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#normR - testing utilitiy functions
###
# R MAP2UNIQUE PAIRS IMPLEMENTATION
###
#rle for a matrix
rle.matrix <- function(x) {
n <- dim(x)[1]
if (n == 0L) return( list(values = numeric(), map = integer()) )
y <- !sapply(2:n, function(i) { all(x[i,] == x[(i-1),]) } )
i <- c(which(y | is.na(y)), n)
structure(list(lengths = diff(c(0L, i)), values = x[i,]))
}
# MAP2UNIQUE function
#returns a list with two elements:
#1: values, sorted unique values of the counts vector
#2: map, reference to the values vector such that:
# for vectors: all(values[map] == counts)
# for matrices: all(values[map,] == counts)
map2unique <- function(counts){
if (is.matrix(counts)) {
o <- do.call(order, lapply(1:NCOL(counts), function(i) counts[, i]))
uval <- rle.matrix( counts[o,] )
n <- dim(counts)[1]
m <- dim(uval$values)[1]
} else if (is.vector(counts)) {
o <- order(counts)
uval <- rle(counts[o])
n <- length(counts)
m <- length(uval$values)
}
values <- uval$values
uval$values <- 1:m
map <- integer(n)
map[o] <- inverse.rle( uval )
return(list(values=t(values), map=map))
}
#maps a vector v to unique value space
applyMap <- function(v, map) {
idx <- which(!duplicated(map$map))
idx <- idx[order(map$map[idx])]
if (class(v) == "matrix") v[idx,]
else v[idx]
}
###
# R normR implementation
###
#the workhorse implemented in R
RnormR <- function(s, r, nmodels=2, eps=1e-5){
idx <- which((s + r) > 0)
N <- length(idx); n <- s + r
mixtures <- runif(nmodels)
thetastar <- sum(s[idx]) / sum(n[idx])
theta <- rep(thetastar, nmodels) - runif(nmodels, 0, (thetastar - eps)) # q*
theta <- sort(theta)
#helper functions
logRowSum <- function(x) {
apply(x,1,function(r) {
m <- max(r)
tmp <- sum(exp(r-m))
return(m + log(tmp))
})
}
## EM
runs <- 0; lnL <- -Inf; not.converged <- T
while (runs < 30 | not.converged) { #Ensure burn in
lnmixtures <- log(mixtures)
## Expectation:
likelihood <- sapply(theta, function(p) log(p) * s[idx] + log(1 - p) *
r[idx])
likelihood <- sapply(1:nmodels, function(i) likelihood[, i] + lnmixtures[i])
lnZ <- logRowSum(likelihood)
posteriors <- exp(likelihood - lnZ)
mixtures <- colSums(posteriors, na.rm=TRUE)
mixtures <- mixtures / sum(mixtures)
theta <- colSums( posteriors * s[idx], na.rm=T) /
colSums( posteriors * n[idx], na.rm=T)
o <- order(theta)
theta <- theta[o]
mixtures <- mixtures[o]
## Convergence
lnL.new <- sum(lnZ, na.rm=T)
if (runs > 30 & abs(lnL.new - lnL) < eps)
not.converged <- F
lnL <- lnL.new
runs <- runs + 1
}
##posteriorserio and Pvalue computation for whole data set
likelihood <- sapply(theta, function(p) log(p) * s + log(1 - p) * r)
likelihood <- sapply(1:nmodels, function(i) likelihood[,i]+log(mixtures[i]))
lnZ <- logRowSum(likelihood)
posteriors <- exp(likelihood - lnZ)
list(control=r, treatment=s, idx=idx, thetastar=thetastar, theta=theta,
mixtures=mixtures, lnL=log(sum(exp(lnZ))), eps=eps,
posteriors=posteriors)
}
###
# R enrichR methods
###
RgetP <- function(s, r, p) {
return(pbinom(s, r+s, p, lower.tail=F) + dbinom(s, r+s, p))
}
Rtfilter <- function(fit, thresh=5e-2, bgIdx=1) {
marg = 0
r = 0
s = 0
run=T
border = 0
while (run) {
p <- RgetP(0, marg, fit$theta[bgIdx])
if (p <= thresh) {
border = marg
break
}
if ( (marg - 1) > 0 ) {
for (i in (marg-1):1) {
p <- RgetP(marg-i, i, fit$theta[bgIdx])
if (p <= thresh) {
border = marg-i
run=F
break
}
if (marg-i != i) {
p <- RgetP(i, marg-i, fit$theta[bgIdx])
if (p <= thresh) {
border = i
run=F
break
}
}
}
}
marg = marg + 1
}
return(which((fit$treatment + fit$control) >= marg))
}
RgetEnrichment <- function(post, r, s, theta, bgIdx=1, fgIdx=2) {
p <- post[,bgIdx]
pseu_r <- sum(p * r) / sum(p)
pseu_s <- sum(p * s) / sum(p)
foldchange <- log((s+pseu_s)/(r+pseu_r))
regularization <- log(pseu_r / pseu_s)
standardization <-
log(theta[fgIdx]/(1-theta[fgIdx])*(1-theta[bgIdx])/theta[bgIdx])
return((foldchange + regularization)/standardization)
}
RenrichR <- function(s, r, eps=1e-5, bgIdx=1) {
fit <- RnormR(s,r, eps = eps)
#get enrichment
fit$lnenrichment <- RgetEnrichment(fit$posteriors,r,s,fit$theta)
#calculate pvalues
fit$pvals <- RgetP(s,r,fit$theta[bgIdx])
fit$pvals[fit$pvals > 1] <- 1
fit$pvals[fit$pvals < 0] <- 0
#Apply Rtfilter filter
fit$filteredT <- Rtfilter(fit, bgIdx=bgIdx)
#Q values
fit$qvals <- rep(NA, length(r))
p <- fit$pvals
fit$qvals[fit$filteredT] <-
qvalue::qvalue(fit$pvals[fit$filteredT],
lambda=seq(min(p), min(0.99, max(p)), .05))$qvalues
#classes
fit$classes <- as.integer(rep(NA, length(r)))
fit$classes <- apply(fit$posteriors,1,which.max)
fit$classes[fit$classes == 1] <- NA
fit$classes <- fit$classes - 1
return(fit)
}
###
# R diffR methods
###
RgetPDiff <- function(s, r, p) {
return(sapply(1:length(s), function(i) {
if ((s[i]+r[i]) == 0) 1
else stats::binom.test(s[i], r[i]+s[i], p, alternative="two.sided")$p.value
}))
}
RtfilterDiff <- function(fit, thresh=1e-2, bgIdx=2) {
marg = 0
r = 0
s = 0
run=T
border = 0
while (run) {
p <- RgetPDiff(0, marg, fit$theta[bgIdx])
if (p <= thresh) {
border = marg
break
}
if ( (marg - 1) > 0 ) {
for (i in (marg-1):1) {
p <- RgetPDiff(marg-i, i, fit$theta[bgIdx])
if (p <= thresh) {
border = marg-i
run=F
break
}
if (marg-i != i) {
p <- RgetPDiff(i, marg-i, fit$theta[bgIdx])
if (p <= thresh) {
border = i
run=F
break
}
}
}
}
marg = marg + 1
}
return(which((fit$treatment + fit$control) >= marg))
}
RgetEnrichmentDiff <- function(post, r, s, theta) {
p <- post[,2]
pseu_r <- sum(p * r) / sum(p)
pseu_s <- sum(p * s) / sum(p)
foldchange <- log((s+pseu_s)/(r+pseu_r))
regularization <- log(pseu_r / pseu_s)
#Standardized foldchange dependent on algebraic sign
foldchange <- foldchange + regularization
standardizationT <-
log(theta[3]/(1-theta[3])*(1-theta[2])/theta[2])
foldchange[foldchange > 0] <- foldchange[foldchange > 0]/standardizationT
standardizationC <-
-log(theta[1]/(1-theta[1])*(1-theta[2])/theta[2])
foldchange[foldchange < 0] <- foldchange[foldchange < 0]/standardizationC
return(foldchange)
}
RdiffR <- function(s, r, eps=1e-5) {
fit <- RnormR(s,r,3,eps)
#get enrichment
fit$lnenrichment <- RgetEnrichmentDiff(fit$posteriors,r,s,fit$theta)
#calculate pvalues
fit$pvals <- RgetPDiff(s,r,fit$theta[2])
fit$pvals[fit$pvals > 1] <- 1
fit$pvals[fit$pvals < 0] <- 0
#Apply Rtfilter filter
fit2 <- RnormR(r,s,3)
fit$filteredT <- intersect(RtfilterDiff(fit, eps, 2),
RtfilterDiff(fit2, eps, 2))
#Q values
fit$qvals <- rep(NA, length(r))
p <- fit$pvals
fit$qvals[fit$filteredT] <-
qvalue::qvalue(fit$pvals[fit$filteredT],
lambda=seq(min(p), min(0.99, max(p)), .05))$qvalues
#classes
fit$classes <- as.integer(rep(NA, length(r)))
fit$classes <- apply(fit$posteriors[,c(1,3,2)],1,which.max)
fit$classes[fit$classes == 3] <- NA
return(fit)
}
###
# R regimeR methods
###
RregimeR <- function(s, r, nmodels, eps=1e-5, bgIdx=1) {
fit <- RnormR(s,r,nmodels, eps=eps)
#get enrichment
fit$lnenrichment <- RgetEnrichment(fit$posteriors,r,s,fit$theta,1,nmodels)
#calculate pvalues
fit$pvals <- RgetP(s,r,fit$theta[bgIdx])
fit$pvals[fit$pvals > 1] <- 1
fit$pvals[fit$pvals < 0] <- 0
#Apply Rtfilter filter
fit$filteredT <- Rtfilter(fit, bgIdx=bgIdx)
#Q values
fit$qvals <- rep(NA, length(r))
p <- fit$pvals
fit$qvals[fit$filteredT] <-
qvalue::qvalue(fit$pvals[fit$filteredT],
lambda=seq(min(p), min(0.99, max(p)), .05))$qvalues
#classes
fit$classes <- as.integer(rep(NA, length(r)))
fit$classes <- apply(fit$posteriors[,1:nmodels],1,which.max)
fit$classes[fit$classes == 1] <- NA
fit$classes <- fit$classes - 1
return(fit)
}
###
# R implementation of getting classes by FDR filter
###
RgetClasses <- function(Rfit, fdr=.1, bgIdx=1) {
idx <- which(Rfit$qvals <= fdr)
guys <- Rfit$classes[idx]
na <- which(is.na(guys))
if (length(na) > 0) {
if (length(Rfit$theta) == 2) {
guys[na] <- 1
} else if (length(na) == 1) {
guys[na] <- which.max(Rfit$posteriors[idx,][na,-bgIdx])
} else{
guys[na] <- apply(Rfit$posteriors[idx,][na,-bgIdx], 1, which.max)
}
}
classes <- as.integer(rep(NA_integer_, length(Rfit$classes)))
classes[idx] <- guys
classes
}
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