decoupleR 2.4.0
Bulk RNA-seq yield many molecular readouts that are hard to interpret by themselves. One way of summarizing this information is by inferring transcription factor (TF) activities from prior knowledge.
In this notebook we showcase how to use decoupleR
for transcription factor activity
inference with a bulk RNA-seq data-set where the transcription factor FOXA2 was
knocked out in pancreatic cancer cell lines.
The data consists of 3 Wild Type (WT) samples and 3 Knock Outs (KO). They are freely available in GEO.
First, we need to load the relevant packages:
## We load the required packages
library(decoupleR)
library(dplyr)
library(tibble)
library(tidyr)
library(ggplot2)
library(pheatmap)
library(ggrepel)
Here we used an already processed bulk RNA-seq data-set. We provide the
normalized log-transformed counts, the experimental design meta-data and the
Differential Expressed Genes (DEGs) obtained using limma
.
We can open the data like this:
inputs_dir <- system.file("extdata", package = "decoupleR")
data <- readRDS(file.path(inputs_dir, "bk_data.rds"))
From data
we can extract the mentioned information. Here we see the normalized
log-transformed counts:
# Remove NAs and set row names
counts <- data$counts %>%
dplyr::mutate_if(~ any(is.na(.x)), ~ if_else(is.na(.x),0,.x)) %>%
column_to_rownames(var = "gene") %>%
as.matrix()
head(counts)
#> PANC1.WT.Rep1 PANC1.WT.Rep2 PANC1.WT.Rep3 PANC1.FOXA2KO.Rep1 PANC1.FOXA2KO.Rep2 PANC1.FOXA2KO.Rep3
#> NOC2L 10.052588 11.949123 12.057774 12.312291 12.139918 11.494205
#> PLEKHN1 7.535115 8.125993 8.714880 8.048196 8.290154 8.621239
#> PERM1 6.281242 6.424582 6.589668 6.293285 6.486136 6.775344
#> ISG15 10.938252 11.469081 11.425415 11.549986 11.371464 11.178157
#> AGRN 6.956335 7.196108 7.522550 7.061549 7.485534 7.071555
#> C1orf159 9.546224 9.788721 9.794589 9.850830 9.988069 9.965357
The design meta-data:
design <- data$design
design
#> # A tibble: 6 × 2
#> sample condition
#> <chr> <chr>
#> 1 PANC1.WT.Rep1 PANC1.WT
#> 2 PANC1.WT.Rep2 PANC1.WT
#> 3 PANC1.WT.Rep3 PANC1.WT
#> 4 PANC1.FOXA2KO.Rep1 PANC1.FOXA2KO
#> 5 PANC1.FOXA2KO.Rep2 PANC1.FOXA2KO
#> 6 PANC1.FOXA2KO.Rep3 PANC1.FOXA2KO
And the results of limma
, of which we are interested in extracting the
obtained t-value and p-value from the contrast:
# Extract t-values per gene
deg <- data$limma_ttop %>%
select(ID, logFC, t, P.Value) %>%
filter(!is.na(t)) %>%
column_to_rownames(var = "ID") %>%
as.matrix()
head(deg)
#> logFC t P.Value
#> RHBDL2 -1.823940 -12.810588 3.030276e-06
#> PLEKHH2 -1.568830 -10.794453 9.932046e-06
#> HEG1 -1.725806 -9.788112 1.939734e-05
#> CLU -1.786200 -9.761618 1.975813e-05
#> FHL1 2.087082 8.950191 3.552199e-05
#> RBP4 -1.728960 -8.529074 4.904579e-05
DoRothEA is a comprehensive resource containing a curated collection of TFs and their transcriptional targets. Since these regulons were gathered from different types of evidence, interactions in DoRothEA are classified in different confidence levels, ranging from A (highest confidence) to D (lowest confidence). Moreover, each interaction is weighted by its confidence level and the sign of its mode of regulation (activation or inhibition).
For this example we will use the human version (mouse is also available) and we
will use the confidence levels ABC. We can use decoupleR
to retrieve it from
OmniPath
:
net <- get_dorothea(organism='human', levels=c('A', 'B', 'C'))
net
#> # A tibble: 32,277 × 4
#> source confidence target mor
#> <chr> <chr> <chr> <dbl>
#> 1 ADNP C ATF7IP 0.333
#> 2 ADNP C DYRK1A 0.333
#> 3 ADNP C TLK1 0.333
#> 4 ADNP C ZMYM4 0.333
#> 5 AHR C ARHGAP15 0.333
#> 6 AHR C ARID5B 0.333
#> 7 AHR B ASAP1 0.5
#> 8 AHR C CREB5 0.333
#> 9 AHR C CTNNA1 0.333
#> 10 AHR C CTNNA2 0.333
#> # … with 32,267 more rows
To infer activities we will run the Weighted Mean method (wmean
). It infers
regulator activities by first multiplying each target feature by its associated
weight which then are summed to an enrichment score wmean
. Furthermore,
permutations of random target features can be performed to obtain a null
distribution that can be used to compute a z-score norm_wmean
, or a corrected
estimate corr_wmean
by multiplying wmean
by the minus log10 of the obtained
empirical p-value.
In this example we use wmean
but we could have used any other.
To see what methods are available use show_methods()
.
To run decoupleR
methods, we need an input matrix (mat
), an input prior
knowledge network/resource (net
), and the name of the columns of net that we
want to use.
# Run wmean
sample_acts <- run_wmean(mat=counts, net=net, .source='source', .target='target',
.mor='mor', times = 100, minsize = 5)
sample_acts
#> # A tibble: 5,040 × 5
#> statistic source condition score p_value
#> <chr> <chr> <chr> <dbl> <dbl>
#> 1 corr_wmean AHR PANC1.FOXA2KO.Rep1 1.90 0.62
#> 2 corr_wmean AHR PANC1.FOXA2KO.Rep2 2.25 0.58
#> 3 corr_wmean AHR PANC1.FOXA2KO.Rep3 2.59 0.52
#> 4 corr_wmean AHR PANC1.WT.Rep1 3.24 0.44
#> 5 corr_wmean AHR PANC1.WT.Rep2 0.697 0.84
#> 6 corr_wmean AHR PANC1.WT.Rep3 1.78 0.64
#> 7 corr_wmean AR PANC1.FOXA2KO.Rep1 6.29 0.2
#> 8 corr_wmean AR PANC1.FOXA2KO.Rep2 3.54 0.4
#> 9 corr_wmean AR PANC1.FOXA2KO.Rep3 4.41 0.32
#> 10 corr_wmean AR PANC1.WT.Rep1 15.5 0.02
#> # … with 5,030 more rows
From the obtained results, we will select the norm_wmean
activities and we
will observe the most variable activities across samples in a heat-map:
n_tfs <- 25
# Transform to wide matrix
sample_acts_mat <- sample_acts %>%
filter(statistic == 'norm_wmean') %>%
pivot_wider(id_cols = 'condition', names_from = 'source',
values_from = 'score') %>%
column_to_rownames('condition') %>%
as.matrix()
# Get top tfs with more variable means across clusters
tfs <- sample_acts %>%
group_by(source) %>%
summarise(std = sd(score)) %>%
arrange(-abs(std)) %>%
head(n_tfs) %>%
pull(source)
sample_acts_mat <- sample_acts_mat[,tfs]
# Scale per sample
sample_acts_mat <- scale(sample_acts_mat)
# Choose color palette
palette_length = 100
my_color = colorRampPalette(c("Darkblue", "white","red"))(palette_length)
my_breaks <- c(seq(-3, 0, length.out=ceiling(palette_length/2) + 1),
seq(0.05, 3, length.out=floor(palette_length/2)))
# Plot
pheatmap(sample_acts_mat, border_color = NA, color=my_color, breaks = my_breaks)
We can observe that WT samples have higher activities for PDX1 and SIX2 than KO. On the other hand, KO show higher activities for LYL1 and ZNF263.
We can also infer pathway activities from the t-values of the DEGs between KO and WT:
# Run wmean
contrast_acts <- run_wmean(mat=deg[, 't', drop=FALSE], net=net, .source='source', .target='target',
.mor='mor', times = 100, minsize = 5)
contrast_acts
#> # A tibble: 840 × 5
#> statistic source condition score p_value
#> <chr> <chr> <chr> <dbl> <dbl>
#> 1 corr_wmean AHR t 0.0167 0.7
#> 2 corr_wmean AR t -0.508 0.02
#> 3 corr_wmean ARID2 t 0.0129 0.74
#> 4 corr_wmean ARID3A t 0.415 0.18
#> 5 corr_wmean ARNT t 0.0117 0.74
#> 6 corr_wmean ARNTL t 0.0369 0.6
#> 7 corr_wmean ASCL1 t 0.0222 0.78
#> 8 corr_wmean ATF1 t 0.0563 0.52
#> 9 corr_wmean ATF2 t 0.283 0.18
#> 10 corr_wmean ATF3 t 0.0262 0.74
#> # … with 830 more rows
We select the norm_wmean
activities and then we show the changes
in activity between KO and WT:
# Filter norm_wmean
f_contrast_acts <- contrast_acts %>%
filter(statistic == 'norm_wmean') %>%
mutate(rnk = NA)
# Filter top TFs in both signs
msk <- f_contrast_acts$score > 0
f_contrast_acts[msk, 'rnk'] <- rank(-f_contrast_acts[msk, 'score'])
f_contrast_acts[!msk, 'rnk'] <- rank(-abs(f_contrast_acts[!msk, 'score']))
tfs <- f_contrast_acts %>%
arrange(rnk) %>%
head(n_tfs) %>%
pull(source)
f_contrast_acts <- f_contrast_acts %>%
filter(source %in% tfs)
# Plot
ggplot(f_contrast_acts, aes(x = reorder(source, score), y = score)) +
geom_bar(aes(fill = score), stat = "identity") +
scale_fill_gradient2(low = "darkblue", high = "indianred",
mid = "whitesmoke", midpoint = 0) +
theme_minimal() +
theme(axis.title = element_text(face = "bold", size = 12),
axis.text.x =
element_text(angle = 45, hjust = 1, size =10, face= "bold"),
axis.text.y = element_text(size =10, face= "bold"),
panel.grid.major = element_blank(),
panel.grid.minor = element_blank()) +
xlab("Pathways")
As observed before, the pathways PDX1 and SIX2 are deactivated in KO when compared to WT, while LYL1 and ZNF263 seem to be activated.
We can further visualize the most differential target genes in each TF along their p-values to interpret the results. For example, let’s see the genes that are belong to FOXA2:
tf <- 'FOXA2'
df <- net %>%
filter(source == tf) %>%
arrange(target) %>%
mutate(ID = target, color = "3") %>%
column_to_rownames('target')
inter <- sort(intersect(rownames(deg),rownames(df)))
df <- df[inter, ]
df[,c('logfc', 't_value', 'p_value')] <- deg[inter, ]
df <- df %>%
mutate(color = if_else(mor > 0 & t_value > 0, '1', color)) %>%
mutate(color = if_else(mor > 0 & t_value < 0, '2', color)) %>%
mutate(color = if_else(mor < 0 & t_value > 0, '2', color)) %>%
mutate(color = if_else(mor < 0 & t_value < 0, '1', color))
ggplot(df, aes(x = logfc, y = -log10(p_value), color = color, size=abs(mor))) +
geom_point() +
scale_colour_manual(values = c("red","royalblue3","grey")) +
geom_label_repel(aes(label = ID, size=1)) +
theme_minimal() +
theme(legend.position = "none") +
geom_vline(xintercept = 0, linetype = 'dotted') +
geom_hline(yintercept = 0, linetype = 'dotted') +
ggtitle(tf)
Here blue means that the sign of multiplying the mor
and t-value
is negative,
meaning that these genes are “deactivating” the TF, and red means that the sign
is positive, meaning that these genes are “activating” the TF. In this particular
case, FOXA2 target genes seem to be more under-expressed in KO than in WT,
therefore the KO worked.
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#>
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