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-pair-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.equality-dependent-pair-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"foundation.equality-fibers-of-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-fibers-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.equality-fibers-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-fibers-of-maps" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.equality-fibers-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equality-truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0645225721843014 shape=circle style=filled width=0.0645225721843014]
-	"foundation.equality-truncation-levels" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-truncation-levels" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.equality-truncation-levels" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.equality-truncation-levels" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-truncation-levels" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.equality-truncation-levels" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equality-truncation-levels" -> "foundation-core.discrete-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-truncation-levels" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.equality-truncation-levels" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.equality-truncation-levels" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11186920152852965 shape=circle style=filled width=0.11186920152852965]
-	"foundation.equivalence-classes" -> "foundation.small-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-classes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"foundation.equivalence-extensionality" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation.identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-extensionality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-induction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07878385971583353 shape=circle style=filled width=0.07878385971583353]
-	"foundation.equivalence-induction" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-induction" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-induction" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-induction" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-induction" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-induction" -> "foundation-core.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-induction" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-induction" -> "foundation.identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-induction" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-injective-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
-	"foundation.equivalence-injective-type-families" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-injective-type-families" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-injective-type-families" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-injective-type-families" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-injective-type-families" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-injective-type-families" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-injective-type-families" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08130557877817587 shape=circle style=filled width=0.08130557877817587]
-	"foundation.equivalence-relations" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.partitions" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.fundamental-theorem-of-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation.sigma-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0927570417666964 shape=circle style=filled width=0.0927570417666964]
-	"foundation.equivalences-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-arrows" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-arrows" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-arrows" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-arrows" -> "foundation.retractions" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-arrows" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-arrows" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-arrows" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-cospans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05220133115091674 shape=circle style=filled width=0.05220133115091674]
-	"foundation.equivalences-cospans" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-cospans" -> "foundation.cospans" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-cospans" -> "foundation.morphisms-cospans" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-cospans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-cospans" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-cospans" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-cospans" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-cospans" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-double-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0805260250259258 shape=circle style=filled width=0.0805260250259258]
-	"foundation.equivalences-double-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-double-arrows" -> "foundation.double-arrows" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-double-arrows" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-double-arrows" -> "foundation.morphisms-double-arrows" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
-	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.morphisms-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-inverse-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10679204854118686 shape=circle style=filled width=0.10679204854118686]
-	"foundation.equivalences-maybe" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation.maybe" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation.universal-property-maybe" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-maybe" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"foundation.equivalences-span-diagrams-families-of-types" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams-families-of-types" -> "foundation.operations-spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams-families-of-types" -> "foundation.equivalences-spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams-families-of-types" -> "foundation.span-diagrams-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08999579468728597 shape=circle style=filled width=0.08999579468728597]
-	"foundation.equivalences-span-diagrams" -> "foundation.equivalences-spans" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation.operations-spans" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-span-diagrams" -> "foundation.morphisms-span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
-	"foundation.equivalences-spans-families-of-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans-families-of-types" -> "foundation.morphisms-spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans-families-of-types" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans-families-of-types" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans-families-of-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans-families-of-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans-families-of-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans-families-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
-	"foundation.equivalences-spans" -> "foundation-core.operations-spans" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.equivalences-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.evaluation-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.exclusive-disjunction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
-	"foundation.exclusive-disjunction" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-disjunction" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-disjunction" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-disjunction" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-disjunction" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-disjunction" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-disjunction" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-disjunction" -> "foundation.exclusive-sum" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-disjunction" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-disjunction" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-disjunction" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09932488679626063 shape=circle style=filled width=0.09932488679626063]
-	"foundation.exclusive-sum" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation.symmetric-operations" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
-	"foundation.exclusive-sum" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.existential-quantification" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09450860027347674 shape=circle style=filled width=0.09450860027347674]
-	"foundation.existential-quantification" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.existential-quantification" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.existential-quantification" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.existential-quantification" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.existential-quantification" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.existential-quantification" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.existential-quantification" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11607543731929074 shape=circle style=filled width=0.11607543731929074]
-	"foundation.exponents-set-quotients" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.exponents-set-quotients" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.extensions-types" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-global-subuniverses" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
-	"foundation.extensions-types-subuniverses" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.extensions-types" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types-subuniverses" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
-	"foundation.extensions-types" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.extensions-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.faithful-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08130557877817587 shape=circle style=filled width=0.08130557877817587]
-	"foundation.faithful-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.faithful-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.faithful-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.faithful-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.faithful-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.faithful-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.faithful-maps" -> "foundation.0-maps" [arrowhead=none color="#28453010"]
-	"foundation.faithful-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.families-of-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.families-of-equivalences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.families-of-equivalences" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05220133115091674 shape=circle style=filled width=0.05220133115091674]
-	"foundation.families-of-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.families-of-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.families-over-telescopes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.families-over-telescopes" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
-	"foundation.families-over-telescopes" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"foundation.fiber-inclusions" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation.faithful-maps" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation.0-maps" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.fiber-inclusions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10033585317051429 shape=circle style=filled width=0.10033585317051429]
-	"foundation.fibered-equivalences" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" -> "foundation.fibered-maps" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.fibered-equivalences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.fibered-involutions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
-	"foundation.fibered-involutions" -> "foundation.fibered-maps" [arrowhead=none color="#28453010"]
-	"foundation.fibered-involutions" -> "foundation.involutions" [arrowhead=none color="#28453010"]
-	"foundation.fibered-involutions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.fibered-involutions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11833581102765448 shape=circle style=filled width=0.11833581102765448]
-	"foundation.fibered-maps" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.fibered-maps" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
-	"foundation.fibers-of-maps" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.fibers-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11027910153556753 shape=circle style=filled width=0.11027910153556753]
-	"foundation.finite-sequences-set-quotients" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation.multivariable-operations" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation.cartesian-products-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "lists.finite-sequences" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.finite-sequences-set-quotients" -> "foundation.products-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.finitely-coherent-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.finitely-coherently-invertible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.finitely-truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09517369363237901 shape=circle style=filled width=0.09517369363237901]
-	"foundation.finitely-truncated-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation.maximum-truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.finitely-truncated-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.fixed-points-endofunctions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.freely-generated-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07399452165296407 shape=circle style=filled width=0.07399452165296407]
-	"foundation.freely-generated-equivalence-relations" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.freely-generated-equivalence-relations" -> "foundation.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.full-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.full-subtypes" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.full-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.full-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.full-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.functional-correspondences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07716594899155892 shape=circle style=filled width=0.07716594899155892]
-	"foundation.functional-correspondences" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.functional-correspondences" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.functional-correspondences" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.functional-correspondences" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.functional-correspondences" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.functional-correspondences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.functional-correspondences" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.functional-correspondences" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08207772885766453 shape=circle style=filled width=0.08207772885766453]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation.path-algebra" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation.commuting-triangles-of-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-action-on-identifications-functions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09596572138218783 shape=circle style=filled width=0.09596572138218783]
-	"foundation.functoriality-cartesian-product-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-cartesian-product-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-cartesian-product-types" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-cartesian-product-types" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-cartesian-product-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-cartesian-product-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-cartesian-product-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-cartesian-product-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-cartesian-product-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-cartesian-product-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1335609215470902 shape=circle style=filled width=0.1335609215470902]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.retractions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-coproduct-types" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0880113915709629 shape=circle style=filled width=0.0880113915709629]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-function-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10379672182555935 shape=circle style=filled width=0.10379672182555935]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation.dependent-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-dependent-pair-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-disjunction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.functoriality-disjunction" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12023945830672238 shape=circle style=filled width=0.12023945830672238]
-	"foundation.functoriality-fibers-of-maps" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-fibers-of-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
-	"foundation.functoriality-function-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-function-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-function-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-function-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-function-types" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-function-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-function-types" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-function-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.13098578175140257 shape=circle style=filled width=0.13098578175140257]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.morphisms-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.composition-algebra" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.functoriality-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.retractions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.homotopies-morphisms-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.pullback-cones" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.bicomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-morphisms-arrows" -> "foundation.cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-propositional-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"foundation.functoriality-propositional-truncation" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-propositional-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-propositional-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-propositional-truncation" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-propositional-truncation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08375140434156425 shape=circle style=filled width=0.08375140434156425]
-	"foundation.functoriality-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-pullbacks" -> "foundation.morphisms-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-pullbacks" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-pullbacks" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-pullbacks" -> "foundation.homotopies-morphisms-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-pullbacks" -> "foundation.pullback-cones" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-pullbacks" -> "foundation.cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-sequential-limits" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.functoriality-sequential-limits" -> "foundation.sequential-limits" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-sequential-limits" -> "foundation.cones-over-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-sequential-limits" -> "foundation.morphisms-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-sequential-limits" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10785000330451479 shape=circle style=filled width=0.10785000330451479]
-	"foundation.functoriality-set-quotients" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10464405606293142 shape=circle style=filled width=0.10464405606293142]
-	"foundation.functoriality-set-truncation" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.uniqueness-image" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.universal-property-set-truncation" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.uniqueness-set-truncations" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.set-truncations" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-set-truncation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"foundation.functoriality-truncation" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-truncation" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-truncation" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-truncation" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-truncation" -> "foundation.truncations" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-truncation" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.functoriality-truncation" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09583417132530585 shape=circle style=filled width=0.09583417132530585]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.partitions" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-equivalence-relations" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
-	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.fundamental-theorem-of-identity-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.global-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.global-choice" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
-	"foundation.global-choice" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.global-choice" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.global-choice" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.global-choice" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#28453010"]
-	"foundation.global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
-	"foundation.global-subuniverses" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.global-subuniverses" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.global-subuniverses" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.globular-type-of-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
-	"foundation.globular-type-of-dependent-functions" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#28453010"]
-	"foundation.globular-type-of-dependent-functions" -> "globular-types.transitive-globular-types" [arrowhead=none color="#28453010"]
-	"foundation.globular-type-of-dependent-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.globular-type-of-dependent-functions" -> "globular-types.globular-types" [arrowhead=none color="#28453010"]
-	"foundation.globular-type-of-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.globular-type-of-functions" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#28453010"]
-	"foundation.globular-type-of-functions" -> "globular-types.transitive-globular-types" [arrowhead=none color="#28453010"]
-	"foundation.globular-type-of-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.globular-type-of-functions" -> "foundation.globular-type-of-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.globular-type-of-functions" -> "globular-types.globular-types" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.path-algebra" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.higher-homotopies-morphisms-arrows" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.hilbert-epsilon-operators-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
-	"foundation.hilbert-epsilon-operators-maps" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.hilbert-epsilon-operators-maps" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.hilbert-epsilon-operators-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.hilbert-epsilon-operators-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.hilbert-epsilon-operators-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.hilbert-epsilon-operators-maps" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#28453010"]
-	"foundation.hilberts-epsilon-operators" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.hilberts-epsilon-operators" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12023945830672238 shape=circle style=filled width=0.12023945830672238]
-	"foundation.homotopies-morphisms-arrows" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-arrows" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-cospan-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07433472814399888 shape=circle style=filled width=0.07433472814399888]
-	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.morphisms-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.homotopies-morphisms-cospan-diagrams" -> "foundation.cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-algebra" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.055481681563074876 shape=circle style=filled width=0.055481681563074876]
-	"foundation.homotopy-algebra" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-algebra" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-algebra" -> "foundation-core.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-induction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
-	"foundation.homotopy-induction" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-induction" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-induction" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-induction" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-induction" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-induction" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-induction" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-induction" -> "foundation.identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-induction" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-preorder-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.homotopy-preorder-of-types" -> "order-theory.preorders" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-preorder-of-types" -> "foundation.mere-functions" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-preorder-of-types" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-preorder-of-types" -> "order-theory.posets" [arrowhead=none color="#28453010"]
-	"foundation.homotopy-preorder-of-types" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.equivalences-spans" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.composition-spans" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.spans-of-spans" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.horizontal-composition-spans-of-spans" -> "foundation.type-arithmetic-standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.idempotent-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"foundation.idempotent-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.idempotent-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.idempotent-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.idempotent-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.idempotent-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.idempotent-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.identity-systems" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
-	"foundation.identity-systems" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.identity-systems" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.identity-systems" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.identity-systems" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.identity-systems" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.identity-systems" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.identity-systems" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.identity-systems" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.identity-systems" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.identity-truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.identity-truncated-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.identity-truncated-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.identity-truncated-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08284268228643028 shape=circle style=filled width=0.08284268228643028]
-	"foundation.images-subtypes" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "foundation.pullbacks-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "foundation.powersets" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.images-subtypes" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.images" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
-	"foundation.images" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.1-types" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation.retractions" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.images" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.implicit-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.implicit-function-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-encodings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
-	"foundation.impredicative-encodings" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-encodings" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-encodings" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-encodings" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-encodings" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-encodings" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-encodings" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-encodings" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-encodings" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-encodings" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-universes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.impredicative-universes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.impredicative-universes" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.induction-principle-propositional-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.induction-principle-propositional-truncation" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.induction-principle-propositional-truncation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
-	"foundation.inequality-booleans" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" -> "order-theory.preorders" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" -> "order-theory.decidable-total-orders" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" -> "foundation.booleans" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" -> "order-theory.posets" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" -> "order-theory.total-orders" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.inequality-booleans" -> "foundation.logical-operations-booleans" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0832982825080884 shape=circle style=filled width=0.0832982825080884]
-	"foundation.inequality-truncation-levels" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "order-theory.preorders" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "order-theory.decidable-total-orders" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "order-theory.decidable-posets" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "order-theory.posets" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "order-theory.total-orders" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "foundation.equality-truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.inequality-truncation-levels" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.infinitely-coherent-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
-	"foundation.infinitely-coherent-equivalences" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.infinitely-coherent-equivalences" -> "foundation.retractions" [arrowhead=none color="#28453010"]
-	"foundation.infinitely-coherent-equivalences" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.infinitely-coherent-equivalences" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.infinity-connected-maps" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-maps" -> "foundation.infinity-connected-types" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-maps" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-maps" -> "foundation.connected-types" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.infinity-connected-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-types" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-types" -> "foundation.connected-types" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-types" -> "foundation.truncations" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.infinity-connected-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0629389547650211 shape=circle style=filled width=0.0629389547650211]
-	"foundation.inhabited-subtypes" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-subtypes" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-subtypes" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08130557877817587 shape=circle style=filled width=0.08130557877817587]
-	"foundation.inhabited-types" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-types" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.inhabited-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.injective-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
-	"foundation.injective-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.injective-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.injective-maps" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.injective-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.injective-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.injective-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.injective-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.injective-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.injective-maps" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.injective-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.interchange-law" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.intersections-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05220133115091674 shape=circle style=filled width=0.05220133115091674]
-	"foundation.intersections-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.intersections-subtypes" -> "foundation.powersets" [arrowhead=none color="#28453010"]
-	"foundation.intersections-subtypes" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.intersections-subtypes" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.intersections-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.intersections-subtypes" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.intersections-subtypes" -> "foundation.large-locale-of-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.intersections-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.intersections-subtypes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
-	"foundation.inverse-sequential-diagrams" -> "foundation.iterating-functions" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09957859062409573 shape=circle style=filled width=0.09957859062409573]
-	"foundation.invertible-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation-core.invertible-maps" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.retractions" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.invertible-maps" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.involutions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07700228825802675 shape=circle style=filled width=0.07700228825802675]
-	"foundation.involutions" -> "foundation.automorphisms" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.involutions" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
-	"foundation.irrefutable-equality" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-equality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-equality" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-equality" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-equality" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-equality" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"foundation.irrefutable-propositions" -> "logic.irrefutable-types" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-propositions" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-propositions" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-propositions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.irrefutable-propositions" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0999579390097061 shape=circle style=filled width=0.0999579390097061]
-	"foundation.isolated-elements" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.maybe" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.decidable-embeddings" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.isolated-elements" -> "foundation.decidable-maps" [arrowhead=none color="#28453010"]
-	"foundation.isomorphisms-of-sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.isomorphisms-of-sets" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.isomorphisms-of-sets" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.isomorphisms-of-sets" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
-	"foundation.iterated-cartesian-product-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "lists.concatenation-lists" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "lists.permutation-lists" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "lists.arrays" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "lists.lists" [arrowhead=none color="#28453010"]
-	"foundation.iterated-cartesian-product-types" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
-	"foundation.iterated-dependent-pair-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-dependent-pair-types" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
-	"foundation.iterated-dependent-pair-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-dependent-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07226947050238228 shape=circle style=filled width=0.07226947050238228]
-	"foundation.iterated-dependent-product-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-dependent-product-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.iterated-dependent-product-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-dependent-product-types" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-dependent-product-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.iterated-dependent-product-types" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
-	"foundation.iterated-dependent-product-types" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.iterated-successors-truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
-	"foundation.iterated-successors-truncation-levels" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.iterated-successors-truncation-levels" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.iterated-successors-truncation-levels" -> "foundation-core.iterating-functions" [arrowhead=none color="#28453010"]
-	"foundation.iterated-successors-truncation-levels" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-automorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
-	"foundation.iterating-automorphisms" -> "foundation.automorphisms" [arrowhead=none color="#28453010"]
-	"foundation.iterating-automorphisms" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.iterating-automorphisms" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.iterating-automorphisms" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.iterating-automorphisms" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.iterating-automorphisms" -> "elementary-number-theory.integers" [arrowhead=none color="#28453010"]
-	"foundation.iterating-automorphisms" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#28453010"]
-	"foundation.iterating-automorphisms" -> "foundation.iterating-functions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"foundation.iterating-families-of-maps" -> "foundation.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "foundation-core.endomorphisms" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "elementary-number-theory.multiplicative-monoid-of-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "foundation.dependent-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "group-theory.monoid-actions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-families-of-maps" -> "foundation.iterating-functions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"foundation.iterating-functions" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-functions" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.iterating-functions" -> "foundation-core.endomorphisms" [arrowhead=none color="#28453010"]
-	"foundation.iterating-functions" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.iterating-functions" -> "elementary-number-theory.multiplicative-monoid-of-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.iterating-functions" -> "group-theory.monoid-actions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-functions" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.iterating-functions" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.iterating-functions" -> "foundation-core.iterating-functions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-involutions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.iterating-involutions" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.iterating-involutions" -> "foundation.involutions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-involutions" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.iterating-involutions" -> "foundation.iterating-functions" [arrowhead=none color="#28453010"]
-	"foundation.iterating-involutions" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.kernel-span-diagrams-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.kernel-span-diagrams-of-maps" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.kernel-span-diagrams-of-maps" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.large-apartness-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"foundation.large-apartness-relations" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.large-apartness-relations" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.large-apartness-relations" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.large-apartness-relations" -> "foundation.large-binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.large-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
-	"foundation.large-binary-relations" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.large-binary-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.large-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.large-binary-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.large-binary-relations" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.large-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.large-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.large-homotopies" -> "foundation.large-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.large-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.large-locale-of-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"foundation.large-locale-of-propositions" -> "order-theory.large-suplattices" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "order-theory.large-frames" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "order-theory.large-locales" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "order-theory.bottom-elements-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-propositions" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
-	"foundation.large-locale-of-subtypes" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "order-theory.large-suplattices" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "order-theory.powers-of-large-locales" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "order-theory.large-locales" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "order-theory.bottom-elements-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "foundation.large-locale-of-propositions" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "foundation.large-binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#28453010"]
-	"foundation.large-locale-of-subtypes" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.law-of-excluded-middle" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.law-of-excluded-middle" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.law-of-excluded-middle" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.law-of-excluded-middle" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.law-of-excluded-middle" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
-	"foundation.law-of-excluded-middle" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.lawveres-fixed-point-theorem" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.lawveres-fixed-point-theorem" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.lawveres-fixed-point-theorem" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07014343109049616 shape=circle style=filled width=0.07014343109049616]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.booleans" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.limited-principle-of-omniscience" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.lesser-limited-principle-of-omniscience" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.lifts-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.limited-principle-of-omniscience" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
-	"foundation.limited-principle-of-omniscience" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.limited-principle-of-omniscience" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.limited-principle-of-omniscience" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.limited-principle-of-omniscience" -> "foundation.booleans" [arrowhead=none color="#28453010"]
-	"foundation.limited-principle-of-omniscience" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.limited-principle-of-omniscience" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
-	"foundation.limited-principle-of-omniscience" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.limited-principle-of-omniscience" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.limited-principle-of-omniscience" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.limited-principle-of-omniscience" -> "logic.propositionally-decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
-	"foundation.locale-of-propositions" -> "order-theory.preorders" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "order-theory.meet-suplattices" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "order-theory.posets" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "order-theory.suplattices" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "order-theory.meet-semilattices" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "order-theory.frames" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "foundation.large-locale-of-propositions" [arrowhead=none color="#28453010"]
-	"foundation.locale-of-propositions" -> "order-theory.top-elements-posets" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
-	"foundation.locally-small-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.locally-small-types" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08844036921363592 shape=circle style=filled width=0.08844036921363592]
-	"foundation.logical-equivalences" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.logical-equivalences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08656611449234101 shape=circle style=filled width=0.08656611449234101]
-	"foundation.logical-operations-booleans" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation.involutions" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation.booleans" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation.discrete-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation.tight-apartness-relations" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
-	"foundation.logical-operations-booleans" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
-	"foundation.maps-in-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
-	"foundation.maps-in-global-subuniverses" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.maps-in-global-subuniverses" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.maps-in-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.maps-in-global-subuniverses" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.maps-in-global-subuniverses" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.maps-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.maps-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.maps-in-subuniverses" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.maximum-truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
-	"foundation.maximum-truncation-levels" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.maximum-truncation-levels" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.maximum-truncation-levels" -> "foundation.inequality-truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.maximum-truncation-levels" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.maximum-truncation-levels" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#28453010"]
-	"foundation.maybe" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09397313647244782 shape=circle style=filled width=0.09397313647244782]
-	"foundation.maybe" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.maybe" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.mere-embeddings" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.mere-embeddings" -> "foundation.cantor-schroder-bernstein-escardo" [arrowhead=none color="#28453010"]
-	"foundation.mere-embeddings" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.mere-embeddings" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.mere-embeddings" -> "foundation.mere-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.mere-embeddings" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.mere-embeddings" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
-	"foundation.mere-equality" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
-	"foundation.mere-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.mere-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
-	"foundation.mere-equivalences" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.mere-equivalences" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.mere-equivalences" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.mere-equivalences" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.mere-equivalences" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.mere-equivalences" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.mere-equivalences" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
-	"foundation.mere-equivalences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.mere-equivalences" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.mere-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0504812833271727 shape=circle style=filled width=0.0504812833271727]
-	"foundation.mere-functions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.mere-logical-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
-	"foundation.mere-logical-equivalences" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.mere-logical-equivalences" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.mere-logical-equivalences" -> "foundation.mere-functions" [arrowhead=none color="#28453010"]
-	"foundation.mere-logical-equivalences" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.mere-logical-equivalences" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.mere-logical-equivalences" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"foundation.mere-path-cosplit-maps" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.mere-path-cosplit-maps" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.monomorphisms" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
-	"foundation.monomorphisms" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.monomorphisms" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.monomorphisms" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.monomorphisms" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.monomorphisms" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.monomorphisms" -> "foundation.functoriality-function-types" [arrowhead=none color="#28453010"]
-	"foundation.monomorphisms" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.monomorphisms" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09543843320812216 shape=circle style=filled width=0.09543843320812216]
-	"foundation.morphisms-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-arrows" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-arrows" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-arrows" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-arrows" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-arrows" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-arrows" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.morphisms-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-binary-relations" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-coalgebras-maybe" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.morphisms-coalgebras-maybe" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-coalgebras-maybe" -> "trees.polynomial-endofunctors" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-coalgebras-maybe" -> "foundation.coalgebras-maybe" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-coalgebras-maybe" -> "foundation.maybe" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-cospan-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"foundation.morphisms-cospan-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-cospan-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-cospan-diagrams" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-cospan-diagrams" -> "foundation.cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-cospans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.morphisms-cospans" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-cospans" -> "foundation.cospans" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-double-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07103701400766586 shape=circle style=filled width=0.07103701400766586]
-	"foundation.morphisms-double-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-double-arrows" -> "foundation.double-arrows" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-double-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-inverse-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
-	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.dependent-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-inverse-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"foundation.morphisms-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-span-diagrams" -> "foundation.operations-spans" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-span-diagrams" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-span-diagrams" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07279127850973344 shape=circle style=filled width=0.07279127850973344]
-	"foundation.morphisms-spans-families-of-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans-families-of-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans-families-of-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans-families-of-types" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans-families-of-types" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans-families-of-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans-families-of-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans-families-of-types" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans-families-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.morphisms-spans" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans" -> "foundation-core.operations-spans" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-spans" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.morphisms-twisted-arrows" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.morphisms-twisted-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.multisubsets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.multisubsets" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.multisubsets" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.multisubsets" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.multisubsets" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.multisubsets" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-correspondences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.multivariable-correspondences" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-decidable-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.multivariable-decidable-relations" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-decidable-relations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-decidable-relations" -> "foundation.multivariable-relations" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-decidable-relations" -> "foundation.multivariable-correspondences" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-functoriality-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.multivariable-functoriality-set-quotients" -> "foundation.finite-sequences-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-functoriality-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-functoriality-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-functoriality-set-quotients" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-functoriality-set-quotients" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-functoriality-set-quotients" -> "lists.finite-sequences" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-functoriality-set-quotients" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07716594899155892 shape=circle style=filled width=0.07716594899155892]
-	"foundation.multivariable-homotopies" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-homotopies" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-homotopies" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-homotopies" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-homotopies" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-homotopies" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-homotopies" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-homotopies" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-operations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
-	"foundation.multivariable-operations" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-operations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-operations" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-operations" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-operations" -> "lists.tuples" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-operations" -> "lists.finite-sequences" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-operations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.multivariable-relations" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-relations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-relations" -> "foundation.multivariable-correspondences" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-sections" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.multivariable-sections" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-sections" -> "foundation.telescopes" [arrowhead=none color="#28453010"]
-	"foundation.multivariable-sections" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.negated-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
-	"foundation.negated-equality" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.negated-equality" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.negated-equality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.negated-equality" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.negation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"foundation.negation" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.negation" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.negation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.negation" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.noncontractible-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.056383881883468684 shape=circle style=filled width=0.056383881883468684]
-	"foundation.noncontractible-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.noncontractible-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.noncontractible-types" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.noncontractible-types" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.noncontractible-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.noninjective-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
-	"foundation.noninjective-maps" -> "foundation.repetitions-of-values" [arrowhead=none color="#28453010"]
-	"foundation.noninjective-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.noninjective-maps" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.noninjective-maps" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.noninjective-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.noninjective-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.noninjective-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.noninjective-maps" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.noninjective-maps" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09740104637608157 shape=circle style=filled width=0.09740104637608157]
-	"foundation.null-homotopic-maps" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.weakly-constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.coherently-constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.null-homotopic-maps" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.operations-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
-	"foundation.operations-span-diagrams" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.operations-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.operations-span-diagrams" -> "foundation.operations-spans" [arrowhead=none color="#28453010"]
-	"foundation.operations-span-diagrams" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
-	"foundation.operations-span-diagrams" -> "foundation-core.operations-span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.operations-spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.operations-spans-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.operations-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"foundation.operations-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.operations-spans" -> "foundation-core.operations-spans" [arrowhead=none color="#28453010"]
-	"foundation.operations-spans" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
-	"foundation.operations-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.opposite-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.opposite-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.pairs-of-distinct-elements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07156780854205468 shape=circle style=filled width=0.07156780854205468]
-	"foundation.pairs-of-distinct-elements" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.pairs-of-distinct-elements" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.pairs-of-distinct-elements" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.pairs-of-distinct-elements" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.pairs-of-distinct-elements" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.pairs-of-distinct-elements" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.pairs-of-distinct-elements" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.pairs-of-distinct-elements" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.pairs-of-distinct-elements" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.pairs-of-distinct-elements" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.partial-elements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.partial-elements" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.partial-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"foundation.partial-functions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.partial-functions" -> "foundation.partial-elements" [arrowhead=none color="#28453010"]
-	"foundation.partitions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.13459592831605227 shape=circle style=filled width=0.13459592831605227]
-	"foundation.partitions" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.small-types" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.conjunction" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.sigma-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.partitions" -> "foundation.fiber-inclusions" [arrowhead=none color="#28453010"]
-	"foundation.path-algebra" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11918563028292363 shape=circle style=filled width=0.11918563028292363]
-	"foundation.path-algebra" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.path-algebra" -> "foundation-core.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.path-algebra" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.path-algebra" -> "foundation.binary-embeddings" [arrowhead=none color="#28453010"]
-	"foundation.path-algebra" -> "foundation.binary-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.path-algebra" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12273173272218177 shape=circle style=filled width=0.12273173272218177]
-	"foundation.path-cosplit-maps" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.mere-path-cosplit-maps" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.iterated-successors-truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.retractions" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation.functoriality-action-on-identifications-functions" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.path-cosplit-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.path-split-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.path-split-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.path-split-maps" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.path-split-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.path-split-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.path-split-maps" -> "foundation-core.path-split-maps" [arrowhead=none color="#28453010"]
-	"foundation.path-split-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
-	"foundation.path-split-type-families" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.path-split-type-families" -> "foundation-core.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.path-split-type-families" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.path-split-type-families" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.path-split-type-families" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.path-split-type-families" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.path-split-type-families" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.path-split-type-families" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
-	"foundation.perfect-images" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation.double-negation" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#28453010"]
-	"foundation.perfect-images" -> "foundation.iterating-functions" [arrowhead=none color="#28453010"]
-	"foundation.permutations-spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.permutations-spans-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions-subuniverse" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
-	"foundation.pi-decompositions-subuniverse" -> "foundation.pi-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions-subuniverse" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions-subuniverse" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions-subuniverse" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions-subuniverse" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12436550488668106 shape=circle style=filled width=0.12436550488668106]
-	"foundation.pi-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.pi-decompositions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
-	"foundation.pointed-torsorial-type-families" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation.sorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation.0-connected-types" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.pointed-torsorial-type-families" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
-	"foundation.postcomposition-dependent-functions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-dependent-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-dependent-functions" -> "foundation-core.postcomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08435178051687288 shape=circle style=filled width=0.08435178051687288]
-	"foundation.postcomposition-functions" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation.postcomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-functions" -> "foundation-core.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"foundation.postcomposition-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-pullbacks" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-pullbacks" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-pullbacks" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.postcomposition-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.powersets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
-	"foundation.powersets" -> "order-theory.large-suplattices" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.dependent-products-large-meet-semilattices" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.preorders" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.posets" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.dependent-products-large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.suplattices" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.large-posets" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.meet-semilattices" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.dependent-products-large-suplattices" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.bottom-elements-posets" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.bottom-elements-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "foundation.large-locale-of-propositions" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.top-elements-posets" [arrowhead=none color="#28453010"]
-	"foundation.powersets" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"foundation.precomposition-dependent-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-dependent-functions" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-dependent-functions" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-dependent-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-dependent-functions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-dependent-functions" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-dependent-functions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-dependent-functions" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions-into-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions-into-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions-into-subuniverses" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08253755166479786 shape=circle style=filled width=0.08253755166479786]
-	"foundation.precomposition-functions" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-functions" -> "foundation.sections" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.precomposition-type-families" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-type-families" -> "foundation.transport-along-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-type-families" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.precomposition-type-families" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.preunivalence" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
-	"foundation.preunivalence" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.preunivalence" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.preunivalence" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.preunivalent-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
-	"foundation.preunivalent-type-families" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
-	"foundation.preunivalent-type-families" -> "foundation.faithful-maps" [arrowhead=none color="#28453010"]
-	"foundation.preunivalent-type-families" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.preunivalent-type-families" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.preunivalent-type-families" -> "foundation.0-maps" [arrowhead=none color="#28453010"]
-	"foundation.preunivalent-type-families" -> "foundation.preunivalence" [arrowhead=none color="#28453010"]
-	"foundation.preunivalent-type-families" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.preunivalent-type-families" -> "foundation.retractions" [arrowhead=none color="#28453010"]
-	"foundation.preunivalent-type-families" -> "foundation.equivalence-injective-type-families" [arrowhead=none color="#28453010"]
-	"foundation.principle-of-omniscience" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.principle-of-omniscience" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.principle-of-omniscience" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.principle-of-omniscience" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.product-decompositions-subuniverse" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09804652094354867 shape=circle style=filled width=0.09804652094354867]
-	"foundation.product-decompositions-subuniverse" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.product-decompositions-subuniverse" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.product-decompositions-subuniverse" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.product-decompositions-subuniverse" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.product-decompositions-subuniverse" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.product-decompositions-subuniverse" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.product-decompositions-subuniverse" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.product-decompositions-subuniverse" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.product-decompositions-subuniverse" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.product-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.product-decompositions" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.products-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.products-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.products-binary-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.products-binary-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.products-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.products-equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.products-equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.products-equivalence-relations" -> "foundation.products-binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.products-equivalence-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.products-of-tuples-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.products-of-tuples-of-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.products-of-tuples-of-types" -> "foundation.tuples-of-types" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09437501914625597 shape=circle style=filled width=0.09437501914625597]
-	"foundation.products-pullbacks" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.products-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-pairs-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"foundation.products-unordered-pairs-of-types" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-pairs-of-types" -> "foundation.symmetric-operations" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-pairs-of-types" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-pairs-of-types" -> "foundation.unordered-pairs-of-types" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-pairs-of-types" -> "univalent-combinatorics.universal-property-standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-pairs-of-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-pairs-of-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-pairs-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-pairs-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-tuples-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.products-unordered-tuples-of-types" -> "univalent-combinatorics.complements-isolated-elements" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-tuples-of-types" -> "foundation.unordered-tuples-of-types" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-tuples-of-types" -> "foundation.universal-property-maybe" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-tuples-of-types" -> "foundation.unordered-tuples" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-tuples-of-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.products-unordered-tuples-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.projective-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
-	"foundation.projective-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.projective-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.projective-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.projective-types" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
-	"foundation.projective-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.projective-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.projective-types" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.proper-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.proper-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.proper-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.proper-subtypes" -> "foundation.complements-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.proper-subtypes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
-	"foundation.propositional-extensionality" -> "foundation.univalent-type-families" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.universal-property-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.propositional-extensionality" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.propositional-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"foundation.propositional-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.propositional-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.propositional-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.propositional-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.propositional-maps" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.propositional-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.propositional-maps" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.propositional-resizing" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07121438510526466 shape=circle style=filled width=0.07121438510526466]
-	"foundation.propositional-resizing" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.propositional-resizing" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.propositional-resizing" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08494791359150146 shape=circle style=filled width=0.08494791359150146]
-	"foundation.pullback-cones" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.pullback-cones" -> "foundation.cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
-	"foundation.pullbacks-subtypes" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks-subtypes" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks-subtypes" -> "foundation.powersets" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11596670152276026 shape=circle style=filled width=0.11596670152276026]
-	"foundation.pullbacks" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.commuting-cubes-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.dependent-sums-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.functoriality-function-types" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.descent-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
-	"foundation.pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11399172206676976 shape=circle style=filled width=0.11399172206676976]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.1-types" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.idempotent-maps" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.quasicoherently-idempotent-maps" -> "synthetic-homotopy-theory.loop-homotopy-circle" [arrowhead=none color="#28453010"]
-	"foundation.raising-universe-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
-	"foundation.raising-universe-levels" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.raising-universe-levels" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.raising-universe-levels" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.raising-universe-levels" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.raising-universe-levels" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.raising-universe-levels" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.raising-universe-levels" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.raising-universe-levels" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.raising-universe-levels" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.reflecting-maps-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
-	"foundation.reflecting-maps-equivalence-relations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.reflecting-maps-equivalence-relations" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.reflecting-maps-equivalence-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.reflecting-maps-equivalence-relations" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.reflecting-maps-equivalence-relations" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.reflecting-maps-equivalence-relations" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.reflecting-maps-equivalence-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.reflecting-maps-equivalence-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.reflecting-maps-equivalence-relations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.reflexive-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.reflexive-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.reflexive-relations" -> "foundation.binary-dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08915074503683282 shape=circle style=filled width=0.08915074503683282]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.maps-in-subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.connected-types" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.structured-equality-duality" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.0-connected-types" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.separated-types-subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.regensburg-extension-fundamental-theorem-of-identity-types" -> "foundation.fiber-inclusions" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.14242877021052933 shape=circle style=filled width=0.14242877021052933]
-	"foundation.relaxed-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.relaxed-sigma-decompositions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.repetitions-of-values" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
-	"foundation.repetitions-of-values" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.repetitions-of-values" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.repetitions-of-values" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.repetitions-of-values" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.repetitions-of-values" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.repetitions-of-values" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#28453010"]
-	"foundation.repetitions-of-values" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.repetitions-of-values" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.repetitions-of-values" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.repetitions-of-values" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.replacement" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.replacement" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
-	"foundation.replacement" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.replacement" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.retractions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
-	"foundation.retractions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.retractions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.retractions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.retractions" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.retractions" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.retractions" -> "foundation.coslice" [arrowhead=none color="#28453010"]
-	"foundation.retractions" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.retractions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.retractions" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.157887654216785 shape=circle style=filled width=0.157887654216785]
-	"foundation.retracts-of-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation.commuting-prisms-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation.commuting-triangles-of-morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
-	"foundation.retracts-of-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.retracts-of-types" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.sections" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
-	"foundation.sections" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.sections" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.separated-types-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.separated-types-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.separated-types-subuniverses" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.089855504976604 shape=circle style=filled width=0.089855504976604]
-	"foundation.sequential-limits" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation.cones-over-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation.universal-property-sequential-limits" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.sequential-limits" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07517850917795825 shape=circle style=filled width=0.07517850917795825]
-	"foundation.set-coequalizers" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.raising-universe-levels" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.freely-generated-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.set-coequalizers" -> "foundation.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07174386737769174 shape=circle style=filled width=0.07174386737769174]
-	"foundation.set-presented-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.1-types" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.set-truncations" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.set-presented-types" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12211343290652059 shape=circle style=filled width=0.12211343290652059]
-	"foundation.set-quotients" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.119819039333119 shape=circle style=filled width=0.119819039333119]
-	"foundation.set-truncations" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.truncations" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.universal-property-set-truncation" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.uniqueness-set-truncations" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
-	"foundation.set-truncations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.sigma-closed-subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.sigma-closed-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decomposition-subuniverse" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
-	"foundation.sigma-decomposition-subuniverse" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decomposition-subuniverse" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decomposition-subuniverse" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decomposition-subuniverse" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decomposition-subuniverse" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1574876341815475 shape=circle style=filled width=0.1574876341815475]
-	"foundation.sigma-decompositions" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.sigma-decompositions" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.singleton-induction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"foundation.singleton-induction" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.singleton-induction" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.singleton-induction" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.singleton-induction" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08284268228643028 shape=circle style=filled width=0.08284268228643028]
-	"foundation.singleton-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" -> "foundation.singleton-induction" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" -> "foundation.connected-components" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" -> "foundation.images-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.singleton-subtypes" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.slice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09817510660004068 shape=circle style=filled width=0.09817510660004068]
-	"foundation.slice" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.slice" -> "trees.polynomial-endofunctors" [arrowhead=none color="#28453010"]
-	"foundation.small-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.small-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.small-maps" -> "foundation.split-idempotent-maps" [arrowhead=none color="#28453010"]
-	"foundation.small-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.small-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.small-maps" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
-	"foundation.small-maps" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.small-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.small-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.small-types" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.small-types" -> "foundation.replacement" [arrowhead=none color="#28453010"]
-	"foundation.small-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.small-types" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.small-types" -> "foundation.uniqueness-image" [arrowhead=none color="#28453010"]
-	"foundation.small-types" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
-	"foundation.small-types" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
-	"foundation.small-types" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.small-universes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.small-universes" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.small-universes" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.sorial-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.sorial-type-families" -> "structured-types.pointed-types" [arrowhead=none color="#28453010"]
-	"foundation.span-diagrams-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.span-diagrams-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"foundation.span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.span-diagrams" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.spans-of-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
-	"foundation.spans-of-spans" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.spans-of-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.spans-of-spans" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.spans" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.17530461293723326 shape=circle style=filled width=0.17530461293723326]
-	"foundation.split-idempotent-maps" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation-core.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.sequential-limits" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.fixed-points-endofunctions" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.quasicoherently-idempotent-maps" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.path-cosplit-maps" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.idempotent-maps" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation.weakly-constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.split-idempotent-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.split-surjective-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
-	"foundation.split-surjective-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.split-surjective-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.split-surjective-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.split-surjective-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.split-surjective-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.split-surjective-maps" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.standard-apartness-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.standard-apartness-relations" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-apartness-relations" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.standard-apartness-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.standard-apartness-relations" -> "foundation.tight-apartness-relations" [arrowhead=none color="#28453010"]
-	"foundation.standard-apartness-relations" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#28453010"]
-	"foundation.standard-apartness-relations" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.standard-apartness-relations" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10046150864012858 shape=circle style=filled width=0.10046150864012858]
-	"foundation.standard-pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation-core.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#28453010"]
-	"foundation.standard-ternary-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.strict-symmetrization-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
-	"foundation.strict-symmetrization-binary-relations" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.strict-symmetrization-binary-relations" -> "foundation.binary-relations-with-lifts" [arrowhead=none color="#28453010"]
-	"foundation.strict-symmetrization-binary-relations" -> "foundation.binary-relations-with-extensions" [arrowhead=none color="#28453010"]
-	"foundation.strict-symmetrization-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.strict-symmetrization-binary-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1363651655239592 shape=circle style=filled width=0.1363651655239592]
-	"foundation.strictly-involutive-identity-types" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.strictly-involutive-identity-types" -> "foundation.strictly-right-unital-concatenation-identifications" [arrowhead=none color="#28453010"]
-	"foundation.strictly-right-unital-concatenation-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
-	"foundation.strong-preunivalence" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"foundation.strong-preunivalence" -> "foundation.dependent-identifications" [arrowhead=none color="#28453010"]
-	"foundation.strong-preunivalence" -> "foundation.small-types" [arrowhead=none color="#28453010"]
-	"foundation.strong-preunivalence" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.strong-preunivalence" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.strong-preunivalence" -> "foundation.preunivalence" [arrowhead=none color="#28453010"]
-	"foundation.strong-preunivalence" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.strong-preunivalence" -> "foundation.structured-equality-duality" [arrowhead=none color="#28453010"]
-	"foundation.strong-preunivalence" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.strong-preunivalence" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.strongly-extensional-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.strongly-extensional-maps" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
-	"foundation.structure-identity-principle" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"foundation.structure-identity-principle" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.structure-identity-principle" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.structure-identity-principle" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.structure-identity-principle" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.structure" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.structure" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.structure" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.structure" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.structured-equality-duality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.059007775570652274 shape=circle style=filled width=0.059007775570652274]
-	"foundation.structured-equality-duality" -> "foundation.maps-in-subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.structured-equality-duality" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.structured-equality-duality" -> "foundation.separated-types-subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.structured-equality-duality" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.structured-equality-duality" -> "foundation.structure" [arrowhead=none color="#28453010"]
-	"foundation.structured-type-duality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.structured-type-duality" -> "foundation.type-duality" [arrowhead=none color="#28453010"]
-	"foundation.structured-type-duality" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.structured-type-duality" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.structured-type-duality" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.structured-type-duality" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.structured-type-duality" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.structured-type-duality" -> "foundation.structure" [arrowhead=none color="#28453010"]
-	"foundation.structured-type-duality" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.subsingleton-induction" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
-	"foundation.subsingleton-induction" -> "foundation.singleton-induction" [arrowhead=none color="#28453010"]
-	"foundation.subsingleton-induction" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.subsingleton-induction" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.subsingleton-induction" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.subterminal-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.subterminal-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.subterminal-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.subterminal-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.subtype-duality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.subtype-duality" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.subtype-duality" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.subtype-duality" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.subtype-duality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.subtype-duality" -> "foundation.structured-type-duality" [arrowhead=none color="#28453010"]
-	"foundation.subtype-duality" -> "foundation.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.subtype-duality" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.subtype-identity-principle" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"foundation.subtype-identity-principle" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.subtype-identity-principle" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.subtype-identity-principle" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.subtype-identity-principle" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.subtype-identity-principle" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07878385971583353 shape=circle style=filled width=0.07878385971583353]
-	"foundation.subuniverses" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.subuniverses" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.15027309034582934 shape=circle style=filled width=0.15027309034582934]
-	"foundation.surjective-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "orthogonal-factorization-systems.extensions-maps" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.postcomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.split-surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.universal-property-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
-	"foundation.surjective-maps" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07103701400766586 shape=circle style=filled width=0.07103701400766586]
-	"foundation.symmetric-binary-relations" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-binary-relations" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-binary-relations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-binary-relations" -> "foundation.symmetric-operations" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-binary-relations" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-binary-relations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-binary-relations" -> "foundation.morphisms-binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-cores-binary-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
-	"foundation.symmetric-cores-binary-relations" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-cores-binary-relations" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-cores-binary-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-cores-binary-relations" -> "foundation.symmetric-binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-cores-binary-relations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-cores-binary-relations" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-cores-binary-relations" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-cores-binary-relations" -> "foundation.morphisms-binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-difference" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"foundation.symmetric-difference" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-difference" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-difference" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-difference" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-difference" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-difference" -> "foundation.exclusive-sum" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-difference" -> "foundation.intersections-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-difference" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-difference" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
-	"foundation.symmetric-identity-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-identity-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
-	"foundation.symmetric-operations" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation.universal-property-propositional-truncation-into-sets" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.symmetric-operations" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
-	"foundation.telescopes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.15194284260207294 shape=circle style=filled width=0.15194284260207294]
-	"foundation.terminal-spans-families-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.terminal-spans-families-of-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.terminal-spans-families-of-types" -> "foundation.morphisms-spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.terminal-spans-families-of-types" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.tight-apartness-relations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
-	"foundation.tight-apartness-relations" -> "foundation.binary-relations" [arrowhead=none color="#28453010"]
-	"foundation.tight-apartness-relations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.tight-apartness-relations" -> "foundation-core.negation" [arrowhead=none color="#28453010"]
-	"foundation.tight-apartness-relations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.tight-apartness-relations" -> "foundation.apartness-relations" [arrowhead=none color="#28453010"]
-	"foundation.torsorial-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
-	"foundation.torsorial-type-families" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.torsorial-type-families" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.torsorial-type-families" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.torsorial-type-families" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.torsorial-type-families" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.torsorial-type-families" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.torsorial-type-families" -> "foundation.universal-property-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.total-partial-elements" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.total-partial-elements" -> "foundation.partial-elements" [arrowhead=none color="#28453010"]
-	"foundation.total-partial-functions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.total-partial-functions" -> "foundation.partial-functions" [arrowhead=none color="#28453010"]
-	"foundation.total-partial-functions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.transfinite-cocomposition-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.transfinite-cocomposition-of-maps" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.transfinite-cocomposition-of-maps" -> "foundation.sequential-limits" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08005464912226617 shape=circle style=filled width=0.08005464912226617]
-	"foundation.transport-along-equivalences" -> "foundation.action-on-equivalences-type-families" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-equivalences" -> "foundation.action-on-equivalences-functions" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-equivalences" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-equivalences" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-equivalences" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-equivalences" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-equivalences" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-equivalences" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-equivalences" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-higher-identifications" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.14037676085230189 shape=circle style=filled width=0.14037676085230189]
-	"foundation.transport-along-higher-identifications" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-higher-identifications" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-higher-identifications" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-higher-identifications" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-higher-identifications" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-higher-identifications" -> "foundation.homotopy-algebra" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-higher-identifications" -> "foundation.path-algebra" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-higher-identifications" -> "foundation-core.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-homotopies" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.transport-along-homotopies" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-homotopies" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-homotopies" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.transport-along-homotopies" -> "foundation.transport-along-higher-identifications" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
-	"foundation.transport-split-type-families" -> "foundation.univalent-type-families" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" -> "foundation.action-on-equivalences-functions" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" -> "foundation.equivalence-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.transport-split-type-families" -> "foundation.equivalence-injective-type-families" [arrowhead=none color="#28453010"]
-	"foundation.transposition-identifications-along-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
-	"foundation.transposition-identifications-along-equivalences" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.transposition-identifications-along-equivalences" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#28453010"]
-	"foundation.transposition-identifications-along-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.transposition-identifications-along-equivalences" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.transposition-identifications-along-retractions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
-	"foundation.transposition-identifications-along-retractions" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.transposition-identifications-along-retractions" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.transposition-identifications-along-sections" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
-	"foundation.transposition-identifications-along-sections" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.transposition-identifications-along-sections" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.transposition-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.transposition-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.transposition-span-diagrams" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.transposition-span-diagrams" -> "foundation.opposite-spans" [arrowhead=none color="#28453010"]
-	"foundation.trivial-relaxed-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.trivial-relaxed-sigma-decompositions" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
-	"foundation.trivial-sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" -> "foundation.sigma-decompositions" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.trivial-sigma-decompositions" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.truncated-addition-truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07484213832213174 shape=circle style=filled width=0.07484213832213174]
-	"foundation.truncated-addition-truncation-levels" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncated-addition-truncation-levels" -> "foundation.inequality-truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncated-addition-truncation-levels" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.truncated-addition-truncation-levels" -> "foundation.negated-equality" [arrowhead=none color="#28453010"]
-	"foundation.truncated-addition-truncation-levels" -> "foundation.iterated-successors-truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncated-addition-truncation-levels" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.truncated-addition-truncation-levels" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#28453010"]
-	"foundation.truncated-equality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.truncated-equality" -> "foundation.truncations" [arrowhead=none color="#28453010"]
-	"foundation.truncated-equality" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncated-equality" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.truncated-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.truncated-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncated-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.truncated-maps" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.truncated-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncated-maps" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.truncated-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncated-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.truncated-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncated-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"foundation.truncated-types" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncated-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.truncated-types" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.truncated-types" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.truncated-types" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.truncated-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.truncated-types" -> "foundation.iterated-successors-truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncated-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.truncated-types" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.11365922241226536 shape=circle style=filled width=0.11365922241226536]
-	"foundation.truncation-equivalences" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.connected-types" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.universal-property-truncation" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.precomposition-functions-into-subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.truncation-equivalences" -> "foundation.truncations" [arrowhead=none color="#28453010"]
-	"foundation.truncation-images-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
-	"foundation.truncation-images-of-maps" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.truncation-images-of-maps" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.truncation-images-of-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncation-images-of-maps" -> "foundation.functoriality-truncation" [arrowhead=none color="#28453010"]
-	"foundation.truncation-images-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.truncation-images-of-maps" -> "foundation.connected-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncation-images-of-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncation-images-of-maps" -> "foundation.truncations" [arrowhead=none color="#28453010"]
-	"foundation.truncation-images-of-maps" -> "foundation-core.truncated-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncation-levels" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.truncation-levels" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.truncation-levels" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncation-modalities" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.truncation-modalities" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#28453010"]
-	"foundation.truncation-modalities" -> "foundation.truncations" [arrowhead=none color="#28453010"]
-	"foundation.truncation-modalities" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncation-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#28453010"]
-	"foundation.truncations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12023945830672238 shape=circle style=filled width=0.12023945830672238]
-	"foundation.truncations" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.truncations" -> "foundation-core.universal-property-truncation" [arrowhead=none color="#28453010"]
-	"foundation.tuples-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.tuples-of-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-booleans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.type-arithmetic-booleans" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-booleans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-booleans" -> "foundation.booleans" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
-	"foundation.type-arithmetic-cartesian-product-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-cartesian-product-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-cartesian-product-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-cartesian-product-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-cartesian-product-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-cartesian-product-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09464199285965737 shape=circle style=filled width=0.09464199285965737]
-	"foundation.type-arithmetic-coproduct-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-coproduct-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-coproduct-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-coproduct-types" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-coproduct-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.type-arithmetic-dependent-function-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-function-types" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-function-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-function-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-function-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10452342886887278 shape=circle style=filled width=0.10452342886887278]
-	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-pair-types" -> "foundation.singleton-induction" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-dependent-pair-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-empty-type" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10355335285803784 shape=circle style=filled width=0.10355335285803784]
-	"foundation.type-arithmetic-empty-type" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-empty-type" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-empty-type" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-empty-type" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-empty-type" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.102819789765237 shape=circle style=filled width=0.102819789765237]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation.standard-ternary-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-standard-pullbacks" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-unit-type" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
-	"foundation.type-arithmetic-unit-type" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-unit-type" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-unit-type" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.type-arithmetic-unit-type" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08929214202502928 shape=circle style=filled width=0.08929214202502928]
-	"foundation.type-duality" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "trees.polynomial-endofunctors" [arrowhead=none color="#28453010"]
-	"foundation.type-duality" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.type-theoretic-principle-of-choice" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"foundation.type-theoretic-principle-of-choice" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.type-theoretic-principle-of-choice" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.type-theoretic-principle-of-choice" -> "foundation.implicit-function-types" [arrowhead=none color="#28453010"]
-	"foundation.type-theoretic-principle-of-choice" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.type-theoretic-principle-of-choice" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08130557877817587 shape=circle style=filled width=0.08130557877817587]
-	"foundation.uniformly-decidable-type-families" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.decidable-type-families" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.irrefutable-equality" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.equality-coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "logic.propositionally-decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.inhabited-types" [arrowhead=none color="#28453010"]
-	"foundation.uniformly-decidable-type-families" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#28453010"]
-	"foundation.unions-subtypes" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"foundation.unions-subtypes" -> "logic.de-morgan-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.unions-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.unions-subtypes" -> "logic.double-negation-stable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.unions-subtypes" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.unions-subtypes" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#28453010"]
-	"foundation.unions-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.unions-subtypes" -> "foundation.large-locale-of-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.unions-subtypes" -> "foundation.powersets" [arrowhead=none color="#28453010"]
-	"foundation.unions-subtypes" -> "logic.de-morgan-propositions" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08435178051687288 shape=circle style=filled width=0.08435178051687288]
-	"foundation.uniqueness-image" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-image" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-quantification" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
-	"foundation.uniqueness-quantification" -> "foundation.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-quantification" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-quantification" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07209469522717378 shape=circle style=filled width=0.07209469522717378]
-	"foundation.uniqueness-set-quotients" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-quotients" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-quotients" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-quotients" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-quotients" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-quotients" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-quotients" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-truncations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05525382975207072 shape=circle style=filled width=0.05525382975207072]
-	"foundation.uniqueness-set-truncations" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-truncations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-truncations" -> "foundation.uniqueness-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-truncations" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-set-truncations" -> "foundation.universal-property-set-truncation" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
-	"foundation.uniqueness-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-truncation" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.uniqueness-truncation" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.unital-binary-operations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.unital-binary-operations" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.unital-binary-operations" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.unital-binary-operations" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.unital-binary-operations" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.univalence-implies-function-extensionality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.univalence-implies-function-extensionality" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#28453010"]
-	"foundation.univalence-implies-function-extensionality" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.univalence-implies-function-extensionality" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.univalence-implies-function-extensionality" -> "foundation.weak-function-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.univalence-implies-function-extensionality" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.univalence-implies-function-extensionality" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.univalence-implies-function-extensionality" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.univalence-implies-function-extensionality" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.univalence-implies-function-extensionality" -> "foundation-core.retracts-of-types" [arrowhead=none color="#28453010"]
-	"foundation.univalence-implies-function-extensionality" -> "foundation.equivalence-induction" [arrowhead=none color="#28453010"]
-	"foundation.univalence" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0760129244023573 shape=circle style=filled width=0.0760129244023573]
-	"foundation.univalence" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
-	"foundation.univalence" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.univalence" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.univalence" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.univalence" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.univalence" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.univalence" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#28453010"]
-	"foundation.univalence" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.univalence" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.univalence" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.univalence" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.univalent-type-families" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.067391628732453 shape=circle style=filled width=0.067391628732453]
-	"foundation.univalent-type-families" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.univalent-type-families" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.univalent-type-families" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.univalent-type-families" -> "foundation.subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.univalent-type-families" -> "foundation.identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.univalent-type-families" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.univalent-type-families" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.univalent-type-families" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.univalent-type-families" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.univalent-type-families" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-booleans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"foundation.universal-property-booleans" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-booleans" -> "foundation.booleans" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-booleans" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-booleans" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
-	"foundation.universal-property-cartesian-product-types" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-cartesian-product-types" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-contractible-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06996334496256991 shape=circle style=filled width=0.06996334496256991]
-	"foundation.universal-property-contractible-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-contractible-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-contractible-types" -> "foundation.singleton-induction" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
-	"foundation.universal-property-coproduct-types" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-coproduct-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-coproduct-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-coproduct-types" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-coproduct-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-coproduct-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
-	"foundation.universal-property-dependent-function-types" -> "foundation.terminal-spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-dependent-function-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-dependent-function-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-dependent-function-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-dependent-function-types" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-dependent-function-types" -> "foundation.spans-families-of-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"foundation.universal-property-dependent-pair-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-dependent-pair-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-dependent-pair-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-dependent-pair-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-empty-type" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
-	"foundation.universal-property-empty-type" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-empty-type" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-empty-type" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-equivalences" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
-	"foundation.universal-property-equivalences" -> "foundation.precomposition-functions-into-subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-equivalences" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-equivalences" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.10452342886887278 shape=circle style=filled width=0.10452342886887278]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "orthogonal-factorization-systems.extensions-double-lifts-families-of-elements" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-family-of-fibers-of-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-fiber-products" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
-	"foundation.universal-property-fiber-products" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-fiber-products" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-fiber-products" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-fiber-products" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-fiber-products" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-fiber-products" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-fiber-products" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-fiber-products" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-fiber-products" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-fiber-products" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-systems" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05220133115091674 shape=circle style=filled width=0.05220133115091674]
-	"foundation.universal-property-identity-systems" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-systems" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-systems" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-systems" -> "foundation.identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-systems" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09329948523165156 shape=circle style=filled width=0.09329948523165156]
-	"foundation.universal-property-identity-types" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation.full-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation.preunivalence" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation-core.families-of-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-identity-types" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09316417046104979 shape=circle style=filled width=0.09316417046104979]
-	"foundation.universal-property-image" -> "foundation.slice" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-image" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-maybe" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.universal-property-maybe" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-maybe" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-maybe" -> "foundation.maybe" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-maybe" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation-into-sets" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
-	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation.weakly-constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation-into-sets" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.09596572138218783 shape=circle style=filled width=0.09596572138218783]
-	"foundation.universal-property-propositional-truncation" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation.precomposition-functions-into-subuniverses" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-propositional-truncation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-pullbacks" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
-	"foundation.universal-property-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-pullbacks" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-pullbacks" -> "foundation-core.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-pullbacks" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-pullbacks" -> "foundation-core.universal-property-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-sequential-limits" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
-	"foundation.universal-property-sequential-limits" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-sequential-limits" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-sequential-limits" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-sequential-limits" -> "foundation.subtype-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-sequential-limits" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-sequential-limits" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-sequential-limits" -> "foundation.cones-over-inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-sequential-limits" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-sequential-limits" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.14747667347018004 shape=circle style=filled width=0.14747667347018004]
-	"foundation.universal-property-set-quotients" -> "foundation-core.univalence" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.propositional-extensionality" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.epimorphisms-with-respect-to-sets" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.equivalence-classes" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.locally-small-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.injective-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.subtypes" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.small-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.universal-property-image" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.propositional-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.images" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-quotients" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0760129244023573 shape=circle style=filled width=0.0760129244023573]
-	"foundation.universal-property-set-truncation" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" -> "foundation.mere-equality" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-set-truncation" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
-	"foundation.universal-property-truncation" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation-core.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation-core.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation-core.type-theoretic-principle-of-choice" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation.surjective-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation.universal-property-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-truncation" -> "foundation-core.universal-property-truncation" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-unit-type" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
-	"foundation.universal-property-unit-type" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-unit-type" -> "foundation-core.constant-maps" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-unit-type" -> "foundation.universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-unit-type" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-unit-type" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-unit-type" -> "foundation-core.precomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.universal-property-unit-type" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.universal-quantification" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"foundation.universal-quantification" -> "foundation.evaluation-functions" [arrowhead=none color="#28453010"]
-	"foundation.universal-quantification" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.universal-quantification" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"foundation.unordered-pairs-of-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs-of-types" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs-of-types" -> "foundation.unordered-pairs" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs-of-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs-of-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.12324461307078374 shape=circle style=filled width=0.12324461307078374]
-	"foundation.unordered-pairs" -> "foundation-core.contractible-maps" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.existential-quantification" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.mere-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "univalent-combinatorics.universal-property-standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation-core.precomposition-dependent-functions" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation-core.embeddings" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.unordered-pairs" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"foundation.unordered-tuples-of-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples-of-types" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples-of-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples-of-types" -> "foundation.unordered-tuples" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples-of-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
-	"foundation.unordered-tuples" -> "foundation.truncation-levels" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "univalent-combinatorics.complements-isolated-elements" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation.1-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation.structure-identity-principle" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation.truncated-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation.postcomposition-functions" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation.homotopy-induction" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.unordered-tuples" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.equivalences-spans" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.composition-spans" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.equivalences-arrows" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.morphisms-spans" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.spans-of-spans" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.spans" [arrowhead=none color="#28453010"]
-	"foundation.vertical-composition-spans-of-spans" -> "foundation.type-arithmetic-standard-pullbacks" [arrowhead=none color="#28453010"]
-	"foundation.weak-function-extensionality" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06491244021656895 shape=circle style=filled width=0.06491244021656895]
-	"foundation.weak-function-extensionality" -> "foundation-core.coproduct-types" [arrowhead=none color="#28453010"]
-	"foundation.weak-function-extensionality" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.weak-function-extensionality" -> "foundation-core.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.weak-function-extensionality" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.weak-function-extensionality" -> "foundation.decidable-types" [arrowhead=none color="#28453010"]
-	"foundation.weak-function-extensionality" -> "foundation.decidable-equality" [arrowhead=none color="#28453010"]
-	"foundation.weak-function-extensionality" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.weak-function-extensionality" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.weak-function-extensionality" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
-	"foundation.weak-limited-principle-of-omniscience" -> "logic.complements-decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation.decidable-subtypes" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation-core.decidable-propositions" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation.logical-equivalences" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation.booleans" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation.universal-quantification" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation.disjunction" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation.negation" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation.empty-types" [arrowhead=none color="#28453010"]
-	"foundation.weak-limited-principle-of-omniscience" -> "foundation.limited-principle-of-omniscience" [arrowhead=none color="#28453010"]
-	"foundation.weakly-constant-maps" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.07433472814399888 shape=circle style=filled width=0.07433472814399888]
-	"foundation.weakly-constant-maps" -> "foundation.fixed-points-endofunctions" [arrowhead=none color="#28453010"]
-	"foundation.weakly-constant-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.weakly-constant-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.weakly-constant-maps" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.weakly-constant-maps" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#28453010"]
-	"foundation.weakly-constant-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.weakly-constant-maps" -> "foundation-core.propositions" [arrowhead=none color="#28453010"]
-	"foundation.weakly-constant-maps" -> "foundation-core.sets" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-higher-homotopies-composition" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
-	"foundation.whiskering-higher-homotopies-composition" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-higher-homotopies-composition" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-homotopies-composition" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.08971499589146108 shape=circle style=filled width=0.08971499589146108]
-	"foundation.whiskering-homotopies-composition" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-homotopies-concatenation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.whiskering-homotopies-concatenation" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-homotopies-concatenation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-homotopies-concatenation" -> "foundation-core.functoriality-dependent-function-types" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-homotopies-concatenation" -> "foundation-core.whiskering-homotopies-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-identifications-concatenation" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05 shape=circle style=filled width=0.05]
-	"foundation.whiskering-identifications-concatenation" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-identifications-concatenation" -> "foundation.whiskering-operations" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-identifications-concatenation" -> "foundation-core.whiskering-identifications-concatenation" [arrowhead=none color="#28453010"]
-	"foundation.whiskering-operations" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
-	"foundation.wild-category-of-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
-	"foundation.wild-category-of-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "globular-types.globular-types" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "globular-types.transitive-globular-types" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "wild-category-theory.noncoherent-large-omega-precategories" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "foundation.globular-type-of-functions" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "foundation.isomorphisms-of-sets" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#28453010"]
-	"foundation.wild-category-of-types" -> "globular-types.large-globular-types" [arrowhead=none color="#28453010"]
-	"foundation.yoneda-identity-types" [label="" color="#FFFFFF00" fillcolor="#284530" height=0.1547400761569207 shape=circle style=filled width=0.1547400761569207]
-	"foundation.yoneda-identity-types" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#28453010"]
-	"foundation.yoneda-identity-types" -> "foundation-core.contractible-types" [arrowhead=none color="#28453010"]
-	"foundation.yoneda-identity-types" -> "foundation.multivariable-homotopies" [arrowhead=none color="#28453010"]
-	"foundation.yoneda-identity-types" -> "foundation-core.sections" [arrowhead=none color="#28453010"]
-	"foundation.yoneda-identity-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#28453010"]
-	"foundation.yoneda-identity-types" -> "foundation-core.homotopies" [arrowhead=none color="#28453010"]
-	"foundation.yoneda-identity-types" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#28453010"]
-	"foundation.yoneda-identity-types" -> "foundation-core.retractions" [arrowhead=none color="#28453010"]
-	"foundation.yoneda-identity-types" -> "foundation.univalence" [arrowhead=none color="#28453010"]
-	"foundation.yoneda-identity-types" -> "foundation.strictly-right-unital-concatenation-identifications" [arrowhead=none color="#28453010"]
-	"globular-types.base-change-dependent-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.base-change-dependent-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.base-change-dependent-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.base-change-dependent-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.base-change-dependent-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
-	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.base-change-dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.reflexive-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.dependent-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.base-change-dependent-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.binary-dependent-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.binary-dependent-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.binary-dependent-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.binary-dependent-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
-	"globular-types.binary-dependent-reflexive-globular-types" -> "globular-types.binary-dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.binary-dependent-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.binary-dependent-reflexive-globular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.binary-dependent-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.binary-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.binary-globular-maps" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.binary-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.colax-reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07382383048755557 shape=circle style=filled width=0.07382383048755557]
-	"globular-types.colax-reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.colax-reflexive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.colax-transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07732926335200342 shape=circle style=filled width=0.07732926335200342]
-	"globular-types.colax-transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.colax-transitive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.composition-structure-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.composition-structure-globular-types" -> "globular-types.binary-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.composition-structure-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.constant-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.constant-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.dependent-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
-	"globular-types.dependent-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-reflexive-globular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-reflexive-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-sums-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
-	"globular-types.dependent-sums-globular-types" -> "globular-types.base-change-dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-sums-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-sums-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-sums-globular-types" -> "globular-types.sections-dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.dependent-sums-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-dependent-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.discrete-dependent-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-dependent-reflexive-globular-types" -> "globular-types.discrete-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-dependent-reflexive-globular-types" -> "globular-types.dependent-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-dependent-reflexive-globular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.discrete-globular-types" -> "globular-types.empty-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-globular-types" -> "foundation.discrete-binary-relations" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
-	"globular-types.discrete-reflexive-globular-types" -> "globular-types.symmetric-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-reflexive-globular-types" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-reflexive-globular-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A755510"]
-	"globular-types.discrete-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.empty-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.empty-globular-types" -> "foundation.empty-types" [arrowhead=none color="#4A755510"]
-	"globular-types.empty-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.empty-globular-types" -> "globular-types.constant-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.equality-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"globular-types.equality-globular-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#4A755510"]
-	"globular-types.equality-globular-types" -> "foundation-core.coherently-invertible-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.equality-globular-types" -> "foundation-core.sections" [arrowhead=none color="#4A755510"]
-	"globular-types.equality-globular-types" -> "foundation.binary-homotopies" [arrowhead=none color="#4A755510"]
-	"globular-types.equality-globular-types" -> "foundation-core.retractions" [arrowhead=none color="#4A755510"]
-	"globular-types.equality-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.equality-globular-types" -> "foundation.univalence" [arrowhead=none color="#4A755510"]
-	"globular-types.equality-globular-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#4A755510"]
-	"globular-types.equality-globular-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#4A755510"]
-	"globular-types.exponentials-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.exponentials-globular-types" -> "globular-types.products-families-of-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.exponentials-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.exponentials-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.fibers-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.fibers-globular-maps" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.fibers-globular-maps" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.fibers-globular-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.fibers-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.globular-equivalences" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"globular-types.globular-equivalences" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.globular-equivalences" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
-	"globular-types.globular-maps" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.08971499589146108 shape=circle style=filled width=0.08971499589146108]
-	"globular-types.large-colax-reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
-	"globular-types.large-colax-reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-colax-reflexive-globular-maps" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-colax-reflexive-globular-maps" -> "globular-types.colax-reflexive-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-colax-reflexive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-colax-transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
-	"globular-types.large-colax-transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-colax-transitive-globular-maps" -> "globular-types.colax-transitive-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-colax-transitive-globular-maps" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-colax-transitive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
-	"globular-types.large-globular-maps" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-globular-maps" -> "globular-types.large-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.08872520205801446 shape=circle style=filled width=0.08872520205801446]
-	"globular-types.large-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-lax-reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07617871069396037 shape=circle style=filled width=0.07617871069396037]
-	"globular-types.large-lax-reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-lax-reflexive-globular-maps" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-lax-reflexive-globular-maps" -> "globular-types.lax-reflexive-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-lax-reflexive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-lax-transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
-	"globular-types.large-lax-transitive-globular-maps" -> "globular-types.lax-transitive-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-lax-transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-lax-transitive-globular-maps" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-lax-transitive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"globular-types.large-reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-reflexive-globular-maps" -> "globular-types.reflexive-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-reflexive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-reflexive-globular-maps" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.09622828198609261 shape=circle style=filled width=0.09622828198609261]
-	"globular-types.large-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-reflexive-globular-types" -> "foundation.binary-relations" [arrowhead=none color="#4A755510"]
-	"globular-types.large-reflexive-globular-types" -> "foundation.large-binary-relations" [arrowhead=none color="#4A755510"]
-	"globular-types.large-reflexive-globular-types" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-reflexive-globular-types" -> "globular-types.large-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-symmetric-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05525382975207072 shape=circle style=filled width=0.05525382975207072]
-	"globular-types.large-symmetric-globular-types" -> "globular-types.symmetric-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-symmetric-globular-types" -> "foundation.large-binary-relations" [arrowhead=none color="#4A755510"]
-	"globular-types.large-symmetric-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-symmetric-globular-types" -> "globular-types.large-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
-	"globular-types.large-transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-transitive-globular-maps" -> "globular-types.transitive-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-transitive-globular-maps" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-transitive-globular-maps" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-transitive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.09302865886865141 shape=circle style=filled width=0.09302865886865141]
-	"globular-types.large-transitive-globular-types" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-transitive-globular-types" -> "globular-types.large-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.large-transitive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.large-transitive-globular-types" -> "globular-types.large-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.lax-reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
-	"globular-types.lax-reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.lax-reflexive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.lax-transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
-	"globular-types.lax-transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.lax-transitive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.points-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.points-globular-types" -> "globular-types.unit-globular-type" [arrowhead=none color="#4A755510"]
-	"globular-types.points-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.points-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.points-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.points-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.points-reflexive-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-binary-families-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.pointwise-extensions-binary-families-globular-types" -> "globular-types.binary-dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-binary-families-globular-types" -> "globular-types.globular-equivalences" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-binary-families-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-binary-families-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-binary-families-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.pointwise-extensions-binary-families-reflexive-globular-types" -> "globular-types.binary-dependent-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-binary-families-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-binary-families-reflexive-globular-types" -> "globular-types.reflexive-globular-equivalences" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-binary-families-reflexive-globular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.pointwise-extensions-families-globular-types" -> "globular-types.globular-equivalences" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.points-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.reflexive-globular-equivalences" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.dependent-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.pointwise-extensions-families-reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.products-families-of-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
-	"globular-types.products-families-of-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.products-families-of-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.reflexive-globular-equivalences" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
-	"globular-types.reflexive-globular-equivalences" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.reflexive-globular-equivalences" -> "globular-types.reflexive-globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.reflexive-globular-equivalences" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.reflexive-globular-equivalences" -> "globular-types.globular-equivalences" [arrowhead=none color="#4A755510"]
-	"globular-types.reflexive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
-	"globular-types.reflexive-globular-maps" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.reflexive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.reflexive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.09152479017265226 shape=circle style=filled width=0.09152479017265226]
-	"globular-types.reflexive-globular-types" -> "foundation.binary-relations" [arrowhead=none color="#4A755510"]
-	"globular-types.reflexive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.reflexive-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.sections-dependent-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.sections-dependent-globular-types" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.sections-dependent-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.superglobular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
-	"globular-types.superglobular-types" -> "globular-types.binary-dependent-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.superglobular-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.superglobular-types" -> "globular-types.points-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.superglobular-types" -> "globular-types.reflexive-globular-equivalences" [arrowhead=none color="#4A755510"]
-	"globular-types.superglobular-types" -> "globular-types.pointwise-extensions-binary-families-reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.superglobular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.symmetric-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"globular-types.symmetric-globular-types" -> "foundation.binary-relations" [arrowhead=none color="#4A755510"]
-	"globular-types.symmetric-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.terminal-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.terminal-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.terminal-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.terminal-globular-types" -> "foundation.contractible-types" [arrowhead=none color="#4A755510"]
-	"globular-types.transitive-globular-maps" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
-	"globular-types.transitive-globular-maps" -> "globular-types.transitive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.transitive-globular-maps" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.transitive-globular-types" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.0911103361631442 shape=circle style=filled width=0.0911103361631442]
-	"globular-types.transitive-globular-types" -> "foundation.binary-relations" [arrowhead=none color="#4A755510"]
-	"globular-types.transitive-globular-types" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.transitive-globular-types" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.unit-globular-type" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.unit-globular-type" -> "globular-types.constant-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.unit-globular-type" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.unit-reflexive-globular-type" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.05 shape=circle style=filled width=0.05]
-	"globular-types.unit-reflexive-globular-type" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.unit-reflexive-globular-type" -> "globular-types.unit-globular-type" [arrowhead=none color="#4A755510"]
-	"globular-types.universal-globular-type" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
-	"globular-types.universal-globular-type" -> "foundation.spans" [arrowhead=none color="#4A755510"]
-	"globular-types.universal-globular-type" -> "globular-types.exponentials-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.universal-globular-type" -> "globular-types.dependent-globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.universal-globular-type" -> "globular-types.globular-types" [arrowhead=none color="#4A755510"]
-	"globular-types.universal-globular-type" -> "globular-types.globular-maps" [arrowhead=none color="#4A755510"]
-	"globular-types.universal-reflexive-globular-type" [label="" color="#FFFFFF00" fillcolor="#4A7555" height=0.053631769453388635 shape=circle style=filled width=0.053631769453388635]
-	"globular-types.universal-reflexive-globular-type" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#4A755510"]
-	"graph-theory.acyclic-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.acyclic-undirected-graphs" -> "graph-theory.geometric-realizations-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.acyclic-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.acyclic-undirected-graphs" -> "graph-theory.reflecting-maps-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.base-change-dependent-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.base-change-dependent-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.base-change-dependent-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.base-change-dependent-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.base-change-dependent-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.base-change-dependent-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.base-change-dependent-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.base-change-dependent-reflexive-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.base-change-dependent-reflexive-graphs" -> "graph-theory.base-change-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.base-change-dependent-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.cartesian-products-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
-	"graph-theory.cartesian-products-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.cartesian-products-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.cartesian-products-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"graph-theory.cartesian-products-reflexive-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.cartesian-products-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.cartesian-products-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.cartesian-products-reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.cartesian-products-reflexive-graphs" -> "graph-theory.cartesian-products-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.circuits-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.circuits-undirected-graphs" -> "graph-theory.polygons" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.circuits-undirected-graphs" -> "graph-theory.totally-faithful-morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.circuits-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.closed-walks-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.closed-walks-undirected-graphs" -> "graph-theory.polygons" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.closed-walks-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.closed-walks-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-bipartite-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-bipartite-graphs" -> "graph-theory.finite-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.fibers-of-maps" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-bipartite-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-bipartite-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-multipartite-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-multipartite-graphs" -> "graph-theory.finite-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-multipartite-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-multipartite-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.complete-undirected-graphs" -> "graph-theory.complete-multipartite-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-undirected-graphs" -> "graph-theory.finite-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.complete-undirected-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.connected-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.connected-undirected-graphs" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.connected-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.cycles-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.cycles-undirected-graphs" -> "graph-theory.embeddings-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.cycles-undirected-graphs" -> "graph-theory.polygons" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.cycles-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.dependent-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08253755166479786 shape=circle style=filled width=0.08253755166479786]
-	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-directed-graphs" -> "foundation.retractions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.base-change-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.sections-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-directed-graphs" -> "graph-theory.cartesian-products-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-directed-graphs" -> "foundation.sections" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.12355131934283048 shape=circle style=filled width=0.12355131934283048]
-	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.sections-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.reflexive-relations" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.cartesian-products-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.binary-dependent-identifications" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.sections" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.base-change-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "foundation.retractions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-products-reflexive-graphs" -> "graph-theory.dependent-products-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"graph-theory.dependent-reflexive-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
-	"graph-theory.dependent-sums-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-directed-graphs" -> "graph-theory.sections-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-directed-graphs" -> "graph-theory.base-change-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07781714997961811 shape=circle style=filled width=0.07781714997961811]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.sections-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.discrete-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.discrete-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.base-change-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.dependent-sums-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.sections-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.dependent-sums-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07209469522717378 shape=circle style=filled width=0.07209469522717378]
-	"graph-theory.directed-graph-duality" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "graph-theory.fibers-morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "graph-theory.dependent-sums-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "foundation.retractions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "graph-theory.equivalences-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-duality" -> "foundation.sections" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graph-structures-on-standard-finite-sets" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.directed-graph-structures-on-standard-finite-sets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.060901553009402865 shape=circle style=filled width=0.060901553009402865]
-	"graph-theory.discrete-dependent-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.discrete-dependent-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-dependent-reflexive-graphs" -> "graph-theory.discrete-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-dependent-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
-	"graph-theory.discrete-directed-graphs" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-directed-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-directed-graphs" -> "foundation.retractions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-directed-graphs" -> "foundation.sections" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-directed-graphs" -> "foundation-core.propositions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-directed-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-directed-graphs" -> "foundation.empty-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-directed-graphs" -> "foundation.discrete-binary-relations" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05525382975207072 shape=circle style=filled width=0.05525382975207072]
-	"graph-theory.discrete-reflexive-graphs" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-reflexive-graphs" -> "foundation.discrete-reflexive-relations" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-reflexive-graphs" -> "foundation-core.propositions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.discrete-reflexive-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.displayed-large-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
-	"graph-theory.displayed-large-reflexive-graphs" -> "graph-theory.large-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.displayed-large-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.edge-colored-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"graph-theory.edge-colored-undirected-graphs" -> "graph-theory.neighbors-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.edge-colored-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.edge-colored-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.edge-colored-undirected-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.embeddings-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.embeddings-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.embeddings-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.embeddings-directed-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.embeddings-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
-	"graph-theory.embeddings-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.embeddings-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.embeddings-undirected-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.enriched-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
-	"graph-theory.enriched-undirected-graphs" -> "higher-group-theory.higher-groups" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.enriched-undirected-graphs" -> "graph-theory.neighbors-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.enriched-undirected-graphs" -> "foundation.connected-components" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.enriched-undirected-graphs" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.enriched-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07313708225430403 shape=circle style=filled width=0.07313708225430403]
-	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.families-of-equivalences" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.univalence" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-directed-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.09193737584103052 shape=circle style=filled width=0.09193737584103052]
-	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.dependent-identifications" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-reflexive-graphs" -> "graph-theory.equivalences-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.families-of-equivalences" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-dependent-reflexive-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.11607543731929074 shape=circle style=filled width=0.11607543731929074]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.equivalence-extensionality" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.univalence" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-enriched-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08005464912226617 shape=circle style=filled width=0.08005464912226617]
-	"graph-theory.equivalences-enriched-undirected-graphs" -> "graph-theory.neighbors-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-enriched-undirected-graphs" -> "graph-theory.enriched-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-enriched-undirected-graphs" -> "graph-theory.equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.equivalence-extensionality" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-enriched-undirected-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"graph-theory.equivalences-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-reflexive-graphs" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
-	"graph-theory.equivalences-undirected-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "foundation.equivalence-extensionality" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "foundation.univalence" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.equivalences-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.eulerian-circuits-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.eulerian-circuits-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.eulerian-circuits-undirected-graphs" -> "graph-theory.polygons" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.eulerian-circuits-undirected-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.eulerian-circuits-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.faithful-morphisms-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.056383881883468684 shape=circle style=filled width=0.056383881883468684]
-	"graph-theory.faithful-morphisms-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.faithful-morphisms-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.faithful-morphisms-undirected-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
-	"graph-theory.fibers-directed-graphs" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-directed-graphs" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-directed-graphs" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-directed-graphs" -> "trees.directed-trees" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-directed-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07348125866004261 shape=circle style=filled width=0.07348125866004261]
-	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.dependent-sums-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.equivalences-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-directed-graphs" -> "foundation.families-of-equivalences" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-directed-graphs" -> "foundation.fibers-of-maps" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-directed-graphs" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08900912343027957 shape=circle style=filled width=0.08900912343027957]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.dependent-identifications" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.families-of-equivalences" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.fibers-of-maps" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.fibers-morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.equivalences-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.equivalences-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.equivalences-dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.dependent-sums-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.fibers-morphisms-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.finite-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"graph-theory.finite-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.finite-graphs" -> "foundation.fibers-of-maps" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.finite-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.finite-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.geometric-realizations-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.geometric-realizations-undirected-graphs" -> "foundation.symmetric-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.geometric-realizations-undirected-graphs" -> "graph-theory.reflecting-maps-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.geometric-realizations-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.higher-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.higher-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.higher-directed-graphs" -> "foundation.binary-relations" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.hypergraphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.hypergraphs" -> "foundation.unordered-tuples" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.internal-hom-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
-	"graph-theory.internal-hom-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.internal-hom-directed-graphs" -> "foundation.retractions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.internal-hom-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.internal-hom-directed-graphs" -> "graph-theory.cartesian-products-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.internal-hom-directed-graphs" -> "foundation.sections" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.large-higher-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"graph-theory.large-higher-directed-graphs" -> "graph-theory.higher-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.large-higher-directed-graphs" -> "foundation.raising-universe-levels" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.large-higher-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.large-higher-directed-graphs" -> "foundation.large-binary-relations" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.large-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.matchings" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.matchings" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.matchings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.matchings" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.matchings" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.mere-equivalences-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.mere-equivalences-undirected-graphs" -> "graph-theory.equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.mere-equivalences-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-dependent-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"graph-theory.morphisms-dependent-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-dependent-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08656611449234101 shape=circle style=filled width=0.08656611449234101]
-	"graph-theory.morphisms-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-directed-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-directed-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-directed-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-directed-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-directed-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-directed-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-directed-graphs" -> "foundation.binary-dependent-identifications" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.08068253834177291 shape=circle style=filled width=0.08068253834177291]
-	"graph-theory.morphisms-reflexive-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-reflexive-graphs" -> "foundation.action-on-identifications-binary-dependent-functions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
-	"graph-theory.morphisms-undirected-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-undirected-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-undirected-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-undirected-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-undirected-graphs" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-undirected-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-undirected-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-undirected-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.morphisms-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.neighbors-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.neighbors-undirected-graphs" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.neighbors-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.neighbors-undirected-graphs" -> "graph-theory.equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.neighbors-undirected-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.neighbors-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.orientations-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.orientations-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.orientations-undirected-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.paths-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.paths-undirected-graphs" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.paths-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.paths-undirected-graphs" -> "foundation.injective-maps" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.polygons" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06192863306205975 shape=circle style=filled width=0.06192863306205975]
-	"graph-theory.polygons" -> "foundation.decidable-equality" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.polygons" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.polygons" -> "foundation.fibers-of-maps" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.polygons" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.polygons" -> "foundation.mere-equivalences" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.polygons" -> "graph-theory.equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.polygons" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.polygons" -> "graph-theory.mere-equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.polygons" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.polygons" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.raising-universe-levels-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"graph-theory.raising-universe-levels-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.raising-universe-levels-directed-graphs" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.raising-universe-levels-directed-graphs" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.raising-universe-levels-directed-graphs" -> "foundation.raising-universe-levels" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.reflecting-maps-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.reflecting-maps-undirected-graphs" -> "foundation.symmetric-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.reflecting-maps-undirected-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.reflecting-maps-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.reflecting-maps-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.reflexive-graphs" -> "foundation.reflexive-relations" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.reflexive-graphs" -> "foundation.binary-dependent-identifications" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.regular-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.regular-undirected-graphs" -> "foundation.mere-equivalences" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.regular-undirected-graphs" -> "graph-theory.neighbors-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.regular-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
-	"graph-theory.sections-dependent-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-directed-graphs" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-directed-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-directed-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-directed-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-directed-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.0805260250259258 shape=circle style=filled width=0.0805260250259258]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.structure-identity-principle" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.reflexive-relations" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.binary-transport" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "graph-theory.sections-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.homotopy-induction" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.sections-dependent-reflexive-graphs" -> "foundation.action-on-identifications-binary-dependent-functions" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.simple-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.simple-undirected-graphs" -> "foundation.negation" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.simple-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.simple-undirected-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.simple-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.simple-undirected-graphs" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.stereoisomerism-enriched-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.stereoisomerism-enriched-undirected-graphs" -> "graph-theory.enriched-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.stereoisomerism-enriched-undirected-graphs" -> "graph-theory.equivalences-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.terminal-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.terminal-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.terminal-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.terminal-directed-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.terminal-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"graph-theory.terminal-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.terminal-reflexive-graphs" -> "graph-theory.morphisms-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.terminal-reflexive-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.terminal-reflexive-graphs" -> "graph-theory.terminal-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.terminal-reflexive-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.totally-faithful-morphisms-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.totally-faithful-morphisms-undirected-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.totally-faithful-morphisms-undirected-graphs" -> "graph-theory.morphisms-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.totally-faithful-morphisms-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.totally-faithful-morphisms-undirected-graphs" -> "foundation.embeddings" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.trails-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.trails-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.trails-directed-graphs" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.trails-directed-graphs" -> "foundation.injective-maps" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.trails-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06529998061608358 shape=circle style=filled width=0.06529998061608358]
-	"graph-theory.trails-undirected-graphs" -> "foundation.decidable-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.trails-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.trails-undirected-graphs" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.trails-undirected-graphs" -> "foundation.injective-maps" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.undirected-graph-structures-on-standard-finite-sets" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.undirected-graph-structures-on-standard-finite-sets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.undirected-graph-structures-on-standard-finite-sets" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
-	"graph-theory.undirected-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.universal-directed-graph" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
-	"graph-theory.universal-directed-graph" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.universal-directed-graph" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.universal-directed-graph" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.universal-directed-graph" -> "graph-theory.equivalences-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.universal-directed-graph" -> "graph-theory.base-change-dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.universal-reflexive-graph" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"graph-theory.universal-reflexive-graph" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.universal-reflexive-graph" -> "graph-theory.dependent-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.universal-reflexive-graph" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.universal-reflexive-graph" -> "graph-theory.dependent-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.vertex-covers" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.vertex-covers" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.vertex-covers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.vertex-covers" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.voltage-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05 shape=circle style=filled width=0.05]
-	"graph-theory.voltage-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.voltage-graphs" -> "group-theory.groups" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.14100444672049794 shape=circle style=filled width=0.14100444672049794]
-	"graph-theory.walks-directed-graphs" -> "foundation.raising-universe-levels" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" -> "graph-theory.directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" -> "foundation.injective-maps" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" -> "foundation.negated-equality" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-directed-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.11421285073641643 shape=circle style=filled width=0.11421285073641643]
-	"graph-theory.walks-undirected-graphs" -> "foundation.unordered-pairs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" -> "foundation.contractible-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" -> "foundation.decidable-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" -> "foundation.empty-types" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" -> "foundation.torsorial-type-families" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.walks-undirected-graphs" -> "graph-theory.undirected-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.wide-displayed-large-reflexive-graphs" [label="" color="#FFFFFF00" fillcolor="#CCC0C4" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
-	"graph-theory.wide-displayed-large-reflexive-graphs" -> "graph-theory.large-reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"graph-theory.wide-displayed-large-reflexive-graphs" -> "graph-theory.reflexive-graphs" [arrowhead=none color="#CCC0C410"]
-	"group-theory.abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.15375862814002372 shape=circle style=filled width=0.15375862814002372]
-	"group-theory.abelian-groups" -> "lists.concatenation-lists" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "foundation.interchange-law" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.nullifying-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.commutators-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.commutator-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "foundation.binary-embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.subgroups-generated-by-families-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "lists.lists" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.central-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "foundation.full-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "structured-types.pointed-types-equipped-with-automorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "foundation.binary-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.pullbacks-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.abelian-groups" -> "group-theory.trivial-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.10596189232008754 shape=circle style=filled width=0.10596189232008754]
-	"group-theory.abelianization-groups" -> "category-theory.adjunctions-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "category-theory.adjunctions-large-categories" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "category-theory.functors-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.functoriality-quotient-groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "foundation.set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "category-theory.natural-transformations-functors-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.nullifying-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.quotient-groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "category-theory.functors-large-categories" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.commutator-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "category-theory.natural-transformations-functors-large-categories" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.category-of-groups" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.commuting-squares-of-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.abelianization-groups" -> "group-theory.category-of-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.addition-homomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
-	"group-theory.addition-homomorphisms-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.addition-homomorphisms-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.addition-homomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.addition-homomorphisms-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.arithmetic-sequences-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06996334496256991 shape=circle style=filled width=0.06996334496256991]
-	"group-theory.arithmetic-sequences-semigroups" -> "foundation.binary-transport" [arrowhead=none color="#96387210"]
-	"group-theory.arithmetic-sequences-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.arithmetic-sequences-semigroups" -> "lists.sequences" [arrowhead=none color="#96387210"]
-	"group-theory.arithmetic-sequences-semigroups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
-	"group-theory.automorphism-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" -> "higher-group-theory.automorphism-groups" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" -> "foundation.connected-components" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" -> "group-theory.equivalences-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.automorphism-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
-	"group-theory.cartesian-products-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-abelian-groups" -> "group-theory.cartesian-products-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-abelian-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-abelian-groups" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
-	"group-theory.cartesian-products-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-commutative-monoids" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-commutative-monoids" -> "group-theory.cartesian-products-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-commutative-monoids" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07814071540843244 shape=circle style=filled width=0.07814071540843244]
-	"group-theory.cartesian-products-concrete-groups" -> "higher-group-theory.cartesian-products-higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-concrete-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-concrete-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-concrete-groups" -> "foundation.truncated-types" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-concrete-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"group-theory.cartesian-products-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-groups" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-groups" -> "group-theory.cartesian-products-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
-	"group-theory.cartesian-products-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-monoids" -> "group-theory.cartesian-products-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-monoids" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.cartesian-products-semigroups" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.cartesian-products-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.category-of-abelian-groups" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-abelian-groups" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-abelian-groups" -> "category-theory.categories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-abelian-groups" -> "group-theory.category-of-groups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-abelian-groups" -> "category-theory.full-large-subcategories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-abelian-groups" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-abelian-groups" -> "category-theory.functors-large-categories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.category-of-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.category-of-group-actions" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-group-actions" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-group-actions" -> "category-theory.categories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-group-actions" -> "group-theory.isomorphisms-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-group-actions" -> "group-theory.precategory-of-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-group-actions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-group-actions" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-group-actions" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-group-actions" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.category-of-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-groups" -> "category-theory.categories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-groups" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-groups" -> "group-theory.precategory-of-groups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"group-theory.category-of-orbits-groups" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "group-theory.isomorphisms-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "group-theory.precategory-of-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "group-theory.transitive-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "category-theory.categories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "group-theory.category-of-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "category-theory.full-large-subcategories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-orbits-groups" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.category-of-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-semigroups" -> "category-theory.categories" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-semigroups" -> "group-theory.isomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-semigroups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-semigroups" -> "group-theory.precategory-of-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-semigroups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.category-of-semigroups" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
-	"group-theory.cayleys-theorem" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.cayleys-theorem" -> "foundation.equivalence-extensionality" [arrowhead=none color="#96387210"]
-	"group-theory.cayleys-theorem" -> "group-theory.embeddings-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cayleys-theorem" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.cayleys-theorem" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.cayleys-theorem" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cayleys-theorem" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cayleys-theorem" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.centers-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"group-theory.centers-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.centers-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.centers-groups" -> "group-theory.central-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.centers-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.centers-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.centers-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.centers-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.centers-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.centers-monoids" -> "group-theory.central-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.centers-monoids" -> "group-theory.submonoids" [arrowhead=none color="#96387210"]
-	"group-theory.centers-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.centers-semigroups" -> "group-theory.central-elements-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.centers-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.centers-semigroups" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
-	"group-theory.centers-semigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.central-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"group-theory.central-elements-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.central-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.central-elements-groups" -> "group-theory.central-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.central-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.central-elements-monoids" -> "group-theory.central-elements-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.central-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.central-elements-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.central-elements-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.centralizer-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.centralizer-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.centralizer-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.centralizer-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.centralizer-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.characteristic-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.characteristic-subgroups" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.characteristic-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.characteristic-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.characteristic-subgroups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06813631021999422 shape=circle style=filled width=0.06813631021999422]
-	"group-theory.commutative-monoids" -> "group-theory.commutative-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.commutative-monoids" -> "foundation.interchange-law" [arrowhead=none color="#96387210"]
-	"group-theory.commutative-monoids" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.commutative-monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#96387210"]
-	"group-theory.commutative-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
-	"group-theory.commutative-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.commutative-semigroups" -> "foundation.interchange-law" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
-	"group-theory.commutator-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "group-theory.commutators-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "group-theory.pullbacks-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "group-theory.subgroups-generated-by-families-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.commutator-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.commutators-of-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
-	"group-theory.commutators-of-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.commutators-of-elements-groups" -> "group-theory.commuting-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.commutators-of-elements-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.commutators-of-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.commuting-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
-	"group-theory.commuting-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.commuting-elements-groups" -> "group-theory.commuting-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.commuting-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
-	"group-theory.commuting-elements-monoids" -> "group-theory.commuting-elements-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.commuting-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.commuting-elements-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"group-theory.commuting-elements-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.commuting-squares-of-group-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.commuting-squares-of-group-homomorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.commuting-squares-of-group-homomorphisms" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.commuting-squares-of-group-homomorphisms" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
-	"group-theory.concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "group-theory.opposite-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "foundation.truncated-types" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-groups" -> "group-theory.opposite-groups" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.concrete-monoids" -> "category-theory.categories" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-monoids" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-monoids" -> "group-theory.cores-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.concrete-monoids" -> "group-theory.torsors" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07261775912465183 shape=circle style=filled width=0.07261775912465183]
-	"group-theory.congruence-relations-abelian-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-abelian-groups" -> "group-theory.congruence-relations-groups" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-abelian-groups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-abelian-groups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
-	"group-theory.congruence-relations-commutative-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-commutative-monoids" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-commutative-monoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-commutative-monoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08207772885766453 shape=circle style=filled width=0.08207772885766453]
-	"group-theory.congruence-relations-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-groups" -> "foundation.binary-transport" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-groups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-groups" -> "group-theory.congruence-relations-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-groups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"group-theory.congruence-relations-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-monoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-monoids" -> "group-theory.congruence-relations-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-monoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
-	"group-theory.congruence-relations-semigroups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-semigroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-semigroups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-semigroups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.congruence-relations-semigroups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.conjugation-concrete-groups" -> "higher-group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation-concrete-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation-concrete-groups" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.10524511819215211 shape=circle style=filled width=0.10524511819215211]
-	"group-theory.conjugation" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "foundation.transposition-identifications-along-sections" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "foundation.equivalence-extensionality" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "foundation.retractions" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "foundation.transposition-identifications-along-retractions" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.conjugation" -> "foundation.sections" [arrowhead=none color="#96387210"]
-	"group-theory.contravariant-pushforward-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.contravariant-pushforward-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.contravariant-pushforward-concrete-group-actions" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cores-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
-	"group-theory.cores-monoids" -> "group-theory.precategory-of-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cores-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.cores-monoids" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.cores-monoids" -> "category-theory.functors-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.cores-monoids" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cores-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cores-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.cores-monoids" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cores-monoids" -> "group-theory.submonoids" [arrowhead=none color="#96387210"]
-	"group-theory.cores-monoids" -> "group-theory.precategory-of-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cyclic-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
-	"group-theory.cyclic-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.cyclic-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.cyclic-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.cyclic-groups" -> "foundation.inhabited-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.cyclic-groups" -> "group-theory.generating-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.decidable-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.10560411338421884 shape=circle style=filled width=0.10560411338421884]
-	"group-theory.decidable-subgroups" -> "foundation.decidable-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.decidable-subgroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.decidable-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.decidable-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.decidable-subgroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.decidable-subgroups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.decidable-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.decidable-subgroups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.decidable-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.decidable-subgroups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.dependent-products-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-abelian-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-abelian-groups" -> "group-theory.dependent-products-groups" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.dependent-products-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-commutative-monoids" -> "group-theory.dependent-products-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"group-theory.dependent-products-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-groups" -> "group-theory.dependent-products-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.dependent-products-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-monoids" -> "group-theory.dependent-products-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.dependent-products-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.dependent-products-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.dihedral-group-construction" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
-	"group-theory.dihedral-group-construction" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.dihedral-group-construction" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.dihedral-group-construction" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.dihedral-group-construction" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.dihedral-group-construction" -> "foundation.equality-coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.dihedral-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.dihedral-groups" -> "elementary-number-theory.standard-cyclic-groups" [arrowhead=none color="#96387210"]
-	"group-theory.dihedral-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.dihedral-groups" -> "group-theory.dihedral-group-construction" [arrowhead=none color="#96387210"]
-	"group-theory.e8-lattice" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.e8-lattice" -> "foundation.equality-coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.e8-lattice" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
-	"group-theory.e8-lattice" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.elements-of-finite-order-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.elements-of-finite-order-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.elements-of-finite-order-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.elements-of-finite-order-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.elements-of-finite-order-groups" -> "group-theory.orders-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.elements-of-finite-order-groups" -> "group-theory.subgroups-generated-by-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.elements-of-finite-order-groups" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#96387210"]
-	"group-theory.elements-of-finite-order-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
-	"group-theory.embeddings-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.embeddings-abelian-groups" -> "group-theory.embeddings-groups" [arrowhead=none color="#96387210"]
-	"group-theory.embeddings-abelian-groups" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.embeddings-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.embeddings-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.embeddings-abelian-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.embeddings-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.embeddings-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.embeddings-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.embeddings-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.embeddings-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.endomorphism-rings-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
-	"group-theory.endomorphism-rings-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.endomorphism-rings-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.endomorphism-rings-abelian-groups" -> "group-theory.integer-multiples-of-elements-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.endomorphism-rings-abelian-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.endomorphism-rings-abelian-groups" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#96387210"]
-	"group-theory.endomorphism-rings-abelian-groups" -> "group-theory.addition-homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.endomorphism-rings-abelian-groups" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#96387210"]
-	"group-theory.endomorphism-rings-abelian-groups" -> "ring-theory.rings" [arrowhead=none color="#96387210"]
-	"group-theory.epimorphisms-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"group-theory.epimorphisms-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.epimorphisms-groups" -> "category-theory.epimorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.epimorphisms-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.epimorphisms-groups" -> "group-theory.precategory-of-groups" [arrowhead=none color="#96387210"]
-	"group-theory.epimorphisms-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
-	"group-theory.equivalences-concrete-group-actions" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-group-actions" -> "group-theory.homomorphisms-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-group-actions" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-group-actions" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-group-actions" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-group-actions" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.equivalences-concrete-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-groups" -> "higher-group-theory.equivalences-higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-concrete-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.10208095535698015 shape=circle style=filled width=0.10208095535698015]
-	"group-theory.equivalences-group-actions" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "foundation.structure-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-group-actions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
-	"group-theory.equivalences-semigroups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-semigroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-semigroups" -> "foundation.structure-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-semigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.equivalences-semigroups" -> "foundation.univalence" [arrowhead=none color="#96387210"]
-	"group-theory.exponents-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.exponents-abelian-groups" -> "group-theory.exponents-groups" [arrowhead=none color="#96387210"]
-	"group-theory.exponents-abelian-groups" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.exponents-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.exponents-abelian-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
-	"group-theory.exponents-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.exponents-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.exponents-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.exponents-groups" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#96387210"]
-	"group-theory.exponents-groups" -> "group-theory.intersections-subgroups-groups" [arrowhead=none color="#96387210"]
-	"group-theory.exponents-groups" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.exponents-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
-	"group-theory.free-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"group-theory.free-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.free-concrete-group-actions" -> "higher-group-theory.free-higher-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.free-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.free-groups-with-one-generator" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"group-theory.free-groups-with-one-generator" -> "structured-types.initial-pointed-type-equipped-with-automorphism" [arrowhead=none color="#96387210"]
-	"group-theory.free-groups-with-one-generator" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.free-groups-with-one-generator" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.free-groups-with-one-generator" -> "foundation.contractible-maps" [arrowhead=none color="#96387210"]
-	"group-theory.free-groups-with-one-generator" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#96387210"]
-	"group-theory.free-groups-with-one-generator" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.free-groups-with-one-generator" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
-	"group-theory.free-groups-with-one-generator" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.free-groups-with-one-generator" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
-	"group-theory.full-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"group-theory.full-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subgroups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subgroups" -> "foundation.full-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.full-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subsemigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
-	"group-theory.full-subsemigroups" -> "group-theory.equivalences-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subsemigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subsemigroups" -> "group-theory.subsets-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subsemigroups" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subsemigroups" -> "group-theory.isomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subsemigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.full-subsemigroups" -> "foundation.full-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.function-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.function-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.function-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.function-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.function-abelian-groups" -> "group-theory.dependent-products-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.function-abelian-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.function-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.function-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.function-commutative-monoids" -> "group-theory.dependent-products-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.function-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.function-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.function-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.function-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.function-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.function-groups" -> "group-theory.dependent-products-groups" [arrowhead=none color="#96387210"]
-	"group-theory.function-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.function-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.function-monoids" -> "group-theory.dependent-products-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.function-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.function-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.function-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.function-semigroups" -> "group-theory.dependent-products-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.functoriality-quotient-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07365274374427415 shape=circle style=filled width=0.07365274374427415]
-	"group-theory.functoriality-quotient-groups" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.functoriality-quotient-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.functoriality-quotient-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.functoriality-quotient-groups" -> "group-theory.nullifying-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.functoriality-quotient-groups" -> "group-theory.commuting-squares-of-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.functoriality-quotient-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.functoriality-quotient-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.functoriality-quotient-groups" -> "group-theory.homomorphisms-groups-equipped-with-normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.functoriality-quotient-groups" -> "group-theory.quotient-groups" [arrowhead=none color="#96387210"]
-	"group-theory.furstenberg-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.generating-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13137046916338763 shape=circle style=filled width=0.13137046916338763]
-	"group-theory.generating-elements-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.quotient-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.integer-multiples-of-elements-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.commuting-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "foundation.propositional-maps" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "ring-theory.rings" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.trivial-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.subgroups-generated-by-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "foundation.images" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.addition-homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-elements-groups" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#96387210"]
-	"group-theory.generating-sets-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.generating-sets-groups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-sets-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-sets-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.generating-sets-groups" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.14959997121564153 shape=circle style=filled width=0.14959997121564153]
-	"group-theory.grothendieck-groups" -> "group-theory.cartesian-products-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "foundation.set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "foundation.binary-functoriality-set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.grothendieck-groups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.055481681563074876 shape=circle style=filled width=0.055481681563074876]
-	"group-theory.group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.group-actions" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.group-actions" -> "group-theory.trivial-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.group-actions" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.group-actions" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
-	"group-theory.groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.1312744029939308 shape=circle style=filled width=0.1312744029939308]
-	"group-theory.groups" -> "lists.concatenation-lists" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "foundation.involutions" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "structured-types.h-spaces" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "structured-types.pointed-types-equipped-with-automorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "foundation.binary-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "group-theory.products-of-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "foundation.binary-embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.groups" -> "lists.lists" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
-	"group-theory.homomorphisms-abelian-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-abelian-groups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-abelian-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-abelian-groups" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-abelian-groups" -> "category-theory.large-categories" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-abelian-groups" -> "group-theory.category-of-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
-	"group-theory.homomorphisms-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-commutative-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-commutative-monoids" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-commutative-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"group-theory.homomorphisms-concrete-group-actions" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-concrete-group-actions" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07068093650719452 shape=circle style=filled width=0.07068093650719452]
-	"group-theory.homomorphisms-concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-concrete-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-concrete-groups" -> "higher-group-theory.homomorphisms-higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09083298289811852 shape=circle style=filled width=0.09083298289811852]
-	"group-theory.homomorphisms-generated-subgroups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.epimorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.generating-sets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "foundation.truncated-types" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "lists.lists" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-generated-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08494791359150146 shape=circle style=filled width=0.08494791359150146]
-	"group-theory.homomorphisms-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-group-actions" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-group-actions" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-group-actions" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-group-actions" -> "foundation.homotopy-induction" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-group-actions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-group-actions" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07399452165296407 shape=circle style=filled width=0.07399452165296407]
-	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" -> "group-theory.pullbacks-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-groups-equipped-with-normal-subgroups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09424124867625935 shape=circle style=filled width=0.09424124867625935]
-	"group-theory.homomorphisms-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-groups" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-groups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08612780223548151 shape=circle style=filled width=0.08612780223548151]
-	"group-theory.homomorphisms-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-monoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-monoids" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-monoids" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-monoids" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07814071540843244 shape=circle style=filled width=0.07814071540843244]
-	"group-theory.homomorphisms-semigroups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-semigroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-semigroups" -> "foundation.homotopy-induction" [arrowhead=none color="#96387210"]
-	"group-theory.homomorphisms-semigroups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.homotopy-automorphism-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "higher-group-theory.automorphism-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "foundation.connected-components" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "group-theory.equivalences-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "foundation.truncations" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.homotopy-automorphism-groups" -> "group-theory.automorphism-groups" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09069398819863565 shape=circle style=filled width=0.09069398819863565]
-	"group-theory.images-of-group-homomorphisms" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "foundation.universal-property-image" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "group-theory.pullbacks-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "foundation.images" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "foundation.images-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-group-homomorphisms" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
-	"group-theory.images-of-semigroup-homomorphisms" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "group-theory.subsets-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "foundation.universal-property-image" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "foundation.images" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "foundation.images-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.images-of-semigroup-homomorphisms" -> "group-theory.pullbacks-subsemigroups" [arrowhead=none color="#96387210"]
-	"group-theory.integer-multiples-of-elements-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09329948523165156 shape=circle style=filled width=0.09329948523165156]
-	"group-theory.integer-multiples-of-elements-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.integer-multiples-of-elements-abelian-groups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.integer-multiples-of-elements-abelian-groups" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#96387210"]
-	"group-theory.integer-multiples-of-elements-abelian-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
-	"group-theory.integer-multiples-of-elements-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.integer-multiples-of-elements-abelian-groups" -> "group-theory.multiples-of-elements-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.integer-multiples-of-elements-abelian-groups" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#96387210"]
-	"group-theory.integer-powers-of-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.1258779095300422 shape=circle style=filled width=0.1258779095300422]
-	"group-theory.integer-powers-of-elements-groups" -> "structured-types.initial-pointed-type-equipped-with-automorphism" [arrowhead=none color="#96387210"]
-	"group-theory.integer-powers-of-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.integer-powers-of-elements-groups" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#96387210"]
-	"group-theory.integer-powers-of-elements-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.integer-powers-of-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.integer-powers-of-elements-groups" -> "group-theory.powers-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.integer-powers-of-elements-groups" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#96387210"]
-	"group-theory.integer-powers-of-elements-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
-	"group-theory.integer-powers-of-elements-groups" -> "group-theory.commuting-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.integer-powers-of-elements-groups" -> "foundation.iterating-automorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.intersections-subgroups-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.intersections-subgroups-abelian-groups" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.intersections-subgroups-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.intersections-subgroups-abelian-groups" -> "group-theory.intersections-subgroups-groups" [arrowhead=none color="#96387210"]
-	"group-theory.intersections-subgroups-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
-	"group-theory.intersections-subgroups-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.intersections-subgroups-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.intersections-subgroups-groups" -> "foundation.intersections-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.intersections-subgroups-groups" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.intersections-subgroups-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.inverse-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"group-theory.inverse-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.inverse-semigroups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.invertible-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.11683375435392794 shape=circle style=filled width=0.11683375435392794]
-	"group-theory.invertible-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.invertible-elements-monoids" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.invertible-elements-monoids" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
-	"group-theory.isomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-abelian-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-abelian-groups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-abelian-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-abelian-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-abelian-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.isomorphisms-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-concrete-groups" -> "group-theory.precategory-of-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-concrete-groups" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08360063661473255 shape=circle style=filled width=0.08360063661473255]
-	"group-theory.isomorphisms-group-actions" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "group-theory.precategory-of-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-group-actions" -> "group-theory.equivalences-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08253755166479786 shape=circle style=filled width=0.08253755166479786]
-	"group-theory.isomorphisms-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-groups" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-groups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-groups" -> "group-theory.precategory-of-groups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-groups" -> "group-theory.equivalences-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-groups" -> "group-theory.isomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-groups" -> "group-theory.category-of-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09221140737526 shape=circle style=filled width=0.09221140737526]
-	"group-theory.isomorphisms-monoids" -> "group-theory.precategory-of-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-monoids" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-monoids" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08971499589146108 shape=circle style=filled width=0.08971499589146108]
-	"group-theory.isomorphisms-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-semigroups" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-semigroups" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-semigroups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-semigroups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-semigroups" -> "group-theory.equivalences-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-semigroups" -> "group-theory.precategory-of-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-semigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.isomorphisms-semigroups" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0850962943396763 shape=circle style=filled width=0.0850962943396763]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.iterated-cartesian-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "group-theory.trivial-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.truncated-types" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "group-theory.cartesian-products-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.iterated-cartesian-products-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.embeddings-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.subsets-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-abelian-groups" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
-	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-concrete-groups" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.fibers-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.connected-components" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-concrete-groups" -> "foundation.truncated-maps" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
-	"group-theory.kernels-homomorphisms-groups" -> "group-theory.embeddings-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-groups" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.kernels-homomorphisms-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.large-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.large-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09543843320812216 shape=circle style=filled width=0.09543843320812216]
-	"group-theory.loop-groups-sets" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "foundation.identity-truncated-types" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "foundation.truncated-types" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "foundation.univalence" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.loop-groups-sets" -> "group-theory.automorphism-groups" [arrowhead=none color="#96387210"]
-	"group-theory.mere-equivalences-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.mere-equivalences-concrete-group-actions" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#96387210"]
-	"group-theory.mere-equivalences-concrete-group-actions" -> "group-theory.equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.mere-equivalences-concrete-group-actions" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
-	"group-theory.mere-equivalences-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.mere-equivalences-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.mere-equivalences-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.mere-equivalences-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.mere-equivalences-group-actions" -> "group-theory.equivalences-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.mere-equivalences-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
-	"group-theory.minkowski-multiplication-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-commutative-monoids" -> "foundation.powersets" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-commutative-monoids" -> "group-theory.minkowski-multiplication-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-commutative-monoids" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-commutative-monoids" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-commutative-monoids" -> "group-theory.subsets-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-commutative-monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-commutative-monoids" -> "foundation.inhabited-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07846294652976578 shape=circle style=filled width=0.07846294652976578]
-	"group-theory.minkowski-multiplication-monoids" -> "group-theory.subsets-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-monoids" -> "foundation.powersets" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-monoids" -> "group-theory.minkowski-multiplication-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-monoids" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-monoids" -> "foundation.inhabited-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07846294652976578 shape=circle style=filled width=0.07846294652976578]
-	"group-theory.minkowski-multiplication-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-semigroups" -> "group-theory.subsets-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-semigroups" -> "foundation.conjunction" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-semigroups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-semigroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-semigroups" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-semigroups" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.minkowski-multiplication-semigroups" -> "foundation.inhabited-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.monoid-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.monoid-actions" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.monoid-actions" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.monoid-actions" -> "foundation.endomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.067391628732453 shape=circle style=filled width=0.067391628732453]
-	"group-theory.monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.monoids" -> "structured-types.h-spaces" [arrowhead=none color="#96387210"]
-	"group-theory.monoids" -> "structured-types.wild-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.monoids" -> "foundation.unital-binary-operations" [arrowhead=none color="#96387210"]
-	"group-theory.monomorphisms-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.monomorphisms-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.monomorphisms-concrete-groups" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.monomorphisms-concrete-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.monomorphisms-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.monomorphisms-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.monomorphisms-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.monomorphisms-groups" -> "category-theory.monomorphisms-in-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.monomorphisms-groups" -> "group-theory.precategory-of-groups" [arrowhead=none color="#96387210"]
-	"group-theory.monomorphisms-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.multiples-of-elements-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
-	"group-theory.multiples-of-elements-abelian-groups" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.multiples-of-elements-abelian-groups" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.multiples-of-elements-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.multiples-of-elements-abelian-groups" -> "group-theory.powers-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
-	"group-theory.nontrivial-groups" -> "group-theory.trivial-groups" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "foundation.propositional-extensionality" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "foundation.disjunction" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "foundation.negation" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "foundation.negated-equality" [arrowhead=none color="#96387210"]
-	"group-theory.nontrivial-groups" -> "foundation.empty-types" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08238456255891359 shape=circle style=filled width=0.08238456255891359]
-	"group-theory.normal-closures-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "foundation.fibers-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-closures-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
-	"group-theory.normal-cores-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "foundation.intersections-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-cores-subgroups" -> "foundation.propositional-maps" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.normal-subgroups-concrete-groups" -> "group-theory.transitive-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups-concrete-groups" -> "group-theory.subgroups-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups-concrete-groups" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13374970032900724 shape=circle style=filled width=0.13374970032900724]
-	"group-theory.normal-subgroups" -> "group-theory.congruence-relations-groups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "order-theory.preorders" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "order-theory.large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "order-theory.posets" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "foundation.binary-transport" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "foundation.large-binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.normal-subgroups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.1274713642210811 shape=circle style=filled width=0.1274713642210811]
-	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.submonoids-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.congruence-relations-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.subsets-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.saturated-congruence-relations-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "foundation.retracts-of-types" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids-commutative-monoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.12086734486480535 shape=circle style=filled width=0.12086734486480535]
-	"group-theory.normal-submonoids" -> "group-theory.subsets-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" -> "group-theory.submonoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" -> "foundation.retracts-of-types" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" -> "group-theory.saturated-congruence-relations-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.normal-submonoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.normalizer-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07261775912465183 shape=circle style=filled width=0.07261775912465183]
-	"group-theory.normalizer-subgroups" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.normalizer-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.normalizer-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.normalizer-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.normalizer-subgroups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.normalizer-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.normalizer-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.normalizer-subgroups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.nullifying-group-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
-	"group-theory.nullifying-group-homomorphisms" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.nullifying-group-homomorphisms" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.nullifying-group-homomorphisms" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.nullifying-group-homomorphisms" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.nullifying-group-homomorphisms" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.nullifying-group-homomorphisms" -> "group-theory.homomorphisms-groups-equipped-with-normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.nullifying-group-homomorphisms" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.opposite-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.opposite-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.opposite-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.opposite-groups" -> "group-theory.opposite-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.opposite-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.opposite-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.opposite-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.orbit-stabilizer-theorem-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.orbit-stabilizer-theorem-concrete-groups" -> "group-theory.mere-equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.orbit-stabilizer-theorem-concrete-groups" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.orbit-stabilizer-theorem-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.orbit-stabilizer-theorem-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
-	"group-theory.orbit-stabilizer-theorem-concrete-groups" -> "group-theory.stabilizer-groups-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.orbits-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.orbits-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.orbits-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.orbits-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.orbits-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.orbits-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.orders-of-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.orders-of-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.orders-of-elements-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.orders-of-elements-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
-	"group-theory.orders-of-elements-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.orders-of-elements-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.orders-of-elements-groups" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#96387210"]
-	"group-theory.orders-of-elements-groups" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.orders-of-elements-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
-	"group-theory.perfect-cores" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.perfect-cores" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.perfect-cores" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.perfect-cores" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.perfect-cores" -> "group-theory.perfect-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.perfect-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.perfect-groups" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.perfect-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.perfect-groups" -> "group-theory.commutator-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.perfect-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.perfect-subgroups" -> "group-theory.perfect-groups" [arrowhead=none color="#96387210"]
-	"group-theory.perfect-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.perfect-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
-	"group-theory.powers-of-elements-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-commutative-monoids" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-commutative-monoids" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-commutative-monoids" -> "group-theory.powers-of-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-commutative-monoids" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
-	"group-theory.powers-of-elements-groups" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-groups" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-groups" -> "group-theory.commuting-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-groups" -> "group-theory.powers-of-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.0911103361631442 shape=circle style=filled width=0.0911103361631442]
-	"group-theory.powers-of-elements-monoids" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-monoids" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.powers-of-elements-monoids" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.precategory-of-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-commutative-monoids" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-commutative-monoids" -> "group-theory.precategory-of-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-commutative-monoids" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-commutative-monoids" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.precategory-of-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-concrete-groups" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-concrete-groups" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.precategory-of-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-group-actions" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-group-actions" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-group-actions" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.precategory-of-groups" -> "group-theory.precategory-of-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-groups" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-groups" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-groups" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.precategory-of-monoids" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-monoids" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-monoids" -> "group-theory.precategory-of-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-monoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-monoids" -> "category-theory.large-subprecategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-orbits-monoid-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
-	"group-theory.precategory-of-orbits-monoid-actions" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-orbits-monoid-actions" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-orbits-monoid-actions" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-orbits-monoid-actions" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-orbits-monoid-actions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-orbits-monoid-actions" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-orbits-monoid-actions" -> "group-theory.monoid-actions" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.precategory-of-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-semigroups" -> "category-theory.large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.precategory-of-semigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.principal-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.principal-group-actions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#96387210"]
-	"group-theory.principal-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.principal-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.principal-torsors-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.principal-torsors-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.principal-torsors-concrete-groups" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.products-of-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.products-of-elements-monoids" -> "lists.concatenation-lists" [arrowhead=none color="#96387210"]
-	"group-theory.products-of-elements-monoids" -> "lists.lists" [arrowhead=none color="#96387210"]
-	"group-theory.products-of-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07683827893814787 shape=circle style=filled width=0.07683827893814787]
-	"group-theory.pullbacks-subgroups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "foundation.pullbacks-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "group-theory.pullbacks-subsemigroups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subgroups" -> "order-theory.commuting-squares-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subsemigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
-	"group-theory.pullbacks-subsemigroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subsemigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subsemigroups" -> "group-theory.subsets-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subsemigroups" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subsemigroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subsemigroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subsemigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subsemigroups" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subsemigroups" -> "foundation.pullbacks-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.pullbacks-subsemigroups" -> "order-theory.commuting-squares-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
-	"group-theory.quotient-groups-concrete-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "foundation.0-images-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "group-theory.mere-equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "group-theory.transitive-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "group-theory.normal-subgroups-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "group-theory.equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13440833808089672 shape=circle style=filled width=0.13440833808089672]
-	"group-theory.quotient-groups" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "group-theory.nullifying-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.contractible-maps" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.binary-functoriality-set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.quotient-groups" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.089855504976604 shape=circle style=filled width=0.089855504976604]
-	"group-theory.quotients-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "foundation.set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "group-theory.nullifying-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "group-theory.quotient-groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "foundation.effective-maps-equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "foundation.binary-functoriality-set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.quotients-abelian-groups" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#96387210"]
-	"group-theory.rational-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"group-theory.rational-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.rational-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.rational-commutative-monoids" -> "group-theory.powers-of-elements-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.representations-monoids-precategories" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.059007775570652274 shape=circle style=filled width=0.059007775570652274]
-	"group-theory.representations-monoids-precategories" -> "category-theory.precategories" [arrowhead=none color="#96387210"]
-	"group-theory.representations-monoids-precategories" -> "category-theory.one-object-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.representations-monoids-precategories" -> "category-theory.functors-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.representations-monoids-precategories" -> "category-theory.endomorphisms-in-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.representations-monoids-precategories" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
-	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-commutative-monoids" -> "group-theory.congruence-relations-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-commutative-monoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07484213832213174 shape=circle style=filled width=0.07484213832213174]
-	"group-theory.saturated-congruence-relations-monoids" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-monoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-monoids" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-monoids" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-monoids" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-monoids" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.saturated-congruence-relations-monoids" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"group-theory.semigroups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#96387210"]
-	"group-theory.sheargroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.shriek-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.shriek-concrete-group-actions" -> "foundation.set-truncations" [arrowhead=none color="#96387210"]
-	"group-theory.shriek-concrete-group-actions" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.shriek-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.shriek-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.stabilizer-groups-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.stabilizer-groups-concrete-group-actions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.stabilizer-groups-concrete-group-actions" -> "group-theory.subgroups-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.stabilizer-groups-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.stabilizer-groups-concrete-group-actions" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
-	"group-theory.stabilizer-groups-concrete-group-actions" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.stabilizer-groups-concrete-group-actions" -> "group-theory.transitive-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.stabilizer-groups-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.stabilizer-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.stabilizer-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.stabilizer-groups" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13213648422208604 shape=circle style=filled width=0.13213648422208604]
-	"group-theory.subgroups-abelian-groups" -> "group-theory.congruence-relations-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "order-theory.preorders" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "order-theory.large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "order-theory.posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "group-theory.subsets-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "group-theory.congruence-relations-abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "foundation.large-binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-abelian-groups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07942179611987281 shape=circle style=filled width=0.07942179611987281]
-	"group-theory.subgroups-concrete-groups" -> "structured-types.pointed-maps" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "foundation.structure-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "foundation.faithful-maps" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "group-theory.transitive-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "foundation.0-maps" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "structured-types.pointed-types" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "group-theory.orbits-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "group-theory.equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-concrete-groups" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.10071234925192582 shape=circle style=filled width=0.10071234925192582]
-	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.trivial-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "foundation.images-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "foundation.singleton-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-elements-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08612780223548151 shape=circle style=filled width=0.08612780223548151]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.subgroups-generated-by-subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "foundation.universal-property-image" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "foundation.images" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "foundation.images-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.trivial-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-families-of-elements-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.12487167508965843 shape=circle style=filled width=0.12487167508965843]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "lists.concatenation-lists" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.conjugation" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.normal-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "lists.lists" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.commuting-squares-of-galois-connections-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.commuting-squares-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.singleton-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.fibers-of-maps" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.pullbacks-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.pullbacks-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.trivial-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "foundation.images-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups-generated-by-subsets-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13627262043998845 shape=circle style=filled width=0.13627262043998845]
-	"group-theory.subgroups" -> "order-theory.preorders" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "order-theory.posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "foundation.injective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "foundation.disjunction" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "foundation.large-binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "foundation.embeddings" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "order-theory.large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "foundation.binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "group-theory.subsemigroups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subgroups" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
-	"group-theory.submonoids-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids-commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids-commutative-monoids" -> "group-theory.subsets-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids-commutative-monoids" -> "group-theory.submonoids" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids-commutative-monoids" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07279127850973344 shape=circle style=filled width=0.07279127850973344]
-	"group-theory.submonoids" -> "group-theory.subsets-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.submonoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08743614755394276 shape=circle style=filled width=0.08743614755394276]
-	"group-theory.subsemigroups" -> "group-theory.subsets-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "order-theory.preorders" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "order-theory.large-preorders" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "order-theory.posets" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.subsemigroups" -> "foundation.large-binary-relations" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.subsets-abelian-groups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-abelian-groups" -> "order-theory.large-locales" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-abelian-groups" -> "foundation.large-locale-of-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-abelian-groups" -> "group-theory.subsets-groups" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-abelian-groups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
-	"group-theory.subsets-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-commutative-monoids" -> "group-theory.subsets-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.subsets-groups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-groups" -> "foundation.large-locale-of-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-groups" -> "order-theory.large-locales" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.subsets-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.053631769453388635 shape=circle style=filled width=0.053631769453388635]
-	"group-theory.subsets-semigroups" -> "order-theory.large-posets" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-semigroups" -> "order-theory.large-locales" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-semigroups" -> "foundation.large-locale-of-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.subsets-semigroups" -> "foundation.powersets" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.substitution-functor-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-concrete-group-actions" -> "group-theory.homomorphisms-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07365274374427415 shape=circle style=filled width=0.07365274374427415]
-	"group-theory.substitution-functor-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-group-actions" -> "group-theory.precategory-of-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-group-actions" -> "category-theory.functors-large-precategories" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-group-actions" -> "foundation.equivalence-classes" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-group-actions" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-group-actions" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-group-actions" -> "group-theory.homomorphisms-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-group-actions" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.substitution-functor-group-actions" -> "foundation.equivalence-relations" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.13289808409807344 shape=circle style=filled width=0.13289808409807344]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.inhabited-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.counting" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.universal-property-propositional-truncation-into-sets" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "foundation.empty-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "group-theory.sums-of-finite-families-of-elements-commutative-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.1060808838144246 shape=circle style=filled width=0.1060808838144246]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "group-theory.commutative-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.coproducts-inhabited-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.inhabited-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.counting" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.universal-property-propositional-truncation-into-sets" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "foundation.empty-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-families-of-elements-commutative-semigroups" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "group-theory.sums-of-finite-sequences-of-elements-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" -> "linear-algebra.finite-sequences-in-commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07348125866004261 shape=circle style=filled width=0.07348125866004261]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "group-theory.commutative-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "finite-group-theory.transpositions-standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "group-theory.sums-of-finite-sequences-of-elements-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "foundation.negated-equality" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "linear-algebra.finite-sequences-in-commutative-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "lists.lists" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07261775912465183 shape=circle style=filled width=0.07261775912465183]
-	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "linear-algebra.finite-sequences-in-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-monoids" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-semigroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "linear-algebra.finite-sequences-in-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#96387210"]
-	"group-theory.sums-of-finite-sequences-of-elements-semigroups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-group-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.surjective-group-homomorphisms" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-group-homomorphisms" -> "group-theory.images-of-group-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-group-homomorphisms" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-group-homomorphisms" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-group-homomorphisms" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-group-homomorphisms" -> "group-theory.surjective-semigroup-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-semigroup-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.surjective-semigroup-homomorphisms" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-semigroup-homomorphisms" -> "group-theory.images-of-semigroup-homomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-semigroup-homomorphisms" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-semigroup-homomorphisms" -> "group-theory.full-subsemigroups" [arrowhead=none color="#96387210"]
-	"group-theory.surjective-semigroup-homomorphisms" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
-	"group-theory.symmetric-concrete-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-concrete-groups" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-concrete-groups" -> "group-theory.automorphism-groups" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.07501051229944192 shape=circle style=filled width=0.07501051229944192]
-	"group-theory.symmetric-groups" -> "foundation.automorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-groups" -> "group-theory.semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-groups" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-groups" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-groups" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-groups" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-groups" -> "group-theory.symmetric-concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-groups" -> "group-theory.opposite-groups" [arrowhead=none color="#96387210"]
-	"group-theory.symmetric-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-elements-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
-	"group-theory.torsion-elements-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-elements-groups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-elements-groups" -> "elementary-number-theory.integers" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-elements-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-elements-groups" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
-	"group-theory.torsion-free-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "foundation.logical-equivalences" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "group-theory.torsion-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "group-theory.integer-powers-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "foundation.standard-pullbacks" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "group-theory.orders-of-elements-groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "foundation.singleton-subtypes" [arrowhead=none color="#96387210"]
-	"group-theory.torsion-free-groups" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.1271741122870399 shape=circle style=filled width=0.1271741122870399]
-	"group-theory.torsors" -> "foundation.torsorial-type-families" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "foundation.subtype-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "group-theory.mere-equivalences-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "higher-group-theory.higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "group-theory.principal-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "foundation.retractions" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "group-theory.equivalences-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "group-theory.symmetric-groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "foundation.mere-equality" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "foundation.0-connected-types" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.torsors" -> "foundation.sections" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-concrete-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.09152479017265226 shape=circle style=filled width=0.09152479017265226]
-	"group-theory.transitive-concrete-group-actions" -> "foundation.1-types" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-concrete-group-actions" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-concrete-group-actions" -> "group-theory.equivalences-concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-concrete-group-actions" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-concrete-group-actions" -> "higher-group-theory.transitive-higher-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-concrete-group-actions" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-concrete-group-actions" -> "foundation.inhabited-types" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-concrete-group-actions" -> "group-theory.concrete-group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-group-actions" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.transitive-group-actions" -> "foundation.surjective-maps" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-group-actions" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-group-actions" -> "group-theory.group-actions" [arrowhead=none color="#96387210"]
-	"group-theory.transitive-group-actions" -> "foundation.existential-quantification" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-concrete-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.trivial-concrete-groups" -> "foundation.truncation-levels" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-concrete-groups" -> "higher-group-theory.trivial-higher-groups" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-concrete-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-concrete-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-group-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.trivial-group-homomorphisms" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-group-homomorphisms" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-groups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
-	"group-theory.trivial-groups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-groups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-groups" -> "group-theory.trivial-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-groups" -> "foundation.structure-identity-principle" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-groups" -> "foundation.raising-universe-levels" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-groups" -> "foundation.contractible-types" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-groups" -> "group-theory.full-subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-subgroups" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.trivial-subgroups" -> "group-theory.groups" [arrowhead=none color="#96387210"]
-	"group-theory.trivial-subgroups" -> "group-theory.subgroups" [arrowhead=none color="#96387210"]
-	"group-theory.unordered-tuples-in-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.unordered-tuples-in-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.unordered-tuples-in-commutative-monoids" -> "foundation.unordered-tuples" [arrowhead=none color="#96387210"]
-	"group-theory.wild-representations-monoids" [label="" color="#FFFFFF00" fillcolor="#963872" height=0.05 shape=circle style=filled width=0.05]
-	"group-theory.wild-representations-monoids" -> "foundation.endomorphisms" [arrowhead=none color="#96387210"]
-	"group-theory.wild-representations-monoids" -> "structured-types.morphisms-wild-monoids" [arrowhead=none color="#96387210"]
-	"group-theory.wild-representations-monoids" -> "group-theory.monoids" [arrowhead=none color="#96387210"]
-	"higher-group-theory.abelian-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.abelian-higher-groups" -> "foundation.small-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.abelian-higher-groups" -> "structured-types.small-pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.abelian-higher-groups" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.abelian-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.abelian-higher-groups" -> "synthetic-homotopy-theory.connective-spectra" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.abelian-higher-groups" -> "higher-group-theory.equivalences-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.abelian-higher-groups" -> "higher-group-theory.small-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.abelian-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"higher-group-theory.automorphism-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "foundation.1-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "foundation.connected-components" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "foundation.contractible-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "group-theory.equivalences-concrete-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "higher-group-theory.equivalences-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.automorphism-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cartesian-products-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"higher-group-theory.cartesian-products-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cartesian-products-higher-groups" -> "structured-types.pointed-cartesian-product-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cartesian-products-higher-groups" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cartesian-products-higher-groups" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cartesian-products-higher-groups" -> "foundation.mere-equality" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cartesian-products-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cartesian-products-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.conjugation" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.conjugation" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.conjugation" -> "synthetic-homotopy-theory.conjugation-loops" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.conjugation" -> "higher-group-theory.homomorphisms-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.conjugation" -> "structured-types.conjugation-pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cyclic-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.cyclic-higher-groups" -> "foundation.embeddings" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cyclic-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cyclic-higher-groups" -> "higher-group-theory.homomorphisms-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.cyclic-higher-groups" -> "foundation.existential-quantification" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.deloopable-groups" -> "higher-group-theory.deloopable-h-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-groups" -> "group-theory.groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-h-spaces" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.deloopable-h-spaces" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-h-spaces" -> "structured-types.equivalences-h-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-h-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-types" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.07568026230535431 shape=circle style=filled width=0.07568026230535431]
-	"higher-group-theory.deloopable-types" -> "foundation.small-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-types" -> "structured-types.small-pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-types" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-types" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-types" -> "higher-group-theory.equivalences-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-types" -> "higher-group-theory.small-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.deloopable-types" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "foundation.truncation-levels" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "group-theory.groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "structured-types.equivalences-h-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "group-theory.abelian-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "synthetic-homotopy-theory.iterated-loop-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "foundation.connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.eilenberg-mac-lane-spaces" -> "foundation.truncated-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.equivalences-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
-	"higher-group-theory.equivalences-higher-groups" -> "foundation.torsorial-type-families" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.equivalences-higher-groups" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.equivalences-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.equivalences-higher-groups" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.equivalences-higher-groups" -> "foundation.subtype-identity-principle" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.equivalences-higher-groups" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.equivalences-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.equivalences-higher-groups" -> "higher-group-theory.homomorphisms-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.equivalences-higher-groups" -> "structured-types.pointed-isomorphisms" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.equivalences-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.fixed-points-higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.fixed-points-higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.fixed-points-higher-group-actions" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.free-higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.0629389547650211 shape=circle style=filled width=0.0629389547650211]
-	"higher-group-theory.free-higher-group-actions" -> "foundation.truncation-levels" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.free-higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.free-higher-group-actions" -> "higher-group-theory.orbits-higher-group-actions" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.free-higher-group-actions" -> "foundation.embeddings" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.free-higher-group-actions" -> "foundation.regensburg-extension-fundamental-theorem-of-identity-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.free-higher-group-actions" -> "foundation.propositional-maps" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.free-higher-group-actions" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
-	"higher-group-theory.higher-groups" -> "foundation.images" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.higher-groups" -> "structured-types.h-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.higher-groups" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.higher-groups" -> "foundation.full-subtypes" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.higher-groups" -> "foundation.mere-equality" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.homomorphisms-higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.homomorphisms-higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.homomorphisms-higher-group-actions" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.homomorphisms-higher-group-actions" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.homomorphisms-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
-	"higher-group-theory.homomorphisms-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.homomorphisms-higher-groups" -> "structured-types.pointed-maps" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.homomorphisms-higher-groups" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.homomorphisms-higher-groups" -> "structured-types.pointed-homotopies" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.integers-higher-group" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.integers-higher-group" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.integers-higher-group" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.integers-higher-group" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "higher-group-theory.cartesian-products-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "foundation.iterated-cartesian-product-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "foundation.contractible-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "higher-group-theory.trivial-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "foundation.mere-equality" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-cartesian-products-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-deloopings-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.iterated-deloopings-of-pointed-types" -> "foundation.truncation-levels" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-deloopings-of-pointed-types" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-deloopings-of-pointed-types" -> "synthetic-homotopy-theory.iterated-loop-spaces" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-deloopings-of-pointed-types" -> "foundation.connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.iterated-deloopings-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.orbits-higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.orbits-higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.orbits-higher-group-actions" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
-	"higher-group-theory.small-higher-groups" -> "foundation.small-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" -> "structured-types.small-pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" -> "structured-types.pointed-equivalences" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" -> "foundation.replacement" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" -> "foundation.locally-small-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" -> "foundation.images" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" -> "higher-group-theory.equivalences-higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.small-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.subgroups-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.subgroups-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.subgroups-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.subgroups-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.symmetric-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.symmetric-higher-groups" -> "foundation.mere-equivalences" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.symmetric-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.symmetric-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.symmetric-higher-groups" -> "foundation.connected-components-universes" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.symmetric-higher-groups" -> "structured-types.pointed-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.transitive-higher-group-actions" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
-	"higher-group-theory.transitive-higher-group-actions" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.transitive-higher-group-actions" -> "higher-group-theory.orbits-higher-group-actions" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.transitive-higher-group-actions" -> "foundation.surjective-maps" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.transitive-higher-group-actions" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.transitive-higher-group-actions" -> "foundation.regensburg-extension-fundamental-theorem-of-identity-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.transitive-higher-group-actions" -> "foundation.inhabited-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.transitive-higher-group-actions" -> "higher-group-theory.higher-group-actions" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.trivial-higher-groups" [label="" color="#FFFFFF00" fillcolor="#E79FEE" height=0.05 shape=circle style=filled width=0.05]
-	"higher-group-theory.trivial-higher-groups" -> "higher-group-theory.higher-groups" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.trivial-higher-groups" -> "foundation.0-connected-types" [arrowhead=none color="#E79FEE10"]
-	"higher-group-theory.trivial-higher-groups" -> "foundation.contractible-types" [arrowhead=none color="#E79FEE10"]
-	"linear-algebra.constant-matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
-	"linear-algebra.constant-matrices" -> "linear-algebra.matrices" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.constant-matrices" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.constant-tuples" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
-	"linear-algebra.constant-tuples" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.dependent-products-left-modules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
-	"linear-algebra.dependent-products-left-modules-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.dependent-products-left-modules-rings" -> "group-theory.dependent-products-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.dependent-products-left-modules-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.dependent-products-left-modules-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.dependent-products-left-modules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.diagonal-matrices-on-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
-	"linear-algebra.diagonal-matrices-on-rings" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.diagonal-matrices-on-rings" -> "linear-algebra.tuples-on-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.diagonal-matrices-on-rings" -> "linear-algebra.matrices-on-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.diagonal-matrices-on-rings" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.diagonal-matrices-on-rings" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.diagonal-matrices-on-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
-	"linear-algebra.finite-sequences-in-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-monoids" -> "linear-algebra.finite-sequences-in-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-monoids" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.07517850917795825 shape=circle style=filled width=0.07517850917795825]
-	"linear-algebra.finite-sequences-in-commutative-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-rings" -> "linear-algebra.finite-sequences-in-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-rings" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-rings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-semigroups" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
-	"linear-algebra.finite-sequences-in-commutative-semigroups" -> "group-theory.commutative-semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-semigroups" -> "linear-algebra.finite-sequences-in-semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-semigroups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"linear-algebra.finite-sequences-in-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-semirings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-semirings" -> "linear-algebra.finite-sequences-in-semirings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-commutative-semirings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-euclidean-domains" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
-	"linear-algebra.finite-sequences-in-euclidean-domains" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-euclidean-domains" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-euclidean-domains" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-euclidean-domains" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-euclidean-domains" -> "linear-algebra.finite-sequences-in-commutative-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-euclidean-domains" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-euclidean-domains" -> "commutative-algebra.euclidean-domains" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-euclidean-domains" -> "lists.finite-sequences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-euclidean-domains" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-monoids" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
-	"linear-algebra.finite-sequences-in-monoids" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-monoids" -> "linear-algebra.finite-sequences-in-semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-monoids" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-monoids" -> "lists.finite-sequences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-monoids" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-monoids" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.08900912343027957 shape=circle style=filled width=0.08900912343027957]
-	"linear-algebra.finite-sequences-in-rings" -> "ring-theory.function-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "linear-algebra.finite-sequences-in-semirings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "linear-algebra.linear-maps-left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "lists.finite-sequences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-rings" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semigroups" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
-	"linear-algebra.finite-sequences-in-semigroups" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semigroups" -> "lists.finite-sequences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semigroups" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semigroups" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semirings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"linear-algebra.finite-sequences-in-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semirings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semirings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semirings" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semirings" -> "ring-theory.semirings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semirings" -> "linear-algebra.finite-sequences-in-commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.finite-sequences-in-semirings" -> "lists.finite-sequences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.functoriality-matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
-	"linear-algebra.functoriality-matrices" -> "linear-algebra.matrices" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.functoriality-matrices" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-modules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.10993537362971544 shape=circle style=filled width=0.10993537362971544]
-	"linear-algebra.left-modules-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-modules-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-modules-rings" -> "ring-theory.opposite-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-modules-rings" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-modules-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-modules-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-modules-rings" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-modules-rings" -> "group-theory.addition-homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-modules-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-modules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.09622828198609261 shape=circle style=filled width=0.09622828198609261]
-	"linear-algebra.left-submodules-rings" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "foundation-core.embeddings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "foundation.intersections-subtypes" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "linear-algebra.subsets-left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "foundation-core.injective-maps" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.left-submodules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.linear-maps-left-modules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
-	"linear-algebra.linear-maps-left-modules-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.linear-maps-left-modules-rings" -> "foundation.conjunction" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.linear-maps-left-modules-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.linear-maps-left-modules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices-on-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05857862241641752 shape=circle style=filled width=0.05857862241641752]
-	"linear-algebra.matrices-on-rings" -> "linear-algebra.functoriality-matrices" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices-on-rings" -> "linear-algebra.tuples-on-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices-on-rings" -> "linear-algebra.constant-matrices" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices-on-rings" -> "linear-algebra.matrices" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices-on-rings" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices-on-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices-on-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"linear-algebra.matrices" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices" -> "foundation.contractible-types" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.matrices" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.multiplication-matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.0760129244023573 shape=circle style=filled width=0.0760129244023573]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "ring-theory.function-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "ring-theory.isomorphisms-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "ring-theory.opposite-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "group-theory.addition-homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "linear-algebra.linear-maps-left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.preimages-of-left-module-structures-along-homomorphisms-of-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
-	"linear-algebra.rational-modules" -> "ring-theory.ring-extensions-rational-numbers" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "linear-algebra.right-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "foundation.logical-equivalences" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "ring-theory.opposite-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "ring-theory.opposite-ring-extensions-rational-numbers" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "group-theory.integer-multiples-of-elements-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "elementary-number-theory.ring-of-rational-numbers" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.rational-modules" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.right-modules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.09662078510538938 shape=circle style=filled width=0.09662078510538938]
-	"linear-algebra.right-modules-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.right-modules-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.right-modules-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.right-modules-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.right-modules-rings" -> "group-theory.addition-homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.right-modules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.right-modules-rings" -> "ring-theory.opposite-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
-	"linear-algebra.scalar-multiplication-matrices" -> "linear-algebra.matrices" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-matrices" -> "linear-algebra.scalar-multiplication-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-tuples-on-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
-	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "linear-algebra.tuples-on-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-tuples-on-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-tuples" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
-	"linear-algebra.scalar-multiplication-tuples" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.scalar-multiplication-tuples" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.subsets-left-modules-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
-	"linear-algebra.subsets-left-modules-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.subsets-left-modules-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.subsets-left-modules-rings" -> "foundation.conjunction" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.transposition-matrices" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05 shape=circle style=filled width=0.05]
-	"linear-algebra.transposition-matrices" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.transposition-matrices" -> "linear-algebra.matrices" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.transposition-matrices" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.transposition-matrices" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-monoids" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
-	"linear-algebra.tuples-on-commutative-monoids" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-monoids" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-monoids" -> "linear-algebra.tuples-on-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-monoids" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-monoids" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-monoids" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-monoids" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.07085919892526085 shape=circle style=filled width=0.07085919892526085]
-	"linear-algebra.tuples-on-commutative-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-rings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-rings" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-rings" -> "linear-algebra.tuples-on-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-rings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-rings" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-semirings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
-	"linear-algebra.tuples-on-commutative-semirings" -> "commutative-algebra.commutative-semirings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-semirings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-semirings" -> "linear-algebra.tuples-on-semirings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-semirings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-commutative-semirings" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-euclidean-domains" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.07279127850973344 shape=circle style=filled width=0.07279127850973344]
-	"linear-algebra.tuples-on-euclidean-domains" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-euclidean-domains" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-euclidean-domains" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-euclidean-domains" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-euclidean-domains" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-euclidean-domains" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-euclidean-domains" -> "linear-algebra.tuples-on-commutative-rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-euclidean-domains" -> "commutative-algebra.euclidean-domains" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-euclidean-domains" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-euclidean-domains" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-monoids" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
-	"linear-algebra.tuples-on-monoids" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-monoids" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-monoids" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-monoids" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-monoids" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-monoids" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.07226947050238228 shape=circle style=filled width=0.07226947050238228]
-	"linear-algebra.tuples-on-rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" -> "group-theory.groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" -> "linear-algebra.tuples-on-semirings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" -> "ring-theory.rings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-semirings" [label="" color="#FFFFFF00" fillcolor="#819FCB" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
-	"linear-algebra.tuples-on-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-semirings" -> "group-theory.semigroups" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-semirings" -> "lists.functoriality-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-semirings" -> "group-theory.monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-semirings" -> "linear-algebra.tuples-on-commutative-monoids" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-semirings" -> "ring-theory.semirings" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-semirings" -> "linear-algebra.constant-tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-semirings" -> "lists.tuples" [arrowhead=none color="#819FCB10"]
-	"linear-algebra.tuples-on-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#819FCB10"]
-	"lists.arrays" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
-	"lists.arrays" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.arrays" -> "univalent-combinatorics.involution-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.arrays" -> "foundation.empty-types" [arrowhead=none color="#C9D99910"]
-	"lists.arrays" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.arrays" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
-	"lists.arrays" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.arrays" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.arrays" -> "lists.equivalence-tuples-finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.concatenation-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"lists.concatenation-lists" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#C9D99910"]
-	"lists.concatenation-lists" -> "group-theory.monoids" [arrowhead=none color="#C9D99910"]
-	"lists.concatenation-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.dependent-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.equivalence-tuples-finite-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"lists.equivalence-tuples-finite-sequences" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.equivalence-tuples-finite-sequences" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.finite-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"lists.finite-sequences" -> "foundation.truncation-levels" [arrowhead=none color="#C9D99910"]
-	"lists.finite-sequences" -> "univalent-combinatorics.involution-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.finite-sequences" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.finite-sequences" -> "lists.sequences" [arrowhead=none color="#C9D99910"]
-	"lists.finite-sequences" -> "foundation.truncated-types" [arrowhead=none color="#C9D99910"]
-	"lists.flattening-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.flattening-lists" -> "lists.concatenation-lists" [arrowhead=none color="#C9D99910"]
-	"lists.flattening-lists" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#C9D99910"]
-	"lists.flattening-lists" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#C9D99910"]
-	"lists.flattening-lists" -> "lists.functoriality-lists" [arrowhead=none color="#C9D99910"]
-	"lists.flattening-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-finite-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.functoriality-finite-sequences" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-finite-sequences" -> "foundation.postcomposition-functions" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-finite-sequences" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-finite-sequences" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-finite-sequences" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
-	"lists.functoriality-lists" -> "lists.concatenation-lists" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-lists" -> "lists.functoriality-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-lists" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-lists" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-lists" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-lists" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples-finite-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.functoriality-tuples-finite-sequences" -> "lists.functoriality-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples-finite-sequences" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples-finite-sequences" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples-finite-sequences" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples-finite-sequences" -> "foundation.postcomposition-functions" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples-finite-sequences" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples-finite-sequences" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples-finite-sequences" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples-finite-sequences" -> "lists.equivalence-tuples-finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.functoriality-tuples" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples" -> "foundation.postcomposition-functions" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.functoriality-tuples" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#C9D99910"]
-	"lists.lists-discrete-types" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"lists.lists-discrete-types" -> "foundation.decidable-types" [arrowhead=none color="#C9D99910"]
-	"lists.lists-discrete-types" -> "foundation.decidable-equality" [arrowhead=none color="#C9D99910"]
-	"lists.lists-discrete-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#C9D99910"]
-	"lists.lists-discrete-types" -> "foundation.booleans" [arrowhead=none color="#C9D99910"]
-	"lists.lists-discrete-types" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.lists-discrete-types" -> "foundation.empty-types" [arrowhead=none color="#C9D99910"]
-	"lists.lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.10133673433567916 shape=circle style=filled width=0.10133673433567916]
-	"lists.lists" -> "foundation.truncation-levels" [arrowhead=none color="#C9D99910"]
-	"lists.lists" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#C9D99910"]
-	"lists.lists" -> "foundation.raising-universe-levels" [arrowhead=none color="#C9D99910"]
-	"lists.lists" -> "foundation.contractible-types" [arrowhead=none color="#C9D99910"]
-	"lists.lists" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
-	"lists.lists" -> "foundation.maybe" [arrowhead=none color="#C9D99910"]
-	"lists.lists" -> "foundation.truncated-types" [arrowhead=none color="#C9D99910"]
-	"lists.lists" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
-	"lists.lists" -> "foundation.negation" [arrowhead=none color="#C9D99910"]
-	"lists.lists" -> "foundation.empty-types" [arrowhead=none color="#C9D99910"]
-	"lists.lists" -> "foundation.torsorial-type-families" [arrowhead=none color="#C9D99910"]
-	"lists.partial-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.partial-sequences" -> "foundation.partial-functions" [arrowhead=none color="#C9D99910"]
-	"lists.partial-sequences" -> "foundation-core.propositions" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.0880113915709629 shape=circle style=filled width=0.0880113915709629]
-	"lists.permutation-lists" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-lists" -> "lists.functoriality-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-lists" -> "lists.permutation-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-lists" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-lists" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-lists" -> "lists.functoriality-lists" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-lists" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-lists" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.10083753556408202 shape=circle style=filled width=0.10083753556408202]
-	"lists.permutation-tuples" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "lists.functoriality-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "finite-group-theory.transpositions-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "lists.functoriality-tuples-finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "foundation.equivalence-extensionality" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "foundation.negated-equality" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "lists.functoriality-finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.permutation-tuples" -> "lists.equivalence-tuples-finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.predicates-on-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.predicates-on-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.quicksort-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.07103701400766586 shape=circle style=filled width=0.07103701400766586]
-	"lists.quicksort-lists" -> "elementary-number-theory.strong-induction-natural-numbers" [arrowhead=none color="#C9D99910"]
-	"lists.quicksort-lists" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#C9D99910"]
-	"lists.quicksort-lists" -> "lists.concatenation-lists" [arrowhead=none color="#C9D99910"]
-	"lists.quicksort-lists" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
-	"lists.quicksort-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.repetitions-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"lists.repetitions-sequences" -> "foundation-core.embeddings" [arrowhead=none color="#C9D99910"]
-	"lists.repetitions-sequences" -> "foundation-core.empty-types" [arrowhead=none color="#C9D99910"]
-	"lists.repetitions-sequences" -> "lists.sequences" [arrowhead=none color="#C9D99910"]
-	"lists.repetitions-sequences" -> "elementary-number-theory.strictly-ordered-pairs-of-natural-numbers" [arrowhead=none color="#C9D99910"]
-	"lists.repetitions-sequences" -> "foundation.repetitions-of-values" [arrowhead=none color="#C9D99910"]
-	"lists.repetitions-sequences" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#C9D99910"]
-	"lists.repetitions-sequences" -> "foundation.negated-equality" [arrowhead=none color="#C9D99910"]
-	"lists.repetitions-sequences" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
-	"lists.repetitions-sequences" -> "foundation-core.injective-maps" [arrowhead=none color="#C9D99910"]
-	"lists.reversing-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
-	"lists.reversing-lists" -> "lists.concatenation-lists" [arrowhead=none color="#C9D99910"]
-	"lists.reversing-lists" -> "lists.functoriality-lists" [arrowhead=none color="#C9D99910"]
-	"lists.reversing-lists" -> "lists.flattening-lists" [arrowhead=none color="#C9D99910"]
-	"lists.reversing-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.sequences" -> "lists.dependent-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.shifting-sequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.sort-by-insertion-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.sort-by-insertion-lists" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-lists" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-lists" -> "lists.permutation-lists" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-lists" -> "lists.sort-by-insertion-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-lists" -> "lists.sorting-algorithms-lists" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-lists" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-lists" -> "lists.sorted-lists" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.09124869666223606 shape=circle style=filled width=0.09124869666223606]
-	"lists.sort-by-insertion-tuples" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-tuples" -> "lists.sorted-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-tuples" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-tuples" -> "lists.sorting-algorithms-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-tuples" -> "finite-group-theory.transpositions-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-tuples" -> "lists.permutation-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-tuples" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#C9D99910"]
-	"lists.sort-by-insertion-tuples" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
-	"lists.sorted-lists" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-lists" -> "lists.sorted-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-lists" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-lists" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
-	"lists.sorted-tuples" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-tuples" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-tuples" -> "lists.permutation-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-tuples" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-tuples" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-tuples" -> "lists.finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.sorted-tuples" -> "lists.equivalence-tuples-finite-sequences" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-lists" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"lists.sorting-algorithms-lists" -> "lists.arrays" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-lists" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-lists" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-lists" -> "lists.permutation-lists" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-lists" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-lists" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-lists" -> "lists.sorting-algorithms-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-lists" -> "lists.sorted-lists" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05 shape=circle style=filled width=0.05]
-	"lists.sorting-algorithms-tuples" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-tuples" -> "lists.sorted-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-tuples" -> "order-theory.decidable-total-orders" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-tuples" -> "lists.tuples" [arrowhead=none color="#C9D99910"]
-	"lists.sorting-algorithms-tuples" -> "lists.permutation-tuples" [arrowhead=none color="#C9D99910"]
-	"lists.subsequences" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
-	"lists.subsequences" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#C9D99910"]
-	"lists.subsequences" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#C9D99910"]
-	"lists.subsequences" -> "order-theory.strictly-increasing-sequences-strictly-preordered-sets" [arrowhead=none color="#C9D99910"]
-	"lists.subsequences" -> "lists.sequences" [arrowhead=none color="#C9D99910"]
-	"lists.subsequences" -> "order-theory.strict-order-preserving-maps" [arrowhead=none color="#C9D99910"]
-	"lists.subsequences" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
-	"lists.tuples" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.0798969058180198 shape=circle style=filled width=0.0798969058180198]
-	"lists.tuples" -> "foundation.truncation-levels" [arrowhead=none color="#C9D99910"]
-	"lists.tuples" -> "foundation.raising-universe-levels" [arrowhead=none color="#C9D99910"]
-	"lists.tuples" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#C9D99910"]
-	"lists.tuples" -> "foundation.contractible-types" [arrowhead=none color="#C9D99910"]
-	"lists.tuples" -> "foundation.truncated-types" [arrowhead=none color="#C9D99910"]
-	"lists.tuples" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#C9D99910"]
-	"lists.tuples" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#C9D99910"]
-	"lists.universal-property-lists-wild-monoids" [label="" color="#FFFFFF00" fillcolor="#C9D999" height=0.09370425713316365 shape=circle style=filled width=0.09370425713316365]
-	"lists.universal-property-lists-wild-monoids" -> "lists.concatenation-lists" [arrowhead=none color="#C9D99910"]
-	"lists.universal-property-lists-wild-monoids" -> "structured-types.morphisms-h-spaces" [arrowhead=none color="#C9D99910"]
-	"lists.universal-property-lists-wild-monoids" -> "structured-types.pointed-maps" [arrowhead=none color="#C9D99910"]
-	"lists.universal-property-lists-wild-monoids" -> "structured-types.morphisms-wild-monoids" [arrowhead=none color="#C9D99910"]
-	"lists.universal-property-lists-wild-monoids" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#C9D99910"]
-	"lists.universal-property-lists-wild-monoids" -> "structured-types.h-spaces" [arrowhead=none color="#C9D99910"]
-	"lists.universal-property-lists-wild-monoids" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#C9D99910"]
-	"lists.universal-property-lists-wild-monoids" -> "structured-types.wild-monoids" [arrowhead=none color="#C9D99910"]
-	"lists.universal-property-lists-wild-monoids" -> "lists.lists" [arrowhead=none color="#C9D99910"]
-	"lists.universal-property-lists-wild-monoids" -> "structured-types.pointed-types" [arrowhead=none color="#C9D99910"]
-	"literature.100-theorems" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"literature.100-theorems" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "elementary-number-theory.binomial-theorem-integers" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "real-numbers.absolute-value-real-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "elementary-number-theory.triangular-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "elementary-number-theory.bezouts-lemma-integers" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "foundation.cantor-schroder-bernstein-escardo" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "univalent-combinatorics.binomial-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "elementary-number-theory.infinitude-of-primes" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "elementary-number-theory.binomial-theorem-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "ring-theory.binomial-theorem-semirings" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "ring-theory.binomial-theorem-rings" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "ring-theory.arithmetic-series-semirings" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "foundation.cantors-theorem" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "elementary-number-theory.bezouts-lemma-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "real-numbers.distance-real-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "commutative-algebra.binomial-theorem-commutative-semirings" [arrowhead=none color="#3C3C0A10"]
-	"literature.100-theorems" -> "commutative-algebra.binomial-theorem-commutative-rings" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.1039181925772777 shape=circle style=filled width=0.1039181925772777]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.quasicoherently-idempotent-maps" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "group-theory.groups" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.embeddings" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.endomorphisms" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.inverse-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.connected-components-universes" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.coherently-idempotent-maps" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation-core.sets" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "synthetic-homotopy-theory.sequential-colimits" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "higher-group-theory.higher-groups" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.split-idempotent-maps" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.univalence-implies-function-extensionality" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.retracts-of-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.sequential-limits" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.dependent-function-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.idempotent-maps" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.univalence" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.mere-equivalences" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.weakly-constant-maps" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation-core.propositions" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "set-theory.cantor-space" [arrowhead=none color="#3C3C0A10"]
-	"literature.idempotents-in-intensional-type-theory" -> "foundation.sections" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.2210153190082829 shape=circle style=filled width=0.2210153190082829]
-	"literature.introduction-to-homotopy-type-theory" -> "lists.concatenation-lists" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.triangular-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.raising-universe-levels" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.euclidean-division-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.absolute-value-integers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.collatz-conjecture" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.torsorial-type-families" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.bezouts-lemma-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.logical-operations-booleans" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "logic.irrefutable-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.fibonacci-sequence" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.goldbach-conjecture" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.booleans" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.equality-integers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "lists.reversing-lists" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.factorials" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.split-surjective-maps" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.prime-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "lists.flattening-lists" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.empty-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.minimum-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.finitary-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.logical-equivalences" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.contractible-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.double-negation" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.decidable-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.decidable-equality" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.negation" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.integers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.upper-bounds-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "lists.functoriality-lists" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "logic.double-negation-elimination" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.twin-prime-conjecture" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "lists.lists" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "univalent-combinatorics.classical-finite-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.equality-coproduct-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.well-ordering-principle-standard-finite-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.lower-bounds-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.divisibility-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.binary-relations" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.greatest-common-divisor-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.infinitude-of-primes" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "reflection.boolean-reflection" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.proper-divisors-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.sieve-of-eratosthenes" [arrowhead=none color="#3C3C0A10"]
-	"literature.introduction-to-homotopy-type-theory" -> "elementary-number-theory.cofibonacci" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
-	"literature.oeis" -> "elementary-number-theory.fibonacci-sequence" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.eulers-totient-function" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.catalan-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.factorials" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "univalent-combinatorics.main-classes-of-latin-squares" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.infinitude-of-primes" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.sylvesters-sequence" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.euclid-mullin-sequence" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.bell-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.kolakoski-sequence" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.fermat-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.collatz-bijection" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "finite-group-theory.finite-semigroups" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.pisano-periods" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "finite-group-theory.finite-groups" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.ackermann-function" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "elementary-number-theory.cofibonacci" [arrowhead=none color="#3C3C0A10"]
-	"literature.oeis" -> "finite-group-theory.finite-monoids" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.08829760823402076 shape=circle style=filled width=0.08829760823402076]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.connected-maps" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.fibers-of-maps" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.connected-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.functoriality-sequential-colimits" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.truncated-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.sequential-colimits" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.total-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.univalence" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.truncations" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "foundation.truncated-maps" [arrowhead=none color="#3C3C0A10"]
-	"literature.sequential-colimits-in-homotopy-type-theory" -> "synthetic-homotopy-theory.shifts-sequential-diagrams" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" [label="" color="#FFFFFF00" fillcolor="#3C3C0A" height=0.06529998061608358 shape=circle style=filled width=0.06529998061608358]
-	"literature.wikipedia-list-of-theorems" -> "group-theory.cayleys-theorem" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "order-theory.knaster-tarski-fixed-point-theorem" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "domain-theory.kleenes-fixed-point-theorem-omega-complete-posets" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.binomial-theorem-integers" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.bezouts-lemma-integers" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "foundation.cantor-schroder-bernstein-escardo" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "domain-theory.kleenes-fixed-point-theorem-posets" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "foundation.lawveres-fixed-point-theorem" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.infinitude-of-primes" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "category-theory.yoneda-lemma-precategories" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "category-theory.yoneda-lemma-categories" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "foundation.fundamental-theorem-of-equivalence-relations" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.binomial-theorem-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "ring-theory.binomial-theorem-semirings" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "ring-theory.binomial-theorem-rings" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "foundation.diaconescus-theorem" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "foundation.cantors-theorem" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "elementary-number-theory.bezouts-lemma-natural-numbers" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "commutative-algebra.binomial-theorem-commutative-semirings" [arrowhead=none color="#3C3C0A10"]
-	"literature.wikipedia-list-of-theorems" -> "commutative-algebra.binomial-theorem-commutative-rings" [arrowhead=none color="#3C3C0A10"]
-	"logic.complements-de-morgan-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.0504812833271727 shape=circle style=filled width=0.0504812833271727]
-	"logic.complements-de-morgan-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "logic.complements-decidable-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "logic.de-morgan-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "foundation.involutions" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "foundation.unions-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "foundation.powersets" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "logic.de-morgan-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "foundation.postcomposition-functions" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-de-morgan-subtypes" -> "foundation.complements-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
-	"logic.complements-decidable-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" -> "foundation.involutions" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" -> "foundation.unions-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" -> "foundation.evaluation-functions" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" -> "foundation.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-decidable-subtypes" -> "foundation.complements-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-double-negation-stable-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05 shape=circle style=filled width=0.05]
-	"logic.complements-double-negation-stable-subtypes" -> "foundation.postcomposition-functions" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-double-negation-stable-subtypes" -> "logic.double-negation-stable-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-double-negation-stable-subtypes" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-double-negation-stable-subtypes" -> "foundation.involutions" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-double-negation-stable-subtypes" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-double-negation-stable-subtypes" -> "foundation.unions-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-double-negation-stable-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-double-negation-stable-subtypes" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.complements-double-negation-stable-subtypes" -> "foundation.powersets" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.13059996123216716 shape=circle style=filled width=0.13059996123216716]
-	"logic.de-morgan-embeddings" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.universal-property-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.retracts-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.homotopy-induction" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.propositional-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation-core.coproduct-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "logic.de-morgan-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation-core.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "logic.de-morgan-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "logic.de-morgan-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.decidable-embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation-core.injective-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-embeddings" -> "foundation.decidable-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09248462695884874 shape=circle style=filled width=0.09248462695884874]
-	"logic.de-morgan-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.universal-property-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.existential-quantification" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.injective-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.decidable-equality" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "logic.de-morgans-law" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.retractions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "logic.de-morgan-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.decidable-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-maps" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09410728805605297 shape=circle style=filled width=0.09410728805605297]
-	"logic.de-morgan-propositions" -> "foundation-core.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.conjunction" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.contractible-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.disjunction" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.evaluation-functions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.irrefutable-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "logic.de-morgan-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "logic.de-morgans-law" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-propositions" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09180005332100453 shape=circle style=filled width=0.09180005332100453]
-	"logic.de-morgan-subtypes" -> "foundation-core.truncation-levels" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation-core.truncated-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation.1-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "logic.de-morgan-embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation-core.embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "logic.de-morgan-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "logic.de-morgan-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "logic.de-morgan-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation-core.injective-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation.structured-type-duality" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-subtypes" -> "foundation.propositional-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.10808369806023065 shape=circle style=filled width=0.10808369806023065]
-	"logic.de-morgan-types" -> "logic.irrefutable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation.truncation-levels" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation-core.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation.contractible-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation.disjunction" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation.truncations" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgan-types" -> "logic.propositionally-decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
-	"logic.de-morgans-law" -> "foundation-core.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" -> "foundation.conjunction" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" -> "foundation.disjunction" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" -> "foundation.evaluation-functions" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.de-morgans-law" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.dirk-gentlys-principle" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05 shape=circle style=filled width=0.05]
-	"logic.dirk-gentlys-principle" -> "foundation.disjunction" [arrowhead=none color="#A9CFCE10"]
-	"logic.dirk-gentlys-principle" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.dirk-gentlys-principle" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#A9CFCE10"]
-	"logic.dirk-gentlys-principle" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.11498345220469042 shape=circle style=filled width=0.11498345220469042]
-	"logic.double-negation-dense-maps" -> "logic.irrefutable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "logic.double-negation-stable-embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation-core.truncation-levels" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.subtype-identity-principle" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.connected-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation-core.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation-core.sections" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.split-surjective-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.surjective-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.univalence" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-maps" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
-	"logic.double-negation-dense-subtypes" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-subtypes" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-subtypes" -> "logic.double-negation-dense-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-subtypes" -> "foundation-core.subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-subtypes" -> "foundation.full-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-dense-subtypes" -> "foundation.complements-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
-	"logic.double-negation-eliminating-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation.injective-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation.hilbert-epsilon-operators-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation.decidable-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-eliminating-maps" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.08656611449234101 shape=circle style=filled width=0.08656611449234101]
-	"logic.double-negation-elimination" -> "foundation-core.contractible-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.evaluation-functions" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.irrefutable-equality" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.mere-equality" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-elimination" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.136642424703178 shape=circle style=filled width=0.136642424703178]
-	"logic.double-negation-stable-embeddings" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.universal-property-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation-core.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.retracts-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.decidable-embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.homotopy-induction" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation-core.injective-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-embeddings" -> "foundation.propositional-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09234811820996562 shape=circle style=filled width=0.09234811820996562]
-	"logic.double-negation-stable-subtypes" -> "foundation-core.transport-along-identifications" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "logic.double-negation-stable-embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation-core.truncation-levels" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation-core.truncated-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation.1-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation-core.embeddings" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation-core.injective-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation.structured-type-duality" [arrowhead=none color="#A9CFCE10"]
-	"logic.double-negation-stable-subtypes" -> "foundation.propositional-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.functoriality-existential-quantification" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
-	"logic.functoriality-existential-quantification" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.functoriality-existential-quantification" -> "foundation.existential-quantification" [arrowhead=none color="#A9CFCE10"]
-	"logic.irrefutable-types" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"logic.irrefutable-types" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.irrefutable-types" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.irrefutable-types" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.irrefutable-types" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
-	"logic.irrefutable-types" -> "foundation.contractible-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.irrefutable-types" -> "foundation.subuniverses" [arrowhead=none color="#A9CFCE10"]
-	"logic.irrefutable-types" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.irrefutable-types" -> "foundation.inhabited-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovian-types" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05 shape=circle style=filled width=0.05]
-	"logic.markovian-types" -> "foundation.decidable-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovian-types" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovian-types" -> "foundation.existential-quantification" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovian-types" -> "foundation.booleans" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovian-types" -> "foundation.universal-quantification" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovian-types" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.05 shape=circle style=filled width=0.05]
-	"logic.markovs-principle" -> "foundation.decidable-subtypes" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" -> "logic.markovian-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" -> "foundation.existential-quantification" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" -> "foundation.booleans" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" -> "foundation.universal-quantification" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" -> "foundation-core.sets" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" -> "foundation.disjunction" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.markovs-principle" -> "foundation.inhabited-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.08314669315133152 shape=circle style=filled width=0.08314669315133152]
-	"logic.propositional-double-negation-elimination" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "foundation.double-negation-dense-equality" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "foundation.double-negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "foundation.irrefutable-equality" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "logic.double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "foundation.mere-equality" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositional-double-negation-elimination" -> "logic.propositionally-decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-maps" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
-	"logic.propositionally-decidable-maps" -> "foundation.double-negation-dense-equality-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-maps" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-maps" -> "foundation-core.injective-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-maps" -> "foundation.decidable-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-maps" -> "foundation.decidable-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-maps" -> "logic.propositionally-decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-maps" -> "foundation-core.iterating-functions" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-types" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
-	"logic.propositionally-decidable-types" -> "foundation-core.decidable-propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-types" -> "foundation.logical-equivalences" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-types" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-types" -> "foundation.decidable-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-types" -> "foundation.negation" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-types" -> "foundation.retracts-of-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-types" -> "foundation-core.propositions" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-types" -> "foundation.empty-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-decidable-types" -> "foundation.coinhabited-pairs-of-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-double-negation-eliminating-maps" [label="" color="#FFFFFF00" fillcolor="#A9CFCE" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"logic.propositionally-double-negation-eliminating-maps" -> "logic.double-negation-eliminating-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-double-negation-eliminating-maps" -> "foundation-core.homotopies" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-double-negation-eliminating-maps" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-double-negation-eliminating-maps" -> "logic.propositional-double-negation-elimination" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-double-negation-eliminating-maps" -> "logic.propositionally-decidable-maps" [arrowhead=none color="#A9CFCE10"]
-	"logic.propositionally-double-negation-eliminating-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#A9CFCE10"]
-	"metric-spaces.approximations-located-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.approximations-located-metric-spaces" -> "metric-spaces.approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-located-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-located-metric-spaces" -> "foundation.unions-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-located-metric-spaces" -> "metric-spaces.located-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-located-metric-spaces" -> "foundation.full-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-located-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-located-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.07830199672637511 shape=circle style=filled width=0.07830199672637511]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.images-isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "foundation.unions-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "foundation.full-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.images-short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "foundation.images-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.images-uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.approximations-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.11476380835140088 shape=circle style=filled width=0.11476380835140088]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.indexed-sums-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.equivalence-classes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.set-quotients" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.elements-at-bounded-distance-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.contractible-maps" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.bounded-distance-decompositions-of-metric-spaces" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "foundation.conjunction" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "foundation.evaluation-functions" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cartesian-products-metric-spaces" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-isometries" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.category-of-metric-spaces-and-isometries" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-isometries" -> "metric-spaces.precategory-of-metric-spaces-and-isometries" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-isometries" -> "category-theory.categories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-isometries" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-isometries" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-isometries" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-isometries" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-isometries" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-isometries" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-short-functions" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "category-theory.categories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "metric-spaces.precategory-of-metric-spaces-and-short-functions" [arrowhead=none color="#923E8210"]
-	"metric-spaces.category-of-metric-spaces-and-short-functions" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"metric-spaces.cauchy-approximations-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-approximations-metric-spaces" -> "foundation.constant-maps" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-approximations-metric-spaces" -> "metric-spaces.cauchy-approximations-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-approximations-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
-	"metric-spaces.cauchy-approximations-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-approximations-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-approximations-pseudometric-spaces" -> "metric-spaces.short-functions-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-complete-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
-	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "metric-spaces.cauchy-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-complete-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.12855540770864293 shape=circle style=filled width=0.12855540770864293]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.limits-of-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.archimedean-property-positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.unit-fractions-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "metric-spaces.convergent-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.cauchy-sequences-metric-spaces" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-located-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.closed-subsets-located-metric-spaces" -> "metric-spaces.closed-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-located-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-located-metric-spaces" -> "metric-spaces.located-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08435178051687288 shape=circle style=filled width=0.08435178051687288]
-	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.closure-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.intersections-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.discrete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.dependent-products-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.open-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.dense-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.disjunction" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "metric-spaces.dependent-products-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.complements-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closed-subsets-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
-	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.intersections-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.empty-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.closure-subsets-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.compact-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.compact-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.compact-metric-spaces" -> "metric-spaces.totally-bounded-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.compact-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.compact-metric-spaces" -> "foundation.conjunction" [arrowhead=none color="#923E8210"]
-	"metric-spaces.complete-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
-	"metric-spaces.complete-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.complete-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.complete-metric-spaces" -> "foundation.retractions" [arrowhead=none color="#923E8210"]
-	"metric-spaces.complete-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.complete-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.complete-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.complete-metric-spaces" -> "foundation.sections" [arrowhead=none color="#923E8210"]
-	"metric-spaces.continuous-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.continuous-functions-metric-spaces" -> "metric-spaces.limits-of-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.continuous-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.continuous-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.continuous-functions-metric-spaces" -> "foundation.inhabited-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.continuous-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.continuous-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.convergent-cauchy-approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"metric-spaces.convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.convergent-cauchy-approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.convergent-sequences-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
-	"metric-spaces.convergent-sequences-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.convergent-sequences-metric-spaces" -> "metric-spaces.limits-of-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.convergent-sequences-metric-spaces" -> "metric-spaces.sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.convergent-sequences-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.convergent-sequences-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dense-subsets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.dense-subsets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dense-subsets-metric-spaces" -> "metric-spaces.closure-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dense-subsets-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dense-subsets-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dense-subsets-metric-spaces" -> "foundation.full-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dense-subsets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dense-subsets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "foundation.evaluation-functions" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.dependent-products-metric-spaces" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "foundation.propositional-extensionality" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.similarity-of-elements-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.locally-constant-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
-	"metric-spaces.discrete-metric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "order-theory.preorders" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "real-numbers.inequality-upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.negation" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.elements-at-bounded-distance-metric-spaces" -> "real-numbers.minimum-upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08612780223548151 shape=circle style=filled width=0.08612780223548151]
-	"metric-spaces.equality-of-metric-spaces" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.equality-of-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "foundation.retractions" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "foundation.sections" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
-	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-pseudometric-spaces" -> "metric-spaces.functions-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-pseudometric-spaces" -> "metric-spaces.isometries-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
-	"metric-spaces.equality-of-pseudometric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.extensionality-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
-	"metric-spaces.extensionality-pseudometric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.extensionality-pseudometric-spaces" -> "metric-spaces.similarity-of-elements-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.extensionality-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.extensionality-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.extensionality-pseudometric-spaces" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functions-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.functions-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "metric-spaces.category-of-metric-spaces-and-isometries" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "foundation.category-of-sets" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.maps-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.conservative-functors-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "metric-spaces.precategory-of-metric-spaces-and-isometries" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.functors-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "foundation.isomorphisms-of-sets" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-set-functions-isometry-metric-spaces" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.faithful-functors-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.split-essentially-surjective-functors-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.maps-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.conservative-functors-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "metric-spaces.precategory-of-metric-spaces-and-isometries" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.functors-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.functor-category-short-isometry-metric-spaces" -> "metric-spaces.precategory-of-metric-spaces-and-short-functions" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-isometries-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.images-isometries-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-isometries-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-isometries-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-isometries-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-isometries-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-isometries-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.images-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-short-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.images-short-functions-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-short-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-short-functions-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-short-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-short-functions-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "metric-spaces.uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.images-uniformly-continuous-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09221140737526 shape=circle style=filled width=0.09221140737526]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.discrete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "foundation.evaluation-functions" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.similarity-of-elements-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.locally-constant-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.indexed-sums-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.interior-subsets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.interior-subsets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.unions-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
-	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.full-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.interior-subsets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.empty-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.interior-subsets-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.interior-subsets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09983164971226559 shape=circle style=filled width=0.09983164971226559]
-	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "foundation.fibers-of-maps" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "foundation.embeddings" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "foundation.injective-maps" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.isometries-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09804652094354867 shape=circle style=filled width=0.09804652094354867]
-	"metric-spaces.isometries-pseudometric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-pseudometric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-pseudometric-spaces" -> "metric-spaces.functions-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-pseudometric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-pseudometric-spaces" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
-	"metric-spaces.isometries-pseudometric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-cauchy-approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
-	"metric-spaces.limits-of-cauchy-approximations-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-cauchy-approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-cauchy-approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-cauchy-approximations-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" -> "metric-spaces.similarity-of-elements-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-cauchy-approximations-pseudometric-spaces" -> "metric-spaces.cauchy-approximations-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.limits-of-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-functions-metric-spaces" -> "foundation.inhabited-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-sequences-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08450120805741372 shape=circle style=filled width=0.08450120805741372]
-	"metric-spaces.limits-of-sequences-metric-spaces" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-sequences-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-sequences-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-sequences-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-sequences-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-sequences-metric-spaces" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-sequences-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-sequences-metric-spaces" -> "metric-spaces.sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-sequences-metric-spaces" -> "foundation.inhabited-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.limits-of-sequences-metric-spaces" -> "foundation.inhabited-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.1026970198232252 shape=circle style=filled width=0.1026970198232252]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.elements-at-bounded-distance-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "elementary-number-theory.multiplicative-group-of-positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.inhabited-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "foundation.inhabited-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.lipschitz-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.locally-constant-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.locally-constant-functions-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.locally-constant-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.locally-constant-functions-metric-spaces" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#923E8210"]
-	"metric-spaces.locally-constant-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.locally-constant-functions-metric-spaces" -> "metric-spaces.elements-at-bounded-distance-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.locally-constant-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.locally-constant-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.locally-constant-functions-metric-spaces" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.067391628732453 shape=circle style=filled width=0.067391628732453]
-	"metric-spaces.located-metric-spaces" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "metric-spaces.elements-at-bounded-distance-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "real-numbers.real-numbers-from-upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "foundation.disjunction" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "foundation.negation" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "foundation.functoriality-disjunction" [arrowhead=none color="#923E8210"]
-	"metric-spaces.located-metric-spaces" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-complete-metric-spaces" -> "metric-spaces.dependent-products-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
-	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "foundation.involutions" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.dependent-products-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
-	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.metric-space-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-cauchy-approximations-metric-spaces" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-sequences-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.metric-space-of-convergent-sequences-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-sequences-metric-spaces" -> "metric-spaces.convergent-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-sequences-metric-spaces" -> "metric-spaces.sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-convergent-sequences-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
-	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.dependent-products-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-isometries-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.metric-space-of-isometries-metric-spaces" -> "metric-spaces.metric-space-of-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-isometries-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-isometries-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-isometries-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-lipschitz-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.metric-space-of-lipschitz-functions-metric-spaces" -> "metric-spaces.lipschitz-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-lipschitz-functions-metric-spaces" -> "metric-spaces.metric-space-of-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-lipschitz-functions-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-lipschitz-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.10785000330451479 shape=circle style=filled width=0.10785000330451479]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.lipschitz-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "foundation.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.absolute-value-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.distance-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-rational-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-short-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.metric-space-of-short-functions-metric-spaces" -> "metric-spaces.metric-space-of-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-short-functions-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-short-functions-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-space-of-short-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09343460403558627 shape=circle style=filled width=0.09343460403558627]
-	"metric-spaces.metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "metric-spaces.similarity-of-elements-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.metric-spaces" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.monotonic-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.monotonic-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.monotonic-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.nets-located-metric-spaces" -> "metric-spaces.approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "univalent-combinatorics.finite-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "metric-spaces.located-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "univalent-combinatorics.finitely-enumerable-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "univalent-combinatorics.finitely-enumerable-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "foundation.surjective-maps" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "metric-spaces.nets-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-located-metric-spaces" -> "foundation.singleton-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.images-isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.images-short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "univalent-combinatorics.finitely-enumerable-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "univalent-combinatorics.finitely-enumerable-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "foundation.images" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.nets-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.unions-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.located-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.intersections-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.discrete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.open-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.cartesian-products-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.interior-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.cartesian-products-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "elementary-number-theory.minimum-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-located-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08405212848450323 shape=circle style=filled width=0.08405212848450323]
-	"metric-spaces.open-subsets-metric-spaces" -> "foundation.unions-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "foundation.intersections-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "foundation.raising-universe-levels" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "metric-spaces.discrete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "metric-spaces.cartesian-products-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "metric-spaces.interior-subsets-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "foundation.cartesian-products-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "metric-spaces.subspaces-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "elementary-number-theory.minimum-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.open-subsets-metric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.poset-of-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
-	"metric-spaces.poset-of-rational-neighborhood-relations" -> "order-theory.preorders" [arrowhead=none color="#923E8210"]
-	"metric-spaces.poset-of-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.poset-of-rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.poset-of-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.poset-of-rational-neighborhood-relations" -> "order-theory.posets" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-functions" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.precategory-of-metric-spaces-and-functions" -> "category-theory.precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-functions" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-functions" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "category-theory.precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-isometries" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.contractible-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.binary-transport" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.precategory-of-metric-spaces-and-isometries" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "category-theory.precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#923E8210"]
-	"metric-spaces.precategory-of-metric-spaces-and-short-functions" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.preimages-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
-	"metric-spaces.preimages-rational-neighborhood-relations" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.preimages-rational-neighborhood-relations" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.preimages-rational-neighborhood-relations" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.preimages-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.preimages-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.preimages-rational-neighborhood-relations" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.preimages-rational-neighborhood-relations" -> "foundation.injective-maps" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08568724792830806 shape=circle style=filled width=0.08568724792830806]
-	"metric-spaces.pseudometric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "foundation.propositional-extensionality" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "foundation.negation" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.pseudometric-spaces" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
-	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.metric-space-of-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.rational-cauchy-approximations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "foundation.retractions" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.absolute-value-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.distance-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "foundation.sections" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-approximations-of-zero" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"metric-spaces.rational-cauchy-approximations" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.metric-space-of-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "elementary-number-theory.absolute-value-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "real-numbers.cauchy-completeness-dedekind-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "elementary-number-theory.distance-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-cauchy-approximations" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09302865886865141 shape=circle style=filled width=0.09302865886865141]
-	"metric-spaces.rational-neighborhood-relations" -> "foundation.propositional-extensionality" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" -> "foundation.negation" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" -> "foundation.empty-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-neighborhood-relations" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.07862356685452848 shape=circle style=filled width=0.07862356685452848]
-	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.metric-space-of-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.nonnegative-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.rational-cauchy-approximations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.rational-approximations-of-zero" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "foundation.inhabited-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.limits-of-sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "lists.sequences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.unit-fractions-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.absolute-value-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "metric-spaces.sequences-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.distance-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.rational-sequences-approximating-zero" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.reflexive-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.reflexive-rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.reflexive-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.reflexive-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.propositional-extensionality" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "metric-spaces.poset-of-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.univalence" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "foundation.torsorial-type-families" [arrowhead=none color="#923E8210"]
-	"metric-spaces.saturated-rational-neighborhood-relations" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.sequences-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.sequences-metric-spaces" -> "metric-spaces.dependent-products-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.sequences-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09450860027347674 shape=circle style=filled width=0.09450860027347674]
-	"metric-spaces.short-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-metric-spaces" -> "foundation.embeddings" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-metric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.poset-of-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.short-functions-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-metric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.09207449355456987 shape=circle style=filled width=0.09207449355456987]
-	"metric-spaces.short-functions-pseudometric-spaces" -> "metric-spaces.functions-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-pseudometric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-pseudometric-spaces" -> "foundation.embeddings" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-pseudometric-spaces" -> "lists.sequences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-pseudometric-spaces" -> "metric-spaces.poset-of-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-pseudometric-spaces" -> "metric-spaces.isometries-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.short-functions-pseudometric-spaces" -> "metric-spaces.preimages-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.similarity-of-elements-pseudometric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
-	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.similarity-of-elements-pseudometric-spaces" -> "foundation.equivalence-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "foundation.full-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "foundation.empty-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.subspaces-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.symmetric-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.symmetric-rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.symmetric-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.symmetric-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.0668276721338242 shape=circle style=filled width=0.0668276721338242]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.images-isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.images-short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.equality-of-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.images-uniformly-continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.images-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.nets-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "foundation.inhabited-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.totally-bounded-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.triangular-rational-neighborhood-relations" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.05 shape=circle style=filled width=0.05]
-	"metric-spaces.triangular-rational-neighborhood-relations" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.triangular-rational-neighborhood-relations" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.triangular-rational-neighborhood-relations" -> "foundation.binary-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.triangular-rational-neighborhood-relations" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.triangular-rational-neighborhood-relations" -> "metric-spaces.monotonic-rational-neighborhood-relations" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" [label="" color="#FFFFFF00" fillcolor="#923E82" height=0.08284268228643028 shape=circle style=filled width=0.08284268228643028]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "foundation.logical-equivalences" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "foundation.existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "metric-spaces.continuous-functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "metric-spaces.metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "foundation.inhabited-subtypes" [arrowhead=none color="#923E8210"]
-	"metric-spaces.uniformly-continuous-functions-metric-spaces" -> "metric-spaces.functions-metric-spaces" [arrowhead=none color="#923E8210"]
-	"modal-type-theory.action-on-homotopies-flat-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
-	"modal-type-theory.action-on-homotopies-flat-modality" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.action-on-homotopies-flat-modality" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.action-on-homotopies-flat-modality" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.action-on-identifications-crisp-functions" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
-	"modal-type-theory.action-on-identifications-crisp-functions" -> "modal-type-theory.crisp-identity-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.action-on-identifications-flat-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
-	"modal-type-theory.action-on-identifications-flat-modality" -> "modal-type-theory.action-on-identifications-crisp-functions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.action-on-identifications-flat-modality" -> "modal-type-theory.crisp-identity-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.action-on-identifications-flat-modality" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"modal-type-theory.crisp-cartesian-product-types" -> "foundation.inhabited-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-cartesian-product-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-cartesian-product-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-cartesian-product-types" -> "modal-type-theory.flat-discrete-crisp-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-cartesian-product-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-cartesian-product-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-coproduct-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"modal-type-theory.crisp-coproduct-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-coproduct-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-coproduct-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-coproduct-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-coproduct-types" -> "modal-type-theory.flat-discrete-crisp-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
-	"modal-type-theory.crisp-dependent-function-types" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-function-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-function-types" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-function-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-function-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
-	"modal-type-theory.crisp-dependent-pair-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-pair-types" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-pair-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-pair-types" -> "modal-type-theory.flat-discrete-crisp-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-pair-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-dependent-pair-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-function-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
-	"modal-type-theory.crisp-function-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-function-types" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-function-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-function-types" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-function-types" -> "modal-type-theory.crisp-dependent-function-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-function-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-function-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-identity-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.067391628732453 shape=circle style=filled width=0.067391628732453]
-	"modal-type-theory.crisp-identity-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-identity-types" -> "foundation.retracts-of-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-identity-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-identity-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-identity-types" -> "foundation.injective-maps" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-law-of-excluded-middle" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
-	"modal-type-theory.crisp-law-of-excluded-middle" -> "foundation.decidable-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-law-of-excluded-middle" -> "foundation-core.propositions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-law-of-excluded-middle" -> "foundation-core.decidable-propositions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
-	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "foundation.pullbacks" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "foundation.morphisms-cospan-diagrams" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "foundation.functoriality-pullbacks" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.flat-discrete-crisp-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.crisp-identity-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "foundation.standard-pullbacks" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.crisp-dependent-pair-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-pullbacks" -> "modal-type-theory.action-on-identifications-crisp-functions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.crisp-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
-	"modal-type-theory.dependent-universal-property-flat-discrete-crisp-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
-	"modal-type-theory.dependent-universal-property-flat-discrete-crisp-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-discrete-crisp-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.0911103361631442 shape=circle style=filled width=0.0911103361631442]
-	"modal-type-theory.flat-discrete-crisp-types" -> "modal-type-theory.action-on-homotopies-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-discrete-crisp-types" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-discrete-crisp-types" -> "foundation.embeddings" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-discrete-crisp-types" -> "foundation.booleans" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-discrete-crisp-types" -> "modal-type-theory.crisp-identity-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-discrete-crisp-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-discrete-crisp-types" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-discrete-crisp-types" -> "foundation.empty-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-discrete-crisp-types" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
-	"modal-type-theory.flat-modality" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-modality" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-sharp-adjunction" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
-	"modal-type-theory.flat-sharp-adjunction" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-sharp-adjunction" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-sharp-adjunction" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-sharp-adjunction" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-sharp-adjunction" -> "modal-type-theory.sharp-codiscrete-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-sharp-adjunction" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.flat-sharp-adjunction" -> "modal-type-theory.sharp-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.functoriality-flat-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.07085919892526085 shape=circle style=filled width=0.07085919892526085]
-	"modal-type-theory.functoriality-flat-modality" -> "modal-type-theory.action-on-identifications-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.functoriality-flat-modality" -> "foundation.retractions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.functoriality-flat-modality" -> "foundation.retracts-of-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.functoriality-flat-modality" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.functoriality-flat-modality" -> "foundation.sections" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.functoriality-sharp-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
-	"modal-type-theory.functoriality-sharp-modality" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.functoriality-sharp-modality" -> "orthogonal-factorization-systems.locally-small-modal-operators" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.functoriality-sharp-modality" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.functoriality-sharp-modality" -> "foundation.locally-small-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.functoriality-sharp-modality" -> "modal-type-theory.sharp-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-codiscrete-maps" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.05 shape=circle style=filled width=0.05]
-	"modal-type-theory.sharp-codiscrete-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-codiscrete-maps" -> "modal-type-theory.sharp-codiscrete-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-codiscrete-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
-	"modal-type-theory.sharp-codiscrete-types" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-codiscrete-types" -> "orthogonal-factorization-systems.higher-modalities" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-codiscrete-types" -> "foundation.embeddings" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-codiscrete-types" -> "foundation.transport-along-equivalences" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-codiscrete-types" -> "modal-type-theory.sharp-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-modality" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.10146115026262832 shape=circle style=filled width=0.10146115026262832]
-	"modal-type-theory.sharp-modality" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-modality" -> "orthogonal-factorization-systems.locally-small-modal-operators" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-modality" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.sharp-modality" -> "foundation.locally-small-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.transport-along-crisp-identifications" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"modal-type-theory.transport-along-crisp-identifications" -> "modal-type-theory.crisp-identity-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.universal-property-flat-discrete-crisp-types" [label="" color="#FFFFFF00" fillcolor="#E45F85" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "modal-type-theory.crisp-function-types" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "modal-type-theory.functoriality-flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "modal-type-theory.flat-modality" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "modal-type-theory.action-on-identifications-crisp-functions" [arrowhead=none color="#E45F8510"]
-	"modal-type-theory.universal-property-flat-discrete-crisp-types" -> "modal-type-theory.flat-discrete-crisp-types" [arrowhead=none color="#E45F8510"]
-	"order-theory.accessible-elements-relations" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
-	"order-theory.accessible-elements-relations" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.accessible-elements-relations" -> "foundation-core.propositions" [arrowhead=none color="#533A2210"]
-	"order-theory.accessible-elements-relations" -> "foundation-core.negation" [arrowhead=none color="#533A2210"]
-	"order-theory.bottom-elements-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.bottom-elements-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.bottom-elements-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.bottom-elements-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.bottom-elements-posets" -> "order-theory.bottom-elements-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.bottom-elements-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.bottom-elements-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.bottom-elements-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"order-theory.chains-posets" -> "order-theory.chains-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-posets" -> "foundation.existential-quantification" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-posets" -> "foundation.disjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-posets" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-posets" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-posets" -> "foundation.images" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
-	"order-theory.chains-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-preorders" -> "order-theory.total-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.chains-preorders" -> "order-theory.subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.10749850860545447 shape=circle style=filled width=0.10749850860545447]
-	"order-theory.closure-operators-large-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "order-theory.closure-operators-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "order-theory.large-meet-subsemilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-locales" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07226947050238228 shape=circle style=filled width=0.07226947050238228]
-	"order-theory.closure-operators-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-posets" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-posets" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.closure-operators-large-posets" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.commuting-squares-of-galois-connections-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"order-theory.commuting-squares-of-galois-connections-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.commuting-squares-of-galois-connections-large-posets" -> "order-theory.commuting-squares-of-order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.commuting-squares-of-galois-connections-large-posets" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.commuting-squares-of-order-preserving-maps-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.commuting-squares-of-order-preserving-maps-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.commuting-squares-of-order-preserving-maps-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.commuting-squares-of-order-preserving-maps-large-posets" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#533A2210"]
-	"order-theory.commuting-squares-of-order-preserving-maps-large-posets" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.coverings-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.coverings-locales" -> "order-theory.locales" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
-	"order-theory.decidable-posets" -> "order-theory.decidable-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-posets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-posets" -> "foundation.decidable-propositions" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.decidable-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-preorders" -> "foundation.decidable-propositions" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-subposets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.decidable-subposets" -> "foundation.decidable-subtypes" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-subposets" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-subposets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-subposets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-subpreorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.decidable-subpreorders" -> "foundation.decidable-subtypes" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-subpreorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-subpreorders" -> "order-theory.subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-subpreorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.1234491685859344 shape=circle style=filled width=0.1234491685859344]
-	"order-theory.decidable-total-orders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "order-theory.decidable-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "order-theory.decidable-total-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "foundation.decidable-propositions" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-orders" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
-	"order-theory.decidable-total-preorders" -> "order-theory.decidable-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-preorders" -> "foundation.decidable-types" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-preorders" -> "order-theory.total-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-preorders" -> "foundation.decidable-propositions" [arrowhead=none color="#533A2210"]
-	"order-theory.decidable-total-preorders" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
-	"order-theory.deflationary-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"order-theory.deflationary-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.deflationary-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.deflationary-maps-posets" -> "order-theory.deflationary-maps-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.deflationary-maps-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
-	"order-theory.deflationary-maps-preorders" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.deflationary-maps-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
-	"order-theory.dependent-products-large-frames" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" -> "order-theory.dependent-products-large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" -> "order-theory.dependent-products-large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-frames" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-inflattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.059007775570652274 shape=circle style=filled width=0.059007775570652274]
-	"order-theory.dependent-products-large-inflattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-inflattices" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-inflattices" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-inflattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-inflattices" -> "order-theory.large-inflattices" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0629389547650211 shape=circle style=filled width=0.0629389547650211]
-	"order-theory.dependent-products-large-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-locales" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-locales" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-locales" -> "order-theory.dependent-products-large-frames" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06606824211104302 shape=circle style=filled width=0.06606824211104302]
-	"order-theory.dependent-products-large-meet-semilattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-meet-semilattices" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-meet-semilattices" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-meet-semilattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-meet-semilattices" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-meet-semilattices" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.dependent-products-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-posets" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-posets" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-posets" -> "order-theory.dependent-products-large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.dependent-products-large-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-preorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
-	"order-theory.dependent-products-large-suplattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-suplattices" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-suplattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-suplattices" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.dependent-products-large-suplattices" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.distributive-lattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0606940513737671 shape=circle style=filled width=0.0606940513737671]
-	"order-theory.distributive-lattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.distributive-lattices" -> "order-theory.lattices" [arrowhead=none color="#533A2210"]
-	"order-theory.distributive-lattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.distributive-lattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.distributive-lattices" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-coverings-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.finite-coverings-locales" -> "order-theory.locales" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-coverings-locales" -> "order-theory.coverings-locales" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-coverings-locales" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.finite-posets" -> "order-theory.finite-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-posets" -> "foundation.decidable-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-posets" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07797910051895961 shape=circle style=filled width=0.07797910051895961]
-	"order-theory.finite-preorders" -> "order-theory.decidable-subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "order-theory.decidable-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "foundation.decidable-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "foundation.decidable-equality" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "foundation.decidable-propositions" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "foundation.mere-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-preorders" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.finite-total-orders" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-total-orders" -> "foundation.decidable-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-total-orders" -> "order-theory.finite-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-total-orders" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.finite-total-orders" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.14145108846852988 shape=circle style=filled width=0.14145108846852988]
-	"order-theory.finitely-graded-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "foundation.embeddings" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "foundation.injective-maps" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "order-theory.bottom-elements-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "order-theory.top-elements-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.finitely-graded-posets" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
-	"order-theory.frames" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08314669315133152 shape=circle style=filled width=0.08314669315133152]
-	"order-theory.frames" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.frames" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.frames" -> "order-theory.meet-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.frames" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.frames" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.frames" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.frames" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.12677669221435825 shape=circle style=filled width=0.12677669221435825]
-	"order-theory.galois-connections-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections-large-posets" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections-large-posets" -> "order-theory.principal-lower-sets-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections-large-posets" -> "order-theory.similarity-of-order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections-large-posets" -> "order-theory.principal-upper-sets-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.1175871811210872 shape=circle style=filled width=0.1175871811210872]
-	"order-theory.galois-connections" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections" -> "foundation.subtype-identity-principle" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.galois-connections" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.greatest-lower-bounds-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07484213832213174 shape=circle style=filled width=0.07484213832213174]
-	"order-theory.greatest-lower-bounds-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.greatest-lower-bounds-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.greatest-lower-bounds-large-posets" -> "order-theory.lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.greatest-lower-bounds-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.greatest-lower-bounds-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.greatest-lower-bounds-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.09397313647244782 shape=circle style=filled width=0.09397313647244782]
-	"order-theory.greatest-lower-bounds-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.greatest-lower-bounds-posets" -> "order-theory.lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.greatest-lower-bounds-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-frames" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.homomorphisms-frames" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-frames" -> "order-theory.homomorphisms-meet-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-frames" -> "order-theory.frames" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-frames" -> "order-theory.homomorphisms-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-frames" -> "order-theory.homomorphisms-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-large-frames" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.homomorphisms-large-frames" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-large-frames" -> "order-theory.homomorphisms-large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-large-frames" -> "order-theory.homomorphisms-large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.homomorphisms-large-locales" -> "order-theory.homomorphisms-large-frames" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-large-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-large-meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"order-theory.homomorphisms-large-meet-semilattices" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-large-meet-semilattices" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-large-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.homomorphisms-large-suplattices" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-large-suplattices" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06192863306205975 shape=circle style=filled width=0.06192863306205975]
-	"order-theory.homomorphisms-meet-semilattices" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-meet-semilattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-meet-semilattices" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-meet-semilattices" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-meet-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.homomorphisms-meet-suplattices" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-meet-suplattices" -> "order-theory.meet-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-meet-suplattices" -> "order-theory.homomorphisms-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-meet-suplattices" -> "order-theory.homomorphisms-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.homomorphisms-suplattices" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-suplattices" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.homomorphisms-suplattices" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.ideals-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.ideals-preorders" -> "order-theory.lower-types-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.ideals-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.ideals-preorders" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
-	"order-theory.incidence-algebras" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.incidence-algebras" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#533A2210"]
-	"order-theory.incidence-algebras" -> "order-theory.locally-finite-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.incidence-algebras" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.incidence-algebras" -> "order-theory.interval-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.incidence-algebras" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
-	"order-theory.incidence-algebras" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#533A2210"]
-	"order-theory.increasing-sequences-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
-	"order-theory.increasing-sequences-posets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#533A2210"]
-	"order-theory.increasing-sequences-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.increasing-sequences-posets" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.increasing-sequences-posets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#533A2210"]
-	"order-theory.increasing-sequences-posets" -> "lists.sequences" [arrowhead=none color="#533A2210"]
-	"order-theory.increasing-sequences-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.increasing-sequences-posets" -> "order-theory.sequences-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inflationary-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"order-theory.inflationary-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inflationary-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inflationary-maps-posets" -> "order-theory.inflationary-maps-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.inflationary-maps-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"order-theory.inflationary-maps-preorders" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.inflationary-maps-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.inflattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
-	"order-theory.inflattices" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inflattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.inflattices" -> "order-theory.lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inflattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.inflattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
-	"order-theory.inhabited-chains-posets" -> "foundation.disjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-posets" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-posets" -> "order-theory.chains-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-posets" -> "order-theory.total-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-posets" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-posets" -> "foundation.existential-quantification" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-posets" -> "domain-theory.directed-families-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-posets" -> "foundation.inhabited-subtypes" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-posets" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
-	"order-theory.inhabited-chains-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-preorders" -> "order-theory.chains-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-preorders" -> "order-theory.subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-preorders" -> "order-theory.total-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-chains-preorders" -> "foundation.inhabited-subtypes" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-finite-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.inhabited-finite-total-orders" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-finite-total-orders" -> "order-theory.finite-total-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-finite-total-orders" -> "order-theory.finite-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-finite-total-orders" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-finite-total-orders" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.inhabited-finite-total-orders" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
-	"order-theory.interval-subposets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.interval-subposets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.interval-subposets" -> "order-theory.subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.interval-subposets" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
-	"order-theory.interval-subposets" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08829760823402076 shape=circle style=filled width=0.08829760823402076]
-	"order-theory.join-preserving-maps-posets" -> "foundation.small-types" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "foundation.subtype-identity-principle" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "foundation.booleans" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "foundation.evaluation-functions" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "foundation.homotopy-induction" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
-	"order-theory.join-preserving-maps-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.join-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.12992201840440357 shape=circle style=filled width=0.12992201840440357]
-	"order-theory.join-semilattices" -> "group-theory.commutative-semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.join-semilattices" -> "group-theory.semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.join-semilattices" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.join-semilattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.join-semilattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.join-semilattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.join-semilattices" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.join-semilattices" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0832982825080884 shape=circle style=filled width=0.0832982825080884]
-	"order-theory.joins-finite-families-join-semilattices" -> "group-theory.commutative-semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "group-theory.sums-of-finite-families-of-elements-commutative-semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "foundation.univalence" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "lists.finite-sequences" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
-	"order-theory.joins-finite-families-join-semilattices" -> "univalent-combinatorics.counting" [arrowhead=none color="#533A2210"]
-	"order-theory.knaster-tarski-fixed-point-theorem" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07121438510526466 shape=circle style=filled width=0.07121438510526466]
-	"order-theory.knaster-tarski-fixed-point-theorem" -> "foundation.fixed-points-endofunctions" [arrowhead=none color="#533A2210"]
-	"order-theory.knaster-tarski-fixed-point-theorem" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.knaster-tarski-fixed-point-theorem" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.knaster-tarski-fixed-point-theorem" -> "order-theory.inflattices" [arrowhead=none color="#533A2210"]
-	"order-theory.knaster-tarski-fixed-point-theorem" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.knaster-tarski-fixed-point-theorem" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
-	"order-theory.large-frames" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-frames" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-inflattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07716594899155892 shape=circle style=filled width=0.07716594899155892]
-	"order-theory.large-inflattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-inflattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.large-inflattices" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-inflattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-inflattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-inflattices" -> "order-theory.inflattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-inflattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-inflattices" -> "order-theory.lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-join-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
-	"order-theory.large-join-semilattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-join-semilattices" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-join-semilattices" -> "order-theory.bottom-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-join-semilattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-join-semilattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-join-semilattices" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-join-semilattices" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07501051229944192 shape=circle style=filled width=0.07501051229944192]
-	"order-theory.large-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-locales" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08238456255891359 shape=circle style=filled width=0.08238456255891359]
-	"order-theory.large-meet-semilattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-semilattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-semilattices" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-semilattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-semilattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-semilattices" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-semilattices" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-subsemilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08450120805741372 shape=circle style=filled width=0.08450120805741372]
-	"order-theory.large-meet-subsemilattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-subsemilattices" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-subsemilattices" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-subsemilattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-subsemilattices" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-subsemilattices" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-meet-subsemilattices" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07032305604809001 shape=circle style=filled width=0.07032305604809001]
-	"order-theory.large-posets" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.large-posets" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.large-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-posets" -> "category-theory.isomorphisms-in-large-categories" [arrowhead=none color="#533A2210"]
-	"order-theory.large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.large-posets" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-posets" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-posets" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.large-posets" -> "category-theory.large-categories" [arrowhead=none color="#533A2210"]
-	"order-theory.large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
-	"order-theory.large-preorders" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.large-preorders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.large-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07830199672637511 shape=circle style=filled width=0.07830199672637511]
-	"order-theory.large-quotient-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.large-subsuplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.large-meet-subsemilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.large-subframes" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-quotient-locales" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07501051229944192 shape=circle style=filled width=0.07501051229944192]
-	"order-theory.large-strict-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-orders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-orders" -> "order-theory.strict-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-orders" -> "order-theory.large-strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-orders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-orders" -> "foundation.negation" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-orders" -> "order-theory.similarity-of-elements-large-strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-orders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-orders" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-orders" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.large-strict-preorders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-preorders" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-preorders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.large-strict-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
-	"order-theory.large-subframes" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.large-subsuplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.large-meet-subsemilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subframes" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subposets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"order-theory.large-subposets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subposets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subposets" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subposets" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subposets" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subpreorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.large-subpreorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subpreorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subsuplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"order-theory.large-subsuplattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subsuplattices" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subsuplattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-subsuplattices" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07716594899155892 shape=circle style=filled width=0.07716594899155892]
-	"order-theory.large-suplattices" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-suplattices" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-suplattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.large-suplattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-suplattices" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.large-suplattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-suplattices" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.large-suplattices" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.lattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
-	"order-theory.lattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.lattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.lattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.lattices" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.09370425713316365 shape=circle style=filled width=0.09370425713316365]
-	"order-theory.least-upper-bounds-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-large-posets" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-large-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-large-posets" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.10796691391152884 shape=circle style=filled width=0.10796691391152884]
-	"order-theory.least-upper-bounds-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-posets" -> "foundation.booleans" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-posets" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.least-upper-bounds-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
-	"order-theory.locales" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.locales" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.locales" -> "order-theory.frames" [arrowhead=none color="#533A2210"]
-	"order-theory.locales" -> "order-theory.meet-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.locales" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.locales" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.locales" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.locales" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.locally-finite-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.locally-finite-posets" -> "order-theory.interval-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.locally-finite-posets" -> "order-theory.finite-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.locally-finite-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.lower-bounds-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.060276905184077155 shape=circle style=filled width=0.060276905184077155]
-	"order-theory.lower-bounds-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.lower-bounds-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.lower-bounds-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.lower-bounds-large-posets" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.lower-bounds-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"order-theory.lower-bounds-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.lower-sets-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.lower-sets-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.lower-sets-large-posets" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.lower-types-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.lower-types-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.maximal-chains-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.maximal-chains-posets" -> "order-theory.maximal-chains-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.maximal-chains-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.maximal-chains-posets" -> "order-theory.chains-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.maximal-chains-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.maximal-chains-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.maximal-chains-preorders" -> "order-theory.chains-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.13422048566473516 shape=circle style=filled width=0.13422048566473516]
-	"order-theory.meet-semilattices" -> "group-theory.commutative-semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-semilattices" -> "group-theory.semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-semilattices" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-semilattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-semilattices" -> "order-theory.lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-semilattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-semilattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-semilattices" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-semilattices" -> "group-theory.isomorphisms-semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"order-theory.meet-suplattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-suplattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-suplattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.meet-suplattices" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0811502671200689 shape=circle style=filled width=0.0811502671200689]
-	"order-theory.meets-finite-families-meet-semilattices" -> "group-theory.commutative-semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "group-theory.sums-of-finite-families-of-elements-commutative-semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "foundation.univalence" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-semigroups" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "lists.finite-sequences" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
-	"order-theory.meets-finite-families-meet-semilattices" -> "univalent-combinatorics.counting" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.10572350755845444 shape=circle style=filled width=0.10572350755845444]
-	"order-theory.nuclei-large-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "order-theory.large-frames" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "order-theory.large-meet-subsemilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "order-theory.homomorphisms-large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.nuclei-large-locales" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
-	"order-theory.opposite-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-large-posets" -> "order-theory.opposite-large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-large-posets" -> "foundation.large-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-large-posets" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"order-theory.opposite-large-preorders" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-large-preorders" -> "foundation.large-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-large-preorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"order-theory.opposite-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-posets" -> "order-theory.opposite-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
-	"order-theory.opposite-preorders" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.opposite-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.08344959649748425 shape=circle style=filled width=0.08344959649748425]
-	"order-theory.order-preserving-maps-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-large-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-large-posets" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07700228825802675 shape=circle style=filled width=0.07700228825802675]
-	"order-theory.order-preserving-maps-large-preorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-large-preorders" -> "foundation-core.homotopies" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-large-preorders" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-large-preorders" -> "order-theory.similarity-of-elements-large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
-	"order-theory.order-preserving-maps-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-posets" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07667391879499177 shape=circle style=filled width=0.07667391879499177]
-	"order-theory.order-preserving-maps-preorders" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-preorders" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-preorders" -> "foundation.subtype-identity-principle" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-preorders" -> "foundation.homotopy-induction" [arrowhead=none color="#533A2210"]
-	"order-theory.order-preserving-maps-preorders" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.ordinals" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"order-theory.ordinals" -> "order-theory.well-founded-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.ordinals" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.ordinals" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.ordinals" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.ordinals" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.ordinals" -> "order-theory.transitive-well-founded-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07156780854205468 shape=circle style=filled width=0.07156780854205468]
-	"order-theory.posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.posets" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.posets" -> "category-theory.categories" [arrowhead=none color="#533A2210"]
-	"order-theory.posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.posets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.posets" -> "category-theory.isomorphisms-in-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.posets" -> "foundation.injective-maps" [arrowhead=none color="#533A2210"]
-	"order-theory.powers-of-large-locales" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"order-theory.powers-of-large-locales" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.powers-of-large-locales" -> "order-theory.large-suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.powers-of-large-locales" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.powers-of-large-locales" -> "order-theory.dependent-products-large-locales" [arrowhead=none color="#533A2210"]
-	"order-theory.powers-of-large-locales" -> "order-theory.large-locales" [arrowhead=none color="#533A2210"]
-	"order-theory.powers-of-large-locales" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.powers-of-large-locales" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.powers-of-large-locales" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.powers-of-large-locales" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-decidable-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.precategory-of-decidable-total-orders" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-decidable-total-orders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-decidable-total-orders" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-decidable-total-orders" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-decidable-total-orders" -> "order-theory.decidable-total-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-finite-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.precategory-of-finite-posets" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-finite-posets" -> "order-theory.finite-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-finite-posets" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-finite-posets" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-finite-posets" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-finite-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.precategory-of-finite-total-orders" -> "order-theory.finite-total-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-finite-total-orders" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-finite-total-orders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-finite-total-orders" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-finite-total-orders" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-inhabited-finite-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.precategory-of-inhabited-finite-total-orders" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-inhabited-finite-total-orders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-inhabited-finite-total-orders" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-inhabited-finite-total-orders" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-inhabited-finite-total-orders" -> "order-theory.inhabited-finite-total-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.precategory-of-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-posets" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-posets" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.precategory-of-total-orders" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-total-orders" -> "order-theory.total-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-total-orders" -> "category-theory.large-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-total-orders" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.precategory-of-total-orders" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
-	"order-theory.preorders" -> "category-theory.precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.preorders" -> "foundation.negation" [arrowhead=none color="#533A2210"]
-	"order-theory.preorders" -> "foundation.negated-equality" [arrowhead=none color="#533A2210"]
-	"order-theory.preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.principal-lower-sets-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"order-theory.principal-lower-sets-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.principal-lower-sets-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.principal-lower-sets-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.principal-lower-sets-large-posets" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.principal-lower-sets-large-posets" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.principal-upper-sets-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
-	"order-theory.principal-upper-sets-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.principal-upper-sets-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.principal-upper-sets-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.principal-upper-sets-large-posets" -> "order-theory.large-subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.principal-upper-sets-large-posets" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.reflective-galois-connections-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.reflective-galois-connections-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.reflective-galois-connections-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.reflective-galois-connections-large-posets" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"order-theory.resizing-posets" -> "foundation.small-types" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" -> "foundation.injective-maps" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" -> "foundation.negation" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" -> "foundation.negated-equality" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" -> "order-theory.resizing-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-posets" -> "order-theory.precategory-of-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.resizing-preorders" -> "foundation.small-types" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-preorders" -> "order-theory.order-preserving-maps-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-preorders" -> "foundation.negation" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-preorders" -> "foundation.negated-equality" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.resizing-suplattices" -> "foundation.small-types" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-suplattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-suplattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-suplattices" -> "order-theory.resizing-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-suplattices" -> "foundation.injective-maps" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-suplattices" -> "order-theory.suplattices" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-suplattices" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-suplattices" -> "foundation.negation" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-suplattices" -> "foundation.negated-equality" [arrowhead=none color="#533A2210"]
-	"order-theory.resizing-suplattices" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.sequences-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05073057513131416 shape=circle style=filled width=0.05073057513131416]
-	"order-theory.sequences-posets" -> "order-theory.sequences-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.sequences-posets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.sequences-posets" -> "lists.sequences" [arrowhead=none color="#533A2210"]
-	"order-theory.sequences-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.sequences-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.sequences-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.sequences-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.sequences-preorders" -> "lists.sequences" [arrowhead=none color="#533A2210"]
-	"order-theory.sequences-strictly-preordered-sets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.sequences-strictly-preordered-sets" -> "lists.sequences" [arrowhead=none color="#533A2210"]
-	"order-theory.sequences-strictly-preordered-sets" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06529998061608358 shape=circle style=filled width=0.06529998061608358]
-	"order-theory.similarity-of-elements-large-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-posets" -> "order-theory.similarity-of-elements-large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-posets" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
-	"order-theory.similarity-of-elements-large-preorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.10021004013899694 shape=circle style=filled width=0.10021004013899694]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "order-theory.strict-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "order-theory.large-strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "order-theory.large-strict-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "order-theory.similarity-of-elements-large-strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-orders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.09907053327553424 shape=circle style=filled width=0.09907053327553424]
-	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-preorders" -> "order-theory.large-strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-preorders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-preorders" -> "order-theory.similarity-of-elements-strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-large-strict-preorders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
-	"order-theory.similarity-of-elements-strict-orders" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-orders" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-orders" -> "order-theory.strict-orders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-orders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-orders" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-orders" -> "order-theory.similarity-of-elements-strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-orders" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-orders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
-	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-preorders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.large-binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-elements-strict-preorders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-order-preserving-maps-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"order-theory.similarity-of-order-preserving-maps-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-order-preserving-maps-large-posets" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-order-preserving-maps-large-posets" -> "order-theory.similarity-of-order-preserving-maps-large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-order-preserving-maps-large-posets" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-order-preserving-maps-large-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.similarity-of-order-preserving-maps-large-preorders" -> "order-theory.large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-order-preserving-maps-large-preorders" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.similarity-of-order-preserving-maps-large-preorders" -> "order-theory.similarity-of-elements-large-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-order-preserving-maps" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.07700228825802675 shape=circle style=filled width=0.07700228825802675]
-	"order-theory.strict-order-preserving-maps" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-order-preserving-maps" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-order-preserving-maps" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.068321212351589 shape=circle style=filled width=0.068321212351589]
-	"order-theory.strict-orders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-orders" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-orders" -> "foundation.negation" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-orders" -> "order-theory.similarity-of-elements-strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-orders" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-orders" -> "foundation.equivalence-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.strict-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-preorders" -> "foundation.negation" [arrowhead=none color="#533A2210"]
-	"order-theory.strict-preorders" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "lists.sequences" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "order-theory.strict-order-preserving-maps" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "order-theory.sequences-strictly-preordered-sets" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-increasing-sequences-strictly-preordered-sets" -> "order-theory.strictly-preordered-sets" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-inflationary-maps-strict-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
-	"order-theory.strictly-inflationary-maps-strict-preorders" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-inflationary-maps-strict-preorders" -> "order-theory.strict-order-preserving-maps" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-preordered-sets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05857862241641752 shape=circle style=filled width=0.05857862241641752]
-	"order-theory.strictly-preordered-sets" -> "order-theory.strict-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-preordered-sets" -> "foundation.negation" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-preordered-sets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.strictly-preordered-sets" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
-	"order-theory.subposets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
-	"order-theory.subposets" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.subposets" -> "order-theory.subpreorders" [arrowhead=none color="#533A2210"]
-	"order-theory.subposets" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.subposets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.subpreorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.053631769453388635 shape=circle style=filled width=0.053631769453388635]
-	"order-theory.subpreorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.subpreorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.suplattices" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
-	"order-theory.suplattices" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.suplattices" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.suplattices" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.suplattices" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.suplattices" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
-	"order-theory.supremum-preserving-maps-posets" -> "foundation.small-types" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "foundation.subtype-identity-principle" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "order-theory.join-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "foundation.raising-universe-levels" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "foundation.booleans" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "foundation.evaluation-functions" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "foundation.homotopy-induction" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "foundation.torsorial-type-families" [arrowhead=none color="#533A2210"]
-	"order-theory.supremum-preserving-maps-posets" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.top-elements-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.top-elements-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.top-elements-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.top-elements-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.top-elements-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.top-elements-posets" -> "order-theory.top-elements-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.top-elements-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.top-elements-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.total-orders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.11520267728876608 shape=circle style=filled width=0.11520267728876608]
-	"order-theory.total-orders" -> "order-theory.greatest-lower-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.total-orders" -> "order-theory.meet-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.total-orders" -> "foundation.disjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.total-orders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.total-orders" -> "order-theory.total-preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.total-orders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.total-orders" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.total-orders" -> "order-theory.join-semilattices" [arrowhead=none color="#533A2210"]
-	"order-theory.total-orders" -> "order-theory.least-upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.total-preorders" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.total-preorders" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.total-preorders" -> "foundation.disjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.total-preorders" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.transitive-well-founded-relations" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
-	"order-theory.transitive-well-founded-relations" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.transitive-well-founded-relations" -> "order-theory.well-founded-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.transposition-inequalities-along-order-preserving-retractions-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.transposition-inequalities-along-order-preserving-retractions-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.transposition-inequalities-along-order-preserving-retractions-posets" -> "foundation.retractions" [arrowhead=none color="#533A2210"]
-	"order-theory.transposition-inequalities-along-order-preserving-retractions-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.transposition-inequalities-along-sections-of-order-preserving-maps-posets" -> "foundation.sections" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-bounds-chains-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.upper-bounds-chains-posets" -> "order-theory.upper-bounds-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-bounds-chains-posets" -> "foundation-core.propositions" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-bounds-chains-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-bounds-chains-posets" -> "order-theory.chains-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-bounds-chains-posets" -> "foundation.existential-quantification" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-bounds-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
-	"order-theory.upper-bounds-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-bounds-large-posets" -> "foundation.conjunction" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-bounds-large-posets" -> "order-theory.dependent-products-large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-bounds-large-posets" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-bounds-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"order-theory.upper-bounds-posets" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-sets-large-posets" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05 shape=circle style=filled width=0.05]
-	"order-theory.upper-sets-large-posets" -> "order-theory.large-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.upper-sets-large-posets" -> "order-theory.large-subposets" [arrowhead=none color="#533A2210"]
-	"order-theory.well-founded-relations" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.060901553009402865 shape=circle style=filled width=0.060901553009402865]
-	"order-theory.well-founded-relations" -> "order-theory.preorders" [arrowhead=none color="#533A2210"]
-	"order-theory.well-founded-relations" -> "order-theory.accessible-elements-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.well-founded-relations" -> "foundation.binary-relations" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" [label="" color="#FFFFFF00" fillcolor="#533A22" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
-	"order-theory.zorns-lemma" -> "foundation-core.coproduct-types" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" -> "order-theory.upper-bounds-chains-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" -> "order-theory.chains-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" -> "foundation.logical-equivalences" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" -> "foundation.existential-quantification" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" -> "foundation-core.propositions" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" -> "order-theory.posets" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" -> "order-theory.top-elements-posets" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" -> "foundation.empty-types" [arrowhead=none color="#533A2210"]
-	"order-theory.zorns-lemma" -> "foundation.inhabited-types" [arrowhead=none color="#533A2210"]
-	"organic-chemistry.alcohols" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
-	"organic-chemistry.alcohols" -> "foundation.decidable-subtypes" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alcohols" -> "foundation.negation" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alcohols" -> "foundation.unordered-pairs" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alcohols" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alcohols" -> "organic-chemistry.saturated-carbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alkanes" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
-	"organic-chemistry.alkanes" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alkanes" -> "organic-chemistry.saturated-carbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alkenes" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
-	"organic-chemistry.alkenes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alkenes" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alkenes" -> "organic-chemistry.saturated-carbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alkenes" -> "foundation.embeddings" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alkynes" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
-	"organic-chemistry.alkynes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alkynes" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alkynes" -> "organic-chemistry.saturated-carbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.alkynes" -> "foundation.embeddings" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.08612780223548151 shape=circle style=filled width=0.08612780223548151]
-	"organic-chemistry.ethane" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "organic-chemistry.alkanes" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "graph-theory.finite-graphs" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "foundation.unordered-pairs" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "foundation.embeddings" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "finite-group-theory.tetrahedra-in-3-space" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "foundation.injective-maps" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "foundation.decidable-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "foundation.univalence" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "foundation.decidable-propositions" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "foundation.empty-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "foundation.torsorial-type-families" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.ethane" -> "univalent-combinatorics.counting" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.hydrocarbons" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
-	"organic-chemistry.hydrocarbons" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.hydrocarbons" -> "graph-theory.connected-undirected-graphs" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.hydrocarbons" -> "graph-theory.finite-graphs" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.hydrocarbons" -> "foundation.negation" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.hydrocarbons" -> "foundation.unordered-pairs" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.hydrocarbons" -> "foundation.embeddings" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.hydrocarbons" -> "finite-group-theory.tetrahedra-in-3-space" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.hydrocarbons" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.methane" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
-	"organic-chemistry.methane" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.methane" -> "organic-chemistry.alkanes" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.methane" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.methane" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.methane" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.methane" -> "foundation.empty-types" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.methane" -> "finite-group-theory.tetrahedra-in-3-space" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.methane" -> "univalent-combinatorics.counting" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.saturated-carbons" [label="" color="#FFFFFF00" fillcolor="#07C851" height=0.05 shape=circle style=filled width=0.05]
-	"organic-chemistry.saturated-carbons" -> "organic-chemistry.hydrocarbons" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.saturated-carbons" -> "foundation.unordered-pairs" [arrowhead=none color="#07C85110"]
-	"organic-chemistry.saturated-carbons" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#07C85110"]
-	"orthogonal-factorization-systems.anodyne-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
-	"orthogonal-factorization-systems.anodyne-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.anodyne-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.anodyne-maps" -> "synthetic-homotopy-theory.cocartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.anodyne-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.anodyne-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.anodyne-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.cd-structures" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.cd-structures" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.cellular-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.cellular-maps" -> "foundation.truncation-levels" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.cellular-maps" -> "foundation.connected-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.cellular-maps" -> "orthogonal-factorization-systems.mere-lifting-properties" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.closed-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.055481681563074876 shape=circle style=filled width=0.055481681563074876]
-	"orthogonal-factorization-systems.closed-modalities" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.closed-modalities" -> "orthogonal-factorization-systems.sigma-closed-reflective-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.closed-modalities" -> "synthetic-homotopy-theory.joins-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.closed-modalities" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.closed-modalities" -> "orthogonal-factorization-systems.reflective-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.closed-modalities" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.closed-modalities" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.closed-modalities" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.closed-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07330937243946685 shape=circle style=filled width=0.07330937243946685]
-	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.continuations" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.evaluation-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "orthogonal-factorization-systems.large-lawvere-tierney-topologies" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.continuation-modalities" -> "foundation.sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-lifts-families-of-elements" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.double-lifts-families-of-elements" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-negation-sheaves" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
-	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.negation" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.irrefutable-propositions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-negation-sheaves" -> "orthogonal-factorization-systems.null-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation-core.propositions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.double-negation-stable-propositions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.empty-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.double-negation-sheaves" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-double-lifts-families-of-elements" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08700221858486124 shape=circle style=filled width=0.08700221858486124]
-	"orthogonal-factorization-systems.extensions-double-lifts-families-of-elements" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-double-lifts-families-of-elements" -> "foundation-core.homotopies" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-double-lifts-families-of-elements" -> "orthogonal-factorization-systems.double-lifts-families-of-elements" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-lifts-families-of-elements" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08858290011870161 shape=circle style=filled width=0.08858290011870161]
-	"orthogonal-factorization-systems.extensions-lifts-families-of-elements" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-lifts-families-of-elements" -> "foundation-core.homotopies" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.102819789765237 shape=circle style=filled width=0.102819789765237]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.truncation-levels" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.monomorphisms" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.embeddings" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.truncated-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.extensions-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.embeddings" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "orthogonal-factorization-systems.lifting-structures-on-squares" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-function-classes" -> "foundation.inhabited-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-global-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
-	"orthogonal-factorization-systems.factorization-operations-global-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-global-function-classes" -> "orthogonal-factorization-systems.global-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations-global-function-classes" -> "orthogonal-factorization-systems.factorization-operations-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorization-operations" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.factorization-operations" -> "orthogonal-factorization-systems.factorizations-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.subtype-identity-principle" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.univalence" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "orthogonal-factorization-systems.global-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-function-classes" -> "foundation.sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07261775912465183 shape=circle style=filled width=0.07261775912465183]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "orthogonal-factorization-systems.factorizations-of-maps-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.univalence" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "orthogonal-factorization-systems.global-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps-global-function-classes" -> "foundation.sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08405212848450323 shape=circle style=filled width=0.08405212848450323]
-	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.univalence" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.factorizations-of-maps" -> "foundation.homotopy-algebra" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.families-of-types-local-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.families-of-types-local-at-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.families-of-types-local-at-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.families-of-types-local-at-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.10355335285803784 shape=circle style=filled width=0.10355335285803784]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "orthogonal-factorization-systems.lifting-structures-on-squares" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.universal-property-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "orthogonal-factorization-systems.null-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.dependent-sums-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.coproducts-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.dependent-products-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.postcomposition-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.fibered-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.products-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.standard-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.fiberwise-orthogonal-maps" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08479927320887588 shape=circle style=filled width=0.08479927320887588]
-	"orthogonal-factorization-systems.function-classes" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.function-classes" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.function-classes" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.function-classes" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.function-classes" -> "foundation.embeddings" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.function-classes" -> "foundation.univalence" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.function-classes" -> "foundation.equivalence-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-higher-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.06996334496256991 shape=circle style=filled width=0.06996334496256991]
-	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "foundation.small-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "foundation.path-algebra" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "orthogonal-factorization-systems.higher-modalities" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "foundation.univalence" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-higher-modalities" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.09804652094354867 shape=circle style=filled width=0.09804652094354867]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.extensions-types-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.extensions-types-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.morphisms-cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.composition-algebra" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.functoriality-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.homotopies-morphisms-cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.functoriality-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-pullback-hom" -> "foundation.bicomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08314669315133152 shape=circle style=filled width=0.08314669315133152]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.extensions-types-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.extensions-types-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.functoriality-localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.functoriality-reflective-global-subuniverses" -> "orthogonal-factorization-systems.reflective-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.global-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07700228825802675 shape=circle style=filled width=0.07700228825802675]
-	"orthogonal-factorization-systems.global-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.global-function-classes" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.global-function-classes" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.global-function-classes" -> "foundation.embeddings" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.higher-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.11553073493614786 shape=circle style=filled width=0.11553073493614786]
-	"orthogonal-factorization-systems.higher-modalities" -> "foundation.small-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.higher-modalities" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.higher-modalities" -> "orthogonal-factorization-systems.locally-small-modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.higher-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.higher-modalities" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.higher-modalities" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.higher-modalities" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.higher-modalities" -> "foundation.univalence" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.higher-modalities" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.identity-modality" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.identity-modality" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.identity-modality" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.identity-modality" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.large-lawvere-tierney-topologies" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.06192863306205975 shape=circle style=filled width=0.06192863306205975]
-	"orthogonal-factorization-systems.large-lawvere-tierney-topologies" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.large-lawvere-tierney-topologies" -> "foundation.conjunction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.large-lawvere-tierney-topologies" -> "orthogonal-factorization-systems.lawvere-tierney-topologies" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lawvere-tierney-topologies" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"orthogonal-factorization-systems.lawvere-tierney-topologies" -> "foundation.propositional-extensionality" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lawvere-tierney-topologies" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lawvere-tierney-topologies" -> "foundation.conjunction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-operations" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.lifting-operations" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-operations" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-operations" -> "foundation.sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.09635929400317636 shape=circle style=filled width=0.09635929400317636]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.higher-homotopies-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "orthogonal-factorization-systems.extensions-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "orthogonal-factorization-systems.lifts-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.commuting-tetrahedra-of-homotopies" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.path-algebra" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.commuting-triangles-of-homotopies" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifting-structures-on-squares" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-families-of-elements" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07416481997178037 shape=circle style=filled width=0.07416481997178037]
-	"orthogonal-factorization-systems.lifts-families-of-elements" -> "foundation.precomposition-type-families" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-families-of-elements" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-families-of-elements" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-families-of-elements" -> "foundation.transport-along-homotopies" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08465037182409743 shape=circle style=filled width=0.08465037182409743]
-	"orthogonal-factorization-systems.lifts-maps" -> "foundation.small-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-maps" -> "foundation.truncation-levels" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-maps" -> "foundation.structure-identity-principle" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-maps" -> "foundation.truncated-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-maps" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-maps" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.lifts-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.13194539737702993 shape=circle style=filled width=0.13194539737702993]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.extensions-types-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.extensions-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.sequential-limits" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.constant-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.singleton-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.pullback-cones" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-global-subuniverses" -> "foundation.cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.localizations-at-maps" -> "orthogonal-factorization-systems.localizations-at-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
-	"orthogonal-factorization-systems.localizations-at-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.localizations-at-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.locally-small-modal-operators" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.locally-small-modal-operators" -> "foundation.locally-small-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.locally-small-modal-operators" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "orthogonal-factorization-systems.families-of-types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.maps-local-at-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.mere-lifting-properties" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.mere-lifting-properties" -> "foundation.surjective-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.mere-lifting-properties" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-induction" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.0901358660478267 shape=circle style=filled width=0.0901358660478267]
-	"orthogonal-factorization-systems.modal-induction" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-induction" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-induction" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-induction" -> "foundation.multivariable-sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-induction" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-induction" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-induction" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-induction" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-induction" -> "foundation.sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-operators" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
-	"orthogonal-factorization-systems.modal-operators" -> "foundation.small-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-operators" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-subuniverse-induction" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.11027910153556753 shape=circle style=filled width=0.11027910153556753]
-	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.multivariable-sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.modal-subuniverse-induction" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-families-of-types" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
-	"orthogonal-factorization-systems.null-families-of-types" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-families-of-types" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-families-of-types" -> "orthogonal-factorization-systems.null-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-families-of-types" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08405212848450323 shape=circle style=filled width=0.08405212848450323]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "orthogonal-factorization-systems.maps-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.families-of-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "orthogonal-factorization-systems.null-families-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "orthogonal-factorization-systems.null-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08284268228643028 shape=circle style=filled width=0.08284268228643028]
-	"orthogonal-factorization-systems.null-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "orthogonal-factorization-systems.maps-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.universal-property-family-of-fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "foundation.sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.null-types" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.open-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
-	"orthogonal-factorization-systems.open-modalities" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.open-modalities" -> "orthogonal-factorization-systems.locally-small-modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.open-modalities" -> "orthogonal-factorization-systems.higher-modalities" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.open-modalities" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.open-modalities" -> "foundation.locally-small-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.open-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07942179611987281 shape=circle style=filled width=0.07942179611987281]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.factorizations-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.wide-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.lifting-structures-on-squares" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.factorization-operations-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-factorization-systems" -> "orthogonal-factorization-systems.factorizations-of-maps-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.19001571357269806 shape=circle style=filled width=0.19001571357269806]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.composition-algebra" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "orthogonal-factorization-systems.lifting-structures-on-squares" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.universal-property-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.dependent-sums-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "synthetic-homotopy-theory.cocartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.coproducts-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.dependent-products-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.postcomposition-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.fibered-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.products-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "synthetic-homotopy-theory.pullback-property-pushouts" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "orthogonal-factorization-systems.pullback-hom" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.orthogonal-maps" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.09504104730501613 shape=circle style=filled width=0.09504104730501613]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.homotopy-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.precomposition-lifts-families-of-elements" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.12097167578182677 shape=circle style=filled width=0.12097167578182677]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.higher-homotopies-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.universal-property-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.functoriality-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.homotopies-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.standard-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.pullback-cones" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.pullback-hom" -> "foundation.cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.raise-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.raise-modalities" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.raise-modalities" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.raise-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.raise-modalities" -> "foundation.raising-universe-levels" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.10970562338145605 shape=circle style=filled width=0.10970562338145605]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.extensions-types-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.extensions-types-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.universal-property-pullbacks" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "orthogonal-factorization-systems.localizations-at-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.pullback-cones" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-global-subuniverses" -> "foundation.cospan-diagrams" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.reflective-modalities" -> "orthogonal-factorization-systems.reflective-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.0789438271083925 shape=circle style=filled width=0.0789438271083925]
-	"orthogonal-factorization-systems.reflective-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-subuniverses" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-subuniverses" -> "orthogonal-factorization-systems.modal-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-subuniverses" -> "orthogonal-factorization-systems.modal-subuniverse-induction" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-subuniverses" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.reflective-subuniverses" -> "orthogonal-factorization-systems.localizations-at-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.regular-cd-structures" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.sigma-closed-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.sigma-closed-modalities" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.sigma-closed-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.sigma-closed-reflective-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.sigma-closed-reflective-modalities" -> "orthogonal-factorization-systems.sigma-closed-modalities" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.sigma-closed-reflective-modalities" -> "orthogonal-factorization-systems.reflective-modalities" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.sigma-closed-reflective-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.sigma-closed-reflective-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.sigma-closed-reflective-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.sigma-closed-reflective-subuniverses" -> "orthogonal-factorization-systems.reflective-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.stable-orthogonal-factorization-systems" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.stable-orthogonal-factorization-systems" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.stable-orthogonal-factorization-systems" -> "orthogonal-factorization-systems.orthogonal-factorization-systems" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.08929214202502928 shape=circle style=filled width=0.08929214202502928]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.postcomposition-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.universal-property-empty-type" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-colocal-at-maps" -> "foundation.empty-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.11531213353890911 shape=circle style=filled width=0.11531213353890911]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.universal-property-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.families-of-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.postcomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.retracts-of-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "orthogonal-factorization-systems.extensions-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.empty-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.universal-property-empty-type" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-local-at-maps" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.types-separated-at-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.types-separated-at-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.uniquely-eliminating-modalities" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
-	"orthogonal-factorization-systems.uniquely-eliminating-modalities" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.uniquely-eliminating-modalities" -> "foundation.univalence" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.uniquely-eliminating-modalities" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.uniquely-eliminating-modalities" -> "foundation.contractible-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.uniquely-eliminating-modalities" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.11531213353890911 shape=circle style=filled width=0.11531213353890911]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.extensions-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.extensions-types-global-subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.precomposition-functions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.extensions-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.retractions" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.univalence" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.universal-property-localizations-at-global-subuniverses" -> "foundation.sections" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "orthogonal-factorization-systems.maps-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.equivalences-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "synthetic-homotopy-theory.cocartesian-morphisms-arrows" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "orthogonal-factorization-systems.anodyne-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.weakly-anodyne-maps" -> "orthogonal-factorization-systems.orthogonal-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.wide-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.wide-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.wide-global-function-classes" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.wide-global-function-classes" -> "orthogonal-factorization-systems.function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.wide-global-function-classes" -> "foundation.embeddings" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.wide-global-function-classes" -> "orthogonal-factorization-systems.global-function-classes" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.zero-modality" [label="" color="#FFFFFF00" fillcolor="#578072" height=0.05 shape=circle style=filled width=0.05]
-	"orthogonal-factorization-systems.zero-modality" -> "orthogonal-factorization-systems.uniquely-eliminating-modalities" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.zero-modality" -> "orthogonal-factorization-systems.types-local-at-maps" [arrowhead=none color="#57807210"]
-	"orthogonal-factorization-systems.zero-modality" -> "orthogonal-factorization-systems.modal-operators" [arrowhead=none color="#57807210"]
-	"polytopes.abstract-polytopes" [label="" color="#FFFFFF00" fillcolor="#9495A3" height=0.11107699691232834 shape=circle style=filled width=0.11107699691232834]
-	"polytopes.abstract-polytopes" -> "foundation.binary-relations" [arrowhead=none color="#9495A310"]
-	"polytopes.abstract-polytopes" -> "order-theory.finitely-graded-posets" [arrowhead=none color="#9495A310"]
-	"polytopes.abstract-polytopes" -> "order-theory.posets" [arrowhead=none color="#9495A310"]
-	"polytopes.abstract-polytopes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#9495A310"]
-	"polytopes.abstract-polytopes" -> "foundation.contractible-types" [arrowhead=none color="#9495A310"]
-	"polytopes.abstract-polytopes" -> "foundation.disjunction" [arrowhead=none color="#9495A310"]
-	"polytopes.abstract-polytopes" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#9495A310"]
-	"polytopes.abstract-polytopes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#9495A310"]
-	"primitives.characters" [label="" color="#FFFFFF00" fillcolor="#0E76C1" height=0.05 shape=circle style=filled width=0.05]
-	"primitives.characters" -> "foundation.booleans" [arrowhead=none color="#0E76C110"]
-	"primitives.floats" [label="" color="#FFFFFF00" fillcolor="#0E76C1" height=0.05 shape=circle style=filled width=0.05]
-	"primitives.floats" -> "foundation.booleans" [arrowhead=none color="#0E76C110"]
-	"primitives.floats" -> "primitives.machine-integers" [arrowhead=none color="#0E76C110"]
-	"primitives.floats" -> "primitives.strings" [arrowhead=none color="#0E76C110"]
-	"primitives.floats" -> "foundation.maybe" [arrowhead=none color="#0E76C110"]
-	"primitives.machine-integers" [label="" color="#FFFFFF00" fillcolor="#0E76C1" height=0.05 shape=circle style=filled width=0.05]
-	"primitives.strings" [label="" color="#FFFFFF00" fillcolor="#0E76C1" height=0.05 shape=circle style=filled width=0.05]
-	"primitives.strings" -> "foundation.booleans" [arrowhead=none color="#0E76C110"]
-	"primitives.strings" -> "lists.lists" [arrowhead=none color="#0E76C110"]
-	"primitives.strings" -> "primitives.characters" [arrowhead=none color="#0E76C110"]
-	"primitives.strings" -> "foundation.maybe" [arrowhead=none color="#0E76C110"]
-	"real-numbers.absolute-value-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.0791034710067478 shape=circle style=filled width=0.0791034710067478]
-	"real-numbers.absolute-value-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "real-numbers.nonnegative-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "real-numbers.maximum-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.absolute-value-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.08420208779817201 shape=circle style=filled width=0.08420208779817201]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.minkowski-multiplication-commutative-monoids" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.semigroups" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.groups" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.monoids" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "real-numbers.rational-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-lower-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.11399172206676976 shape=circle style=filled width=0.11399172206676976]
-	"real-numbers.addition-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "real-numbers.arithmetically-located-dedekind-cuts" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "real-numbers.negation-lower-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "group-theory.semigroups" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "group-theory.groups" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "group-theory.monoids" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "real-numbers.addition-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "real-numbers.addition-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.minkowski-multiplication-commutative-monoids" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.semigroups" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.groups" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.monoids" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "group-theory.commutative-monoids" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.addition-upper-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.apartness-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
-	"real-numbers.apartness-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.apartness-real-numbers" -> "foundation.large-apartness-relations" [arrowhead=none color="#B6687710"]
-	"real-numbers.apartness-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
-	"real-numbers.apartness-real-numbers" -> "foundation.negated-equality" [arrowhead=none color="#B6687710"]
-	"real-numbers.apartness-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.apartness-real-numbers" -> "foundation.large-binary-relations" [arrowhead=none color="#B6687710"]
-	"real-numbers.apartness-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.apartness-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.apartness-real-numbers" -> "foundation.apartness-relations" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07749223352929716 shape=circle style=filled width=0.07749223352929716]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.archimedean-property-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.integers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.arithmetically-located-dedekind-cuts" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.11726487668358537 shape=circle style=filled width=0.11726487668358537]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.cauchy-sequences-complete-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.positive-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.complete-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.convergent-cauchy-approximations-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.absolute-value-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.limits-of-cauchy-approximations-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "metric-spaces.cauchy-approximations-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.distance-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "foundation.functoriality-disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.cauchy-completeness-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.11563988067134143 shape=circle style=filled width=0.11563988067134143]
-	"real-numbers.dedekind-real-numbers" -> "foundation-core.truncation-levels" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.universal-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.complements-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.disjoint-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.embeddings" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.truncated-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.difference-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
-	"real-numbers.difference-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.difference-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.difference-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.difference-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.difference-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.difference-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.difference-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
-	"real-numbers.distance-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.absolute-value-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.nonnegative-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.distance-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "order-theory.large-preorders" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "order-theory.large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "real-numbers.rational-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.11487368277422248 shape=circle style=filled width=0.11487368277422248]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "order-theory.preorders" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "order-theory.posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.negation-lower-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "foundation.complements-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.inequality-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "order-theory.large-preorders" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "order-theory.large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.inequality-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "order-theory.large-preorders" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "order-theory.large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "order-theory.bottom-elements-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.inequality-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.09180005332100453 shape=circle style=filled width=0.09180005332100453]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.suprema-families-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.positive-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "order-theory.lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.subsets-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.infima-families-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-addition-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.057710742994894 shape=circle style=filled width=0.057710742994894]
-	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-addition-real-numbers" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-addition-real-numbers" -> "real-numbers.raising-universe-levels-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-addition-real-numbers" -> "metric-spaces.metric-space-of-isometries-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-addition-real-numbers" -> "metric-spaces.metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-negation-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
-	"real-numbers.isometry-negation-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-negation-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-negation-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-negation-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-negation-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-negation-real-numbers" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-negation-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.isometry-negation-real-numbers" -> "metric-spaces.metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07085919892526085 shape=circle style=filled width=0.07085919892526085]
-	"real-numbers.lower-dedekind-real-numbers" -> "foundation.truncation-levels" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "foundation.universal-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "foundation.truncated-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.lower-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "order-theory.large-suplattices" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.unions-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "real-numbers.inequality-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "foundation.inhabited-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.1040395215066073 shape=circle style=filled width=0.1040395215066073]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "metric-spaces.metric-space-of-short-functions-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.metric-space-of-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "metric-spaces.short-functions-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.positive-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.maximum-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.maximum-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "order-theory.large-join-semilattices" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "real-numbers.inequality-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.intersections-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "elementary-number-theory.maximum-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "order-theory.large-join-semilattices" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "foundation.inhabited-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.maximum-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.10726353890677727 shape=circle style=filled width=0.10726353890677727]
-	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.triangular-rational-neighborhood-relations" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.metric-space-of-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.pseudometric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.symmetric-rational-neighborhood-relations" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.saturated-rational-neighborhood-relations" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.extensionality-pseudometric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.reflexive-rational-neighborhood-relations" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.rational-neighborhood-relations" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "foundation.binary-relations" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "foundation.diagonal-maps-cartesian-products-of-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "metric-spaces.metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.raising-universe-levels-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.metric-space-of-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "elementary-number-theory.minimum-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "foundation.intersections-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "order-theory.lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "real-numbers.inequality-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
-	"real-numbers.minimum-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "real-numbers.positive-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "order-theory.large-meet-semilattices" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "real-numbers.minimum-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-real-numbers" -> "real-numbers.minimum-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07749223352929716 shape=circle style=filled width=0.07749223352929716]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.unions-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "order-theory.large-inflattices" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "real-numbers.inequality-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "order-theory.lower-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "foundation.inhabited-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.minimum-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.inequality-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.rational-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.retractions" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "real-numbers.inequality-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "foundation.sections" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-lower-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"real-numbers.negation-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "foundation.disjoint-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "real-numbers.rational-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "real-numbers.negation-lower-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.negation-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.nonnegative-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
-	"real-numbers.nonnegative-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.nonnegative-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.nonnegative-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
-	"real-numbers.positive-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "group-theory.groups" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "real-numbers.arithmetically-located-dedekind-cuts" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.positive-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
-	"real-numbers.raising-universe-levels-real-numbers" -> "metric-spaces.metric-space-of-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.raising-universe-levels" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "metric-spaces.isometries-metric-spaces" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "foundation.inhabited-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.raising-universe-levels-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
-	"real-numbers.rational-lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
-	"real-numbers.rational-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "foundation.sections" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "foundation.embeddings" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "real-numbers.rational-lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "foundation.retractions" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "real-numbers.raising-universe-levels-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "real-numbers.rational-upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
-	"real-numbers.rational-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.rational-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.disjoint-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.complements-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "foundation.inhabited-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-lower-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.disjoint-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "real-numbers.upper-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "real-numbers.lower-dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.complements-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "foundation.inhabited-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.real-numbers-from-upper-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.similarity-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
-	"real-numbers.similarity-real-numbers" -> "order-theory.large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.similarity-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
-	"real-numbers.similarity-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.similarity-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.similarity-real-numbers" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.similarity-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.similarity-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.similarity-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.12826066813621598 shape=circle style=filled width=0.12826066813621598]
-	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.additive-group-of-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.negation" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.arithmetically-located-dedekind-cuts" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.large-binary-relations" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "group-theory.abelian-groups" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.binary-transport" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "foundation.functoriality-disjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.strict-inequality-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.subsets-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.05 shape=circle style=filled width=0.05]
-	"real-numbers.subsets-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.subsets-real-numbers" -> "foundation.images-subtypes" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07749223352929716 shape=circle style=filled width=0.07749223352929716]
-	"real-numbers.suprema-families-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "order-theory.upper-bounds-large-posets" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "real-numbers.inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "real-numbers.positive-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "real-numbers.subsets-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "foundation.empty-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.suprema-families-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.0685056154193694 shape=circle style=filled width=0.0685056154193694]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.negation-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.addition-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.rational-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.strict-inequality-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.difference-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.similarity-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "real-numbers.dedekind-real-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.transposition-addition-subtraction-cuts-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" [label="" color="#FFFFFF00" fillcolor="#B66877" height=0.07156780854205468 shape=circle style=filled width=0.07156780854205468]
-	"real-numbers.upper-dedekind-real-numbers" -> "foundation.truncation-levels" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "foundation.existential-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "foundation.conjunction" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.positive-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "foundation.universal-quantification" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.strict-inequality-rational-numbers" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "foundation.powersets" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "foundation.truncated-types" [arrowhead=none color="#B6687710"]
-	"real-numbers.upper-dedekind-real-numbers" -> "elementary-number-theory.difference-rational-numbers" [arrowhead=none color="#B6687710"]
-	"reflection.abstractions" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
-	"reflection.abstractions" -> "primitives.strings" [arrowhead=none color="#00000010"]
-	"reflection.arguments" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
-	"reflection.boolean-reflection" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
-	"reflection.boolean-reflection" -> "foundation-core.coproduct-types" [arrowhead=none color="#00000010"]
-	"reflection.boolean-reflection" -> "foundation.booleans" [arrowhead=none color="#00000010"]
-	"reflection.boolean-reflection" -> "foundation-core.empty-types" [arrowhead=none color="#00000010"]
-	"reflection.boolean-reflection" -> "foundation.decidable-types" [arrowhead=none color="#00000010"]
-	"reflection.definitions" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.07683827893814787 shape=circle style=filled width=0.07683827893814787]
-	"reflection.definitions" -> "reflection.literals" [arrowhead=none color="#00000010"]
-	"reflection.definitions" -> "reflection.abstractions" [arrowhead=none color="#00000010"]
-	"reflection.definitions" -> "reflection.terms" [arrowhead=none color="#00000010"]
-	"reflection.definitions" -> "reflection.names" [arrowhead=none color="#00000010"]
-	"reflection.definitions" -> "lists.lists" [arrowhead=none color="#00000010"]
-	"reflection.definitions" -> "reflection.arguments" [arrowhead=none color="#00000010"]
-	"reflection.definitions" -> "foundation.empty-types" [arrowhead=none color="#00000010"]
-	"reflection.erasing-equality" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
-	"reflection.fixity" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
-	"reflection.fixity" -> "reflection.names" [arrowhead=none color="#00000010"]
-	"reflection.fixity" -> "primitives.floats" [arrowhead=none color="#00000010"]
-	"reflection.fixity" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#00000010"]
-	"reflection.group-solver" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.10959056763571512 shape=circle style=filled width=0.10959056763571512]
-	"reflection.group-solver" -> "lists.concatenation-lists" [arrowhead=none color="#00000010"]
-	"reflection.group-solver" -> "group-theory.groups" [arrowhead=none color="#00000010"]
-	"reflection.group-solver" -> "foundation.decidable-types" [arrowhead=none color="#00000010"]
-	"reflection.group-solver" -> "lists.functoriality-lists" [arrowhead=none color="#00000010"]
-	"reflection.group-solver" -> "lists.lists" [arrowhead=none color="#00000010"]
-	"reflection.group-solver" -> "lists.reversing-lists" [arrowhead=none color="#00000010"]
-	"reflection.group-solver" -> "lists.tuples" [arrowhead=none color="#00000010"]
-	"reflection.literals" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
-	"reflection.literals" -> "primitives.strings" [arrowhead=none color="#00000010"]
-	"reflection.literals" -> "reflection.metavariables" [arrowhead=none color="#00000010"]
-	"reflection.literals" -> "primitives.machine-integers" [arrowhead=none color="#00000010"]
-	"reflection.literals" -> "reflection.names" [arrowhead=none color="#00000010"]
-	"reflection.literals" -> "primitives.characters" [arrowhead=none color="#00000010"]
-	"reflection.literals" -> "primitives.floats" [arrowhead=none color="#00000010"]
-	"reflection.metavariables" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
-	"reflection.metavariables" -> "foundation.booleans" [arrowhead=none color="#00000010"]
-	"reflection.metavariables" -> "primitives.strings" [arrowhead=none color="#00000010"]
-	"reflection.metavariables" -> "lists.lists" [arrowhead=none color="#00000010"]
-	"reflection.names" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
-	"reflection.names" -> "foundation.booleans" [arrowhead=none color="#00000010"]
-	"reflection.names" -> "primitives.machine-integers" [arrowhead=none color="#00000010"]
-	"reflection.names" -> "primitives.strings" [arrowhead=none color="#00000010"]
-	"reflection.precategory-solver" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.08700221858486124 shape=circle style=filled width=0.08700221858486124]
-	"reflection.precategory-solver" -> "lists.concatenation-lists" [arrowhead=none color="#00000010"]
-	"reflection.precategory-solver" -> "reflection.type-checking-monad" [arrowhead=none color="#00000010"]
-	"reflection.precategory-solver" -> "category-theory.precategories" [arrowhead=none color="#00000010"]
-	"reflection.precategory-solver" -> "reflection.terms" [arrowhead=none color="#00000010"]
-	"reflection.precategory-solver" -> "lists.lists" [arrowhead=none color="#00000010"]
-	"reflection.precategory-solver" -> "reflection.arguments" [arrowhead=none color="#00000010"]
-	"reflection.rewriting" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.05 shape=circle style=filled width=0.05]
-	"reflection.terms" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
-	"reflection.terms" -> "primitives.strings" [arrowhead=none color="#00000010"]
-	"reflection.terms" -> "reflection.abstractions" [arrowhead=none color="#00000010"]
-	"reflection.terms" -> "reflection.literals" [arrowhead=none color="#00000010"]
-	"reflection.terms" -> "reflection.metavariables" [arrowhead=none color="#00000010"]
-	"reflection.terms" -> "reflection.names" [arrowhead=none color="#00000010"]
-	"reflection.terms" -> "lists.lists" [arrowhead=none color="#00000010"]
-	"reflection.terms" -> "reflection.arguments" [arrowhead=none color="#00000010"]
-	"reflection.type-checking-monad" [label="" color="#FFFFFF00" fillcolor="#000000" height=0.09477519770089146 shape=circle style=filled width=0.09477519770089146]
-	"reflection.type-checking-monad" -> "primitives.strings" [arrowhead=none color="#00000010"]
-	"reflection.type-checking-monad" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#00000010"]
-	"reflection.type-checking-monad" -> "reflection.metavariables" [arrowhead=none color="#00000010"]
-	"reflection.type-checking-monad" -> "reflection.definitions" [arrowhead=none color="#00000010"]
-	"reflection.type-checking-monad" -> "reflection.terms" [arrowhead=none color="#00000010"]
-	"reflection.type-checking-monad" -> "foundation.booleans" [arrowhead=none color="#00000010"]
-	"reflection.type-checking-monad" -> "reflection.names" [arrowhead=none color="#00000010"]
-	"reflection.type-checking-monad" -> "lists.lists" [arrowhead=none color="#00000010"]
-	"reflection.type-checking-monad" -> "reflection.arguments" [arrowhead=none color="#00000010"]
-	"ring-theory.additive-orders-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06432675209026768 shape=circle style=filled width=0.06432675209026768]
-	"ring-theory.additive-orders-of-elements-rings" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.additive-orders-of-elements-rings" -> "group-theory.subgroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.additive-orders-of-elements-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.additive-orders-of-elements-rings" -> "group-theory.normal-subgroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.additive-orders-of-elements-rings" -> "group-theory.subsets-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.additive-orders-of-elements-rings" -> "group-theory.orders-of-elements-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.additive-orders-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.additive-orders-of-elements-rings" -> "elementary-number-theory.group-of-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.algebras-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07226947050238228 shape=circle style=filled width=0.07226947050238228]
-	"ring-theory.algebras-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.algebras-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-sequences-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
-	"ring-theory.arithmetic-sequences-semirings" -> "foundation.binary-transport" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-sequences-semirings" -> "lists.sequences" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-sequences-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-sequences-semirings" -> "group-theory.arithmetic-sequences-semigroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-sequences-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-series-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
-	"ring-theory.arithmetic-series-semirings" -> "elementary-number-theory.triangular-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-series-semirings" -> "ring-theory.arithmetic-sequences-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-series-semirings" -> "ring-theory.partial-sums-sequences-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-series-semirings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-series-semirings" -> "lists.finite-sequences" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-series-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-series-semirings" -> "elementary-number-theory.commutative-semiring-of-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.arithmetic-series-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"ring-theory.binomial-theorem-rings" -> "linear-algebra.finite-sequences-in-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-rings" -> "ring-theory.binomial-theorem-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-rings" -> "ring-theory.sums-of-finite-sequences-of-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-rings" -> "ring-theory.powers-of-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-rings" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-rings" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.14180738900393866 shape=circle style=filled width=0.14180738900393866]
-	"ring-theory.binomial-theorem-semirings" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" -> "linear-algebra.finite-sequences-in-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" -> "ring-theory.powers-of-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.binomial-theorem-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"ring-theory.category-of-cyclic-rings" -> "order-theory.large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-cyclic-rings" -> "category-theory.large-precategories" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-cyclic-rings" -> "category-theory.full-large-subprecategories" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-cyclic-rings" -> "category-theory.categories" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-cyclic-rings" -> "ring-theory.homomorphisms-cyclic-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-cyclic-rings" -> "ring-theory.precategory-of-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-cyclic-rings" -> "ring-theory.cyclic-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-cyclic-rings" -> "ring-theory.category-of-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-cyclic-rings" -> "category-theory.large-categories" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.category-of-rings" -> "category-theory.large-categories" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-rings" -> "category-theory.categories" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-rings" -> "ring-theory.precategory-of-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.category-of-rings" -> "ring-theory.isomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.central-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
-	"ring-theory.central-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.central-elements-rings" -> "ring-theory.central-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.central-elements-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
-	"ring-theory.central-elements-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.central-elements-semirings" -> "group-theory.central-elements-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.characteristics-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.characteristics-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.characteristics-rings" -> "ring-theory.kernels-of-ring-homomorphisms" [arrowhead=none color="#1A127710"]
-	"ring-theory.characteristics-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.characteristics-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.commuting-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
-	"ring-theory.commuting-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.commuting-elements-rings" -> "group-theory.commuting-elements-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
-	"ring-theory.congruence-relations-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-rings" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-rings" -> "group-theory.congruence-relations-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-rings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-rings" -> "ring-theory.congruence-relations-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-rings" -> "foundation.equivalence-relations" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07433472814399888 shape=circle style=filled width=0.07433472814399888]
-	"ring-theory.congruence-relations-semirings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-semirings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-semirings" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-semirings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-semirings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.congruence-relations-semirings" -> "foundation.equivalence-relations" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.11243164449837473 shape=circle style=filled width=0.11243164449837473]
-	"ring-theory.cyclic-rings" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "foundation.fibers-of-maps" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "group-theory.cyclic-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "commutative-algebra.commutative-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "foundation.surjective-maps" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "group-theory.free-groups-with-one-generator" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.cyclic-rings" -> "group-theory.generating-elements-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "ring-theory.ring-extensions-rational-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-ring-extensions-rational-numbers" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.067391628732453 shape=circle style=filled width=0.067391628732453]
-	"ring-theory.dependent-products-rings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" -> "group-theory.dependent-products-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" -> "ring-theory.dependent-products-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
-	"ring-theory.dependent-products-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-semirings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-semirings" -> "group-theory.dependent-products-commutative-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-semirings" -> "group-theory.dependent-products-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-semirings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.dependent-products-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.division-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.division-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.division-rings" -> "ring-theory.trivial-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.division-rings" -> "foundation.negated-equality" [arrowhead=none color="#1A127710"]
-	"ring-theory.division-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.free-rings-with-one-generator" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.free-rings-with-one-generator" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.free-rings-with-one-generator" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.full-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
-	"ring-theory.full-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.full-ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.full-ideals-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.full-ideals-rings" -> "foundation.full-subtypes" [arrowhead=none color="#1A127710"]
-	"ring-theory.full-ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.full-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.full-ideals-rings" -> "order-theory.top-elements-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.full-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
-	"ring-theory.function-rings" -> "foundation.evaluation-functions" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-rings" -> "group-theory.endomorphism-rings-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-rings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-rings" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-rings" -> "foundation.constant-maps" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
-	"ring-theory.function-semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-semirings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.function-semirings" -> "ring-theory.dependent-products-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.generating-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.generating-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.generating-elements-rings" -> "group-theory.generating-elements-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.geometric-sequences-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08299482691834507 shape=circle style=filled width=0.08299482691834507]
-	"ring-theory.geometric-sequences-semirings" -> "foundation.binary-transport" [arrowhead=none color="#1A127710"]
-	"ring-theory.geometric-sequences-semirings" -> "lists.sequences" [arrowhead=none color="#1A127710"]
-	"ring-theory.geometric-sequences-semirings" -> "ring-theory.powers-of-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.geometric-sequences-semirings" -> "group-theory.arithmetic-sequences-semigroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.geometric-sequences-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.geometric-sequences-semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08223128882139645 shape=circle style=filled width=0.08223128882139645]
-	"ring-theory.groups-of-units-rings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "category-theory.functors-large-precategories" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "group-theory.cores-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "group-theory.submonoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "group-theory.precategory-of-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "ring-theory.precategory-of-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.groups-of-units-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07330937243946685 shape=circle style=filled width=0.07330937243946685]
-	"ring-theory.homomorphisms-cyclic-rings" -> "ring-theory.integer-multiples-of-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-cyclic-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-cyclic-rings" -> "ring-theory.cyclic-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-cyclic-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-ring-extensions-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.homomorphisms-ring-extensions-rational-numbers" -> "ring-theory.ring-extensions-rational-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-ring-extensions-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.10440266230183348 shape=circle style=filled width=0.10440266230183348]
-	"ring-theory.homomorphisms-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-rings" -> "ring-theory.homomorphisms-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-rings" -> "group-theory.homomorphisms-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-rings" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.09570244044334736 shape=circle style=filled width=0.09570244044334736]
-	"ring-theory.homomorphisms-semirings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-semirings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-semirings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-semirings" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-semirings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.homomorphisms-semirings" -> "group-theory.homomorphisms-commutative-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.12416245902899892 shape=circle style=filled width=0.12416245902899892]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "lists.concatenation-lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "foundation.logical-equivalences" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "foundation.fibers-of-maps" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "order-theory.reflective-galois-connections-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "lists.functoriality-lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "lists.lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-generated-by-subsets-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.12013449149639914 shape=circle style=filled width=0.12013449149639914]
-	"ring-theory.ideals-rings" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "foundation.binary-transport" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "ring-theory.congruence-relations-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "group-theory.congruence-relations-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "group-theory.congruence-relations-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-rings" -> "foundation.equivalence-relations" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.089855504976604 shape=circle style=filled width=0.089855504976604]
-	"ring-theory.ideals-semirings" -> "ring-theory.subsets-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ideals-semirings" -> "group-theory.submonoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.idempotent-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.idempotent-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.initial-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.initial-rings" -> "category-theory.initial-objects-large-categories" [arrowhead=none color="#1A127710"]
-	"ring-theory.initial-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.initial-rings" -> "ring-theory.category-of-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.integer-multiples-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.11343701453127879 shape=circle style=filled width=0.11343701453127879]
-	"ring-theory.integer-multiples-of-elements-rings" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.integer-multiples-of-elements-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.integer-multiples-of-elements-rings" -> "ring-theory.commuting-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.integer-multiples-of-elements-rings" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.integer-multiples-of-elements-rings" -> "ring-theory.multiples-of-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.integer-multiples-of-elements-rings" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.integer-multiples-of-elements-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.integer-multiples-of-elements-rings" -> "group-theory.integer-multiples-of-elements-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.integer-multiples-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.intersections-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
-	"ring-theory.intersections-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.intersections-ideals-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.intersections-ideals-rings" -> "foundation.intersections-subtypes" [arrowhead=none color="#1A127710"]
-	"ring-theory.intersections-ideals-rings" -> "order-theory.greatest-lower-bounds-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.intersections-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.intersections-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.intersections-ideals-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.intersections-ideals-semirings" -> "foundation.intersections-subtypes" [arrowhead=none color="#1A127710"]
-	"ring-theory.intersections-ideals-semirings" -> "ring-theory.ideals-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.intersections-ideals-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.intersections-ideals-semirings" -> "ring-theory.subsets-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.invariant-basis-property-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.invariant-basis-property-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.invariant-basis-property-rings" -> "ring-theory.isomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.invariant-basis-property-rings" -> "ring-theory.dependent-products-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.invariant-basis-property-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.invertible-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.11209451736914716 shape=circle style=filled width=0.11209451736914716]
-	"ring-theory.invertible-elements-rings" -> "group-theory.invertible-elements-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.invertible-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.invertible-elements-rings" -> "foundation.contractible-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.invertible-elements-rings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.invertible-elements-rings" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.11822915412357952 shape=circle style=filled width=0.11822915412357952]
-	"ring-theory.isomorphisms-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "group-theory.homomorphisms-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "group-theory.isomorphisms-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "category-theory.isomorphisms-in-large-precategories" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.contractible-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "group-theory.homomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.homotopy-induction" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.iterated-dependent-product-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.implicit-function-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.structure-identity-principle" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "foundation.multivariable-homotopies" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.isomorphisms-rings" -> "ring-theory.precategory-of-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
-	"ring-theory.joins-ideals-rings" -> "order-theory.large-suplattices" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-ideals-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-ideals-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-ideals-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-ideals-rings" -> "ring-theory.ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-left-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
-	"ring-theory.joins-left-ideals-rings" -> "order-theory.large-suplattices" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-left-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-left-ideals-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-left-ideals-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-left-ideals-rings" -> "ring-theory.left-ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-left-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-left-ideals-rings" -> "ring-theory.poset-of-left-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-left-ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-left-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-right-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.07584677573504928 shape=circle style=filled width=0.07584677573504928]
-	"ring-theory.joins-right-ideals-rings" -> "order-theory.large-suplattices" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-right-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-right-ideals-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-right-ideals-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-right-ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-right-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-right-ideals-rings" -> "ring-theory.right-ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-right-ideals-rings" -> "ring-theory.poset-of-right-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.joins-right-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.kernels-of-ring-homomorphisms" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.kernels-of-ring-homomorphisms" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.kernels-of-ring-homomorphisms" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.kernels-of-ring-homomorphisms" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.kernels-of-ring-homomorphisms" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.kernels-of-ring-homomorphisms" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.kernels-of-ring-homomorphisms" -> "group-theory.kernels-homomorphisms-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.12086734486480535 shape=circle style=filled width=0.12086734486480535]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "lists.concatenation-lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "foundation.logical-equivalences" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "foundation.fibers-of-maps" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "order-theory.reflective-galois-connections-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "ring-theory.poset-of-left-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "lists.functoriality-lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "lists.lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-generated-by-subsets-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
-	"ring-theory.left-ideals-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.left-ideals-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.local-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.local-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.local-rings" -> "foundation.disjunction" [arrowhead=none color="#1A127710"]
-	"ring-theory.local-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.localizations-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08435178051687288 shape=circle style=filled width=0.08435178051687288]
-	"ring-theory.localizations-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.localizations-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.localizations-rings" -> "foundation.fibers-of-maps" [arrowhead=none color="#1A127710"]
-	"ring-theory.localizations-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.localizations-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.localizations-rings" -> "foundation.contractible-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.localizations-rings" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.localizations-rings" -> "foundation.contractible-maps" [arrowhead=none color="#1A127710"]
-	"ring-theory.maximal-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.multiples-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
-	"ring-theory.multiples-of-elements-rings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.multiples-of-elements-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.multiples-of-elements-rings" -> "group-theory.multiples-of-elements-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.multiples-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.multiplicative-orders-of-units-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.nil-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.nil-ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nil-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nil-ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nil-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nil-ideals-rings" -> "ring-theory.nilpotent-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nilpotent-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.052682459581144495 shape=circle style=filled width=0.052682459581144495]
-	"ring-theory.nilpotent-elements-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nilpotent-elements-rings" -> "ring-theory.nilpotent-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nilpotent-elements-rings" -> "ring-theory.powers-of-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nilpotent-elements-rings" -> "foundation.existential-quantification" [arrowhead=none color="#1A127710"]
-	"ring-theory.nilpotent-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nilpotent-elements-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
-	"ring-theory.nilpotent-elements-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.nilpotent-elements-semirings" -> "ring-theory.binomial-theorem-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nilpotent-elements-semirings" -> "foundation.existential-quantification" [arrowhead=none color="#1A127710"]
-	"ring-theory.nilpotent-elements-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.nilpotent-elements-semirings" -> "ring-theory.powers-of-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.opposite-ring-extensions-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.opposite-ring-extensions-rational-numbers" -> "ring-theory.ring-extensions-rational-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.opposite-ring-extensions-rational-numbers" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.opposite-ring-extensions-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.opposite-ring-extensions-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.opposite-ring-extensions-rational-numbers" -> "ring-theory.opposite-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.opposite-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.opposite-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.partial-sums-sequences-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.partial-sums-sequences-semirings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.partial-sums-sequences-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.partial-sums-sequences-semirings" -> "lists.sequences" [arrowhead=none color="#1A127710"]
-	"ring-theory.partial-sums-sequences-semirings" -> "lists.finite-sequences" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-cyclic-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.poset-of-cyclic-rings" -> "order-theory.large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-cyclic-rings" -> "ring-theory.category-of-cyclic-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
-	"ring-theory.poset-of-ideals-rings" -> "order-theory.large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-ideals-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-ideals-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-ideals-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-ideals-rings" -> "order-theory.large-preorders" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-ideals-rings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-left-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06568523458169381 shape=circle style=filled width=0.06568523458169381]
-	"ring-theory.poset-of-left-ideals-rings" -> "order-theory.large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-left-ideals-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-left-ideals-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-left-ideals-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-left-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-left-ideals-rings" -> "order-theory.large-preorders" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-left-ideals-rings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-left-ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-left-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-right-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
-	"ring-theory.poset-of-right-ideals-rings" -> "order-theory.large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-right-ideals-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-right-ideals-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-right-ideals-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-right-ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-right-ideals-rings" -> "order-theory.similarity-of-elements-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-right-ideals-rings" -> "order-theory.large-preorders" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-right-ideals-rings" -> "foundation.binary-relations" [arrowhead=none color="#1A127710"]
-	"ring-theory.poset-of-right-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06923831664020327 shape=circle style=filled width=0.06923831664020327]
-	"ring-theory.powers-of-elements-rings" -> "ring-theory.powers-of-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-rings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-rings" -> "elementary-number-theory.parity-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-rings" -> "ring-theory.central-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-rings" -> "foundation.empty-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.060901553009402865 shape=circle style=filled width=0.060901553009402865]
-	"ring-theory.powers-of-elements-semirings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-semirings" -> "group-theory.powers-of-elements-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.powers-of-elements-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.precategory-of-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.precategory-of-rings" -> "category-theory.large-precategories" [arrowhead=none color="#1A127710"]
-	"ring-theory.precategory-of-rings" -> "category-theory.precategories" [arrowhead=none color="#1A127710"]
-	"ring-theory.precategory-of-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.precategory-of-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.precategory-of-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.precategory-of-semirings" -> "category-theory.large-precategories" [arrowhead=none color="#1A127710"]
-	"ring-theory.precategory-of-semirings" -> "category-theory.precategories" [arrowhead=none color="#1A127710"]
-	"ring-theory.precategory-of-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.precategory-of-semirings" -> "ring-theory.homomorphisms-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
-	"ring-theory.products-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-ideals-rings" -> "ring-theory.products-subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-ideals-rings" -> "ring-theory.poset-of-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-ideals-rings" -> "ring-theory.ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-left-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
-	"ring-theory.products-left-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-left-ideals-rings" -> "ring-theory.products-subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-left-ideals-rings" -> "ring-theory.left-ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-left-ideals-rings" -> "ring-theory.poset-of-left-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-left-ideals-rings" -> "ring-theory.left-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-left-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-right-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06333857119089935 shape=circle style=filled width=0.06333857119089935]
-	"ring-theory.products-right-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-right-ideals-rings" -> "ring-theory.products-subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-right-ideals-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-right-ideals-rings" -> "ring-theory.right-ideals-generated-by-subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-right-ideals-rings" -> "ring-theory.poset-of-right-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-right-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
-	"ring-theory.products-rings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-rings" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-rings" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-rings" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-subsets-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"ring-theory.products-subsets-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-subsets-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
-	"ring-theory.products-subsets-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.quotient-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.quotient-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.quotient-rings" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.quotient-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.radical-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.radical-ideals-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.radical-ideals-rings" -> "ring-theory.ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.radical-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.12086734486480535 shape=circle style=filled width=0.12086734486480535]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "lists.concatenation-lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-preorders" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "order-theory.order-preserving-maps-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "order-theory.least-upper-bounds-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "foundation.unions-subtypes" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "ring-theory.right-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "foundation.logical-equivalences" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "foundation.fibers-of-maps" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "ring-theory.poset-of-right-ideals-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "foundation.powersets" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "order-theory.galois-connections-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "order-theory.reflective-galois-connections-large-posets" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "lists.functoriality-lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "lists.lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-generated-by-subsets-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
-	"ring-theory.right-ideals-rings" -> "foundation.torsorial-type-families" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-rings" -> "ring-theory.subsets-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-rings" -> "foundation.subtype-identity-principle" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.right-ideals-rings" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.1827046590282086 shape=circle style=filled width=0.1827046590282086]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.ring-of-rational-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.addition-rational-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.multiplication-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "foundation.logical-equivalences" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.rational-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.multiplication-integer-fractions" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "foundation.contractible-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.unit-fractions-rational-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.addition-integer-fractions" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.reduced-integer-fractions" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.multiplication-rational-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.multiplication-positive-and-negative-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.positive-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "ring-theory.localizations-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.ring-of-integers" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "elementary-number-theory.integer-fractions" [arrowhead=none color="#1A127710"]
-	"ring-theory.ring-extensions-rational-numbers" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.1336553442676484 shape=circle style=filled width=0.1336553442676484]
-	"ring-theory.rings" -> "lists.concatenation-lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "foundation.involutions" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "group-theory.groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "foundation.embeddings" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "foundation.binary-equivalences" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "foundation.injective-maps" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "group-theory.commutative-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "foundation.binary-embeddings" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "foundation.negation" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "lists.lists" [arrowhead=none color="#1A127710"]
-	"ring-theory.rings" -> "foundation.unital-binary-operations" [arrowhead=none color="#1A127710"]
-	"ring-theory.semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.10021004013899694 shape=circle style=filled width=0.10021004013899694]
-	"ring-theory.semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.semirings" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.semirings" -> "group-theory.monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.semirings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
-	"ring-theory.semirings" -> "group-theory.commutative-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.semirings" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.semirings" -> "foundation.negation" [arrowhead=none color="#1A127710"]
-	"ring-theory.semirings" -> "foundation.unital-binary-operations" [arrowhead=none color="#1A127710"]
-	"ring-theory.subsets-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06942028362060094 shape=circle style=filled width=0.06942028362060094]
-	"ring-theory.subsets-rings" -> "group-theory.subgroups-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.subsets-rings" -> "foundation.propositional-extensionality" [arrowhead=none color="#1A127710"]
-	"ring-theory.subsets-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.subsets-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
-	"ring-theory.subsets-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.subsets-semirings" -> "foundation.propositional-extensionality" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.06960177486788897 shape=circle style=filled width=0.06960177486788897]
-	"ring-theory.sums-of-finite-families-of-elements-rings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-rings" -> "ring-theory.sums-of-finite-families-of-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-rings" -> "ring-theory.sums-of-finite-sequences-of-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-rings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-rings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-rings" -> "foundation.empty-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-rings" -> "univalent-combinatorics.counting" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.09662078510538938 shape=circle style=filled width=0.09662078510538938]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "group-theory.sums-of-finite-families-of-elements-commutative-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "foundation.empty-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-families-of-elements-semirings" -> "univalent-combinatorics.counting" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08083874863001829 shape=circle style=filled width=0.08083874863001829]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "linear-algebra.finite-sequences-in-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "ring-theory.sums-of-finite-sequences-of-elements-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "linear-algebra.left-modules-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "linear-algebra.linear-maps-left-modules-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "lists.finite-sequences" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-semirings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.08758031277559175 shape=circle style=filled width=0.08758031277559175]
-	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "linear-algebra.finite-sequences-in-semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "ring-theory.semirings" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "group-theory.sums-of-finite-sequences-of-elements-commutative-monoids" [arrowhead=none color="#1A127710"]
-	"ring-theory.sums-of-finite-sequences-of-elements-semirings" -> "lists.finite-sequences" [arrowhead=none color="#1A127710"]
-	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
-	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "group-theory.isomorphisms-abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "group-theory.semigroups" [arrowhead=none color="#1A127710"]
-	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "group-theory.abelian-groups" [arrowhead=none color="#1A127710"]
-	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "ring-theory.isomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "ring-theory.homomorphisms-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "foundation.unital-binary-operations" [arrowhead=none color="#1A127710"]
-	"ring-theory.transporting-ring-structure-along-isomorphisms-abelian-groups" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.trivial-rings" [label="" color="#FFFFFF00" fillcolor="#1A1277" height=0.05 shape=circle style=filled width=0.05]
-	"ring-theory.trivial-rings" -> "ring-theory.invertible-elements-rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.trivial-rings" -> "foundation.negation" [arrowhead=none color="#1A127710"]
-	"ring-theory.trivial-rings" -> "foundation.negated-equality" [arrowhead=none color="#1A127710"]
-	"ring-theory.trivial-rings" -> "foundation.contractible-types" [arrowhead=none color="#1A127710"]
-	"ring-theory.trivial-rings" -> "ring-theory.rings" [arrowhead=none color="#1A127710"]
-	"ring-theory.trivial-rings" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#1A127710"]
-	"set-theory.baire-space" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
-	"set-theory.baire-space" -> "foundation-core.empty-types" [arrowhead=none color="#98335C10"]
-	"set-theory.baire-space" -> "set-theory.uncountable-sets" [arrowhead=none color="#98335C10"]
-	"set-theory.baire-space" -> "foundation.lawveres-fixed-point-theorem" [arrowhead=none color="#98335C10"]
-	"set-theory.baire-space" -> "foundation.negation" [arrowhead=none color="#98335C10"]
-	"set-theory.baire-space" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#98335C10"]
-	"set-theory.baire-space" -> "foundation-core.propositions" [arrowhead=none color="#98335C10"]
-	"set-theory.baire-space" -> "set-theory.cantors-diagonal-argument" [arrowhead=none color="#98335C10"]
-	"set-theory.baire-space" -> "set-theory.countable-sets" [arrowhead=none color="#98335C10"]
-	"set-theory.cantor-space" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.05 shape=circle style=filled width=0.05]
-	"set-theory.cantor-space" -> "foundation.booleans" [arrowhead=none color="#98335C10"]
-	"set-theory.cantor-space" -> "set-theory.uncountable-sets" [arrowhead=none color="#98335C10"]
-	"set-theory.cantor-space" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#98335C10"]
-	"set-theory.cantor-space" -> "foundation.lawveres-fixed-point-theorem" [arrowhead=none color="#98335C10"]
-	"set-theory.cantor-space" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#98335C10"]
-	"set-theory.cantor-space" -> "foundation.negation" [arrowhead=none color="#98335C10"]
-	"set-theory.cantor-space" -> "foundation.tight-apartness-relations" [arrowhead=none color="#98335C10"]
-	"set-theory.cantor-space" -> "set-theory.cantors-diagonal-argument" [arrowhead=none color="#98335C10"]
-	"set-theory.cantor-space" -> "foundation.empty-types" [arrowhead=none color="#98335C10"]
-	"set-theory.cantor-space" -> "set-theory.countable-sets" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.07139131552728642 shape=circle style=filled width=0.07139131552728642]
-	"set-theory.cantors-diagonal-argument" -> "foundation.decidable-subtypes" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation.logical-equivalences" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "set-theory.uncountable-sets" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation-core.empty-types" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation.discrete-types" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation.isolated-elements" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation.powersets" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation.double-negation" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation.decidable-types" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation.negation" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation.negated-equality" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation.surjective-maps" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation.decidable-propositions" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "foundation-core.propositions" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "set-theory.infinite-sets" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "set-theory.countable-sets" [arrowhead=none color="#98335C10"]
-	"set-theory.cantors-diagonal-argument" -> "logic.propositionally-decidable-types" [arrowhead=none color="#98335C10"]
-	"set-theory.cardinalities" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
-	"set-theory.cardinalities" -> "foundation.set-truncations" [arrowhead=none color="#98335C10"]
-	"set-theory.cardinalities" -> "foundation.propositional-extensionality" [arrowhead=none color="#98335C10"]
-	"set-theory.cardinalities" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#98335C10"]
-	"set-theory.cardinalities" -> "foundation.binary-relations" [arrowhead=none color="#98335C10"]
-	"set-theory.cardinalities" -> "foundation.large-binary-relations" [arrowhead=none color="#98335C10"]
-	"set-theory.cardinalities" -> "foundation.mere-equivalences" [arrowhead=none color="#98335C10"]
-	"set-theory.cardinalities" -> "foundation.law-of-excluded-middle" [arrowhead=none color="#98335C10"]
-	"set-theory.cardinalities" -> "foundation.mere-embeddings" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.12221670009868099 shape=circle style=filled width=0.12221670009868099]
-	"set-theory.countable-sets" -> "foundation.decidable-subtypes" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "lists.shifting-sequences" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.existential-quantification" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.raising-universe-levels" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.maybe" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation-core.cartesian-product-types" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.injective-maps" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.decidable-types" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.decidable-equality" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "elementary-number-theory.integers" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.negated-equality" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.negation" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.retracts-of-types" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.decidable-propositions" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.equality-coproduct-types" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "elementary-number-theory.type-arithmetic-natural-numbers" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.empty-types" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.embeddings" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "foundation.surjective-maps" [arrowhead=none color="#98335C10"]
-	"set-theory.countable-sets" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#98335C10"]
-	"set-theory.cumulative-hierarchy" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.1407357812873715 shape=circle style=filled width=0.1407357812873715]
-	"set-theory.cumulative-hierarchy" -> "foundation.propositional-extensionality" [arrowhead=none color="#98335C10"]
-	"set-theory.cumulative-hierarchy" -> "foundation.logical-equivalences" [arrowhead=none color="#98335C10"]
-	"set-theory.cumulative-hierarchy" -> "foundation.existential-quantification" [arrowhead=none color="#98335C10"]
-	"set-theory.cumulative-hierarchy" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#98335C10"]
-	"set-theory.cumulative-hierarchy" -> "foundation.raising-universe-levels" [arrowhead=none color="#98335C10"]
-	"set-theory.cumulative-hierarchy" -> "foundation.booleans" [arrowhead=none color="#98335C10"]
-	"set-theory.cumulative-hierarchy" -> "foundation.truncated-types" [arrowhead=none color="#98335C10"]
-	"set-theory.cumulative-hierarchy" -> "foundation.negation" [arrowhead=none color="#98335C10"]
-	"set-theory.cumulative-hierarchy" -> "foundation.constant-type-families" [arrowhead=none color="#98335C10"]
-	"set-theory.cumulative-hierarchy" -> "foundation.empty-types" [arrowhead=none color="#98335C10"]
-	"set-theory.infinite-sets" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.05 shape=circle style=filled width=0.05]
-	"set-theory.infinite-sets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#98335C10"]
-	"set-theory.infinite-sets" -> "foundation.mere-embeddings" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.06529998061608358 shape=circle style=filled width=0.06529998061608358]
-	"set-theory.russells-paradox" -> "foundation.small-types" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "trees.small-multisets" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation.universal-property-equivalences" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation-core.contractible-types" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "trees.universal-multiset" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation.small-universes" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation-core.empty-types" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation.locally-small-types" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "trees.multisets" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation.negation" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation.surjective-maps" [arrowhead=none color="#98335C10"]
-	"set-theory.russells-paradox" -> "foundation.torsorial-type-families" [arrowhead=none color="#98335C10"]
-	"set-theory.uncountable-sets" [label="" color="#FFFFFF00" fillcolor="#98335C" height=0.05 shape=circle style=filled width=0.05]
-	"set-theory.uncountable-sets" -> "foundation.negation" [arrowhead=none color="#98335C10"]
-	"set-theory.uncountable-sets" -> "set-theory.countable-sets" [arrowhead=none color="#98335C10"]
-	"species.cartesian-exponents-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.cartesian-exponents-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cartesian-products-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.cartesian-products-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cartesian-products-species-of-types" -> "species.morphisms-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cartesian-products-species-of-types" -> "species.cartesian-exponents-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cartesian-products-species-of-types" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cartesian-products-species-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.10294241329094224 shape=circle style=filled width=0.10294241329094224]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "species.unit-cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.sigma-decomposition-subuniverse" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "species.unit-cauchy-composition-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
-	"species.cauchy-composition-species-of-types" -> "foundation.discrete-relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "species.unit-cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.type-arithmetic-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.trivial-relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-composition-species-of-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.cauchy-products-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.coproducts-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.coproducts-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.sigma-decomposition-subuniverse" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.cauchy-exponentials-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types-in-subuniverses" -> "foundation.coproduct-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.arithmetic-law-coproduct-and-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "species.coproducts-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "species.equivalences-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.dependent-binomial-theorem" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "foundation.coproduct-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-exponentials-species-of-types" -> "species.cauchy-products-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.10667385033281394 shape=circle style=filled width=0.10667385033281394]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.coproduct-decompositions-subuniverse" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.coproduct-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "species.cauchy-products-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types-in-subuniverses" -> "foundation.empty-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.cauchy-products-species-of-types" -> "foundation.coproduct-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-products-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.postcomposition-functions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.cauchy-series-species-of-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.cauchy-series-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
-	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.composition-cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.composition-cauchy-series-species-of-types" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.composition-cauchy-series-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.coproducts-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06887294038719267 shape=circle style=filled width=0.06887294038719267]
-	"species.coproducts-species-of-types-in-subuniverses" -> "species.coproducts-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.coproducts-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.coproducts-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.coproducts-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.coproducts-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.coproducts-species-of-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#EDA55F10"]
-	"species.coproducts-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.coproducts-species-of-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#EDA55F10"]
-	"species.coproducts-species-of-types" -> "species.morphisms-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.coproducts-species-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.cycle-index-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.cycle-index-series-species-of-types" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.derivatives-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.derivatives-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.08929214202502928 shape=circle style=filled width=0.08929214202502928]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.pi-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.pi-decompositions-subuniverse" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "species.coproducts-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "species.coproducts-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.product-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "species.dirichlet-products-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types-in-subuniverses" -> "species.dirichlet-exponentials-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
-	"species.dirichlet-exponentials-species-of-types" -> "foundation.pi-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "species.dirichlet-products-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "foundation.arithmetic-law-product-and-pi-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "species.coproducts-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "foundation.product-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "species.equivalences-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "foundation.dependent-binomial-theorem" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-exponentials-species-of-types" -> "foundation.coproduct-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.11027910153556753 shape=circle style=filled width=0.11027910153556753]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "species.dirichlet-products-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.product-decompositions-subuniverse" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.product-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.dirichlet-products-species-of-types" -> "foundation.product-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-products-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-series-species-of-finite-inhabited-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.dirichlet-series-species-of-finite-inhabited-types" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-series-species-of-finite-inhabited-types" -> "species.species-of-finite-inhabited-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-series-species-of-finite-inhabited-types" -> "univalent-combinatorics.cycle-prime-decomposition-natural-numbers" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-series-species-of-finite-inhabited-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-series-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.dirichlet-series-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-series-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.dirichlet-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.dirichlet-series-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.equivalences-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.equivalences-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.equivalences-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.equivalences-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.equivalences-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.equivalences-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05705116998481125 shape=circle style=filled width=0.05705116998481125]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "species.cauchy-exponentials-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types-in-subuniverses" -> "species.composition-cauchy-series-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.exponentials-cauchy-series-of-types" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types" -> "species.cauchy-exponentials-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types" -> "species.composition-cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.exponentials-cauchy-series-of-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.hasse-weil-species" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.hasse-weil-species" -> "finite-algebra.products-commutative-finite-rings" [arrowhead=none color="#EDA55F10"]
-	"species.hasse-weil-species" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.hasse-weil-species" -> "finite-algebra.commutative-finite-rings" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-finite-species" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"species.morphisms-finite-species" -> "foundation.torsorial-type-families" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-finite-species" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-finite-species" -> "foundation.homotopy-induction" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-finite-species" -> "species.species-of-finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-finite-species" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-finite-species" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
-	"species.morphisms-species-of-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-species-of-types" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-species-of-types" -> "foundation.homotopy-induction" [arrowhead=none color="#EDA55F10"]
-	"species.morphisms-species-of-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#EDA55F10"]
-	"species.pointing-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.pointing-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.precategory-of-finite-species" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.precategory-of-finite-species" -> "species.morphisms-finite-species" [arrowhead=none color="#EDA55F10"]
-	"species.precategory-of-finite-species" -> "category-theory.large-precategories" [arrowhead=none color="#EDA55F10"]
-	"species.precategory-of-finite-species" -> "category-theory.precategories" [arrowhead=none color="#EDA55F10"]
-	"species.precategory-of-finite-species" -> "species.species-of-finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
-	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-products-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.products-cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "species.cauchy-products-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.0504812833271727 shape=circle style=filled width=0.0504812833271727]
-	"species.products-cauchy-series-species-of-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types" -> "species.cauchy-series-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types" -> "species.cauchy-products-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-cauchy-series-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-finite-inhabited-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.products-dirichlet-series-species-of-finite-inhabited-types" -> "species.dirichlet-series-species-of-finite-inhabited-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-finite-inhabited-types" -> "species.species-of-finite-inhabited-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "species.dirichlet-series-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.postcomposition-functions" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "species.dirichlet-products-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types-in-subuniverses" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
-	"species.products-dirichlet-series-species-of-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types" -> "species.dirichlet-products-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types" -> "species.dirichlet-series-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.products-dirichlet-series-species-of-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.0798969058180198 shape=circle style=filled width=0.0798969058180198]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.small-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.decidable-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.sigma-decomposition-subuniverse" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "species.species-of-finite-inhabited-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "species.small-cauchy-composition-species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "foundation.inhabited-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-finite-inhabited-types" -> "univalent-combinatorics.sigma-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.09570244044334736 shape=circle style=filled width=0.09570244044334736]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.small-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "species.unit-cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "species.cauchy-composition-species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.sigma-closed-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.sigma-decomposition-subuniverse" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.small-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-finite-inhabited-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.species-of-finite-inhabited-types" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-finite-inhabited-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-finite-inhabited-types" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-finite-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.species-of-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-finite-types" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-inhabited-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.species-of-inhabited-types" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-inhabited-types" -> "foundation.inhabited-types" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"species.species-of-types-in-subuniverses" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-types-in-subuniverses" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.species-of-types" -> "foundation.univalence" [arrowhead=none color="#EDA55F10"]
-	"species.unit-cauchy-composition-species-of-types-in-subuniverses" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.unit-cauchy-composition-species-of-types-in-subuniverses" -> "species.species-of-types-in-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.unit-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
-	"species.unit-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.unit-cauchy-composition-species-of-types-in-subuniverses" -> "foundation.global-subuniverses" [arrowhead=none color="#EDA55F10"]
-	"species.unit-cauchy-composition-species-of-types" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.unit-cauchy-composition-species-of-types" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.unit-cauchy-composition-species-of-types" -> "foundation.contractible-types" [arrowhead=none color="#EDA55F10"]
-	"species.unlabeled-structures-species" [label="" color="#FFFFFF00" fillcolor="#EDA55F" height=0.05 shape=circle style=filled width=0.05]
-	"species.unlabeled-structures-species" -> "species.species-of-types" [arrowhead=none color="#EDA55F10"]
-	"species.unlabeled-structures-species" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#EDA55F10"]
-	"structured-types.cartesian-products-types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.cartesian-products-types-equipped-with-endomorphisms" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.cartesian-products-types-equipped-with-endomorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.central-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.central-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-homotopies" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.commuting-squares-of-pointed-homotopies" -> "structured-types.pointed-2-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-homotopies" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-homotopies" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-homotopies" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-homotopies" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.09517369363237901 shape=circle style=filled width=0.09517369363237901]
-	"structured-types.commuting-squares-of-pointed-maps" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-maps" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-maps" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-maps" -> "structured-types.whiskering-pointed-homotopies-composition" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-maps" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-squares-of-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-triangles-of-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05479528381785756 shape=circle style=filled width=0.05479528381785756]
-	"structured-types.commuting-triangles-of-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-triangles-of-pointed-maps" -> "structured-types.whiskering-pointed-homotopies-composition" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-triangles-of-pointed-maps" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.commuting-triangles-of-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.conjugation-pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
-	"structured-types.conjugation-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.conjugation-pointed-types" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.conjugation-pointed-types" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.conjugation-pointed-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.conjugation-pointed-types" -> "synthetic-homotopy-theory.conjugation-loops" [arrowhead=none color="#069F6E10"]
-	"structured-types.conjugation-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.constant-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.constant-pointed-maps" -> "foundation.constant-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.constant-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.constant-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.contractible-pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.contractible-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.contractible-pointed-types" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.cyclic-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05315923363922938 shape=circle style=filled width=0.05315923363922938]
-	"structured-types.cyclic-types" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.cyclic-types" -> "foundation.surjective-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.cyclic-types" -> "foundation.iterating-automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.cyclic-types" -> "structured-types.sets-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-products-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"structured-types.dependent-products-h-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-products-h-spaces" -> "structured-types.dependent-products-pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-products-h-spaces" -> "foundation.unital-binary-operations" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-products-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-products-pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.dependent-products-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-products-wild-monoids" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
-	"structured-types.dependent-products-wild-monoids" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-products-wild-monoids" -> "structured-types.dependent-products-h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-products-wild-monoids" -> "structured-types.wild-monoids" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-products-wild-monoids" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-types-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.equivalence-extensionality" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.univalence" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-types-equipped-with-automorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.dependent-types-equipped-with-automorphisms" -> "structured-types.types-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.07830199672637511 shape=circle style=filled width=0.07830199672637511]
-	"structured-types.equivalences-h-spaces" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "structured-types.pointed-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "structured-types.morphisms-h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-h-spaces" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-pointed-arrows" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05749172610234521 shape=circle style=filled width=0.05749172610234521]
-	"structured-types.equivalences-pointed-arrows" -> "structured-types.pointed-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-pointed-arrows" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-pointed-arrows" -> "foundation.equivalences-arrows" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-pointed-arrows" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-pointed-arrows" -> "structured-types.commuting-squares-of-pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-pointed-arrows" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.089855504976604 shape=circle style=filled width=0.089855504976604]
-	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.equivalence-extensionality" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-automorphisms" -> "structured-types.morphisms-types-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.univalence" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-automorphisms" -> "structured-types.equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-automorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-automorphisms" -> "structured-types.types-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.09437501914625597 shape=circle style=filled width=0.09437501914625597]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.subtype-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "structured-types.morphisms-types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.univalence" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.equivalences-types-equipped-with-endomorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.faithful-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.faithful-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.faithful-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.faithful-pointed-maps" -> "foundation.faithful-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.fibers-of-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.fibers-of-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.fibers-of-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.fibers-of-pointed-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.finite-multiplication-magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.finite-multiplication-magmas" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
-	"structured-types.finite-multiplication-magmas" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.finite-multiplication-magmas" -> "univalent-combinatorics.counting" [arrowhead=none color="#069F6E10"]
-	"structured-types.function-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.function-h-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.function-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.function-h-spaces" -> "foundation.unital-binary-operations" [arrowhead=none color="#069F6E10"]
-	"structured-types.function-h-spaces" -> "structured-types.dependent-products-h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.function-magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.function-magmas" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
-	"structured-types.function-wild-monoids" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.function-wild-monoids" -> "structured-types.dependent-products-wild-monoids" [arrowhead=none color="#069F6E10"]
-	"structured-types.function-wild-monoids" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.function-wild-monoids" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.function-wild-monoids" -> "structured-types.wild-monoids" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.07068093650719452 shape=circle style=filled width=0.07068093650719452]
-	"structured-types.h-spaces" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "foundation-core.endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "structured-types.noncoherent-h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "foundation.evaluation-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "structured-types.pointed-sections" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.h-spaces" -> "foundation.unital-binary-operations" [arrowhead=none color="#069F6E10"]
-	"structured-types.initial-pointed-type-equipped-with-automorphism" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.08375140434156425 shape=circle style=filled width=0.08375140434156425]
-	"structured-types.initial-pointed-type-equipped-with-automorphism" -> "elementary-number-theory.integers" [arrowhead=none color="#069F6E10"]
-	"structured-types.initial-pointed-type-equipped-with-automorphism" -> "foundation.iterating-automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.initial-pointed-type-equipped-with-automorphism" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.initial-pointed-type-equipped-with-automorphism" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.initial-pointed-type-equipped-with-automorphism" -> "structured-types.pointed-types-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
-	"structured-types.involutive-type-of-h-space-structures" -> "foundation.symmetric-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "structured-types.constant-pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "foundation.constant-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "foundation.binary-transport" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-type-of-h-space-structures" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.involutive-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.involutive-types" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.iterated-cartesian-products-types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.iterated-cartesian-products-types-equipped-with-endomorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.iterated-cartesian-products-types-equipped-with-endomorphisms" -> "lists.lists" [arrowhead=none color="#069F6E10"]
-	"structured-types.iterated-cartesian-products-types-equipped-with-endomorphisms" -> "structured-types.cartesian-products-types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.iterated-pointed-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.iterated-pointed-cartesian-product-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.iterated-pointed-cartesian-product-types" -> "lists.lists" [arrowhead=none color="#069F6E10"]
-	"structured-types.iterated-pointed-cartesian-product-types" -> "structured-types.pointed-cartesian-product-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.magmas" -> "foundation.unital-binary-operations" [arrowhead=none color="#069F6E10"]
-	"structured-types.medial-magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
-	"structured-types.medial-magmas" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
-	"structured-types.medial-magmas" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.medial-magmas" -> "structured-types.morphisms-magmas" [arrowhead=none color="#069F6E10"]
-	"structured-types.medial-magmas" -> "structured-types.product-magmas" [arrowhead=none color="#069F6E10"]
-	"structured-types.medial-magmas" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06192863306205975 shape=circle style=filled width=0.06192863306205975]
-	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" -> "foundation.subtype-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" -> "structured-types.equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.mere-equivalences-types-equipped-with-endomorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.08999579468728597 shape=circle style=filled width=0.08999579468728597]
-	"structured-types.morphisms-h-spaces" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-h-spaces" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-h-spaces" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-h-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-h-spaces" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-h-spaces" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-h-spaces" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-h-spaces" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-h-spaces" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.morphisms-magmas" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.11790860453923727 shape=circle style=filled width=0.11790860453923727]
-	"structured-types.morphisms-pointed-arrows" -> "structured-types.pointed-2-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "structured-types.whiskering-pointed-2-homotopies-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "structured-types.commuting-squares-of-pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "structured-types.whiskering-pointed-homotopies-composition" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation-core.homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-pointed-arrows" -> "structured-types.commuting-squares-of-pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-twisted-pointed-arrows" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
-	"structured-types.morphisms-twisted-pointed-arrows" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-twisted-pointed-arrows" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-twisted-pointed-arrows" -> "foundation.morphisms-twisted-arrows" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-twisted-pointed-arrows" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
-	"structured-types.morphisms-types-equipped-with-automorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-automorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-automorphisms" -> "structured-types.types-equipped-with-automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-automorphisms" -> "structured-types.morphisms-types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06213201171482271 shape=circle style=filled width=0.06213201171482271]
-	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-types-equipped-with-endomorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-wild-monoids" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05195909628863885 shape=circle style=filled width=0.05195909628863885]
-	"structured-types.morphisms-wild-monoids" -> "structured-types.morphisms-h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-wild-monoids" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-wild-monoids" -> "structured-types.wild-monoids" [arrowhead=none color="#069F6E10"]
-	"structured-types.morphisms-wild-monoids" -> "group-theory.homomorphisms-semigroups" [arrowhead=none color="#069F6E10"]
-	"structured-types.noncoherent-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.noncoherent-h-spaces" -> "foundation.unital-binary-operations" [arrowhead=none color="#069F6E10"]
-	"structured-types.noncoherent-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.opposite-pointed-spans" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.opposite-pointed-spans" -> "structured-types.pointed-spans" [arrowhead=none color="#069F6E10"]
-	"structured-types.opposite-pointed-spans" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.12221670009868099 shape=circle style=filled width=0.12221670009868099]
-	"structured-types.pointed-2-homotopies" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "structured-types.uniform-pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-2-homotopies" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
-	"structured-types.pointed-cartesian-product-types" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-cartesian-product-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-cartesian-product-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-dependent-functions" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.pointed-dependent-functions" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-dependent-functions" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-dependent-functions" -> "foundation.fibers-of-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.pointed-dependent-pair-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-dependent-pair-types" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.14162935078056077 shape=circle style=filled width=0.14162935078056077]
-	"structured-types.pointed-equivalences" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "structured-types.whiskering-pointed-homotopies-composition" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.injective-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "structured-types.universal-property-pointed-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.sections" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.fibers-of-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.embeddings" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "structured-types.pointed-retractions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.contractible-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "structured-types.pointed-sections" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "structured-types.precomposition-pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.retractions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "foundation.univalence" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-equivalences" -> "structured-types.postcomposition-pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-families-of-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.pointed-families-of-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.12273173272218177 shape=circle style=filled width=0.12273173272218177]
-	"structured-types.pointed-homotopies" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-homotopies" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.09881552504494161 shape=circle style=filled width=0.09881552504494161]
-	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "foundation.logical-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-retractions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "foundation.contractible-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "structured-types.pointed-sections" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "foundation.retractions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-isomorphisms" -> "foundation.sections" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.060485837890913385 shape=circle style=filled width=0.060485837890913385]
-	"structured-types.pointed-maps" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-maps" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-maps" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-maps" -> "foundation.constant-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-retractions" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
-	"structured-types.pointed-retractions" -> "foundation-core.contractible-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-retractions" -> "foundation-core.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-retractions" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-retractions" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-retractions" -> "foundation-core.retractions" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-retractions" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-retractions" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-sections" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.pointed-sections" -> "foundation.sections" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-sections" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-sections" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-sections" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.08083874863001829 shape=circle style=filled width=0.08083874863001829]
-	"structured-types.pointed-span-diagrams" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-span-diagrams" -> "structured-types.pointed-spans" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-span-diagrams" -> "foundation.morphisms-arrows" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-span-diagrams" -> "structured-types.morphisms-pointed-arrows" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-span-diagrams" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-spans" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05386648291374754 shape=circle style=filled width=0.05386648291374754]
-	"structured-types.pointed-spans" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-spans" -> "foundation.spans" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-spans" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-types-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
-	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-types-equipped-with-automorphisms" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.homotopy-induction" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-types-equipped-with-automorphisms" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.pointed-unit-type" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.pointed-unit-type" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-unit-type" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-unit-type" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-universal-property-contractible-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.055934600764264826 shape=circle style=filled width=0.055934600764264826]
-	"structured-types.pointed-universal-property-contractible-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-universal-property-contractible-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-universal-property-contractible-types" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-universal-property-contractible-types" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-universal-property-contractible-types" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-universal-property-contractible-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.pointed-universal-property-contractible-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.postcomposition-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.postcomposition-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.postcomposition-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.precomposition-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.precomposition-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.precomposition-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.product-magmas" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.product-magmas" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
-	"structured-types.sets-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.sets-equipped-with-automorphisms" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.small-pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
-	"structured-types.small-pointed-types" -> "foundation.small-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.small-pointed-types" -> "structured-types.pointed-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.small-pointed-types" -> "foundation.contractible-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.small-pointed-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.small-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.symmetric-elements-involutive-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.symmetric-elements-involutive-types" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.symmetric-elements-involutive-types" -> "structured-types.involutive-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.symmetric-h-spaces" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.symmetric-h-spaces" -> "structured-types.symmetric-elements-involutive-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.symmetric-h-spaces" -> "foundation.symmetric-operations" [arrowhead=none color="#069F6E10"]
-	"structured-types.symmetric-h-spaces" -> "structured-types.involutive-type-of-h-space-structures" [arrowhead=none color="#069F6E10"]
-	"structured-types.symmetric-h-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.transposition-pointed-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.transposition-pointed-span-diagrams" -> "structured-types.pointed-span-diagrams" [arrowhead=none color="#069F6E10"]
-	"structured-types.transposition-pointed-span-diagrams" -> "structured-types.opposite-pointed-spans" [arrowhead=none color="#069F6E10"]
-	"structured-types.types-equipped-with-automorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.types-equipped-with-automorphisms" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.types-equipped-with-automorphisms" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.types-equipped-with-endomorphisms" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.types-equipped-with-endomorphisms" -> "foundation.endomorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.uniform-pointed-homotopies" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.08943331546025578 shape=circle style=filled width=0.08943331546025578]
-	"structured-types.uniform-pointed-homotopies" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.uniform-pointed-homotopies" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.uniform-pointed-homotopies" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.uniform-pointed-homotopies" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.uniform-pointed-homotopies" -> "foundation.structure-identity-principle" [arrowhead=none color="#069F6E10"]
-	"structured-types.uniform-pointed-homotopies" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.uniform-pointed-homotopies" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.uniform-pointed-homotopies" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.universal-property-pointed-equivalences" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.universal-property-pointed-equivalences" -> "structured-types.precomposition-pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.universal-property-pointed-equivalences" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.universal-property-pointed-equivalences" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.unpointed-maps" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.unpointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-2-homotopies-concatenation" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.08405212848450323 shape=circle style=filled width=0.08405212848450323]
-	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "structured-types.pointed-2-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "foundation.path-algebra" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-2-homotopies-concatenation" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-homotopies-composition" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.09596572138218783 shape=circle style=filled width=0.09596572138218783]
-	"structured-types.whiskering-pointed-homotopies-composition" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-homotopies-composition" -> "structured-types.pointed-2-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-homotopies-composition" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-homotopies-composition" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-homotopies-composition" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-homotopies-composition" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-homotopies-composition" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-homotopies-composition" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-homotopies-composition" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.whiskering-pointed-homotopies-composition" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.09410728805605297 shape=circle style=filled width=0.09410728805605297]
-	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-2-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-families-of-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "globular-types.discrete-reflexive-globular-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "structured-types.uniform-pointed-homotopies" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "globular-types.globular-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "globular-types.transitive-globular-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "wild-category-theory.noncoherent-large-omega-precategories" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "structured-types.pointed-dependent-functions" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-category-of-pointed-types" -> "globular-types.large-globular-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-groups" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.wild-groups" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-groups" -> "structured-types.wild-monoids" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-loops" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05171572681821669 shape=circle style=filled width=0.05171572681821669]
-	"structured-types.wild-loops" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-loops" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-loops" -> "structured-types.wild-quasigroups" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-loops" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-loops" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-loops" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-monoids" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.07416481997178037 shape=circle style=filled width=0.07416481997178037]
-	"structured-types.wild-monoids" -> "structured-types.h-spaces" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-monoids" -> "structured-types.pointed-types" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-quasigroups" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.wild-quasigroups" -> "foundation.automorphisms" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-quasigroups" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-quasigroups" -> "foundation.binary-equivalences" [arrowhead=none color="#069F6E10"]
-	"structured-types.wild-semigroups" [label="" color="#FFFFFF00" fillcolor="#069F6E" height=0.05 shape=circle style=filled width=0.05]
-	"structured-types.wild-semigroups" -> "structured-types.magmas" [arrowhead=none color="#069F6E10"]
-	"synthetic-category-theory.cone-diagrams-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.12262889924562415 shape=circle style=filled width=0.12262889924562415]
-	"synthetic-category-theory.cone-diagrams-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.cone-diagrams-synthetic-categories" -> "synthetic-category-theory.cospans-synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.cone-diagrams-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.cospans-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.10183348601026346 shape=circle style=filled width=0.10183348601026346]
-	"synthetic-category-theory.cospans-synthetic-categories" -> "synthetic-category-theory.equivalences-synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.cospans-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.cospans-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.equivalences-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
-	"synthetic-category-theory.equivalences-synthetic-categories" -> "synthetic-category-theory.sections-synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.equivalences-synthetic-categories" -> "synthetic-category-theory.retractions-synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.equivalences-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.equivalences-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.invertible-functors-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.09490821558768603 shape=circle style=filled width=0.09490821558768603]
-	"synthetic-category-theory.invertible-functors-synthetic-categories" -> "synthetic-category-theory.sections-synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.invertible-functors-synthetic-categories" -> "synthetic-category-theory.retractions-synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.invertible-functors-synthetic-categories" -> "synthetic-category-theory.equivalences-synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.invertible-functors-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.invertible-functors-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.pullbacks-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.08479927320887588 shape=circle style=filled width=0.08479927320887588]
-	"synthetic-category-theory.pullbacks-synthetic-categories" -> "synthetic-category-theory.equivalences-synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.pullbacks-synthetic-categories" -> "synthetic-category-theory.cospans-synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.pullbacks-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.pullbacks-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.pullbacks-synthetic-categories" -> "synthetic-category-theory.cone-diagrams-synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.retractions-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-category-theory.retractions-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.retractions-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.sections-synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-category-theory.sections-synthetic-categories" -> "synthetic-category-theory.synthetic-categories" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.sections-synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
-	"synthetic-category-theory.synthetic-categories" [label="" color="#FFFFFF00" fillcolor="#2FEABE" height=0.16545678037860773 shape=circle style=filled width=0.16545678037860773]
-	"synthetic-category-theory.synthetic-categories" -> "globular-types.globular-types" [arrowhead=none color="#2FEABE10"]
-	"synthetic-homotopy-theory.0-acyclic-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.0-acyclic-maps" -> "foundation.surjective-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.0-acyclic-maps" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.0-acyclic-maps" -> "synthetic-homotopy-theory.truncated-acyclic-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.0-acyclic-maps" -> "foundation.epimorphisms-with-respect-to-sets" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.0-acyclic-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.0-acyclic-types" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.0-acyclic-types" -> "synthetic-homotopy-theory.truncated-acyclic-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.0-acyclic-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.0-acyclic-types" -> "synthetic-homotopy-theory.0-acyclic-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.0-acyclic-types" -> "synthetic-homotopy-theory.truncated-acyclic-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.0-acyclic-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.0-acyclic-types" -> "foundation.inhabited-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "synthetic-homotopy-theory.truncated-acyclic-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "synthetic-homotopy-theory.truncated-acyclic-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.injective-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.truncated-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.binary-transport" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.set-truncations" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "synthetic-homotopy-theory.0-acyclic-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.0-connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.1-acyclic-types" -> "foundation.inhabited-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.12118006814263915 shape=circle style=filled width=0.12118006814263915]
-	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.codiagonals-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.dependent-epimorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.epimorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.inhabited-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.embeddings" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "synthetic-homotopy-theory.acyclic-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.acyclic-types" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-types" -> "foundation.retracts-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-types" -> "synthetic-homotopy-theory.functoriality-suspensions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.acyclic-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" -> "category-theory.full-large-subcategories" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" -> "synthetic-homotopy-theory.connected-set-bundles-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" -> "category-theory.large-categories" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.category-of-connected-set-bundles-circle" -> "foundation.category-of-families-of-sets" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cavallos-trick" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.cavallos-trick" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cavallos-trick" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cavallos-trick" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cavallos-trick" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cavallos-trick" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.12201007831084971 shape=circle style=filled width=0.12201007831084971]
-	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "higher-group-theory.higher-groups" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.spheres" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.negation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.negated-equality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.0-connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.dependent-suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.universal-cover-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.circle" -> "foundation.mere-equality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06587701669662775 shape=circle style=filled width=0.06587701669662775]
-	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "foundation.cartesian-morphisms-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "synthetic-homotopy-theory.pullback-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocartesian-morphisms-arrows" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05023075432006429 shape=circle style=filled width=0.05023075432006429]
-	"synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" -> "structured-types.commuting-squares-of-pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.102819789765237 shape=circle style=filled width=0.102819789765237]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.equifibered-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.postcomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-sequential-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.10959056763571512 shape=circle style=filled width=0.10959056763571512]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation-core.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.morphisms-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation-core.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cocones-under-spans" -> "foundation-core.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.codiagonals-of-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
-	"synthetic-homotopy-theory.codiagonals-of-maps" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.codiagonals-of-maps" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.codiagonals-of-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.codiagonals-of-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.codiagonals-of-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.codiagonals-of-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.codiagonals-of-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.codiagonals-of-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coequalizers" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
-	"synthetic-homotopy-theory.coequalizers" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coequalizers" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coequalizers" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coequalizers" -> "synthetic-homotopy-theory.dependent-universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coequalizers" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coequalizers" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
-	"synthetic-homotopy-theory.cofibers-of-maps" -> "structured-types.pointed-unit-type" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-maps" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-maps" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-maps" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-maps" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "structured-types.pointed-unit-type" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.cofibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.cofibers-of-pointed-maps" -> "synthetic-homotopy-theory.pushouts-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11833581102765448 shape=circle style=filled width=0.11833581102765448]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.morphisms-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.commuting-prisms-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11607543731929074 shape=circle style=filled width=0.11607543731929074]
-	"synthetic-homotopy-theory.coforks" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.morphisms-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.equivalences-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.codiagonal-maps-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.morphisms-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.coforks" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.conjugation-loops" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.conjugation-loops" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.conjugation-loops" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.conjugation-loops" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connected-set-bundles-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06491244021656895 shape=circle style=filled width=0.06491244021656895]
-	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "foundation.automorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "structured-types.sets-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "foundation.surjective-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "foundation.mere-equality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "foundation.0-connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "higher-group-theory.transitive-higher-group-actions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connected-set-bundles-circle" -> "foundation.inhabited-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-prespectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06006724574819957 shape=circle style=filled width=0.06006724574819957]
-	"synthetic-homotopy-theory.connective-prespectra" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-prespectra" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-prespectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-prespectra" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-prespectra" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-prespectra" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-prespectra" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-prespectra" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-prespectra" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"synthetic-homotopy-theory.connective-spectra" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.spectra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.connective-prespectra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.connective-spectra" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08583435060815081 shape=circle style=filled width=0.08583435060815081]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.dependent-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1371952621249634 shape=circle style=filled width=0.1371952621249634]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.dependent-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.transport-along-higher-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation-core.injective-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-cocones-under-spans" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.10500510620769264 shape=circle style=filled width=0.10500510620769264]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-coforks" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-descent-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09543843320812216 shape=circle style=filled width=0.09543843320812216]
-	"synthetic-homotopy-theory.dependent-descent-circle" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-descent-circle" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-descent-circle" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-descent-circle" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-descent-circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-descent-circle" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-descent-circle" -> "structured-types.dependent-types-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-descent-circle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08553989227683015 shape=circle style=filled width=0.08553989227683015]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "orthogonal-factorization-systems.lifts-families-of-elements" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "orthogonal-factorization-systems.precomposition-lifts-families-of-elements" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "synthetic-homotopy-theory.pullback-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.dependent-sums-pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pullback-property-pushouts" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pushout-products" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
-	"synthetic-homotopy-theory.dependent-pushout-products" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pushout-products" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pushout-products" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pushout-products" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-pushout-products" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06491244021656895 shape=circle style=filled width=0.06491244021656895]
-	"synthetic-homotopy-theory.dependent-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-suspension-structures" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09234811820996562 shape=circle style=filled width=0.09234811820996562]
-	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.universal-property-unit-type" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-suspension-structures" -> "foundation.injective-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-suspension-structures" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-suspension-structures" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07244382412249044 shape=circle style=filled width=0.07244382412249044]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "synthetic-homotopy-theory.dependent-coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-coequalizers" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08284268228643028 shape=circle style=filled width=0.08284268228643028]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.standard-pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "synthetic-homotopy-theory.dependent-pullback-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "synthetic-homotopy-theory.induction-principle-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08671172622602275 shape=circle style=filled width=0.08671172622602275]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.subtype-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.dependent-coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.dependent-universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" -> "synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-suspensions" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.dependent-universal-property-suspensions" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-suspensions" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-suspensions" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-suspensions" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.dependent-universal-property-suspensions" -> "synthetic-homotopy-theory.dependent-suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-constant-families" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.descent-circle-constant-families" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-constant-families" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-constant-families" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0561596906103775 shape=circle style=filled width=0.0561596906103775]
-	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-dependent-pair-types" -> "synthetic-homotopy-theory.dependent-descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.morphisms-descent-data-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.sections-descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.descent-circle-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.dependent-descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.descent-circle-subtypes" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-equivalence-types" -> "synthetic-homotopy-theory.descent-circle-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "synthetic-homotopy-theory.morphisms-descent-data-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.functoriality-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "synthetic-homotopy-theory.sections-descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-function-types" -> "foundation.homotopy-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-subtypes" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05727187165992967 shape=circle style=filled width=0.05727187165992967]
-	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-subtypes" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-subtypes" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.sections-descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.dependent-descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle-subtypes" -> "synthetic-homotopy-theory.descent-circle-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09970520045352134 shape=circle style=filled width=0.09970520045352134]
-	"synthetic-homotopy-theory.descent-circle" -> "foundation.automorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "structured-types.equivalences-types-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "structured-types.types-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-circle" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0986877738279259 shape=circle style=filled width=0.0986877738279259]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.sections-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.morphisms-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.equivalence-extensionality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.postcomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "foundation.homotopy-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.10232782622622759 shape=circle style=filled width=0.10232782622622759]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.sections-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.morphisms-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.postcomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "foundation.homotopy-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-function-types-over-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"synthetic-homotopy-theory.descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07103701400766586 shape=circle style=filled width=0.07103701400766586]
-	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.equifibered-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-data-sequential-colimits" -> "synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0871471016470634 shape=circle style=filled width=0.0871471016470634]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0587935905605436 shape=circle style=filled width=0.0587935905605436]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.binary-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "synthetic-homotopy-theory.descent-data-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.descent-property-sequential-colimits" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.double-loop-spaces" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05943383002455521 shape=circle style=filled width=0.05943383002455521]
-	"synthetic-homotopy-theory.double-loop-spaces" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.double-loop-spaces" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.double-loop-spaces" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.double-loop-spaces" -> "synthetic-homotopy-theory.iterated-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.double-loop-spaces" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.double-loop-spaces" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.double-loop-spaces" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.double-loop-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.14162935078056077 shape=circle style=filled width=0.14162935078056077]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.interchange-law" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "synthetic-homotopy-theory.triple-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "synthetic-homotopy-theory.double-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.transport-along-higher-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.eckmann-hilton-argument" -> "foundation.homotopy-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equifibered-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06413033406810799 shape=circle style=filled width=0.06413033406810799]
-	"synthetic-homotopy-theory.equifibered-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equifibered-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equifibered-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
-	"synthetic-homotopy-theory.equifibered-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equifibered-span-diagrams" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equifibered-span-diagrams" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07382383048755557 shape=circle style=filled width=0.07382383048755557]
-	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "foundation.commuting-prisms-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0811502671200689 shape=circle style=filled width=0.0811502671200689]
-	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.equivalences-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "foundation.equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" -> "synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09583417132530585 shape=circle style=filled width=0.09583417132530585]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "synthetic-homotopy-theory.morphisms-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.equivalence-extensionality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08146059432173196 shape=circle style=filled width=0.08146059432173196]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.equivalence-extensionality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "synthetic-homotopy-theory.equifibered-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.retracts-of-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.equivalences-sequential-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.families-descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07973885045884406 shape=circle style=filled width=0.07973885045884406]
-	"synthetic-homotopy-theory.families-descent-data-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.families-descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.families-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.families-descent-data-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.families-descent-data-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
-	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" -> "synthetic-homotopy-theory.descent-data-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.families-descent-data-sequential-colimits" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-coequalizers" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07050222336024897 shape=circle style=filled width=0.07050222336024897]
-	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "synthetic-homotopy-theory.flattening-lemma-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-coequalizers" -> "synthetic-homotopy-theory.dependent-universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.12607819272675486 shape=circle style=filled width=0.12607819272675486]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "foundation.commuting-cubes-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.equivalences-equifibered-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.equifibered-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07416481997178037 shape=circle style=filled width=0.07416481997178037]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "foundation.equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.flattening-lemma-coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.total-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.families-descent-data-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.flattening-lemma-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.free-loops" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
-	"synthetic-homotopy-theory.free-loops" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.free-loops" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.free-loops" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.free-loops" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.free-loops" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.free-loops" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-loop-spaces" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06625891564490792 shape=circle style=filled width=0.06625891564490792]
-	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "foundation.faithful-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "foundation.embeddings" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "structured-types.faithful-pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-loop-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.14162935078056077 shape=circle style=filled width=0.14162935078056077]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.commuting-prisms-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.retracts-of-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.retracts-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-sequential-colimits" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-suspensions" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08192388105819126 shape=circle style=filled width=0.08192388105819126]
-	"synthetic-homotopy-theory.functoriality-suspensions" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-suspensions" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-suspensions" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-suspensions" -> "foundation.retracts-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-suspensions" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.functoriality-suspensions" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.groups-of-loops-in-1-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.groups-of-loops-in-1-types" -> "group-theory.semigroups" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.groups-of-loops-in-1-types" -> "group-theory.groups" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.groups-of-loops-in-1-types" -> "foundation.1-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.groups-of-loops-in-1-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.groups-of-loops-in-1-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11254379579259152 shape=circle style=filled width=0.11254379579259152]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.eckmann-hilton-argument" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "structured-types.pointed-universal-property-contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.powers-of-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "synthetic-homotopy-theory.acyclic-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.hatchers-acyclic-type" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.homotopy-groups" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.homotopy-groups" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.homotopy-groups" -> "foundation.set-truncations" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.homotopy-groups" -> "synthetic-homotopy-theory.iterated-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.homotopy-groups" -> "group-theory.concrete-groups" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.homotopy-groups" -> "foundation.truncations" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.homotopy-groups" -> "foundation.connected-components" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.homotopy-groups" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.homotopy-groups" -> "group-theory.homotopy-automorphism-groups" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11563988067134143 shape=circle style=filled width=0.11563988067134143]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.singleton-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.sections-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.identity-systems" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.morphisms-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.transposition-identifications-along-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.flattening-lemma-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-identity-types-over-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-equivalence-types-over-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.identity-systems-descent-data-pushouts" -> "foundation.universal-property-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.induction-principle-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"synthetic-homotopy-theory.induction-principle-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.induction-principle-pushouts" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.induction-principle-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-complex-projective-space" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.infinite-complex-projective-space" -> "foundation.set-truncations" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-complex-projective-space" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07279127850973344 shape=circle style=filled width=0.07279127850973344]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.initial-pointed-type-equipped-with-automorphism" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.mere-equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.pointed-types-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "elementary-number-theory.integers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-cyclic-types" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-real-projective-space" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.infinite-real-projective-space" -> "group-theory.symmetric-concrete-groups" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.infinite-real-projective-space" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.interval-type" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06996334496256991 shape=circle style=filled width=0.06996334496256991]
-	"synthetic-homotopy-theory.interval-type" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.interval-type" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.interval-type" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.interval-type" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.interval-type" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.iterated-loop-spaces" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.iterated-loop-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.iterated-loop-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.iterated-loop-spaces" -> "foundation.iterating-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.iterated-loop-spaces" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" -> "foundation.iterating-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.join-powers-of-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.join-powers-of-types" -> "synthetic-homotopy-theory.joins-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.join-powers-of-types" -> "foundation.empty-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.join-powers-of-types" -> "foundation.iterating-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0686895234426777 shape=circle style=filled width=0.0686895234426777]
-	"synthetic-homotopy-theory.joins-of-maps" -> "foundation.standard-pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.10596189232008754 shape=circle style=filled width=0.10596189232008754]
-	"synthetic-homotopy-theory.joins-of-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "foundation.logical-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "foundation.disjunction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "foundation.empty-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.joins-of-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.left-half-smash-products" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0504812833271727 shape=circle style=filled width=0.0504812833271727]
-	"synthetic-homotopy-theory.left-half-smash-products" -> "synthetic-homotopy-theory.cofibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.left-half-smash-products" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.loop-homotopy-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.loop-homotopy-circle" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.loop-homotopy-circle" -> "foundation.negation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.loop-homotopy-circle" -> "foundation.negated-equality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.loop-homotopy-circle" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.loop-homotopy-circle" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.loop-spaces" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
-	"synthetic-homotopy-theory.loop-spaces" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.loop-spaces" -> "structured-types.wild-quasigroups" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.loop-spaces" -> "structured-types.magmas" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.loop-spaces" -> "structured-types.h-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.loop-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.maps-of-prespectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
-	"synthetic-homotopy-theory.maps-of-prespectra" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.maps-of-prespectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.maps-of-prespectra" -> "structured-types.wild-category-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.maps-of-prespectra" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.maps-of-prespectra" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.maps-of-prespectra" -> "structured-types.commuting-squares-of-pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.maps-of-prespectra" -> "structured-types.whiskering-pointed-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06253678480160392 shape=circle style=filled width=0.06253678480160392]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.morphisms-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.universal-property-pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.flattening-lemma-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "foundation.commuting-cubes-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.equivalences-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mathers-second-cube-theorem" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mere-spheres" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.mere-spheres" -> "foundation.mere-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.mere-spheres" -> "synthetic-homotopy-theory.spheres" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.061108350049340496 shape=circle style=filled width=0.061108350049340496]
-	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" -> "foundation.commuting-prisms-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-cocones-under-morphisms-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06813631021999422 shape=circle style=filled width=0.06813631021999422]
-	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "foundation.morphisms-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-coforks-under-morphisms-double-arrows" -> "foundation.morphisms-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05339602427059343 shape=circle style=filled width=0.05339602427059343]
-	"synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-dependent-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.morphisms-descent-data-circle" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-circle" -> "structured-types.morphisms-types-equipped-with-automorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-circle" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09069398819863565 shape=circle style=filled width=0.09069398819863565]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08344959649748425 shape=circle style=filled width=0.08344959649748425]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.binary-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.morphisms-sequential-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.multiplication-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.multiplication-circle" -> "synthetic-homotopy-theory.loop-homotopy-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.multiplication-circle" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.multiplication-circle" -> "foundation.negation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.multiplication-circle" -> "foundation.negated-equality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.multiplication-circle" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.multiplication-circle" -> "synthetic-homotopy-theory.circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06491244021656895 shape=circle style=filled width=0.06491244021656895]
-	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.constant-pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.commuting-squares-of-pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.null-cocones-under-pointed-span-diagrams" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.plus-principle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.plus-principle" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.plus-principle" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.plus-principle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.plus-principle" -> "synthetic-homotopy-theory.acyclic-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.powers-of-loops" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
-	"synthetic-homotopy-theory.powers-of-loops" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.powers-of-loops" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.powers-of-loops" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.powers-of-loops" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.powers-of-loops" -> "foundation.iterating-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.powers-of-loops" -> "elementary-number-theory.integers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.powers-of-loops" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.powers-of-loops" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.powers-of-loops" -> "foundation.iterating-automorphisms" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.powers-of-loops" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.premanifolds" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.051225519292098586 shape=circle style=filled width=0.051225519292098586]
-	"synthetic-homotopy-theory.premanifolds" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.premanifolds" -> "synthetic-homotopy-theory.mere-spheres" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.premanifolds" -> "synthetic-homotopy-theory.spheres" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.premanifolds" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.premanifolds" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.premanifolds" -> "synthetic-homotopy-theory.tangent-spheres" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.premanifolds" -> "foundation.mere-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.prespectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05433286809186783 shape=circle style=filled width=0.05433286809186783]
-	"synthetic-homotopy-theory.prespectra" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.prespectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.prespectra" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.prespectra" -> "synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.prespectra" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.prespectra" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pullback-property-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.pullback-property-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pullback-property-pushouts" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pullback-property-pushouts" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pullback-property-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pullback-property-pushouts" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushout-products" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06549289087570129 shape=circle style=filled width=0.06549289087570129]
-	"synthetic-homotopy-theory.pushout-products" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushout-products" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushout-products" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushout-products" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushout-products" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06273819203736863 shape=circle style=filled width=0.06273819203736863]
-	"synthetic-homotopy-theory.pushouts-of-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts-of-pointed-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts-of-pointed-types" -> "synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.13393821303754389 shape=circle style=filled width=0.13393821303754389]
-	"synthetic-homotopy-theory.pushouts" -> "reflection.erasing-equality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.flattening-lemma-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.pullback-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "foundation.transport-along-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.induction-principle-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.pushouts" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.recursion-principle-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.recursion-principle-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.recursion-principle-pushouts" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.recursion-principle-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07191949522280762 shape=circle style=filled width=0.07191949522280762]
-	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "foundation.retracts-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.retracts-of-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.rewriting-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"synthetic-homotopy-theory.rewriting-pushouts" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.rewriting-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.rewriting-pushouts" -> "reflection.rewriting" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.rewriting-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0816153154380072 shape=circle style=filled width=0.0816153154380072]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.commuting-triangles-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-circle" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1040395215066073 shape=circle style=filled width=0.1040395215066073]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.embeddings" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.dependent-universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.families-descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.homotopy-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sections-descent-data-pushouts" -> "synthetic-homotopy-theory.descent-data-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09207449355456987 shape=circle style=filled width=0.09207449355456987]
-	"synthetic-homotopy-theory.sequential-colimits" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-colimits" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-colimits" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.dependent-universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-colimits" -> "synthetic-homotopy-theory.dependent-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.054100178080045934 shape=circle style=filled width=0.054100178080045934]
-	"synthetic-homotopy-theory.sequential-diagrams" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequentially-compact-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.sequentially-compact-types" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequentially-compact-types" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sequentially-compact-types" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.15684548009342159 shape=circle style=filled width=0.15684548009342159]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.functoriality-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.whiskering-homotopies-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.homotopy-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.shifts-sequential-diagrams" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11050765950414145 shape=circle style=filled width=0.11050765950414145]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.constant-pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.cofibers-of-pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.pointed-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.pointed-unit-type" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.cofibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.wedges-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "synthetic-homotopy-theory.pushouts-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.smash-products-of-pointed-types" -> "structured-types.pointed-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05985685194678195 shape=circle style=filled width=0.05985685194678195]
-	"synthetic-homotopy-theory.spectra" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spectra" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spectra" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spectra" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spectra" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spectra" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sphere-prespectrum" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.sphere-prespectrum" -> "synthetic-homotopy-theory.suspension-prespectra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sphere-prespectrum" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.sphere-prespectrum" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spheres" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.spheres" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spheres" -> "synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spheres" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.spheres" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-prespectra" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.suspension-prespectra" -> "synthetic-homotopy-theory.prespectra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-prespectra" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-prespectra" -> "synthetic-homotopy-theory.iterated-suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-prespectra" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-prespectra" -> "synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-prespectra" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-prespectra" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1026970198232252 shape=circle style=filled width=0.1026970198232252]
-	"synthetic-homotopy-theory.suspension-structures" -> "foundation.structure-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" -> "foundation.identity-systems" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" -> "foundation.universal-property-unit-type" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" -> "foundation.injective-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspension-structures" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.suspensions-of-pointed-types" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-pointed-types" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-pointed-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-pointed-types" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.11265583543785102 shape=circle style=filled width=0.11265583543785102]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.subsingleton-induction" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.existential-quantification" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.booleans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "univalent-combinatorics.kuratowski-finite-sets" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.surjective-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.univalence" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "synthetic-homotopy-theory.dependent-suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-propositions" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1276691476824952 shape=circle style=filled width=0.1276691476824952]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.universal-property-suspensions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.commuting-squares-of-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.dependent-suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.booleans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.truncated-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.dependent-universal-property-suspensions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.surjective-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "synthetic-homotopy-theory.dependent-cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.suspensions-of-types" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.tangent-spheres" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05857862241641752 shape=circle style=filled width=0.05857862241641752]
-	"synthetic-homotopy-theory.tangent-spheres" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.tangent-spheres" -> "synthetic-homotopy-theory.mere-spheres" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.tangent-spheres" -> "synthetic-homotopy-theory.spheres" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.tangent-spheres" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.tangent-spheres" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.tangent-spheres" -> "foundation.mere-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06795090495055724 shape=circle style=filled width=0.06795090495055724]
-	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.total-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.families-descent-data-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-cocones-families-sequential-diagrams" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.061108350049340496 shape=circle style=filled width=0.061108350049340496]
-	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.equivalences-dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.dependent-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-sequential-diagrams" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.functoriality-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.total-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.triple-loop-spaces" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.07958048118541548 shape=circle style=filled width=0.07958048118541548]
-	"synthetic-homotopy-theory.triple-loop-spaces" -> "synthetic-homotopy-theory.double-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.triple-loop-spaces" -> "synthetic-homotopy-theory.iterated-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.triple-loop-spaces" -> "foundation.path-algebra" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.triple-loop-spaces" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.triple-loop-spaces" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.13497032661456512 shape=circle style=filled width=0.13497032661456512]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.codiagonals-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.truncated-acyclic-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.retracts-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.truncations" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.universal-property-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.inhabited-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.dependent-epimorphisms-with-respect-to-truncated-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.connected-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.embeddings" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.epimorphisms-with-respect-to-truncated-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.truncated-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.functoriality-fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.truncation-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-maps" -> "foundation.diagonal-maps-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
-	"synthetic-homotopy-theory.truncated-acyclic-types" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-types" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-types" -> "foundation.retracts-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-types" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-types" -> "synthetic-homotopy-theory.functoriality-suspensions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.truncated-acyclic-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1265775142559802 shape=circle style=filled width=0.1265775142559802]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "synthetic-homotopy-theory.universal-property-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "synthetic-homotopy-theory.descent-circle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.raising-universe-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "elementary-number-theory.nonzero-integers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.injective-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.negation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "elementary-number-theory.integers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.negated-equality" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.dependent-identifications" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "elementary-number-theory.universal-property-integers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.truncated-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-cover-circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-circle" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.08269025771888006 shape=circle style=filled width=0.08269025771888006]
-	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-circle" -> "synthetic-homotopy-theory.free-loops" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.action-on-identifications-dependent-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.constant-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-circle" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.09424124867625935 shape=circle style=filled width=0.09424124867625935]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "synthetic-homotopy-theory.equivalences-coforks-under-equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.equivalences-double-arrows" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.commuting-cubes-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-coequalizers" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1644625776427929 shape=circle style=filled width=0.1644625776427929]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.cones-over-cospan-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.subtype-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.commuting-cubes-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "synthetic-homotopy-theory.pullback-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "foundation.standard-pullbacks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-pushouts" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.13655006752824417 shape=circle style=filled width=0.13655006752824417]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.universal-property-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.subtype-identity-principle" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.coforks" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.precomposition-functions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.equivalences-cocones-under-equivalences-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.universal-property-coequalizers" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.whiskering-higher-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.coforks-cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-sequential-colimits" -> "foundation.sections" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "structured-types.pointed-equivalences" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "foundation.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "synthetic-homotopy-theory.suspensions-of-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "synthetic-homotopy-theory.functoriality-loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "synthetic-homotopy-theory.suspensions-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions-of-pointed-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"synthetic-homotopy-theory.universal-property-suspensions" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions" -> "synthetic-homotopy-theory.suspension-structures" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions" -> "synthetic-homotopy-theory.cocones-under-spans" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions" -> "foundation.constant-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.universal-property-suspensions" -> "synthetic-homotopy-theory.universal-property-pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.wedges-of-pointed-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
-	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "structured-types.pointed-unit-type" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "synthetic-homotopy-theory.cofibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "structured-types.pointed-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "synthetic-homotopy-theory.pushouts-of-pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "synthetic-homotopy-theory.pushouts" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "synthetic-homotopy-theory.cocones-under-pointed-span-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "structured-types.pointed-cartesian-product-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.wedges-of-pointed-types" -> "structured-types.pointed-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation-core.contractible-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation-core.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "synthetic-homotopy-theory.whitehead-principle-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.infinity-connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.connected-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.truncations" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation.infinity-connected-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-maps" -> "foundation-core.propositions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-types" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.05 shape=circle style=filled width=0.05]
-	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation.truncation-levels" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation-core.contractible-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation.functoriality-truncation" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation.infinity-connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation.connected-types" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation.truncations" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation-core.fibers-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.whitehead-principle-types" -> "foundation-core.propositions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" [label="" color="#FFFFFF00" fillcolor="#B0D45A" height=0.1234491685859344 shape=circle style=filled width=0.1234491685859344]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.cocones-under-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.functoriality-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.morphisms-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "foundation.retractions" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "foundation.commuting-squares-of-homotopies" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.universal-property-sequential-colimits" [arrowhead=none color="#B0D45A10"]
-	"synthetic-homotopy-theory.zigzags-sequential-diagrams" -> "synthetic-homotopy-theory.shifts-sequential-diagrams" [arrowhead=none color="#B0D45A10"]
-	"trees.algebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.algebras-polynomial-endofunctors" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.0975304830396693 shape=circle style=filled width=0.0975304830396693]
-	"trees.bases-directed-trees" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-directed-trees" -> "foundation.logical-equivalences" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-directed-trees" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-directed-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-directed-trees" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.07296438524291976 shape=circle style=filled width=0.07296438524291976]
-	"trees.bases-enriched-directed-trees" -> "trees.bases-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-enriched-directed-trees" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-enriched-directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-enriched-directed-trees" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-enriched-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.bases-enriched-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.binary-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.bounded-multisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
-	"trees.bounded-multisets" -> "trees.empty-multisets" [arrowhead=none color="#0F1D6910"]
-	"trees.bounded-multisets" -> "foundation.existential-quantification" [arrowhead=none color="#0F1D6910"]
-	"trees.bounded-multisets" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.bounded-multisets" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.bounded-multisets" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
-	"trees.coalgebra-of-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.coalgebra-of-directed-trees" -> "trees.bases-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.coalgebra-of-directed-trees" -> "trees.fibers-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.coalgebra-of-directed-trees" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.coalgebra-of-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.coalgebra-of-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.coalgebra-of-enriched-directed-trees" -> "trees.fibers-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.coalgebra-of-enriched-directed-trees" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.coalgebra-of-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.coalgebra-of-enriched-directed-trees" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.coalgebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.coalgebras-polynomial-endofunctors" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.14260581039100412 shape=circle style=filled width=0.14260581039100412]
-	"trees.combinator-directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "foundation.maybe" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "foundation.isolated-elements" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "trees.bases-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "trees.fibers-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "foundation.decidable-types" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-directed-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.12169948787498162 shape=circle style=filled width=0.12169948787498162]
-	"trees.combinator-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-enriched-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-enriched-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-enriched-directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-enriched-directed-trees" -> "trees.fibers-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-enriched-directed-trees" -> "trees.equivalences-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-enriched-directed-trees" -> "trees.combinator-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-enriched-directed-trees" -> "foundation.maybe" [arrowhead=none color="#0F1D6910"]
-	"trees.combinator-enriched-directed-trees" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.13040662291560315 shape=circle style=filled width=0.13040662291560315]
-	"trees.directed-trees" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.isolated-elements" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.decidable-types" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.negated-equality" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.elementhood-relation-coalgebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.elementhood-relation-coalgebras-polynomial-endofunctors" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.elementhood-relation-coalgebras-polynomial-endofunctors" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.elementhood-relation-coalgebras-polynomial-endofunctors" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.elementhood-relation-coalgebras-polynomial-endofunctors" -> "foundation.fibers-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.elementhood-relation-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.elementhood-relation-w-types" -> "trees.elementhood-relation-coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.elementhood-relation-w-types" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.elementhood-relation-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.empty-multisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.empty-multisets" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
-	"trees.empty-multisets" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.empty-multisets" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.empty-multisets" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08943331546025578 shape=circle style=filled width=0.08943331546025578]
-	"trees.enriched-directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.enriched-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.enriched-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.enriched-directed-trees" -> "foundation.isolated-elements" [arrowhead=none color="#0F1D6910"]
-	"trees.enriched-directed-trees" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.enriched-directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
-	"trees.enriched-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.12044911750397044 shape=circle style=filled width=0.12044911750397044]
-	"trees.equivalences-directed-trees" -> "foundation.subtype-identity-principle" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" -> "foundation.binary-transport" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" -> "graph-theory.equivalences-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" -> "trees.rooted-morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.11563988067134143 shape=circle style=filled width=0.11563988067134143]
-	"trees.equivalences-enriched-directed-trees" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "foundation.structure-identity-principle" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "foundation.equivalence-extensionality" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "trees.morphisms-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "trees.rooted-morphisms-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.equivalences-enriched-directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06813631021999422 shape=circle style=filled width=0.06813631021999422]
-	"trees.extensional-w-types" -> "foundation.univalent-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "foundation.slice" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "foundation.homotopy-induction" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.extensional-w-types" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.07814071540843244 shape=circle style=filled width=0.07814071540843244]
-	"trees.fibers-directed-trees" -> "trees.bases-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-directed-trees" -> "graph-theory.fibers-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08494791359150146 shape=circle style=filled width=0.08494791359150146]
-	"trees.fibers-enriched-directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-enriched-directed-trees" -> "trees.fibers-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-enriched-directed-trees" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-enriched-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-enriched-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-enriched-directed-trees" -> "trees.bases-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.fibers-enriched-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.full-binary-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.full-binary-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.full-binary-trees" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-combinator-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08729174423895553 shape=circle style=filled width=0.08729174423895553]
-	"trees.functoriality-combinator-directed-trees" -> "foundation.binary-transport" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-combinator-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-combinator-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-combinator-directed-trees" -> "trees.rooted-morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-combinator-directed-trees" -> "trees.combinator-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-combinator-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-combinator-directed-trees" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-fiber-directed-tree" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05814630195131898 shape=circle style=filled width=0.05814630195131898]
-	"trees.functoriality-fiber-directed-tree" -> "trees.fibers-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-fiber-directed-tree" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-fiber-directed-tree" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-fiber-directed-tree" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-fiber-directed-tree" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-fiber-directed-tree" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06663862600647072 shape=circle style=filled width=0.06663862600647072]
-	"trees.functoriality-w-types" -> "foundation.truncation-levels" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "foundation.embeddings" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "foundation.contractible-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "foundation.truncated-types" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "foundation.truncated-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.functoriality-w-types" -> "foundation.propositional-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.hereditary-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.09410728805605297 shape=circle style=filled width=0.09410728805605297]
-	"trees.hereditary-w-types" -> "trees.binary-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.hereditary-w-types" -> "foundation.retractions" [arrowhead=none color="#0F1D6910"]
-	"trees.hereditary-w-types" -> "foundation.sections" [arrowhead=none color="#0F1D6910"]
-	"trees.hereditary-w-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#0F1D6910"]
-	"trees.indexed-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.induction-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
-	"trees.induction-w-types" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
-	"trees.induction-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.induction-w-types" -> "trees.inequality-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.induction-w-types" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.inequality-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
-	"trees.inequality-w-types" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
-	"trees.inequality-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.inequality-w-types" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.inequality-w-types" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.lower-types-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.lower-types-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.lower-types-w-types" -> "trees.ranks-of-elements-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.lower-types-w-types" -> "foundation.existential-quantification" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-algebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06757856842230686 shape=circle style=filled width=0.06757856842230686]
-	"trees.morphisms-algebras-polynomial-endofunctors" -> "trees.algebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.structure-identity-principle" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-algebras-polynomial-endofunctors" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.homotopy-induction" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-algebras-polynomial-endofunctors" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06996334496256991 shape=circle style=filled width=0.06996334496256991]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.structure-identity-principle" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.homotopy-induction" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-coalgebras-polynomial-endofunctors" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08815461606208143 shape=circle style=filled width=0.08815461606208143]
-	"trees.morphisms-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-directed-trees" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-directed-trees" -> "foundation.binary-transport" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-directed-trees" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-directed-trees" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-directed-trees" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.07416481997178037 shape=circle style=filled width=0.07416481997178037]
-	"trees.morphisms-enriched-directed-trees" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-enriched-directed-trees" -> "foundation.commuting-triangles-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-enriched-directed-trees" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-enriched-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.morphisms-enriched-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.multiset-indexed-dependent-products-of-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.multiset-indexed-dependent-products-of-types" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
-	"trees.multiset-indexed-dependent-products-of-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.multisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.multisets" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.multisets" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.multisets" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.0986877738279259 shape=circle style=filled width=0.0986877738279259]
-	"trees.multivariable-polynomial-functors" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" -> "foundation-core.commuting-squares-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" -> "foundation.structure-identity-principle" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" -> "foundation-core.retractions" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" -> "foundation.binary-homotopies" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
-	"trees.multivariable-polynomial-functors" -> "foundation.universal-property-identity-types" [arrowhead=none color="#0F1D6910"]
-	"trees.planar-binary-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.planar-binary-trees" -> "foundation.booleans" [arrowhead=none color="#0F1D6910"]
-	"trees.planar-binary-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.planar-binary-trees" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.plane-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08299482691834507 shape=circle style=filled width=0.08299482691834507]
-	"trees.plane-trees" -> "foundation.retractions" [arrowhead=none color="#0F1D6910"]
-	"trees.plane-trees" -> "trees.full-binary-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.plane-trees" -> "foundation.sections" [arrowhead=none color="#0F1D6910"]
-	"trees.plane-trees" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.plane-trees" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#0F1D6910"]
-	"trees.plane-trees" -> "lists.lists" [arrowhead=none color="#0F1D6910"]
-	"trees.plane-trees" -> "foundation.maybe" [arrowhead=none color="#0F1D6910"]
-	"trees.plane-trees" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#0F1D6910"]
-	"trees.polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.06373568211054055 shape=circle style=filled width=0.06373568211054055]
-	"trees.polynomial-endofunctors" -> "foundation.structure-identity-principle" [arrowhead=none color="#0F1D6910"]
-	"trees.polynomial-endofunctors" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.polynomial-endofunctors" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.polynomial-endofunctors" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#0F1D6910"]
-	"trees.polynomial-endofunctors" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.polynomial-endofunctors" -> "foundation-core.commuting-triangles-of-maps" [arrowhead=none color="#0F1D6910"]
-	"trees.polynomial-endofunctors" -> "foundation-core.retractions" [arrowhead=none color="#0F1D6910"]
-	"trees.polynomial-endofunctors" -> "foundation.homotopy-induction" [arrowhead=none color="#0F1D6910"]
-	"trees.polynomial-endofunctors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
-	"trees.raising-universe-levels-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.055708601453115555 shape=circle style=filled width=0.055708601453115555]
-	"trees.raising-universe-levels-directed-trees" -> "graph-theory.raising-universe-levels-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.raising-universe-levels-directed-trees" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.raising-universe-levels-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.raising-universe-levels-directed-trees" -> "foundation.raising-universe-levels" [arrowhead=none color="#0F1D6910"]
-	"trees.raising-universe-levels-directed-trees" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.raising-universe-levels-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.raising-universe-levels-directed-trees" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.ranks-of-elements-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.09027572007459915 shape=circle style=filled width=0.09027572007459915]
-	"trees.ranks-of-elements-w-types" -> "foundation.negation" [arrowhead=none color="#0F1D6910"]
-	"trees.ranks-of-elements-w-types" -> "foundation.existential-quantification" [arrowhead=none color="#0F1D6910"]
-	"trees.ranks-of-elements-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.ranks-of-elements-w-types" -> "trees.inequality-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.ranks-of-elements-w-types" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.ranks-of-elements-w-types" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
-	"trees.rooted-morphisms-directed-trees" -> "foundation.subtype-identity-principle" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-directed-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-directed-trees" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-directed-trees" -> "trees.bases-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-directed-trees" -> "foundation.binary-transport" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-directed-trees" -> "trees.morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-directed-trees" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-directed-trees" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-enriched-directed-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
-	"trees.rooted-morphisms-enriched-directed-trees" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-enriched-directed-trees" -> "trees.rooted-morphisms-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-morphisms-enriched-directed-trees" -> "trees.morphisms-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-quasitrees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.rooted-quasitrees" -> "graph-theory.trails-undirected-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-quasitrees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-quasitrees" -> "graph-theory.undirected-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-undirected-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.052442447127525396 shape=circle style=filled width=0.052442447127525396]
-	"trees.rooted-undirected-trees" -> "graph-theory.trails-undirected-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-undirected-trees" -> "foundation.unordered-pairs" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-undirected-trees" -> "trees.undirected-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.rooted-undirected-trees" -> "graph-theory.undirected-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.small-multisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.08021208221262416 shape=circle style=filled width=0.08021208221262416]
-	"trees.small-multisets" -> "foundation.small-types" [arrowhead=none color="#0F1D6910"]
-	"trees.small-multisets" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.small-multisets" -> "foundation.raising-universe-levels" [arrowhead=none color="#0F1D6910"]
-	"trees.small-multisets" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.small-multisets" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
-	"trees.small-multisets" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.small-multisets" -> "foundation.univalence" [arrowhead=none color="#0F1D6910"]
-	"trees.submultisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.submultisets" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
-	"trees.submultisets" -> "foundation.embeddings" [arrowhead=none color="#0F1D6910"]
-	"trees.transitive-multisets" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.transitive-multisets" -> "trees.submultisets" [arrowhead=none color="#0F1D6910"]
-	"trees.transitive-multisets" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.1549844670585943 shape=circle style=filled width=0.1549844670585943]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.equivalences-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.isolated-elements" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.equivalence-extensionality" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.binary-transport" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.negated-equality" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.elementhood-relation-coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.combinator-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "trees.combinator-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.10936009300072398 shape=circle style=filled width=0.10936009300072398]
-	"trees.underlying-trees-of-elements-of-w-types" -> "trees.enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "trees.elementhood-relation-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "graph-theory.directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "trees.equivalences-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.isolated-elements" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "trees.equivalences-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "graph-theory.morphisms-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "trees.underlying-trees-elements-coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.negated-equality" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "graph-theory.walks-directed-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "trees.directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "trees.combinator-enriched-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "trees.combinator-directed-trees" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.underlying-trees-of-elements-of-w-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"trees.undirected-trees" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.102819789765237 shape=circle style=filled width=0.102819789765237]
-	"trees.undirected-trees" -> "graph-theory.trails-undirected-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.undirected-trees" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.undirected-trees" -> "graph-theory.paths-undirected-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.undirected-trees" -> "foundation.decidable-types" [arrowhead=none color="#0F1D6910"]
-	"trees.undirected-trees" -> "foundation.decidable-equality" [arrowhead=none color="#0F1D6910"]
-	"trees.undirected-trees" -> "foundation.mere-equality" [arrowhead=none color="#0F1D6910"]
-	"trees.undirected-trees" -> "graph-theory.walks-undirected-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.undirected-trees" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.undirected-trees" -> "graph-theory.undirected-graphs" [arrowhead=none color="#0F1D6910"]
-	"trees.universal-multiset" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.universal-multiset" -> "foundation.small-types" [arrowhead=none color="#0F1D6910"]
-	"trees.universal-multiset" -> "trees.small-multisets" [arrowhead=none color="#0F1D6910"]
-	"trees.universal-multiset" -> "foundation.small-universes" [arrowhead=none color="#0F1D6910"]
-	"trees.universal-multiset" -> "foundation.raising-universe-levels" [arrowhead=none color="#0F1D6910"]
-	"trees.universal-multiset" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.universal-multiset" -> "trees.multisets" [arrowhead=none color="#0F1D6910"]
-	"trees.universal-multiset" -> "trees.functoriality-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.universal-tree" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.w-type-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.050978647882712 shape=circle style=filled width=0.050978647882712]
-	"trees.w-type-of-natural-numbers" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.w-type-of-natural-numbers" -> "foundation.booleans" [arrowhead=none color="#0F1D6910"]
-	"trees.w-type-of-natural-numbers" -> "foundation.universal-property-empty-type" [arrowhead=none color="#0F1D6910"]
-	"trees.w-type-of-natural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.w-type-of-propositions" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.05 shape=circle style=filled width=0.05]
-	"trees.w-type-of-propositions" -> "foundation.propositional-extensionality" [arrowhead=none color="#0F1D6910"]
-	"trees.w-type-of-propositions" -> "trees.w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.w-type-of-propositions" -> "trees.extensional-w-types" [arrowhead=none color="#0F1D6910"]
-	"trees.w-type-of-propositions" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" [label="" color="#FFFFFF00" fillcolor="#0F1D69" height=0.09596572138218783 shape=circle style=filled width=0.09596572138218783]
-	"trees.w-types" -> "foundation.truncation-levels" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "trees.morphisms-algebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "trees.algebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "trees.coalgebras-polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "trees.polynomial-endofunctors" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "foundation.contractible-types" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "foundation.truncated-types" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "foundation.homotopy-induction" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "foundation.empty-types" [arrowhead=none color="#0F1D6910"]
-	"trees.w-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#0F1D6910"]
-	"type-theories.comprehension-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.05 shape=circle style=filled width=0.05]
-	"type-theories.dependent-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.20104855494778812 shape=circle style=filled width=0.20104855494778812]
-	"type-theories.dependent-type-theories" -> "foundation.whiskering-identifications-concatenation" [arrowhead=none color="#610CCA10"]
-	"type-theories.dependent-type-theories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#610CCA10"]
-	"type-theories.fibered-dependent-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.13774588077438535 shape=circle style=filled width=0.13774588077438535]
-	"type-theories.fibered-dependent-type-theories" -> "type-theories.dependent-type-theories" [arrowhead=none color="#610CCA10"]
-	"type-theories.pi-types-precategories-with-attributes" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.05 shape=circle style=filled width=0.05]
-	"type-theories.pi-types-precategories-with-attributes" -> "type-theories.precategories-with-attributes" [arrowhead=none color="#610CCA10"]
-	"type-theories.pi-types-precategories-with-families" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.05 shape=circle style=filled width=0.05]
-	"type-theories.pi-types-precategories-with-families" -> "type-theories.precategories-with-families" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-attributes" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.07450424883882695 shape=circle style=filled width=0.07450424883882695]
-	"type-theories.precategories-with-attributes" -> "category-theory.presheaf-categories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-attributes" -> "foundation.category-of-sets" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-attributes" -> "category-theory.commuting-squares-of-morphisms-in-precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-attributes" -> "category-theory.precategory-of-elements-of-a-presheaf" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-attributes" -> "category-theory.precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-attributes" -> "category-theory.functors-precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-attributes" -> "category-theory.pullbacks-in-precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-attributes" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-attributes" -> "foundation.sections" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-attributes" -> "category-theory.opposite-precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-families" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
-	"type-theories.precategories-with-families" -> "category-theory.presheaf-categories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-families" -> "foundation.category-of-sets" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-families" -> "category-theory.precategory-of-elements-of-a-presheaf" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-families" -> "category-theory.precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-families" -> "category-theory.functors-precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-families" -> "category-theory.pullbacks-in-precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-families" -> "category-theory.natural-transformations-functors-precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-families" -> "foundation.sections" [arrowhead=none color="#610CCA10"]
-	"type-theories.precategories-with-families" -> "category-theory.opposite-precategories" [arrowhead=none color="#610CCA10"]
-	"type-theories.sections-dependent-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.06720416904044836 shape=circle style=filled width=0.06720416904044836]
-	"type-theories.sections-dependent-type-theories" -> "type-theories.dependent-type-theories" [arrowhead=none color="#610CCA10"]
-	"type-theories.sections-dependent-type-theories" -> "type-theories.fibered-dependent-type-theories" [arrowhead=none color="#610CCA10"]
-	"type-theories.simple-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.13627262043998845 shape=circle style=filled width=0.13627262043998845]
-	"type-theories.simple-type-theories" -> "type-theories.dependent-type-theories" [arrowhead=none color="#610CCA10"]
-	"type-theories.simple-type-theories" -> "type-theories.fibered-dependent-type-theories" [arrowhead=none color="#610CCA10"]
-	"type-theories.unityped-type-theories" [label="" color="#FFFFFF00" fillcolor="#610CCA" height=0.11005006888639714 shape=circle style=filled width=0.11005006888639714]
-	"type-theories.unityped-type-theories" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#610CCA10"]
-	"univalent-combinatorics.2-element-decidable-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.11186920152852965 shape=circle style=filled width=0.11186920152852965]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.2-element-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "elementary-number-theory.well-ordering-principle-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.automorphisms" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.booleans" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-decidable-subtypes" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08176974379830869 shape=circle style=filled width=0.08176974379830869]
-	"univalent-combinatorics.2-element-subtypes" -> "foundation.automorphisms" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-subtypes" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.15194284260207294 shape=circle style=filled width=0.15194284260207294]
-	"univalent-combinatorics.2-element-types" -> "foundation.universal-property-identity-systems" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.identity-systems" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.double-negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "univalent-combinatorics.equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.automorphisms" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.involutions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.contractible-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.connected-components-universes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "foundation.subuniverses" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.2-element-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.10773296582749509 shape=circle style=filled width=0.10773296582749509]
-	"univalent-combinatorics.binomial-types" -> "foundation.equivalences-maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.universal-property-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.propositional-extensionality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.postcomposition-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.functoriality-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.booleans" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "elementary-number-theory.binomial-coefficients" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.contractible-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.connected-components-universes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.binomial-types" -> "foundation.universal-property-maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.bracelets" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.bracelets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.bracelets" -> "graph-theory.polygons" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06701618498259604 shape=circle style=filled width=0.06701618498259604]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cartesian-product-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.classical-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06978279409393069 shape=circle style=filled width=0.06978279409393069]
-	"univalent-combinatorics.classical-finite-types" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.classical-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.classical-finite-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.classical-finite-types" -> "foundation.retractions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.classical-finite-types" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.classical-finite-types" -> "foundation.sections" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.classical-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.complements-isolated-elements" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05964571600864011 shape=circle style=filled width=0.05964571600864011]
-	"univalent-combinatorics.complements-isolated-elements" -> "foundation.equivalences-maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.complements-isolated-elements" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.complements-isolated-elements" -> "foundation.isolated-elements" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.complements-isolated-elements" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.complements-isolated-elements" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.09180005332100453 shape=circle style=filled width=0.09180005332100453]
-	"univalent-combinatorics.coproduct-types" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "foundation.equivalence-extensionality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproduct-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproducts-inhabited-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.coproducts-inhabited-finite-types" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproducts-inhabited-finite-types" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproducts-inhabited-finite-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.coproducts-inhabited-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "foundation.propositional-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-decidable-subtypes" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08971499589146108 shape=circle style=filled width=0.08971499589146108]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.type-arithmetic-unit-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "foundation.sections" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-dependent-pair-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-maybe" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.counting-maybe" -> "foundation.equivalences-maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-maybe" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-maybe" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting-maybe" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07467338469517418 shape=circle style=filled width=0.07467338469517418]
-	"univalent-combinatorics.counting" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting" -> "logic.propositionally-decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.counting" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cubes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
-	"univalent-combinatorics.cubes" -> "univalent-combinatorics.complements-isolated-elements" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cubes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-partitions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.cycle-partitions" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-partitions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "lists.concatenation-lists" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "foundation.iterated-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "finite-group-theory.permutations-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "lists.permutation-lists" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "lists.sort-by-insertion-lists" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "elementary-number-theory.fundamental-theorem-of-arithmetic" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "group-theory.concrete-groups" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "elementary-number-theory.decidable-total-order-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "lists.arrays" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "lists.functoriality-lists" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cycle-prime-decomposition-natural-numbers" -> "group-theory.iterated-cartesian-products-concrete-groups" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.12547638407473727 shape=circle style=filled width=0.12547638407473727]
-	"univalent-combinatorics.cyclic-finite-types" -> "elementary-number-theory.standard-cyclic-groups" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "foundation.subtype-identity-principle" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "elementary-number-theory.addition-integers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "structured-types.pointed-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "higher-group-theory.higher-groups" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "synthetic-homotopy-theory.groups-of-loops-in-1-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "elementary-number-theory.integers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "synthetic-homotopy-theory.loop-spaces" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "group-theory.isomorphisms-groups" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "foundation.0-connected-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "group-theory.groups" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "structured-types.equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "structured-types.mere-equivalences-types-equipped-with-endomorphisms" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "elementary-number-theory.modular-arithmetic" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "foundation.mere-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "group-theory.concrete-groups" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.cyclic-finite-types" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.de-morgans-law" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.de-morgans-law" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.de-morgans-law" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.de-morgans-law" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.de-morgans-law" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.de-morgans-law" -> "logic.de-morgan-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.de-morgans-law" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.de-morgans-law" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.de-morgans-law" -> "logic.de-morgan-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.de-morgans-law" -> "foundation.decidable-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.de-morgans-law" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.decidable-dependent-function-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-function-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-function-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-function-types" -> "elementary-number-theory.decidable-dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-function-types" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-function-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-function-types" -> "univalent-combinatorics.finite-choice" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-function-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.decidable-dependent-pair-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-pair-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-pair-types" -> "foundation.decidable-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-pair-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-dependent-pair-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07878385971583353 shape=circle style=filled width=0.07878385971583353]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.binary-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.equivalence-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.decidable-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "foundation.decidable-equivalence-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-equivalence-relations" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-propositions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.decidable-propositions" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-propositions" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-propositions" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-propositions" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-propositions" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07634413697062624 shape=circle style=filled width=0.07634413697062624]
-	"univalent-combinatorics.decidable-subtypes" -> "foundation.decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.decidable-subtypes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dedekind-finite-sets" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.dedekind-finite-sets" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dedekind-finite-sets" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dedekind-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06510649876675342 shape=circle style=filled width=0.06510649876675342]
-	"univalent-combinatorics.dedekind-finite-types" -> "foundation.split-surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dedekind-finite-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dedekind-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dedekind-finite-types" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dedekind-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.0631390791325705 shape=circle style=filled width=0.0631390791325705]
-	"univalent-combinatorics.dependent-function-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" -> "elementary-number-theory.products-of-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" -> "univalent-combinatorics.finite-choice" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-function-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06644904204903672 shape=circle style=filled width=0.06644904204903672]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.complements" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "logic.propositionally-decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.finite-choice" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "foundation.sections" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dependent-pair-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.discrete-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
-	"univalent-combinatorics.discrete-sigma-decompositions" -> "foundation.discrete-sigma-decompositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.discrete-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.discrete-sigma-decompositions" -> "univalent-combinatorics.sigma-decompositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.discrete-sigma-decompositions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.disjunction" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.053631769453388635 shape=circle style=filled width=0.053631769453388635]
-	"univalent-combinatorics.disjunction" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.disjunction" -> "foundation.universal-quantification" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.disjunction" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.disjunction" -> "univalent-combinatorics.finitely-enumerable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.disjunction" -> "foundation.disjunction" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.disjunction" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.disjunction" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.disjunction" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08656611449234101 shape=circle style=filled width=0.08656611449234101]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.universal-property-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.precomposition-dependent-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.postcomposition-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.functoriality-set-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.functoriality-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.precomposition-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.universal-property-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" -> "foundation.universal-property-maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.double-counting" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.double-counting" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.double-counting" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dual-dedekind-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
-	"univalent-combinatorics.dual-dedekind-finite-types" -> "foundation.split-surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dual-dedekind-finite-types" -> "synthetic-homotopy-theory.acyclic-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dual-dedekind-finite-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dual-dedekind-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dual-dedekind-finite-types" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.dual-dedekind-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05922118594381655 shape=circle style=filled width=0.05922118594381655]
-	"univalent-combinatorics.embeddings-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings-standard-finite-types" -> "elementary-number-theory.repeating-element-standard-finite-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings-standard-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings-standard-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings-standard-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.embeddings" -> "univalent-combinatorics.retracts-of-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings" -> "univalent-combinatorics.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.embeddings" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.equality-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-finite-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-finite-types" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.0690558701659274 shape=circle style=filled width=0.0690558701659274]
-	"univalent-combinatorics.equality-standard-finite-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation-core.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.discrete-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.tight-apartness-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equality-standard-finite-types" -> "foundation.apartness-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-cubes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06233472681039432 shape=circle style=filled width=0.06233472681039432]
-	"univalent-combinatorics.equivalences-cubes" -> "foundation.equivalence-extensionality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-cubes" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-cubes" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-cubes" -> "foundation.structure-identity-principle" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-cubes" -> "univalent-combinatorics.cubes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-cubes" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-cubes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-standard-finite-types" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-standard-finite-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences-standard-finite-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.equivalences" -> "univalent-combinatorics.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences" -> "univalent-combinatorics.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.equivalences" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.ferrers-diagrams" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08494791359150146 shape=circle style=filled width=0.08494791359150146]
-	"univalent-combinatorics.ferrers-diagrams" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.ferrers-diagrams" -> "foundation.subtype-identity-principle" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.ferrers-diagrams" -> "foundation.equality-dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.ferrers-diagrams" -> "foundation.structure-identity-principle" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.ferrers-diagrams" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.ferrers-diagrams" -> "foundation.fundamental-theorem-of-identity-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.ferrers-diagrams" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.ferrers-diagrams" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06353743689589825 shape=circle style=filled width=0.06353743689589825]
-	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "foundation.sections" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.fibers-of-maps" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07014343109049616 shape=circle style=filled width=0.07014343109049616]
-	"univalent-combinatorics.finite-choice" -> "foundation.hilberts-epsilon-operators" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.universal-property-unit-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.double-negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.fiber-inclusions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "elementary-number-theory.well-ordering-principle-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-choice" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.finite-subtypes" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-subtypes" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-subtypes" -> "foundation.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-subtypes" -> "foundation.singleton-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-subtypes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.14082539338259448 shape=circle style=filled width=0.14082539338259448]
-	"univalent-combinatorics.finite-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "logic.propositionally-decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation-core.torsorial-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.0-connected-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.type-arithmetic-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.1-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.connected-components-universes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.subuniverses" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finite-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
-	"univalent-combinatorics.finitely-enumerable-subtypes" -> "univalent-combinatorics.finitely-enumerable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.inhabited-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.images" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.images-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-subtypes" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.10355335285803784 shape=circle style=filled width=0.10355335285803784]
-	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "logic.functoriality-existential-quantification" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.type-arithmetic-booleans" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.conjunction" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.booleans" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "univalent-combinatorics.subfinitely-enumerable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-enumerable-types" -> "foundation.images" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07534613148009645 shape=circle style=filled width=0.07534613148009645]
-	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.retracts-of-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.0-connected-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-many-connected-components" -> "foundation.functoriality-set-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-presented-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
-	"univalent-combinatorics.finitely-presented-types" -> "foundation.set-presented-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-presented-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-presented-types" -> "univalent-combinatorics.finite-choice" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-presented-types" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-presented-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-presented-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.finitely-presented-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.function-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05660718525986409 shape=circle style=filled width=0.05660718525986409]
-	"univalent-combinatorics.function-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.function-types" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.function-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.function-types" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.function-types" -> "elementary-number-theory.exponentiation-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.function-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.function-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.function-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.function-types" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.image-of-maps" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.image-of-maps" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.image-of-maps" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.image-of-maps" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.image-of-maps" -> "foundation.images" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.image-of-maps" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.image-of-maps" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.image-of-maps" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.image-of-maps" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inequality-types-with-counting" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.053631769453388635 shape=circle style=filled width=0.053631769453388635]
-	"univalent-combinatorics.inequality-types-with-counting" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inequality-types-with-counting" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inequality-types-with-counting" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inequality-types-with-counting" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inhabited-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06776499241351715 shape=circle style=filled width=0.06776499241351715]
-	"univalent-combinatorics.inhabited-finite-types" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inhabited-finite-types" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inhabited-finite-types" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inhabited-finite-types" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inhabited-finite-types" -> "foundation.subuniverses" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inhabited-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.inhabited-finite-types" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.injective-maps" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.injective-maps" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.injective-maps" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.injective-maps" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.injective-maps" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.injective-maps" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.involution-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.involution-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.involution-standard-finite-types" -> "foundation.involutions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.involution-standard-finite-types" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.isotopies-latin-squares" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.isotopies-latin-squares" -> "univalent-combinatorics.latin-squares" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07484213832213174 shape=circle style=filled width=0.07484213832213174]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.subfinite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.subfinitely-enumerable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "set-theory.cardinalities" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.dedekind-finite-sets" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.finitely-enumerable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.kuratowski-finite-sets" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.latin-squares" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.latin-squares" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.latin-squares" -> "foundation.binary-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07568026230535431 shape=circle style=filled width=0.07568026230535431]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.propositional-extensionality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.universal-property-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.functoriality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.0-connected-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.functoriality-set-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.truncation-levels" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.distributivity-of-set-truncation-over-finite-products" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.1-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.constant-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.universal-property-unit-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.truncated-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "univalent-combinatorics.finitely-presented-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.mere-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.locally-finite-types" -> "foundation.fiber-inclusions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.07416481997178037 shape=circle style=filled width=0.07416481997178037]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.complements-isolated-elements" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.1-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.unordered-tuples" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.products-unordered-tuples-of-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-hypercubes" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-squares" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.main-classes-of-latin-squares" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-squares" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-squares" -> "foundation.1-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-squares" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-squares" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-squares" -> "univalent-combinatorics.main-classes-of-latin-hypercubes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.main-classes-of-latin-squares" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.maybe" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.maybe" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.maybe" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.maybe" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.necklaces" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.058362862484713576 shape=circle style=filled width=0.058362862484713576]
-	"univalent-combinatorics.necklaces" -> "foundation.structure-identity-principle" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.necklaces" -> "univalent-combinatorics.cyclic-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.necklaces" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.necklaces" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.necklaces" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.3 shape=circle style=filled width=0.3]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.congruence-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.equivalence-classes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.intersections-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.equivalence-extensionality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.symmetric-difference" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.modular-arithmetic-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.2-element-decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "finite-group-theory.transpositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.involutions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.2-element-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.decidable-equivalence-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-complete-undirected-graph" -> "foundation.equivalence-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-cubes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-cubes" -> "foundation.iterating-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.orientations-cubes" -> "univalent-combinatorics.cubes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.partitions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08099465764396384 shape=circle style=filled width=0.08099465764396384]
-	"univalent-combinatorics.partitions" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.partitions" -> "foundation.structure-identity-principle" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.partitions" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.partitions" -> "foundation.binary-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.partitions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.partitions" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.partitions" -> "foundation.equivalence-extensionality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.partitions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.partitions" -> "foundation.equivalence-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.petri-nets" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.petri-nets" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08671172622602275 shape=circle style=filled width=0.08671172622602275]
-	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.finitely-truncated-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.truncation-levels" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.retracts-of-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.conjunction" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "univalent-combinatorics.unbounded-pi-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pi-finite-types" -> "foundation.truncated-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.09970520045352134 shape=circle style=filled width=0.09970520045352134]
-	"univalent-combinatorics.pigeonhole-principle" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "univalent-combinatorics.embeddings-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "foundation.noninjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "univalent-combinatorics.repetitions-of-values" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.pigeonhole-principle" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.presented-pi-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.quotients-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.quotients-finite-types" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.quotients-finite-types" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.quotients-finite-types" -> "univalent-combinatorics.decidable-equivalence-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.quotients-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.ramsey-theory" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.ramsey-theory" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.ramsey-theory" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values-sequences" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.repetitions-of-values" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05792893183736719 shape=circle style=filled width=0.05792893183736719]
-	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "foundation.repetitions-of-values" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "foundation.noninjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.decidable-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "elementary-number-theory.well-ordering-principle-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.repetitions-of-values" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.retractions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "foundation.decidable-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.retracts-of-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.riffle-shuffles" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.riffle-shuffles" -> "foundation.automorphisms" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.riffle-shuffles" -> "foundation-core.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.riffle-shuffles" -> "order-theory.order-preserving-maps-posets" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.riffle-shuffles" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.riffle-shuffles" -> "elementary-number-theory.inequality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.riffle-shuffles" -> "foundation.conjunction" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.riffle-shuffles" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.riffle-shuffles" -> "foundation-core.propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.riffle-shuffles" -> "order-theory.posets" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"univalent-combinatorics.sequences-finite-types" -> "elementary-number-theory.well-ordering-principle-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "lists.sequences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "lists.repetitions-sequences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "foundation.repetitions-of-values" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "foundation.pairs-of-distinct-elements" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "elementary-number-theory.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "univalent-combinatorics.pigeonhole-principle" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sequences-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.universal-property-set-quotients" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.commuting-squares-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.reflecting-maps-equivalence-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.functoriality-set-quotients" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.set-quotients-of-index-two" -> "foundation.equivalence-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.11073574573133337 shape=circle style=filled width=0.11073574573133337]
-	"univalent-combinatorics.sigma-decompositions" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.precomposition-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "univalent-combinatorics.type-duality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.dependent-universal-property-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.relaxed-sigma-decompositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "univalent-combinatorics.decidable-equivalence-relations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.sigma-decompositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sigma-decompositions" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.skipping-element-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.skipping-element-standard-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.skipping-element-standard-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.skipping-element-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.skipping-element-standard-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.small-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.small-types" -> "foundation.small-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.small-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.small-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-pruned-trees" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.standard-finite-pruned-trees" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-trees" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.standard-finite-trees" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-trees" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-trees" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-trees" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.11321437051972819 shape=circle style=filled width=0.11321437051972819]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.equivalences-maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.action-on-higher-identifications-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.raising-universe-levels" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.equality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.preunivalent-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.negation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "elementary-number-theory.strict-inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.negated-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.sections" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.noncontractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.retractions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "foundation.equivalence-injective-type-families" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.standard-finite-types" -> "structured-types.types-equipped-with-endomorphisms" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.steiner-systems" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.steiner-systems" -> "foundation.decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.steiner-systems" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.steiner-systems" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.steiner-triple-systems" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.steiner-triple-systems" -> "univalent-combinatorics.steiner-systems" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.08479927320887588 shape=circle style=filled width=0.08479927320887588]
-	"univalent-combinatorics.subcounting" -> "elementary-number-theory.inequality-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "univalent-combinatorics.sequences-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "elementary-number-theory.minimum-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "foundation.split-surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "foundation.repetitions-of-values" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "foundation.iterating-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subcounting" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.10536491916228899 shape=circle style=filled width=0.10536491916228899]
-	"univalent-combinatorics.subfinite-indexing" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "foundation.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "elementary-number-theory.nonzero-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "elementary-number-theory.distance-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "elementary-number-theory.maximum-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "foundation.iterating-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "foundation.repetitions-of-values" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "univalent-combinatorics.pigeonhole-principle" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "foundation.propositional-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "univalent-combinatorics.finite-choice" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "univalent-combinatorics.subcounting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-indexing" -> "elementary-number-theory.minimum-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06813631021999422 shape=circle style=filled width=0.06813631021999422]
-	"univalent-combinatorics.subfinite-types" -> "univalent-combinatorics.equality-standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-types" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-types" -> "foundation.discrete-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-types" -> "univalent-combinatorics.subcounting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinite-types" -> "foundation.injective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.06393331260689927 shape=circle style=filled width=0.06393331260689927]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.subfinite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.dedekind-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "foundation.existential-quantification" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.subfinitely-enumerable-types" -> "univalent-combinatorics.subfinite-indexing" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sums-of-natural-numbers" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.sums-of-natural-numbers" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sums-of-natural-numbers" -> "elementary-number-theory.sums-of-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sums-of-natural-numbers" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sums-of-natural-numbers" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sums-of-natural-numbers" -> "univalent-combinatorics.double-counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.sums-of-natural-numbers" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05682961120613268 shape=circle style=filled width=0.05682961120613268]
-	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.decidable-dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "foundation.decidable-embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.surjective-maps" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.symmetric-difference" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05502503444319857 shape=circle style=filled width=0.05502503444319857]
-	"univalent-combinatorics.symmetric-difference" -> "elementary-number-theory.addition-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.symmetric-difference" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.symmetric-difference" -> "foundation.intersections-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.symmetric-difference" -> "elementary-number-theory.multiplication-natural-numbers" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.symmetric-difference" -> "foundation.symmetric-difference" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.symmetric-difference" -> "foundation.mere-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.symmetric-difference" -> "univalent-combinatorics.decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.symmetric-difference" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.trivial-sigma-decompositions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.052921383526080924 shape=circle style=filled width=0.052921383526080924]
-	"univalent-combinatorics.trivial-sigma-decompositions" -> "foundation.trivial-sigma-decompositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.trivial-sigma-decompositions" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.trivial-sigma-decompositions" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.trivial-sigma-decompositions" -> "univalent-combinatorics.sigma-decompositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.trivial-sigma-decompositions" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.10416070910914262 shape=circle style=filled width=0.10416070910914262]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.truncation-levels" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.retracts-of-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.truncated-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.truncated-pi-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.054564565808626536 shape=circle style=filled width=0.054564565808626536]
-	"univalent-combinatorics.type-duality" -> "foundation.type-arithmetic-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.functoriality-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.full-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.type-arithmetic-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.functoriality-dependent-function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.postcomposition-functions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.type-duality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "univalent-combinatorics.inhabited-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "univalent-combinatorics.fibers-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.structured-type-duality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.type-theoretic-principle-of-choice" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.inhabited-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.type-duality" -> "foundation.structure" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.11141720290623111 shape=circle style=filled width=0.11141720290623111]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.truncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.untruncated-pi-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unbounded-pi-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unions-subtypes" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unions-subtypes" -> "foundation.decidable-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unions-subtypes" -> "foundation.unions-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.counting-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.counting-decidable-subtypes" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unions-subtypes" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.universal-property-standard-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.061519858739629646 shape=circle style=filled width=0.061519858739629646]
-	"univalent-combinatorics.universal-property-standard-finite-types" -> "foundation.universal-property-empty-type" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.universal-property-standard-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.universal-property-standard-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.universal-property-standard-finite-types" -> "foundation.functoriality-cartesian-product-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.universal-property-standard-finite-types" -> "foundation.universal-property-contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.universal-property-standard-finite-types" -> "foundation.universal-property-maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.unlabeled-partitions" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.unlabeled-rooted-trees" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.unlabeled-trees" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.05 shape=circle style=filled width=0.05]
-	"univalent-combinatorics.untruncated-pi-finite-types" [label="" color="#FFFFFF00" fillcolor="#F70D61" height=0.13403236996519208 shape=circle style=filled width=0.13403236996519208]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.propositional-extensionality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.logical-equivalences" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.type-arithmetic-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.standard-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.contractible-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.functoriality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.maybe" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.whiskering-homotopies-composition" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.decidable-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.image-of-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.set-truncations" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.retracts-of-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.decidable-propositions" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.equality-coproduct-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.0-connected-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.functoriality-set-truncation" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.counting" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.dependent-identifications" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.set-presented-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.finitely-many-connected-components" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.empty-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.embeddings" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.equality-finite-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.function-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "univalent-combinatorics.finitely-presented-types" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.surjective-maps" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.univalence" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.mere-equality" [arrowhead=none color="#F70D6110"]
-	"univalent-combinatorics.untruncated-pi-finite-types" -> "foundation.fiber-inclusions" [arrowhead=none color="#F70D6110"]
-	"universal-algebra.abstract-equations-over-signatures" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
-	"universal-algebra.abstract-equations-over-signatures" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.abstract-equations-over-signatures" -> "universal-algebra.terms-over-signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebraic-theories" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
-	"universal-algebra.algebraic-theories" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebraic-theories" -> "universal-algebra.abstract-equations-over-signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebraic-theory-of-groups" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"universal-algebra.algebraic-theory-of-groups" -> "foundation.equality-dependent-pair-types" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebraic-theory-of-groups" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebraic-theory-of-groups" -> "universal-algebra.terms-over-signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebraic-theory-of-groups" -> "group-theory.groups" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebraic-theory-of-groups" -> "universal-algebra.algebras-of-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebraic-theory-of-groups" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebraic-theory-of-groups" -> "lists.tuples" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebras-of-theories" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05147120664547112 shape=circle style=filled width=0.05147120664547112]
-	"universal-algebra.algebras-of-theories" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebras-of-theories" -> "universal-algebra.models-of-signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebras-of-theories" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebras-of-theories" -> "universal-algebra.terms-over-signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.algebras-of-theories" -> "universal-algebra.abstract-equations-over-signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.congruences" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
-	"universal-algebra.congruences" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.congruences" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.congruences" -> "lists.tuples" [arrowhead=none color="#5467C310"]
-	"universal-algebra.congruences" -> "universal-algebra.algebras-of-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.congruences" -> "foundation.equivalence-relations" [arrowhead=none color="#5467C310"]
-	"universal-algebra.homomorphisms-of-algebras" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
-	"universal-algebra.homomorphisms-of-algebras" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.homomorphisms-of-algebras" -> "lists.functoriality-tuples" [arrowhead=none color="#5467C310"]
-	"universal-algebra.homomorphisms-of-algebras" -> "universal-algebra.algebras-of-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.homomorphisms-of-algebras" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.homomorphisms-of-algebras" -> "lists.tuples" [arrowhead=none color="#5467C310"]
-	"universal-algebra.kernels" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
-	"universal-algebra.kernels" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.kernels" -> "lists.functoriality-tuples" [arrowhead=none color="#5467C310"]
-	"universal-algebra.kernels" -> "universal-algebra.algebras-of-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.kernels" -> "universal-algebra.congruences" [arrowhead=none color="#5467C310"]
-	"universal-algebra.kernels" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.kernels" -> "universal-algebra.homomorphisms-of-algebras" [arrowhead=none color="#5467C310"]
-	"universal-algebra.kernels" -> "foundation.binary-relations" [arrowhead=none color="#5467C310"]
-	"universal-algebra.kernels" -> "foundation.equivalence-relations" [arrowhead=none color="#5467C310"]
-	"universal-algebra.kernels" -> "lists.tuples" [arrowhead=none color="#5467C310"]
-	"universal-algebra.kernels" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#5467C310"]
-	"universal-algebra.models-of-signatures" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
-	"universal-algebra.models-of-signatures" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.models-of-signatures" -> "lists.tuples" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.06131444962281207 shape=circle style=filled width=0.06131444962281207]
-	"universal-algebra.quotient-algebras" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "foundation.finite-sequences-set-quotients" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "foundation.multivariable-functoriality-set-quotients" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "universal-algebra.models-of-signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "universal-algebra.congruences" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "foundation.set-quotients" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "foundation.equivalence-classes" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "foundation.functoriality-propositional-truncation" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "universal-algebra.algebraic-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "foundation.multivariable-operations" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "universal-algebra.algebras-of-theories" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "lists.tuples" [arrowhead=none color="#5467C310"]
-	"universal-algebra.quotient-algebras" -> "foundation.equivalence-relations" [arrowhead=none color="#5467C310"]
-	"universal-algebra.signatures" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.05 shape=circle style=filled width=0.05]
-	"universal-algebra.signatures" -> "foundation.embeddings" [arrowhead=none color="#5467C310"]
-	"universal-algebra.terms-over-signatures" [label="" color="#FFFFFF00" fillcolor="#5467C3" height=0.07551338170027617 shape=circle style=filled width=0.07551338170027617]
-	"universal-algebra.terms-over-signatures" -> "universal-algebra.signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.terms-over-signatures" -> "universal-algebra.models-of-signatures" [arrowhead=none color="#5467C310"]
-	"universal-algebra.terms-over-signatures" -> "lists.functoriality-tuples" [arrowhead=none color="#5467C310"]
-	"universal-algebra.terms-over-signatures" -> "elementary-number-theory.equality-natural-numbers" [arrowhead=none color="#5467C310"]
-	"universal-algebra.terms-over-signatures" -> "lists.lists" [arrowhead=none color="#5467C310"]
-	"universal-algebra.terms-over-signatures" -> "lists.tuples" [arrowhead=none color="#5467C310"]
-	"universal-algebra.terms-over-signatures" -> "lists.lists-discrete-types" [arrowhead=none color="#5467C310"]
-	"wild-category-theory.coinductive-isomorphisms-in-noncoherent-large-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.0792627933655572 shape=circle style=filled width=0.0792627933655572]
-	"wild-category-theory.coinductive-isomorphisms-in-noncoherent-large-omega-precategories" -> "wild-category-theory.coinductive-isomorphisms-in-noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.coinductive-isomorphisms-in-noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-large-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.coinductive-isomorphisms-in-noncoherent-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.07830199672637511 shape=circle style=filled width=0.07830199672637511]
-	"wild-category-theory.coinductive-isomorphisms-in-noncoherent-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.11801555114130455 shape=circle style=filled width=0.11801555114130455]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-large-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "globular-types.large-colax-reflexive-globular-maps" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "globular-types.large-colax-transitive-globular-maps" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "globular-types.large-globular-maps" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "globular-types.globular-maps" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "wild-category-theory.maps-noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "wild-category-theory.colax-functors-noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "wild-category-theory.maps-noncoherent-large-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-large-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.10878177010487035 shape=circle style=filled width=0.10878177010487035]
-	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "globular-types.colax-reflexive-globular-maps" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "wild-category-theory.maps-noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "globular-types.globular-maps" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "globular-types.colax-transitive-globular-maps" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.colax-functors-noncoherent-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.maps-noncoherent-large-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.0647177997777583 shape=circle style=filled width=0.0647177997777583]
-	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-large-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "wild-category-theory.maps-noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "globular-types.large-globular-maps" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "globular-types.globular-maps" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.maps-noncoherent-large-omega-precategories" -> "globular-types.large-globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.maps-noncoherent-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.0617245842929672 shape=circle style=filled width=0.0617245842929672]
-	"wild-category-theory.maps-noncoherent-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.maps-noncoherent-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.maps-noncoherent-omega-precategories" -> "globular-types.globular-maps" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-large-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.09557052798858454 shape=circle style=filled width=0.09557052798858454]
-	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.large-transitive-globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-large-omega-precategories" -> "wild-category-theory.noncoherent-omega-precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-large-omega-precategories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.transitive-globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-large-omega-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-large-omega-precategories" -> "category-theory.precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.large-reflexive-globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-large-omega-precategories" -> "globular-types.large-globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-omega-precategories" [label="" color="#FFFFFF00" fillcolor="#E2C12E" height=0.0832982825080884 shape=circle style=filled width=0.0832982825080884]
-	"wild-category-theory.noncoherent-omega-precategories" -> "globular-types.reflexive-globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-omega-precategories" -> "globular-types.transitive-globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-omega-precategories" -> "foundation.strictly-involutive-identity-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-omega-precategories" -> "category-theory.precategories" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-omega-precategories" -> "globular-types.globular-types" [arrowhead=none color="#E2C12E10"]
-	"wild-category-theory.noncoherent-omega-precategories" -> "foundation.action-on-identifications-binary-functions" [arrowhead=none color="#E2C12E10"]
-}

From 6083c9c31a351d9ef7bde1c9ec10bb4dbea8c745 Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:50:22 +0200
Subject: [PATCH 10/13] a few too many parentheses

---
 .../coproduct-decompositions-subuniverse.lagda.md          | 7 +++----
 src/foundation/product-decompositions-subuniverse.lagda.md | 4 ++--
 2 files changed, 5 insertions(+), 6 deletions(-)

diff --git a/src/foundation/coproduct-decompositions-subuniverse.lagda.md b/src/foundation/coproduct-decompositions-subuniverse.lagda.md
index a86fec7fd1..494082f580 100644
--- a/src/foundation/coproduct-decompositions-subuniverse.lagda.md
+++ b/src/foundation/coproduct-decompositions-subuniverse.lagda.md
@@ -302,7 +302,7 @@ module _
           equiv-postcomp-equiv
             ( commutative-coproduct)
             ( inclusion-subuniverse P X))) ∘e
-      ( ( inv-associative-Σ)))
+      ( inv-associative-Σ))
 ```
 
 ### Equivalence between iterated coproduct and ternary coproduct decomposition
@@ -499,7 +499,6 @@ module _
                   ( eq-is-prop is-property-is-empty)))
             ( ( raise-empty l1 , C1) , is-empty-raise-empty)) ∘e
           ( ( inv-associative-Σ) ∘e
-            ( ( equiv-tot (λ _ → commutative-product)) ∘e
-              ( ( associative-Σ))))))) ∘e
-    ( ( associative-Σ))
+            ( equiv-tot (λ _ → commutative-product) ∘e associative-Σ))))) ∘e
+    ( associative-Σ)
 ```
diff --git a/src/foundation/product-decompositions-subuniverse.lagda.md b/src/foundation/product-decompositions-subuniverse.lagda.md
index 56db0b71c8..fa89797005 100644
--- a/src/foundation/product-decompositions-subuniverse.lagda.md
+++ b/src/foundation/product-decompositions-subuniverse.lagda.md
@@ -376,6 +376,6 @@ module _
                     is-contr-raise-unit)) ∘e
                 ( ( inv-associative-Σ) ∘e
                   ( ( equiv-tot (λ _ → commutative-product)) ∘e
-                    ( ( associative-Σ)))))))) ∘e
-        ( ( associative-Σ)))
+                    ( associative-Σ))))))) ∘e
+        ( associative-Σ))
 ```

From f793998335a2cc62625940d3a347fb3dac81a718 Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Mon, 1 Sep 2025 23:53:10 +0200
Subject: [PATCH 11/13] missed one

---
 src/univalent-combinatorics/2-element-subtypes.lagda.md | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/src/univalent-combinatorics/2-element-subtypes.lagda.md b/src/univalent-combinatorics/2-element-subtypes.lagda.md
index 9c1bd2707d..09ce8a50b9 100644
--- a/src/univalent-combinatorics/2-element-subtypes.lagda.md
+++ b/src/univalent-combinatorics/2-element-subtypes.lagda.md
@@ -126,7 +126,7 @@ module _
     Fin 2 ≃ type-standard-2-Element-Subtype
   equiv-type-standard-2-Element-Subtype =
     ( inv-equiv
-      ( left-distributive-Σ-coproduct (type-Set X) (Id x) (Id y))) ∘e
+      ( left-distributive-Σ-coproduct)) ∘e
     ( equiv-coproduct
       ( equiv-is-contr
         ( is-contr-Fin-1)

From 3d17aacd4847a1a7e696cae5fc12306504f63f79 Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Sat, 13 Sep 2025 00:27:13 +0200
Subject: [PATCH 12/13] Update functors-set-magmoids.lagda.md

---
 src/category-theory/functors-set-magmoids.lagda.md | 6 ++----
 1 file changed, 2 insertions(+), 4 deletions(-)

diff --git a/src/category-theory/functors-set-magmoids.lagda.md b/src/category-theory/functors-set-magmoids.lagda.md
index 19c562a888..5007025482 100644
--- a/src/category-theory/functors-set-magmoids.lagda.md
+++ b/src/category-theory/functors-set-magmoids.lagda.md
@@ -231,10 +231,8 @@ module _
   equiv-eq-map-eq-functor-Set-Magmoid =
     equiv-ap-emb
       ( comp-emb
-        ( emb-subtype
-          ( preserves-comp-hom-prop-map-Set-Magmoid A B))
-        ( emb-equiv
-          ( inv-associative-Σ)))
+        ( emb-subtype (preserves-comp-hom-prop-map-Set-Magmoid A B))
+        ( emb-equiv inv-associative-Σ))
 
   eq-map-eq-functor-Set-Magmoid :
     F ＝ G → map-functor-Set-Magmoid A B F ＝ map-functor-Set-Magmoid A B G

From f8213a5720bf196bdc145cdf1db6b24e060f82ec Mon Sep 17 00:00:00 2001
From: Fredrik Bakke <fredrbak@gmail.com>
Date: Sat, 13 Sep 2025 00:27:52 +0200
Subject: [PATCH 13/13] Update functors-precategories.lagda.md

---
 src/category-theory/functors-precategories.lagda.md | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/src/category-theory/functors-precategories.lagda.md b/src/category-theory/functors-precategories.lagda.md
index d80d8fbe24..5c3f902d6a 100644
--- a/src/category-theory/functors-precategories.lagda.md
+++ b/src/category-theory/functors-precategories.lagda.md
@@ -278,7 +278,7 @@ module _
     equiv-ap-emb
       ( comp-emb
         ( emb-subtype (is-functor-prop-map-Precategory C D))
-        ( emb-equiv (inv-associative-Σ)))
+        ( emb-equiv inv-associative-Σ))
 
   eq-map-eq-functor-Precategory :
     (F ＝ G) → (map-functor-Precategory C D F ＝ map-functor-Precategory C D G)