Last updated: 2020-08-25
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Knit directory: single-cell-topics/analysis/
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Rmd | b731a4a | Peter Carbonetto | 2020-08-25 | workflowr::wflow_publish(“plots_tracheal_epithelium.Rmd”) |
html | c3c1b12 | Peter Carbonetto | 2020-08-25 | Build site. |
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Rmd | bf23ca0 | Peter Carbonetto | 2020-08-20 | Added manual labeling of purified PBMC data to plots_pbmc analysis. |
Rmd | 077d3d5 | Peter Carbonetto | 2020-08-20 | Added k=9 and k=11 pulseseq fits to plots_tracheal_epithelium analysis. |
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TO DO: Add introductory text here.
Load the packages used in the analysis below, as well as additional functions that we will use to generate some of the plots.
library(dplyr)
library(fastTopics)
library(ggplot2)
library(cowplot)
source("../code/plots.R")
We begin with the droplet data. Note that the count data are no longer needed at this stage.
load("../data/droplet.RData")
samples_droplet <- samples
rm(samples,counts)
Load the \(k = 7\) Poisson NMF model fit.
fit_droplet <- readRDS("../output/droplet/rds/fit-droplet-scd-ex-k=7.rds")$fit
The Montoro et al (2018) article mentions that some epithelial cell types are abundant whereas others are rare. The topics inferred from the droplet data reflect this:
p1 <- create_abundance_plot(fit_droplet)
print(p1)
Version | Author | Date |
---|---|---|
0a04fc1 | Peter Carbonetto | 2020-08-18 |
The first topic—which is not actually visible in this bar chart—is indeed very rare; only 43 out of 7,193 samples have a greater than 10% contribution from this topic.
sum(poisson2multinom(fit_droplet)$L[,1] > 0.1)
# [1] 43
In this next part of the analysis, we perform PCA on the estimated topic proportions to explore structure in the data as inferred by the topic model. Typically, a nonlinear embedding method such as t-SNE or UMAP is used to visualize the structure. The disadvantage of such methods is that it can often be difficult to get the (many) tuning parameters right, they can be slow when applied to large data sets, and the embeddings are not unique; by contrast, PCA has no tuning parameters, and the principal components (PCs) are unique.
fit <- poisson2multinom(fit_droplet)
pca <- prcomp(fit$L)$x
In the projection onto four of the PCs—PCs 1, 2, 5 and 6—we can delineate 4 clusters. A fifth subset (“E”) is used as a “background” cluster. (Note that PCs 3 and 4 do not reveal any additional substrcture, so are not shown.)
n <- nrow(pca)
x <- rep("E",n)
pc1 <- pca[,"PC1"]
pc2 <- pca[,"PC2"]
pc6 <- pca[,"PC6"]
x[pc2 > -0.1] <- "A"
x[pc6 < -0.04] <- "B"
x[(pc1 - 0)^2 + (pc2 + 0.75)^2 < 0.09] <- "C"
x[(pc1 - 0.5)^2 + (pc2 + 0.9)^2 < 0.04] <- "D"
samples_droplet$cluster <- x
p1 <- pca_plot_with_labels(fit_droplet,c("PC1","PC2"),x) +
labs(fill = "cluster")
p2 <- pca_plot_with_labels(fit_droplet,c("PC5","PC6"),x) +
labs(fill = "cluster")
plot_grid(p1,p2)
The vast majority of the cells are in cluster A:
table(x)
# x
# A B C D E
# 6533 50 162 375 73
TO DO: Point out the wide range in cluster sizes.
Cluster A further subdivides into two not-quite-so-distinct subclusters, otherwise there does not appear to be any other interesting substructure to delineate:
rows <- which(samples_droplet$cluster == "A")
fit <- select(poisson2multinom(fit_droplet),loadings = rows)
pca <- prcomp(fit$L)$x
n <- nrow(pca)
x <- rep("A1",n)
pc1 <- pca[,1]
x[pc1 > 0.2] <- "A2"
samples_droplet[rows,"cluster"] <- x
p3 <- pca_plot_with_labels(fit,c("PC1","PC2"),x) +
labs(fill = "cluster")
print(p3)
Version | Author | Date |
---|---|---|
97c13c2 | Peter Carbonetto | 2020-08-25 |
In summary, we have subdivided the data into 6 subsets:
samples_droplet$cluster <- factor(samples_droplet$cluster)
table(samples_droplet$cluster)
#
# A1 A2 B C D E
# 3968 2565 50 162 375 73
The structure plot summarizes the topic proportions in each of these 6 subsets:
set.seed(1)
droplet_topic_colors <- c("gold","royalblue","turquoise","greenyellow",
"forestgreen","firebrick","olivedrab")
droplet_topics <- c(1,3,7,4,5,6,2)
rows <- sort(c(sample(which(samples_droplet$cluster == "A1"),800),
sample(which(samples_droplet$cluster == "A2"),500),
which(samples_droplet$cluster == "B"),
which(samples_droplet$cluster == "C"),
sample(which(samples_droplet$cluster == "D"),200),
which(samples_droplet$cluster == "E")))
p4 <- structure_plot(select(poisson2multinom(fit_droplet),loadings = rows),
grouping = samples_droplet[rows,"cluster"],
topics = droplet_topics,
colors = droplet_topic_colors[droplet_topics],
perplexity = c(100,70,12,50,50,20),
n = Inf,gap = 40,num_threads = 4,verbose = FALSE)
print(p4)
Version | Author | Date |
---|---|---|
97c13c2 | Peter Carbonetto | 2020-08-25 |
The bulk of the samples lie on a continuous gradient between topics 2 and 5. There is a smaller cluster at the bottom of this plot, with high contributions from topic 6.
Along these PCs, we see that topics 3, 4, 5 and 7 exist in many combinations, with no apparent discrete populations.
Topic 1 captures a very small discrete population of cells:
In summary, topics 1 and 6 pick up discrete “cell types”, whereas the other topics characterize more continuous variation in gene expression, perhaps cell types along a continuous trajectory of development. There are some other discrete clusters that seem to be composed of distinct combinations of topics that we will need to examine more closely.
Compare these clusters with the clusters identified by Montoro et al (2018):
pdat <- as.data.frame(with(samples_droplet,table(tissue,cluster)))
p5 <- ggplot(pdat,aes(x = cluster,y = tissue,size = Freq)) +
geom_point(color = "dodgerblue",na.rm = TRUE,show.legend = FALSE) +
scale_size_continuous(range = c(0.1,8)) +
ylim(rev(levels(samples_droplet$tissue))) +
theme_cowplot(font_size = 10)
print(p5)
Version | Author | Date |
---|---|---|
c3c1b12 | Peter Carbonetto | 2020-08-25 |
Next, we turn to the larger pulse-seq data set.
load("../data/pulseseq.RData")
samples_pulseseq <- samples
x <- as.character(samples_pulseseq$tissue)
x[x == "club (hillock-associated)"] <- "hillock"
x[x == "goblet.1"] <- "goblet"
x[x == "goblet.2"] <- "goblet"
x[x == "goblet.progenitor"] <- "goblet"
x[x == "tuft.1"] <- "tuft"
x[x == "tuft.2"] <- "tuft"
x[x == "tuft.progenitor"] <- "tuft"
samples_pulseseq$tissue <- factor(x)
rm(samples,counts)
Load the \(k = 11\) Poisson NMF fits for the pulse-seq data.
fit_pulseseq <- readRDS("../output/pulseseq/rds/fit-pulseseq-scd-ex-k=11.rds")$fit
Like the droplet data, we also pick up rare and abundant topics in the pulse-seq data:
p6 <- create_abundance_plot(fit_pulseseq)
print(p6)
Following the steps taken for the droplet data, next we compute PCs, and inspect the projection of the samples onto PCs to identify clusters.
fit <- poisson2multinom(fit_pulseseq)
pca <- prcomp(fit$L)$x
Here we identify clusters in PCs 3 and 4.
n <- nrow(pca)
x <- rep("C",n)
pc3 <- pca[,"PC3"]
pc4 <- pca[,"PC4"]
pc5 <- pca[,"PC5"]
pc6 <- pca[,"PC6"]
x[5*pc3 + 0.475 > pc4] <- "A"
x[(pc3 + 0.725)^2 + (pc4 - 0.1)^2 < 0.04] <- "B"
samples_pulseseq$cluster <- x
p7 <- pca_plot_with_labels(fit_pulseseq,c("PC3","PC4"),x) +
labs(fill = "cluster")
print(p7)
Clustering in PCs 3 and 4 of cluster A:
rows <- which(samples_pulseseq$cluster == "A")
fit <- select(poisson2multinom(fit_pulseseq),loadings = rows)
pca <- prcomp(fit$L)$x
n <- nrow(pca)
x <- rep("A3",n)
pc3 <- pca[,"PC3"]
pc4 <- pca[,"PC4"]
x[pc4 < 0.3] <- "A1"
x[pc4 > pc3 + 0.975] <- "A2"
samples_pulseseq[rows,"cluster"] <- x
p8 <- pca_plot_with_labels(fit,c("PC3","PC4"),x) +
labs(fill = "cluster")
print(p8)
Subclustering in PCs 1 and 3 of cluster A3:
rows <- which(samples_pulseseq$cluster == "A3")
fit <- select(poisson2multinom(fit_pulseseq),loadings = rows)
pca <- prcomp(fit$L)$x
n <- nrow(pca)
x <- rep("A3b",n)
pc1 <- pca[,"PC1"]
pc2 <- pca[,"PC2"]
x[pc1 < 0.08 & pc2 > -0.08] <- "A3a"
samples_pulseseq[rows,"cluster"] <- x
p9 <- pca_plot_with_labels(fit,c("PC1","PC2"),x) +
labs(fill = "cluster")
print(p9)
In summary, we have subdivided the pulse-seq data into 6 subsets. The vast majority of the samples are in cluster A1:
samples_pulseseq$cluster <- factor(samples_pulseseq$cluster)
table(samples_pulseseq$cluster)
#
# A1 A2 A3a A3b B C
# 61360 1291 214 130 2905 365
The structure plot summarizes the topic proportions in each of these 6 subsets:
set.seed(1)
pulseseq_topic_colors <- c("#8dd3c7","darkorange",
"#bebada","#fb8072","#80b1d3",
"#fdb462","firebrick","#b3de69","royalblue","forestgreen","slategray")
pulseseq_topics <- c(1,2,3,4,5,6,7,8,10,11,9)
rows <- sort(c(sample(which(samples_pulseseq$cluster == "A1"),1200),
sample(which(samples_pulseseq$cluster == "A2"),500),
which(samples_pulseseq$cluster == "A3a"),
which(samples_pulseseq$cluster == "A3b"),
sample(which(samples_pulseseq$cluster == "B"),500),
which(samples_pulseseq$cluster == "C")))
p10 <- structure_plot(select(poisson2multinom(fit_pulseseq),loadings = rows),
grouping = samples_pulseseq[rows,"cluster"],
topics = pulseseq_topics,
colors = pulseseq_topic_colors[pulseseq_topics],
n = Inf,gap = 30,num_threads = 4,verbose = FALSE)
# Perplexity automatically changed to 70 because original setting of 100 was too large for the number of samples (214)
# Perplexity automatically changed to 42 because original setting of 100 was too large for the number of samples (130)
print(p10)
Compare the clusters with the clusters identified by Montoro et al (2018):
with(samples_pulseseq,table(tissue,cluster))
# cluster
# tissue A1 A2 A3a A3b B C
# basal 42071 0 0 8 0 14
# ciliated 5 0 0 1 2896 114
# club 13549 1 3 5 0 10
# goblet 399 0 0 1 0 3
# hillock 4129 0 0 0 0 3
# ionocyte 53 5 188 29 0 1
# neuroendocrine 1 612 9 5 0 3
# proliferating 1132 0 3 54 9 215
# tuft 21 673 11 27 0 2
Note: The \(k = 9\) fit does not have a separate topic for the neuroendocrine/tuft cells.
sessionInfo()
# R version 3.6.2 (2019-12-12)
# Platform: x86_64-apple-darwin15.6.0 (64-bit)
# Running under: macOS Catalina 10.15.5
#
# Matrix products: default
# BLAS: /Library/Frameworks/R.framework/Versions/3.6/Resources/lib/libRblas.0.dylib
# LAPACK: /Library/Frameworks/R.framework/Versions/3.6/Resources/lib/libRlapack.dylib
#
# locale:
# [1] en_US.UTF-8/en_US.UTF-8/en_US.UTF-8/C/en_US.UTF-8/en_US.UTF-8
#
# attached base packages:
# [1] stats graphics grDevices utils datasets methods base
#
# other attached packages:
# [1] cowplot_1.0.0 ggplot2_3.3.0 fastTopics_0.3-165 dplyr_0.8.3
#
# loaded via a namespace (and not attached):
# [1] ggrepel_0.9.0 Rcpp_1.0.5 lattice_0.20-38
# [4] tidyr_1.0.0 prettyunits_1.1.1 assertthat_0.2.1
# [7] zeallot_0.1.0 rprojroot_1.3-2 digest_0.6.23
# [10] R6_2.4.1 backports_1.1.5 MatrixModels_0.4-1
# [13] evaluate_0.14 coda_0.19-3 httr_1.4.1
# [16] pillar_1.4.3 rlang_0.4.5 progress_1.2.2
# [19] lazyeval_0.2.2 data.table_1.12.8 irlba_2.3.3
# [22] SparseM_1.78 whisker_0.4 Matrix_1.2-18
# [25] rmarkdown_2.3 labeling_0.3 Rtsne_0.15
# [28] stringr_1.4.0 htmlwidgets_1.5.1 munsell_0.5.0
# [31] compiler_3.6.2 httpuv_1.5.2 xfun_0.11
# [34] pkgconfig_2.0.3 mcmc_0.9-6 htmltools_0.4.0
# [37] tidyselect_0.2.5 tibble_2.1.3 workflowr_1.6.2.9000
# [40] quadprog_1.5-8 viridisLite_0.3.0 crayon_1.3.4
# [43] withr_2.1.2 later_1.0.0 MASS_7.3-51.4
# [46] grid_3.6.2 jsonlite_1.6 gtable_0.3.0
# [49] lifecycle_0.1.0 git2r_0.26.1 magrittr_1.5
# [52] scales_1.1.0 RcppParallel_5.0.2 stringi_1.4.3
# [55] farver_2.0.1 fs_1.3.1 promises_1.1.0
# [58] vctrs_0.2.1 tools_3.6.2 glue_1.3.1
# [61] purrr_0.3.3 hms_0.5.2 yaml_2.2.0
# [64] colorspace_1.4-1 plotly_4.9.2 knitr_1.26
# [67] quantreg_5.54 MCMCpack_1.4-5