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citcdf
citcdf is a package to perform conditional independence
testing using empirical conditional cumulative distribution function
estimations.
The package has two main entry points: cit_multi() for
gene-wise conditional independence testing across many outcomes, and
cit_gsa() for gene-set analysis. Both accept
test = "asymptotic" (large samples) or
test = "permutation" (small samples). The single-outcome
workhorses cit_asymp() and cit_perm(), the
CCDF estimator ccdf(), and the plotting functions
plot_compare_ccdf(), plot.cit_multi() and
plot.cit_gsa() are also exported.
The approach implemented in this package is detailed in the following article:
Gauthier M, Agniel D, Thiébaut R & Hejblum BP (2021). Distribution-free complex hypothesis testing for single-cell RNA-seq differential expression analysis, bioRxiv doi:10.1101/2021.05.21.445165
citcdf is available on CRAN:
install.packages("citcdf")The development version is available from GitHub:
# install.packages("remotes")
remotes::install_github("sistm/citcdf")Here is a basic example which shows how to use citcdf
with simple generated data.
library(citcdf)## Data Generation
set.seed(123)
n <- 100
X <- data.frame(X1 = as.factor(rbinom(n = n, size = 1, prob = 0.5)))
Y <- replicate(10, (X$X1 == 1) * rnorm(n) + (X$X1 == 0) * rnorm(n, mean = 0.5))# Hypothesis testing
res_asymp <- cit_multi(M = data.frame(Y = Y), X = X,
test = "asymptotic", parallel = FALSE) # asymptotic test
res_asymp$pvals
#> raw_pval adj_pval test_statistic
#> Y.1 0.0003601504 0.003601504 30.418136
#> Y.2 0.3282920437 0.328292044 4.115804
#> Y.3 0.3225103024 0.328292044 4.372046
#> Y.4 0.0384303687 0.085257670 11.802747
#> Y.5 0.0678438958 0.096919851 10.451354
#> Y.6 0.0502973835 0.085257670 12.780768
#> Y.7 0.0158684748 0.072020162 15.581473
#> Y.8 0.0216060487 0.072020162 14.080686
#> Y.9 0.0511546022 0.085257670 8.920593
#> Y.10 0.1628874626 0.203609328 6.991416
plot(res_asymp)
plot_compare_ccdf(Y=Y[, 1, drop=FALSE], X=X)
– Marine Gauthier, Denis Agniel, Sara Fallet, Kalidou Ba, Rodolphe Thiébaut & Boris Hejblum
hex illustration by Jérôme Dubois.
These binaries (installable software) and packages are in development.
They may not be fully stable and should be used with caution. We make no claims about them.