From d73a84df282ddb39c2397dd396967ce30e4a7440 Mon Sep 17 00:00:00 2001 From: Jack Leary Date: Tue, 10 Oct 2023 17:13:09 -0400 Subject: [PATCH] updated README and bumped version --- DESCRIPTION | 2 +- README.Rmd | 79 +++++--- README.md | 218 +++++++++++++--------- man/figures/README-plot-clust-1.png | Bin 66994 -> 71863 bytes man/figures/README-plot-models-glm-1.png | Bin 116903 -> 126627 bytes man/figures/README-plot-models-glmm-1.png | Bin 202937 -> 220542 bytes man/figures/README-unnamed-chunk-1-1.png | Bin 0 -> 32836 bytes man/figures/README-unnamed-chunk-2-1.png | Bin 0 -> 31413 bytes 8 files changed, 186 insertions(+), 113 deletions(-) create mode 100644 man/figures/README-unnamed-chunk-1-1.png create mode 100644 man/figures/README-unnamed-chunk-2-1.png diff --git a/DESCRIPTION b/DESCRIPTION index 6f8ed4b..97f5d3e 100644 --- a/DESCRIPTION +++ b/DESCRIPTION @@ -1,7 +1,7 @@ Package: scLANE Type: Package Title: Model gene expression dynamics with spline-based NB GLMs, GEEs, & GLMMs -Version: 0.7.3 +Version: 0.7.4 Authors@R: c(person(given = "Jack", family = "Leary", email = "j.leary@ufl.edu", role = c("aut", "cre"), comment = c(ORCID = "0009-0004-8821-3269")), person(given = "Rhonda", family = "Bacher", email = "rbacher@ufl.edu", role = c("ctb", "fnd"), comment = c(ORCID = "0000-0001-5787-476X"))) Description: This package uses truncated power basis spline models to build flexible, interpretable models of single cell gene expression over pseudotime or latent time. diff --git a/README.Rmd b/README.Rmd index 6102da9..b4a4d0a 100644 --- a/README.Rmd +++ b/README.Rmd @@ -121,7 +121,7 @@ scLANE_models_glm <- testDynamic(sim_data, pt = order_df, genes = gene_sample, size.factor.offset = cell_offset, - n.cores = 2, + n.cores = 4, track.time = TRUE) ``` @@ -133,7 +133,7 @@ select(scLANE_res_glm, Gene, Lineage, Test_Stat, P_Val, P_Val_Adj, Gene_Dynamic_ slice_head(n = 5) %>% knitr::kable(format = "pipe", digits = 3, - col.names = c("Gene", "Lineage", "LRT Stat.", "P-value", "Adj. P-value", "Predicted Dynamic Status")) + col.names = c("Gene", "Lineage", "LRT stat.", "P-value", "Adj. p-value", "Predicted dynamic status")) ``` After creating a reference table of the ground truth status of each gene - `1` denotes a dynamic gene and `0` a non-dynamic one - and adding that binary indicator the the DE results table, we can generate some classification metrics using [a confusion matrix](https://en.wikipedia.org/wiki/Confusion_matrix). @@ -151,7 +151,7 @@ caret::confusionMatrix(factor(scLANE_res_glm$Gene_Dynamic_Overall, levels = c(0, ### GEE Backend -The function call is essentially the same when using the GLM backend, with the exception of needing to provide a sorted vector of subject IDs & a desired correlation structure. We also need to flip the `is.gee` flag in order to indicate that we'd like to fit estimating equations models (instead of mixed models). Since fitting GEEs is a fair bit more computationally complex than fitting GLMs, DE testing with the GEE backend takes a bit longer. Using more cores and / or running the tests on an HPC cluster (as this document is being compiled on a 2020 MacBook Pro) speeds things up considerably. Here we specify an [AR1 correlation structure](https://rdrr.io/cran/nlme/man/corAR1.html), which is the default for the GEE backend. +The function call is essentially the same when using the GLM backend, with the exception of needing to provide a sorted vector of subject IDs & a desired correlation structure, the default being [the AR1 structure](https://en.wikipedia.org/wiki/Autoregressive_model). We also need to flip the `is.gee` flag in order to indicate that we'd like to fit estimating equations models (instead of mixed models). Since fitting GEEs is a fair bit more computationally complex than fitting GLMs, DE testing with the GEE backend takes a bit longer. Using more cores and / or running the tests on an HPC cluster speeds things up considerably. Here we specify an [AR1 correlation structure](https://rdrr.io/cran/nlme/man/corAR1.html), which is the default for the GEE backend. ```{r gee-models, results='hold'} scLANE_models_gee <- testDynamic(sim_data, @@ -161,7 +161,7 @@ scLANE_models_gee <- testDynamic(sim_data, is.gee = TRUE, id.vec = sim_data$subject, cor.structure = "ar1", - n.cores = 2, + n.cores = 4, track.time = TRUE) ``` @@ -173,7 +173,7 @@ select(scLANE_res_gee, Gene, Lineage, Test_Stat, P_Val, P_Val_Adj, Gene_Dynamic_ slice_head(n = 5) %>% knitr::kable("pipe", digits = 3, - col.names = c("Gene", "Lineage", "Wald Stat.", "P-value", "Adj. P-value", "Predicted Dynamic Status")) + col.names = c("Gene", "Lineage", "Wald stat.", "P-value", "Adj. p-value", "Predicted dynamic status")) ``` We create the same confusion matrix as before. Empirically speaking, when the underlying dynamics don't differ much between subjects, GEEs tend to be more conservative (and thus perform slightly worse) than GLMs. This is shown below, where the GEE backend has decent accuracy, but the false negative rate is higher than that of the GLM backend. @@ -200,7 +200,7 @@ scLANE_models_glmm <- testDynamic(sim_data, is.glmm = TRUE, glmm.adaptive = TRUE, id.vec = sim_data$subject, - n.cores = 2, + n.cores = 4, track.time = TRUE) ``` @@ -212,7 +212,7 @@ select(scLANE_res_glmm, Gene, Lineage, Test_Stat, P_Val, P_Val_Adj, Gene_Dynamic slice_head(n = 5) %>% knitr::kable("pipe", digits = 3, - col.names = c("Gene", "Lineage", "LRT Stat.", "P-value", "Adj. P-value", "Predicted Dynamic Status")) + col.names = c("Gene", "Lineage", "LRT stat.", "P-value", "Adj. p-value", "Predicted dynamic status")) ``` The GLMM backend performs about as well as the GEE backend. Like with the GEE backend, it's more appropriate to use these more complex models if expression dynamics might differ between subjects, with the difference being that you should use the GEE backend if you're interested in population-level trends & the GLMM backend if you're interested in per-subject trends. Since the dynamics in our simulated data are strongly conserved across subjects, it follows that the simpler GLMs perform the best. @@ -230,14 +230,18 @@ caret::confusionMatrix(factor(scLANE_res_glmm$Gene_Dynamic_Overall, levels = c(0 ### Model Comparison -We can use the `plotModels()` to visually compare different types of modeling backends. It takes as input the results from `testDynamic()`, as well as a few specifications for which models & lineages should be plotted. While more complex visualizations can be created from our model output, this function gives us a good first glance at which models fit the underlying trend the best. Here we show the output generated using the GLM backend, split by model type. The intercept-only model shows the null hypothesis against which the scLANE model is compared using the likelihood ratio test and the GLM displays the inadequacy of monotonic modeling architectures for nonlinear dynamics. A GAM shows essentially the same trend as the `scLANE` model, though the fitted trend from `scLANE` is smoother & of course more interpretable. +We can use the `plotModels()` to visually compare different types of modeling backends. It takes as input the results from `testDynamic()`, as well as a few specifications for which models & lineages should be plotted. While more complex visualizations can be created from our model output, this function gives us a good first glance at which models fit the underlying trend the best. Here we show the output generated using the GLM backend, split by model type. The intercept-only model shows the null hypothesis against which the scLANE model is compared using the likelihood ratio test and the GLM displays the inadequacy of monotonic modeling architectures for nonlinear dynamics. A GAM shows essentially the same trend as the `scLANE` model, though the fitted trend from `scLANE` is more interpretable & has a narrower confidence interval. ```{r plot-models-glm} plotModels(scLANE_models_glm, gene = "JARID2", pt = order_df, expr.mat = sim_data, - size.factor.offset = cell_offset) + size.factor.offset = cell_offset, + plot.null = TRUE, + plot.glm = TRUE, + plot.gam = TRUE, + plot.scLANE = TRUE) ``` When plotting the models generated using the GLMM backend, we split by lineage & color the points by subject ID instead of by lineage. @@ -248,9 +252,12 @@ plotModels(scLANE_models_glmm, pt = order_df, expr.mat = sim_data, size.factor.offset = cell_offset, + id.vec = sim_data$subject, is.glmm = TRUE, plot.null = FALSE, - id.vec = sim_data$subject) + plot.glm = TRUE, + plot.gam = TRUE, + plot.scLANE = TRUE) ``` ### Gene Clustering @@ -260,8 +267,7 @@ After generating a suitable set of models, we can cluster the genes in a semi-su ```{r cluster-genes} gene_clusters <- clusterGenes(scLANE_models_glm, pt = order_df, - size.factor.offset = cell_offset, - clust.algo = "leiden") + size.factor.offset = cell_offset) gene_clust_table <- plotClusteredGenes(scLANE_models_glm, gene.clusters = gene_clusters, pt = order_df, @@ -288,24 +294,51 @@ ggplot(gene_clust_table, aes(x = PT, y = FITTED, color = CLUSTER, group = GENE)) theme_scLANE() ``` -Checking the true frequency of dynamic genes in each cluster seems to somewhat confirm that hypothesis: +## Gene-level Embeddings + +After extracting a matrix of fitted dynamics using `smoothedCountsMatrix()`, we can embed the genes in PCA & UMAP space in order to visualize clusters of similarly-behaving genes. + +```{r} +smoothed_counts <- smoothedCountsMatrix(scLANE_models_glm, + size.factor.offset = cell_offset, + pt = order_df) +gene_embedding <- embedGenes(smoothed_counts$Lineage_A, + pc.embed = 10, + k.param = 10) +ggplot(gene_embedding, aes(x = umap1, y = umap2, color = leiden)) + + geom_point(size = 2) + + labs(x = "UMAP 1", + y = "UMAP 2", + color = "Leiden") + + theme_scLANE() +``` -```{r dyn-freq} -distinct(gene_clust_table, GENE, CLUSTER) %>% - inner_join(gene_status_df, by = c("GENE" = "gene")) %>% - with_groups(CLUSTER, - summarise, - P_DYNAMIC = mean(True_Gene_Status)) %>% - knitr::kable("pipe", - digits = 3, - col.names = c("Leiden Cluster", "Dynamic Gene Frequency")) +## Knot distributions + +Lastly, we can pull the locations in pseudotime of all the knots fitted by `scLANE`. Visualizing this distribution gives us some idea of where transcriptional switches are occurring in the set of genes classified as dynamic. + +```{r} +dyn_genes <- filter(scLANE_res_glm, Gene_Dynamic_Overall == 1) %>% + pull(Gene) +knot_dist <- getKnotDist(scLANE_models_glm, dyn.genes = dyn_genes) +ggplot(knot_dist, aes(x = knot)) + + geom_histogram(aes(y = after_stat(density)), + color = "black", + fill = "white", + linewidth = 0.5) + + geom_density(color = "forestgreen", + fill = "forestgreen", + alpha = 0.5, + linewidth = 0.75) + + labs(x = "Knot Location", y = "Density") + + theme_scLANE() ``` # Conclusions & Best Practices In general, starting with the GLM backend is probably your best bet unless you have a strong prior belief that expression trends will differ significantly between subjects. If that is the case, you should use the GEE backend if you're interested in population-level estimates, but are worried about wrongly predicting differential expression when differences in expression are actually caused by inter-subject variation. If you're interested in generating subject-specific estimates then the GLMM backend should be used; take care when interpreting the fixed vs. random effects though, and consult a biostatistician if necessary. -If you have a large dataset (10,000+ cells), you should start with the GLM backend, since estimates don't differ much between modeling methods given high enough *n*. In addition, running the tests on an HPC cluster with 4+ CPUs and 64+ GB of RAM will help your computations to complete swiftly. Datasets with smaller numbers of cells or fewer genes of interest may be easily analyzed in an R session on a local machine. +If you have a large dataset (10,000+ cells), you should start with the GLM backend, since standard error estimates don't differ much between modeling methods given high enough *n*. In addition, running the tests on an HPC cluster with 4+ CPUs and 64+ GB of RAM will help your computations to complete swiftly. Datasets with smaller numbers of cells or fewer genes of interest may be easily analyzed in an R session on a local machine. # Contact Information diff --git a/README.md b/README.md index d444186..c9dc864 100644 --- a/README.md +++ b/README.md @@ -7,6 +7,8 @@ - [Trajectory DE Testing](#trajectory-de-testing) - [Downstream Analysis & Visualization](#downstream-analysis--visualization) + - [Gene-level Embeddings](#gene-level-embeddings) + - [Knot distributions](#knot-distributions) - [Conclusions & Best Practices](#conclusions--best-practices) - [Contact Information](#contact-information) - [References](#references) @@ -193,9 +195,9 @@ scLANE_models_glm <- testDynamic(sim_data, pt = order_df, genes = gene_sample, size.factor.offset = cell_offset, - n.cores = 2, + n.cores = 4, track.time = TRUE) -#> [1] "testDynamic evaluated 100 genes across 1 lineage in 29.86 secs" +#> [1] "testDynamic evaluated 100 genes across 1 lineage in 20.105 secs" ``` After the function finishes running, we use `getResultsDE()` to generate @@ -211,16 +213,16 @@ select(scLANE_res_glm, Gene, Lineage, Test_Stat, P_Val, P_Val_Adj, Gene_Dynamic_ slice_head(n = 5) %>% knitr::kable(format = "pipe", digits = 3, - col.names = c("Gene", "Lineage", "LRT Stat.", "P-value", "Adj. P-value", "Predicted Dynamic Status")) + col.names = c("Gene", "Lineage", "LRT stat.", "P-value", "Adj. p-value", "Predicted dynamic status")) ``` -| Gene | Lineage | LRT Stat. | P-value | Adj. P-value | Predicted Dynamic Status | +| Gene | Lineage | LRT stat. | P-value | Adj. p-value | Predicted dynamic status | |:-------|:--------|----------:|--------:|-------------:|-------------------------:| -| MPG | A | 430.567 | 0 | 0 | 1 | -| WAPAL | A | 358.718 | 0 | 0 | 1 | -| JARID2 | A | 352.197 | 0 | 0 | 1 | -| ERGIC3 | A | 291.170 | 0 | 0 | 1 | -| PFDN2 | A | 259.313 | 0 | 0 | 1 | +| MPG | A | 415.016 | 0 | 0 | 1 | +| WAPAL | A | 361.360 | 0 | 0 | 1 | +| JARID2 | A | 353.612 | 0 | 0 | 1 | +| ERGIC3 | A | 294.186 | 0 | 0 | 1 | +| PFDN2 | A | 259.121 | 0 | 0 | 1 | After creating a reference table of the ground truth status of each gene - `1` denotes a dynamic gene and `0` a non-dynamic one - and adding @@ -270,13 +272,14 @@ caret::confusionMatrix(factor(scLANE_res_glm$Gene_Dynamic_Overall, levels = c(0, The function call is essentially the same when using the GLM backend, with the exception of needing to provide a sorted vector of subject IDs -& a desired correlation structure. We also need to flip the `is.gee` -flag in order to indicate that we’d like to fit estimating equations -models (instead of mixed models). Since fitting GEEs is a fair bit more -computationally complex than fitting GLMs, DE testing with the GEE -backend takes a bit longer. Using more cores and / or running the tests -on an HPC cluster (as this document is being compiled on a 2020 MacBook -Pro) speeds things up considerably. Here we specify an [AR1 correlation +& a desired correlation structure, the default being [the AR1 +structure](https://en.wikipedia.org/wiki/Autoregressive_model). We also +need to flip the `is.gee` flag in order to indicate that we’d like to +fit estimating equations models (instead of mixed models). Since fitting +GEEs is a fair bit more computationally complex than fitting GLMs, DE +testing with the GEE backend takes a bit longer. Using more cores and / +or running the tests on an HPC cluster speeds things up considerably. +Here we specify an [AR1 correlation structure](https://rdrr.io/cran/nlme/man/corAR1.html), which is the default for the GEE backend. @@ -288,9 +291,9 @@ scLANE_models_gee <- testDynamic(sim_data, is.gee = TRUE, id.vec = sim_data$subject, cor.structure = "ar1", - n.cores = 2, + n.cores = 4, track.time = TRUE) -#> [1] "testDynamic evaluated 100 genes across 1 lineage in 3.671 mins" +#> [1] "testDynamic evaluated 100 genes across 1 lineage in 2.115 mins" ``` We again generate the table of DE test results. The variance of the @@ -304,16 +307,16 @@ select(scLANE_res_gee, Gene, Lineage, Test_Stat, P_Val, P_Val_Adj, Gene_Dynamic_ slice_head(n = 5) %>% knitr::kable("pipe", digits = 3, - col.names = c("Gene", "Lineage", "Wald Stat.", "P-value", "Adj. P-value", "Predicted Dynamic Status")) + col.names = c("Gene", "Lineage", "Wald stat.", "P-value", "Adj. p-value", "Predicted dynamic status")) ``` -| Gene | Lineage | Wald Stat. | P-value | Adj. P-value | Predicted Dynamic Status | -|:--------|:--------|-----------:|--------:|-------------:|-------------------------:| -| KLHDC10 | A | 79.087 | 0 | 0 | 1 | -| SPCS3 | A | 86.248 | 0 | 0 | 1 | -| MRPL20 | A | 101.487 | 0 | 0 | 1 | -| TSPAN1 | A | 111.245 | 0 | 0 | 1 | -| GGNBP2 | A | 117.029 | 0 | 0 | 1 | +| Gene | Lineage | Wald stat. | P-value | Adj. p-value | Predicted dynamic status | +|:-------|:--------|-----------:|--------:|-------------:|-------------------------:| +| TIMP1 | A | 74.959 | 0 | 0 | 1 | +| FLOT2 | A | 77.081 | 0 | 0 | 1 | +| CBX6 | A | 90.526 | 0 | 0 | 1 | +| TSPAN1 | A | 109.564 | 0 | 0 | 1 | +| GGNBP2 | A | 117.029 | 0 | 0 | 1 | We create the same confusion matrix as before. Empirically speaking, when the underlying dynamics don’t differ much between subjects, GEEs @@ -332,8 +335,8 @@ caret::confusionMatrix(factor(scLANE_res_gee$Gene_Dynamic_Overall, levels = c(0, #> #> Reference #> Prediction 0 1 -#> 0 46 15 -#> 1 4 35 +#> 0 47 16 +#> 1 3 34 #> #> Accuracy : 0.81 #> 95% CI : (0.7193, 0.8816) @@ -342,15 +345,15 @@ caret::confusionMatrix(factor(scLANE_res_gee$Gene_Dynamic_Overall, levels = c(0, #> #> Kappa : 0.62 #> -#> Mcnemar's Test P-Value : 0.02178 +#> Mcnemar's Test P-Value : 0.005905 #> -#> Sensitivity : 0.7000 -#> Specificity : 0.9200 -#> Pos Pred Value : 0.8974 -#> Neg Pred Value : 0.7541 +#> Sensitivity : 0.6800 +#> Specificity : 0.9400 +#> Pos Pred Value : 0.9189 +#> Neg Pred Value : 0.7460 #> Prevalence : 0.5000 -#> Detection Rate : 0.3500 -#> Detection Prevalence : 0.3900 +#> Detection Rate : 0.3400 +#> Detection Prevalence : 0.3700 #> Balanced Accuracy : 0.8100 #> #> 'Positive' Class : 1 @@ -382,9 +385,9 @@ scLANE_models_glmm <- testDynamic(sim_data, is.glmm = TRUE, glmm.adaptive = TRUE, id.vec = sim_data$subject, - n.cores = 2, + n.cores = 4, track.time = TRUE) -#> [1] "testDynamic evaluated 100 genes across 1 lineage in 3.493 mins" +#> [1] "testDynamic evaluated 100 genes across 1 lineage in 2.009 mins" ``` Like the GLM backend, the GLMM backend uses a likelihood ratio test to @@ -400,16 +403,16 @@ select(scLANE_res_glmm, Gene, Lineage, Test_Stat, P_Val, P_Val_Adj, Gene_Dynamic slice_head(n = 5) %>% knitr::kable("pipe", digits = 3, - col.names = c("Gene", "Lineage", "LRT Stat.", "P-value", "Adj. P-value", "Predicted Dynamic Status")) + col.names = c("Gene", "Lineage", "LRT stat.", "P-value", "Adj. p-value", "Predicted dynamic status")) ``` -| Gene | Lineage | LRT Stat. | P-value | Adj. P-value | Predicted Dynamic Status | +| Gene | Lineage | LRT stat. | P-value | Adj. p-value | Predicted dynamic status | |:-------|:--------|----------:|--------:|-------------:|-------------------------:| -| WAPAL | A | 366.154 | 0 | 0 | 1 | -| JARID2 | A | 328.033 | 0 | 0 | 1 | -| CBX6 | A | 255.565 | 0 | 0 | 1 | -| ISOC2 | A | 225.666 | 0 | 0 | 1 | -| PFDN2 | A | 212.453 | 0 | 0 | 1 | +| WAPAL | A | 366.148 | 0 | 0 | 1 | +| JARID2 | A | 334.714 | 0 | 0 | 1 | +| FLOT2 | A | 314.979 | 0 | 0 | 1 | +| ISOC2 | A | 223.028 | 0 | 0 | 1 | +| MFSD2B | A | 198.036 | 0 | 0 | 1 | The GLMM backend performs about as well as the GEE backend. Like with the GEE backend, it’s more appropriate to use these more complex models @@ -431,26 +434,26 @@ caret::confusionMatrix(factor(scLANE_res_glmm$Gene_Dynamic_Overall, levels = c(0 #> #> Reference #> Prediction 0 1 -#> 0 49 17 -#> 1 1 33 +#> 0 50 20 +#> 1 0 30 #> -#> Accuracy : 0.82 -#> 95% CI : (0.7305, 0.8897) +#> Accuracy : 0.8 +#> 95% CI : (0.7082, 0.8733) #> No Information Rate : 0.5 -#> P-Value [Acc > NIR] : 3.074e-11 +#> P-Value [Acc > NIR] : 5.580e-10 #> -#> Kappa : 0.64 +#> Kappa : 0.6 #> -#> Mcnemar's Test P-Value : 0.000407 +#> Mcnemar's Test P-Value : 2.152e-05 #> -#> Sensitivity : 0.6600 -#> Specificity : 0.9800 -#> Pos Pred Value : 0.9706 -#> Neg Pred Value : 0.7424 +#> Sensitivity : 0.6000 +#> Specificity : 1.0000 +#> Pos Pred Value : 1.0000 +#> Neg Pred Value : 0.7143 #> Prevalence : 0.5000 -#> Detection Rate : 0.3300 -#> Detection Prevalence : 0.3400 -#> Balanced Accuracy : 0.8200 +#> Detection Rate : 0.3000 +#> Detection Prevalence : 0.3000 +#> Balanced Accuracy : 0.8000 #> #> 'Positive' Class : 1 #> @@ -471,14 +474,18 @@ null hypothesis against which the scLANE model is compared using the likelihood ratio test and the GLM displays the inadequacy of monotonic modeling architectures for nonlinear dynamics. A GAM shows essentially the same trend as the `scLANE` model, though the fitted trend from -`scLANE` is smoother & of course more interpretable. +`scLANE` is more interpretable & has a narrower confidence interval. ``` r plotModels(scLANE_models_glm, gene = "JARID2", pt = order_df, expr.mat = sim_data, - size.factor.offset = cell_offset) + size.factor.offset = cell_offset, + plot.null = TRUE, + plot.glm = TRUE, + plot.gam = TRUE, + plot.scLANE = TRUE) ``` @@ -492,9 +499,12 @@ plotModels(scLANE_models_glmm, pt = order_df, expr.mat = sim_data, size.factor.offset = cell_offset, + id.vec = sim_data$subject, is.glmm = TRUE, plot.null = FALSE, - id.vec = sim_data$subject) + plot.glm = TRUE, + plot.gam = TRUE, + plot.scLANE = TRUE) ``` @@ -514,8 +524,7 @@ accompanying cluster labels. ``` r gene_clusters <- clusterGenes(scLANE_models_glm, pt = order_df, - size.factor.offset = cell_offset, - clust.algo = "leiden") + size.factor.offset = cell_offset) gene_clust_table <- plotClusteredGenes(scLANE_models_glm, gene.clusters = gene_clusters, pt = order_df, @@ -528,13 +537,13 @@ slice_sample(gene_clust_table, n = 5) %>% col.names = c("Gene", "Lineage", "Cell", "Fitted (link)", "Fitted (response)", "Pseudotime", "Cluster")) ``` -| Gene | Lineage | Cell | Fitted (link) | Fitted (response) | Pseudotime | Cluster | -|:-------|:--------|:-----|--------------:|------------------:|-----------:|:--------| -| MFSD2B | A | 9 | -2.823 | 0.302 | 0.022 | 1 | -| DLC1 | A | 853 | -2.091 | 0.142 | 0.132 | 1 | -| SMG1 | A | 244 | -0.975 | 0.200 | 0.610 | 1 | -| TPT1 | A | 39 | 4.272 | 35.151 | 0.098 | 2 | -| PCF11 | A | 441 | -0.917 | 0.311 | 0.102 | 1 | +| Gene | Lineage | Cell | Fitted (link) | Fitted (response) | Pseudotime | Cluster | +|:------|:--------|:-----|--------------:|------------------:|-----------:|:--------| +| CPA3 | A | 915 | -2.317 | 0.117 | 0.288 | 1 | +| FLOT2 | A | 722 | -0.518 | 0.587 | 0.805 | 1 | +| MPG | A | 603 | -2.988 | 0.053 | 0.507 | 1 | +| RPL9 | A | 156 | 0.336 | 6.309 | 0.390 | 2 | +| GRINA | A | 1162 | 0.199 | 1.554 | 0.905 | 2 | The results can then be plotted as desired using `ggplot2` or another visualization package. Upon visual inspection, the genes seem to cluster @@ -554,24 +563,54 @@ ggplot(gene_clust_table, aes(x = PT, y = FITTED, color = CLUSTER, group = GENE)) -Checking the true frequency of dynamic genes in each cluster seems to -somewhat confirm that hypothesis: +## Gene-level Embeddings + +After extracting a matrix of fitted dynamics using +`smoothedCountsMatrix()`, we can embed the genes in PCA & UMAP space in +order to visualize clusters of similarly-behaving genes. ``` r -distinct(gene_clust_table, GENE, CLUSTER) %>% - inner_join(gene_status_df, by = c("GENE" = "gene")) %>% - with_groups(CLUSTER, - summarise, - P_DYNAMIC = mean(True_Gene_Status)) %>% - knitr::kable("pipe", - digits = 3, - col.names = c("Leiden Cluster", "Dynamic Gene Frequency")) +smoothed_counts <- smoothedCountsMatrix(scLANE_models_glm, + size.factor.offset = cell_offset, + pt = order_df) +gene_embedding <- embedGenes(smoothed_counts$Lineage_A, + pc.embed = 10, + k.param = 10) +ggplot(gene_embedding, aes(x = umap1, y = umap2, color = leiden)) + + geom_point(size = 2) + + labs(x = "UMAP 1", + y = "UMAP 2", + color = "Leiden") + + theme_scLANE() +``` + + + +## Knot distributions + +Lastly, we can pull the locations in pseudotime of all the knots fitted +by `scLANE`. Visualizing this distribution gives us some idea of where +transcriptional switches are occurring in the set of genes classified as +dynamic. + +``` r +dyn_genes <- filter(scLANE_res_glm, Gene_Dynamic_Overall == 1) %>% + pull(Gene) +knot_dist <- getKnotDist(scLANE_models_glm, dyn.genes = dyn_genes) +ggplot(knot_dist, aes(x = knot)) + + geom_histogram(aes(y = after_stat(density)), + color = "black", + fill = "white", + linewidth = 0.5) + + geom_density(color = "forestgreen", + fill = "forestgreen", + alpha = 0.5, + linewidth = 0.75) + + labs(x = "Knot Location", y = "Density") + + theme_scLANE() ``` -| Leiden Cluster | Dynamic Gene Frequency | -|:---------------|-----------------------:| -| 1 | 0.476 | -| 2 | 0.968 | + # Conclusions & Best Practices @@ -587,11 +626,12 @@ fixed vs. random effects though, and consult a biostatistician if necessary. If you have a large dataset (10,000+ cells), you should start with the -GLM backend, since estimates don’t differ much between modeling methods -given high enough *n*. In addition, running the tests on an HPC cluster -with 4+ CPUs and 64+ GB of RAM will help your computations to complete -swiftly. Datasets with smaller numbers of cells or fewer genes of -interest may be easily analyzed in an R session on a local machine. +GLM backend, since standard error estimates don’t differ much between +modeling methods given high enough *n*. In addition, running the tests +on an HPC cluster with 4+ CPUs and 64+ GB of RAM will help your +computations to complete swiftly. Datasets with smaller numbers of cells +or fewer genes of interest may be easily analyzed in an R session on a +local machine. # Contact Information diff --git a/man/figures/README-plot-clust-1.png b/man/figures/README-plot-clust-1.png index 5cc1dc56d92c46a6f8e6a73940e0167ff6c0e5fc..723072a870f13a7f6b6089c76cfd688d4e233ab9 100644 GIT binary patch literal 71863 zcmeFZWmJ^i`vyvn#ix+hTar8EH^6&?x-3W2Q56D1TBbUhRlG!PCJ z3JS`GEG9Dw3I?IMl$0VwN?OXs(#G!f8+}7#X=7_+J99%N>BlH2LLnh4I%YH~x5N`G zOW5!A`VD7gMG{`{e}Y*m4ZNFJyD%=Xn&ODEgh_^XY)&VcGxIKl};O^z}=|iEvb&GfYf$PoveJ`_FA2>-ui(&% znPEcXpeo>89$F}ATWM|c=v3Fdx5L{NZ#GnMuc29U_?9C$(7^t6 zINp?a*3ZSUQM9vl>&aQ^L-1!jM=zz%H&%$~Q05lcIE&nl?$Q;>o3jOUg{YYcwCx2P zSFDhmpm}a_nwkrb_CLxr`6$V;6|}f_Q}wHOv)Z@h*vIE!&hlHWOky8&Ki_a@f8cm_ zaO$L%6pynI`G^9aDwv5|wRHD!ySG{?O9nBx%)vWsVX9qzGO80br9OpfSuu(}3ZX6D zOcoc?0cw2bx=HpxkMv161ChChmfn}IcvNd3D4vY&0PJ zoRGgQhSA<=zj9#M74@!CieOMp(3-Pk>xHRN+#Ia0<#~!A@mSwjAEYyS)LK{A(^@U4 z`k87b-(?ecb+ib)DyVtm0^1ASdt*|yoPUF_TNTf<%0{bM 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