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#' Function computing connectivity scores between two signatures
#'
#' A function for finding the connectivity between two signatures, using either
#' the GSEA method based on the KS statistic, or the gwc method based on a
#' weighted spearman statistic. The GSEA analysis is implemented in the piano package.
#'
#' @references
#' F. Pozzi, T. Di Matteo, T. Aste, 'Exponential smoothing weighted
#' correlations', The European Physical Journal B, Vol. 85, No 6, 2012. DOI:
#' 10.1140/epjb/e2012-20697-x
#' @references
#' Varemo, L., Nielsen, J. and Nookaew, I. (2013) Enriching the gene set
#' analysis of genome-wide data by incorporating directionality of gene
#' expression and combining statistical hypotheses and methods. Nucleic
#' Acids Research. 41 (8), 4378-4391. doi: 10.1093/nar/gkt111
#'
#' @examples
#' xValue <- c(1,5,23,4,8,9,2,19,11,12,13)
#' xSig <- c(0.01, 0.001, .97, 0.01,0.01,0.28,0.7,0.01,0.01,0.01,0.01)
#' yValue <- c(1,5,10,4,8,19,22,19,11,12,13)
#' ySig <- c(0.01, 0.001, .97,0.01, 0.01,0.78,0.9,0.01,0.01,0.01,0.01)
#' xx <- cbind(xValue, xSig)
#' yy <- cbind(yValue, ySig)
#' rownames(xx) <- rownames(yy) <- c('1','2','3','4','5','6','7','8','9','10','11')
#' data.cor <- connectivityScore(xx,yy,method='gwc', gwc.method='spearman', nperm=300)
#'
#' @param x A \code{matrix} with the first gene signature. In the case of GSEA the vector of
#' values per gene for GSEA in which we are looking for an enrichment. In the
#' case of gwc, this should be a matrix, with the per gene responses in the
#' first column, and the significance values in the second.
#' @param y A \code{matrix} with the second signature. In the case of GSEA, this is the
#' vector of up and down regulated genes we are looking for in our signature,
#' with the direction being determined from the sign. In the case of gwc, this
#' should be a matrix of identical size to x, once again with the per gene
#' responses in the first column, and their significance in the second.
#' @param method \code{character} string identifying which method to use, out of 'fgsea' and 'gwc'
#' @param nperm \code{numeric}, how many permutations should be done to determine
#' significance through permutation testing? The minimum is 100, default is
#' 1e4.
#' @param nthread \code{numeric}, how many cores to run parallel processing on.
#' @param gwc.method \code{character}, should gwc use a weighted spearman or pearson
#' statistic?
#' @param ... Additional arguments passed down to gsea and gwc functions
#'
#' @return \code{numeric} a numeric vector with the score and the p-value associated
#' with it
#'
#' @export
#'
#' @importFrom piano runGSA loadGSC
#' @importFrom stats complete.cases
## TODO:: Implement 'gsea' method for this function
connectivityScore <- function(x, y, method = c("fgsea", "gwc"), nperm = 10000, nthread = 1, gwc.method = c("spearman", "pearson"), ...) {
if (method == "gsea") {
stop("The gsea method is implemented using fgsea, please change your
method argument to 'fgsea'. Consult ?connectivityScore for
more information")
}
method <- match.arg(method)
gwc.method <- match.arg(gwc.method)
if (!is.matrix(x)) {
x <- as.matrix(x)
}
if (!is.matrix(y)) {
y <- as.matrix(y)
}
if ((ncol(x) != 2 || ncol(y) != 2) && method == "gwc") {
stop("x and y should have 2 columns: effect size and corresponding p-values")
}
if (method == "fgsea" && nrow(y) >= nrow(x)) {
warning("GSEA method: query gene set (y) larger than signature (x)")
}
if (is.null(rownames(x)) || is.null(rownames(y)) || !length(intersect(rownames(x), rownames(y)))) {
stop("Row names of x and y are either missing or have no intersection")
}
if (nperm < 100) {
stop("The minimum number of permutations for permutation testing is 100")
}
switch(method, fgsea = {
## remove missing values
y <- y[!is.na(y[, 1]), , drop = FALSE]
x <- x[!is.na(x[, 1]), , drop = FALSE]
## create gene set
gset <- cbind(gene = rownames(y), set = ifelse(as.numeric(y[, 1]) >= 0, "UP", "DOWN"))
gset <- piano::loadGSC(gset)
## run enrichment analysis
##FIXME:: Update runGSA to use fgseaMultilevel to stop warnings
suppressWarnings({
nes <- piano::runGSA(geneLevelStats = x[, 1], geneSetStat = "fgsea",
gsc = gset, nPerm = nperm + (nperm%%nthread),
ncpus = nthread,
verbose = FALSE, adjMethod = "none", ...)
})
## merge p-values for negative and positive enrichment scores
nes$pDistinctDir <- nes$pDistinctDirUp
nes$pDistinctDir[is.na(nes$pDistinctDirUp), 1] <- nes$pDistinctDirDn[is.na(nes$pDistinctDirUp), 1]
nes.up <- c(nes$statDistinctDir[which(names(nes$gsc) == "UP"), 1], nes$pDistinctDir[which(names(nes$gsc) == "UP"), 1])
nes.down <- c(nes$statDistinctDir[which(names(nes$gsc) == "DOWN"), 1], nes$pDistinctDir[which(names(nes$gsc) == "DOWN"), 1])
## combine UP and DOWN
if (length(nes.up) == 0) {
score = c(es = -nes.down[1], p = nes.down[2])
} else if (length(nes.down) == 0) {
score = c(es = nes.up[1], p = nes.up[2])
} else if (complete.cases(cbind(nes.up, nes.down)) && sign(nes.up[1]) != sign(nes.down[1])) {
score <- c(es = (nes.up[1] - nes.down[1])/2, p = .combineTest(p = c(nes.up[2], nes.down[2]), method = "fisher", na.rm = TRUE))
} else {
score <- c(score = 0, p = 1)
}
}, gwc = {
## intersection between x and y
ii <- intersect(rownames(x), rownames(y))
if (length(ii) < 10) {
stop("Less than 10 probes/genes in common between x and y")
}
score <- gwc(x1 = x[ii, 1], p1 = x[ii, 2], x2 = y[ii, 1], p2 = y[ii, 2], method.cor = gwc.method, nperm = nperm, ...)
names(score) <- c("score", "p")
})
return(score)
}
#' @importFrom stats pchisq qnorm pnorm pt
.combineTest <- function(p, weight, method = c("fisher", "z.transform", "logit"), hetero = FALSE, na.rm = FALSE) {
if (hetero) {
stop("function to deal with heterogeneity is not implemented yet!")
}
method <- match.arg(method)
na.ix <- is.na(p)
if (any(na.ix) && !na.rm) {
stop("missing values are present!")
}
if (all(na.ix))
{
return(NA)
} ## all p-values are missing
p <- p[!na.ix]
k <- length(p)
if (k == 1) {
return(p)
}
if (missing(weight)) {
weight <- rep(1, k)
}
switch(method, fisher = {
cp <- pchisq(-2 * sum(log(p)), df = 2 * k, lower.tail = FALSE)
}, z.transform = {
z <- qnorm(p, lower.tail = FALSE)
cp <- pnorm(sum(weight * z)/sqrt(sum(weight^2)), lower.tail = FALSE)
}, logit = {
tt <- (-sum(log(p/(1 - p))))/sqrt(k * pi^2 * (5 * k + 2)/(3 * (5 * k + 4)))
cp <- pt(tt, df = 5 * k + 4, lower.tail = FALSE)
})
return(cp)
}
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