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| import DeBruijnSSA.BinSyntax.Subst | ||
| import DeBruijnSSA.BinSyntax.Syntax.Rewrite | ||
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| namespace BinSyntax | ||
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| variable [Φ: EffInstSet φ (Ty α) ε] [PartialOrder α] [SemilatticeSup ε] [OrderBot ε] | ||
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| -- def Term.WfD.subst₂ {Γ : Ctx α ε} {a b : Term φ} | ||
| -- (ha : a.WfD Γ ⟨A, e⟩) (hb : b.WfD Γ ⟨B, e'⟩) | ||
| -- : (a.subst₂ b).WfD Γ (⟨A, e⟩::⟨B, e'⟩::Γ) | ||
| -- | ⟨0, _⟩ => ha | ||
| -- | ⟨1, _⟩ => hb | ||
| -- | ⟨n + 2, h⟩ => var ⟨by simp at h; exact h, le_refl _⟩ | ||
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| -- def Region.PureBeta.wfD {Γ : Ctx α ε} {r r' : Region φ} | ||
| -- : Region.PureBeta Γ.effect r r' → r.WfD Γ A → r'.WfD Γ A | ||
| -- | h, WfD.let1 de dr => h.let1_trg ▸ dr.vsubst (h.let1_pure ▸ de.toEffect.subst0) | ||
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| def Region.RewriteD.wfD {Γ : Ctx α ε} {r r' : Region φ} {A} | ||
| : RewriteD r r' → r.WfD Γ A → r'.WfD Γ A | ||
| | let1_op f e r, WfD.let1 (Term.WfD.op hf he) hr | ||
| => WfD.let1 he (WfD.let1 (Term.WfD.op hf Term.WfD.var0_pure) hr.vwk1) | ||
| | let1_pair a b r, WfD.let1 (Term.WfD.pair ha hb) hr | ||
| => WfD.let1 ha $ | ||
| WfD.let1 hb.wk0 $ | ||
| WfD.let1 (Term.WfD.pair Term.WfD.var1 Term.WfD.var0) hr.vwk1.vwk1 | ||
| | let1_inl a r, WfD.let1 (Term.WfD.inl ha) hr | ||
| => WfD.let1 ha $ WfD.let1 (Term.WfD.inl Term.WfD.var0) hr.vwk1 | ||
| | let1_inr b r, WfD.let1 (Term.WfD.inr hb) hr | ||
| => WfD.let1 hb $ WfD.let1 (Term.WfD.inr Term.WfD.var0) hr.vwk1 | ||
| | let1_abort A r, WfD.let1 (Term.WfD.abort ha) hr | ||
| => WfD.let1 ha $ WfD.let1 (Term.WfD.abort Term.WfD.var0) hr.vwk1 | ||
| | let2_op f e r, WfD.let2 (Term.WfD.op hf he) hr | ||
| => WfD.let1 he (WfD.let2 (Term.WfD.op hf Term.WfD.var0_pure) (hr.vwk sorry)) | ||
| | _, _ => sorry | ||
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| end BinSyntax | ||
| import DeBruijnSSA.BinSyntax.Rewrite.Definitions |
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| @@ -0,0 +1,81 @@ | ||
| import DeBruijnSSA.BinSyntax.Subst | ||
| import DeBruijnSSA.BinSyntax.Syntax.Rewrite | ||
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| namespace BinSyntax | ||
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| variable [Φ: EffInstSet φ (Ty α) ε] [PartialOrder α] [SemilatticeSup ε] [OrderBot ε] | ||
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| -- TODO: rewrite to use subst.cons... | ||
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| def Term.WfD.subst₂ {Γ : Ctx α ε} {a b : Term φ} | ||
| (ha : a.WfD Γ ⟨A, e⟩) (hb : b.WfD Γ ⟨B, e'⟩) | ||
| : (a.subst₂ b).WfD Γ (⟨A, e⟩::⟨B, e'⟩::Γ) | ||
| | ⟨0, _⟩ => ha | ||
| | ⟨1, _⟩ => hb | ||
| | ⟨n + 2, h⟩ => var ⟨by simp at h; exact h, le_refl _⟩ | ||
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| def Region.RewriteD.wfD {Γ : Ctx α ε} {r r' : Region φ} {A} | ||
| : RewriteD r r' → r.WfD Γ A → r'.WfD Γ A | ||
| | let1_op f e r, WfD.let1 (Term.WfD.op hf he) hr | ||
| => WfD.let1 he (WfD.let1 (Term.WfD.op hf Term.WfD.var0_pure) hr.vwk1) | ||
| | let1_pair a b r, WfD.let1 (Term.WfD.pair ha hb) hr | ||
| => WfD.let1 ha $ | ||
| WfD.let1 hb.wk0 $ | ||
| WfD.let1 (Term.WfD.pair Term.WfD.var1 Term.WfD.var0) hr.vwk1.vwk1 | ||
| | let1_inl a r, WfD.let1 (Term.WfD.inl ha) hr | ||
| => WfD.let1 ha $ WfD.let1 (Term.WfD.inl Term.WfD.var0) hr.vwk1 | ||
| | let1_inr b r, WfD.let1 (Term.WfD.inr hb) hr | ||
| => WfD.let1 hb $ WfD.let1 (Term.WfD.inr Term.WfD.var0) hr.vwk1 | ||
| | let1_abort A r, WfD.let1 (Term.WfD.abort ha) hr | ||
| => WfD.let1 ha $ WfD.let1 (Term.WfD.abort Term.WfD.var0) hr.vwk1 | ||
| | let2_op f e r, WfD.let2 (Term.WfD.op hf he) hr | ||
| => WfD.let1 he | ||
| (WfD.let2 (Term.WfD.op hf Term.WfD.var0_pure) | ||
| (hr.vwk (by simp [Nat.liftnWk_two]))) | ||
| | let2_pair a b r, _ => sorry | ||
| | let2_abort e r, _ => sorry | ||
| | case_op f e r s, _ => sorry | ||
| | case_abort e r s, _ => sorry | ||
| | let1_case a b r s, _ => sorry | ||
| | let2_case a b r s, _ => sorry | ||
| | cfg_br_lt ℓ e n G h, _ => sorry | ||
| | cfg_let1 a β n G, _ => sorry | ||
| | cfg_let2 a β n G, _ => sorry | ||
| | cfg_case e r s n G, _ => sorry | ||
| | cfg_cfg β n G n' G', _ => sorry | ||
| | cfg_zero β G, _ => sorry | ||
| | cfg_fuse β n G k ρ hρ, _ => sorry | ||
| | let2_eta r, _ => sorry | ||
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| def Region.RewriteD.wfD_inv {Γ : Ctx α ε} {r r' : Region φ} {A} | ||
| : RewriteD r r' → r'.WfD Γ A → r.WfD Γ A | ||
| | let1_op f e r, _ => sorry | ||
| | let1_pair a b r, _ => sorry | ||
| | let1_inl a r, _ => sorry | ||
| | let1_inr b r, _ => sorry | ||
| | let1_abort A r, _ => sorry | ||
| | let2_op f e r, _=> sorry | ||
| | let2_pair a b r, _ => sorry | ||
| | let2_abort e r, _ => sorry | ||
| | case_op f e r s, _ => sorry | ||
| | case_abort e r s, _ => sorry | ||
| | let1_case a b r s, _ => sorry | ||
| | let2_case a b r s, _ => sorry | ||
| | cfg_br_lt ℓ e n G h, _ => sorry | ||
| | cfg_let1 a β n G, _ => sorry | ||
| | cfg_let2 a β n G, _ => sorry | ||
| | cfg_case e r s n G, _ => sorry | ||
| | cfg_cfg β n G n' G', _ => sorry | ||
| | cfg_zero β G, _ => sorry | ||
| | cfg_fuse β n G k ρ hρ, _ => sorry | ||
| | let2_eta r, _ => sorry | ||
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| def Region.ReduceD.wfD {Γ : Ctx α ε} {r r' : Region φ} {A} | ||
| : ReduceD Γ.effect r r' → r.WfD Γ A → r'.WfD Γ A | ||
| | let1_beta e r he, _ => sorry | ||
| | case_inl e r s, _ => sorry | ||
| | case_inr e r s, _ => sorry | ||
| | wk_cfg β n G k ρ, _ => sorry | ||
| | dead_cfg_left β n G m G', _ => sorry | ||
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| end BinSyntax |