Nothing
##setMethod("chain.initialize", "XdeSet",
.chainInitialize <- function(object,
chain.length,
verbose){
names(chain.length) <- c("potential",
"acceptance",
"nu",
"deltaDelta",
"a",
"b",
"c2",
"gamma2",
"r",
"rho",
"delta",
"xi",
"sigma2",
"t",
"l",
"phi",
"theta",
"lambda",
"tau2R",
"tau2Rho",
"probDelta",
"diffExpressed")
##These values are placeholders to create a chain of the
##right dimension. If called, it is assumed that default
##starting values for the chain will be used.
G <- nrow(object)
QQ <- length(object)
potential <- rep(0, 20*chain.length[["potential"]])
##acceptance <- rep(0, 17*chain.length[["acceptance"]])
acceptance <- rep(0, 18*chain.length[["acceptance"]])
Nu <- rep(0, G*QQ*chain.length[["nu"]])
DDelta <- rep(0, G*QQ*chain.length[["deltaDelta"]])
A <- rep(0, QQ*chain.length[["a"]])
B <- rep(0, QQ*chain.length[["b"]])
C2 <- rep(0, chain.length[["c2"]])
Gamma2 <- rep(0, chain.length[["gamma2"]])
Rho <- rep(0, QQ*(QQ-1)/2*chain.length[["rho"]])
R <- rep(0, QQ*(QQ-1)/2*chain.length[["r"]])
Delta <- rep(0, G*QQ*chain.length[["delta"]])
Xi <- rep(0, QQ*chain.length[["xi"]])
Sigma2 <- rep(0, QQ * G*chain.length[["sigma2"]])
T <- rep(0, QQ*chain.length[["t"]])
L <- rep(0, QQ*chain.length[["l"]])
Phi <- rep(0, QQ * G*chain.length[["phi"]])
Theta <- rep(0, QQ*chain.length[["theta"]])
Lambda <- rep(0, QQ*chain.length[["lambda"]])
Tau2R <- Tau2Rho <- rep(0, QQ*chain.length[["tau2R"]])
ProbDelta <- rep(0, G*QQ*chain.length[["probDelta"]])
Diffexpressed <- rep(0, 3*G)
eenv <- new.env()
x <- list(Potential=potential,
Acceptance=acceptance,
Nu=Nu,
DDelta=DDelta,
A=A,
B=B,
C2=C2,
Gamma2=Gamma2,
R=R,
Rho=Rho,
Delta=Delta,
Xi=Xi,
Sigma2=Sigma2,
T=T,
L=L,
Phi=Phi,
Theta=Theta,
Lambda=Lambda,
Tau2R=Tau2R,
Tau2Rho=Tau2Rho,
ProbDelta=ProbDelta,
Diffexpressed=Diffexpressed)
assign("vars", x, eenv)
eenv
}
calculatePosteriorAvg <- function(object, NCONC=2, NDIFF=1, burnin=0){
if(class(object) != "XdeMcmc") stop("object must be of class XdeMcmc")
if(iterations(object) < 10) stop("Too few iterations to compute posterior means")
ii <- which((1:iterations(object)) > burnin)
if(length(ii) < 1) stop("Not enough iterations after burnin to compute the posterior means")
D <- object$DDelta
d <- object$delta
dD <- sign(d*D)
##For each mcmc iteration, assess concordance, discordance
myf <- function(x){
##define an indicator for concordance
##indicator for discordance
tmp <- cbind(rowSums(x>0), rowSums(x < 0))
##tmp <- t(rbind(colSums(x > 0), colSums(x < 0)))
colnames(tmp) <- c("#up", "#down")
discordant <- (tmp[, 1] * tmp[, 2]) != 0
##1) no discordant signs
concordant <- (tmp[, 1] * tmp[, 2]) == 0
##2) let the number of concordant studies be user-specified
concordant <- concordant * (rowSums(tmp) >= NCONC)
diffExpr <- rowSums(abs(tmp)) >= NDIFF
indicators <- matrix(c(concordant,
discordant,
diffExpr), ncol=3, byrow=FALSE)
}
## I <- array(NA, dim=dim(dD)
I <- array(NA, c(dim(dD)[2], 3, dim(dD)[1]),
dimnames=list(featureNames(object),
c("concordant", "discordant", "diffExpressed"),
paste("iter", 1:dim(dD)[1], sep="_")))
IT <- dim(dD)[1]
for(i in 1:IT){
I[, , i] <- myf(dD[i, , ])
}
concordant.avg <- rowMeans(I[, "concordant", ])
discordant.avg <- rowMeans(I[, "discordant", ])
diffExpressed.avg <- rowMeans(I[, "diffExpressed", ])
X <- cbind(concordant.avg, discordant.avg, diffExpressed.avg)
colnames(X) <- c("concordant", "discordant", "diffExpressed")
rownames(X) <- featureNames(object)
X
}
.parameterNames <- function(){
c("thin",
"potential",
"acceptance",
"nu",
"DDelta",
"a",
"b",
"c2",
"gamma2",
"r",
"rho",
"delta",
"xi",
"sigma2",
"t",
"l",
"phi",
"theta",
"lambda",
"tau2R",
"tau2Rho",
"probDelta",
"diffExpressed")
}
.permutePhenotype <- function(object, seed, ...){
if(missing(seed)){
seed <- sample(0:100000, 1)
set.seed(seed)
print(paste("Seed", seed))
}
print(paste("permuting phenotypeLabel", phenotypeLabel(object)))
object@data <- lapply(object, .permuteClassLabels, phenotype=phenotypeLabel(object))
object
}
.permuteClassLabels <- function(object, phenotype, ...){
pData(object)[, phenotype] <- permute(pData(object)[, phenotype])
object
}
ssStatistic <- function(statistic=c("t", "sam", "z")[1],
phenotypeLabel,
esetList, ...){
if(!(statistic == "t" | statistic == "sam" | statistic == "z")){
stop("only t and sam study-specific statistics provided")
}
##-----------------------------------------------------------
##Wrapper for Welch t-statistic
## multtestWrapper <- function(eset, classlabel, ...){
## require(multtest) || stop("Package multtest not available")
## column <- grep(classlabel, colnames(pData(eset)))
## if(length(column) == 0) { warning("Invalid classlabel. Using the first column in phenoData"); classlabel <- pData(eset)[, 1]}
## if(length(column) > 1) {warning("More than 1 phenotype has the class label. Using the first"); classlabel <- pData(eset)[, column[1]]}
## if(length(column) == 1) classlabel <- pData(eset)[, column]
## X <- exprs(eset)
## stat <- mt.teststat(X=X, classlabel=classlabel, test="t",
## nonpara="n")
## stat
## }
tt <- rowttests(esetList, phenotypeLabel)
sam.wrapper <- function(eset, classlabel, method, returnQ, gene.names){
##require(siggenes) || stop("Package siggenes not available")
column <- grep(classlabel, colnames(pData(eset)))
if(length(column) == 0) {
warning("Invalid classlabel. Using the first column in phenoData"); classlabel <- pData(eset)[, 1]
}
if(length(column) > 1) {
warning("More than 1 phenotype has the class label. Using the first"); classlabel <- pData(eset)[, column[1]]
}
if(length(column) == 1) classlabel <- pData(eset)[, column]
X <- exprs(eset)
stat <- sam(data=X, cl=classlabel, method=method,
gene.names=gene.names)
if(returnQ) stat <- stat@q.value else stat <- stat@d
stat
}
z.wrapper <- function(object, classlabel, useREM=TRUE){
##object is a list of ExpressionSets
##require(GeneMeta) || stop("Package GeneMeta is not available")
pDataList <- function(eset, covariateName){
1-(pData(eset)[, grep(covariateName, colnames(pData(eset)))])
}
classes <- lapply(object, pDataList, classlabel)
z <- zScores(object, classes=classes, useREM=useREM)
## z <- data.frame(z[, grep("zSco", colnames(z))])
z <- z[, grep("zSco", colnames(z))]
return(z)
}
##---------------------------------------------------------------------------
##Wrapper for SAM-statistic
stat <- switch(statistic,
## t=sapply(esetList, multtestWrapper, classlabel=phenotypeLabel),
t=tt,
sam=sapply(esetList, sam.wrapper, classlabel=phenotypeLabel,
returnQ=FALSE, method="d.stat", gene.names=featureNames(esetList), ...),
z=z.wrapper(object=esetList, classlabel=phenotypeLabel, useREM=TRUE))
rownames(stat) <- featureNames(esetList)
return(stat)
}
symbolsInteresting <- function(rankingStatistic, percentile=0.9,
colors=c("grey50", "royalblue"),
symbols=c(".", "o"),
size=c(3, 1),
background=c("white", "grey70")){
thr <- quantile(rankingStatistic, probs=percentile)
## avgC <- postAvg[, "concordant"]
i <- rankingStatistic > thr
N <- length(rankingStatistic)
pch <- rep(symbols[1], N)
j <- i[order(i)]
pch[j] <- symbols[2]
col <- rep(colors[1], N)
col[j] <- colors[2]
cex <- rep(size[1], N)
cex[j] <- size[2]
bg <- rep(background[1], N)
bg[j] <- background[2]
list(order=order(i), pch=pch, col=col, bg=bg, cex=cex)
}
##statistic should be the standardized Delta
xsScores <- function(statistic, N){
if(class(statistic)[[1]] != "matrix") stop("study-specific statistics must be provided as a matrix")
if(missing(N)) stop("Must specify the sample size of each study")
scores <- matrix(NA, nrow(statistic), ncol=3)
if(!is.null(rownames(statistic))) rownames(scores) <- rownames(statistic)
colnames(scores) <- c("diffExpressed", "concordant", "discordant")
##------------------------------------------------
##Differential expression
scores[, 1] <- .pca(abs(statistic), N=N)
##------------------------------------------------
##Concordance
scores[, 2] <- abs(.pca(statistic, N=N))
##------------------------------------------------
##Discordance
tmp <- cbind(rowSums(statistic > 0), rowSums(statistic < 0))
I <- which((tmp[, 1] * tmp[, 2]) == 0) ##concordant signs
## I <- abs(rowSums(sign(statistic))) < ncol(statistic)
## I[!I] <- -1
scores[, 3] <- .pca(abs(statistic), N)
##penalize concordance
scores[I, 3] <- scores[I, 3] * -1
return(scores)
}
.outputDefault <- function(thin=1, burnin=FALSE){
## if(!burnin) out <- rep(1, 22) else out <- rep(0, 22)
out <- rep(1, 23)
out[1] <- thin
out[23] <- 1 ##by default, keep a running average of the posterior statistics attached to the object (do not write to file)
names(out) <- .parameterNames()
return(out)
}
##Number of platforms (P)
.hyperparametersDefault <- function(P){
##Setting p_a^0, p_a^1, p_b^0, and p_b^1 = 0.1 (instead of 0) allows
##a and b to be identical to zero and 1 (10/23/2006 HT)
hyperparameters <- c(1.0, 1.0, 0.1, 0.1,
1.0, 1.0, 0.1, 0.1,
P+1,
P+1,
1.0, 1.0,
50.0)
names(hyperparameters) <- c("alpha.a", "beta.a", "p0.a", "p1.a",
"alpha.b", "beta.b", "p0.b", "p1.b",
"nu.r",
"nu.rho",
"alpha.xi", "beta.xi",
"c2max")
hyperparameters
}
##.getPar <- function(object, ...){
## as.list(...)
##}
###########################################################################
##Number of updates per iterations set as per Haakon's 10/23/2006 e-mail
###########################################################################
.updatesDefault <- function(){
updates <- c(1, # nu Gibbs
1, # Delta Gibbs
3, # a
3, # b
1, # c2 Gibbs
1, # gamma2 Gibbs
3, # r and c2
3, # rho and gamma2
1, # delta
1, # xi Gibbs
1, # sigma2
1, # t and l
1, # l
1, # phi
1, # theta and lambda
1, # lambda
1, # tau2R
1) #tau2Rho
names(updates) <- c("nu",
"Delta",
"a",
"b",
"c2",
"gamma2",
"rAndC2",
"rhoAndGamma2",
"delta",
"xi",
"sigma2",
"tAndL",
"l",
"phi",
"thetaAndLambda",
"lambda",
"tau2R",
"tau2Rho")
updates
}
###########################################################################
##Tuning parameters set as per Haakon's 10/23/2006 e-mail
###########################################################################
.tuningDefault <- function(){
##10/23/2006: HT
tuning <- c(0.01, #1. nu Gibbs
0.01, #2. Delta Gibbs
0.04, #3. a
0.04, #4. b
0.01, #5. c2 Gibbs
0.01, #6. gamma2 Gibbs
0.01, #7. r and c2
0.01, #8. rho and gamma2
0.01, #9. delta
0.01, #10. xi Gibbs
0.50, #11. sigma2
0.10, #12. t and l
0.04, #13. l
0.40, #14. phi
0.10, #15. theta and lambda
0.02, #16. lambda
0.04, #17. tau2R
0.04) #18. tau2Rho
names(tuning) <- c("nu", "Delta", "a", "b", "c2", "gamma2",
"rAndC2", "rhoAndGamma2", "delta", "xi", "sigma2",
"tAndL", "l", "phi", "thetaAndLambda", "lambda", "tau2R", "tau2Rho")
return(tuning)
}
empiricalStart <- function(object, zeroNu=FALSE,
phenotypeLabel, one.delta=FALSE, T_THRESH=4){
if(length(grep(phenotypeLabel, varLabels(object[[1]]))) < 1) stop("phenotypeLabel must be in varLabels")
potential <- rep(0, 19)
acceptance <- rep(0, 17)
##order should be platforms, genes for nu, phi, sigma2, delta, and DDelta
if(!zeroNu){
meanExpression <- function(eset) rowMeans(exprs(eset))
Nu <- sapply(object, meanExpression)
Rho <- cor(Nu)
##order should be 1_2, 1_3, ..., 1_P, 2_3, ..., 2_P, ...
##R <- R[upper.tri(R)] ##Not in the right order!
cors <- list()
if(nrow(Rho) > 1){
for(i in 1:(nrow(Rho)-1)) cors[[i]] <- Rho[i, -(1:i)]
} else cors[[1]] <- Rho
Rho <- unlist(cors)
NuVars <- apply(Nu, 2, "var")
Gamma2 <- mean(NuVars)
S <- length(NuVars)
tau2Rho <- NuVars/(prod(NuVars))^(1/S)
Nu <- as.vector(t(Nu))
##the prior for gamma2 is an improper uniform distribution on (0, Inf)
} else{
Nu <- as.vector(matrix(0, nrow(object), length(object)))
Rho <- rep(0, choose(length(object), 2))
tau2Rho <- rep(0, length(object))
Gamma2 <- 0
}
averageDifference <- function(eset, classLabel){
## limma would be an easy way to fit a linear model to each gene
phenoColumn <- grep(classLabel, names(pData(eset)))
pheno <- pData(eset)[, phenoColumn]
mn1 <- rowMeans(exprs(eset)[, pheno == 1])
mn0 <- rowMeans(exprs(eset)[, pheno == 0])
avdif <- mn1-mn0
avdif
}
DDelta <- sapply(object, averageDifference, classLabel=phenotypeLabel)
##require(genefilter)
tt <- rowttests(object, phenotypeLabel)
delta <- abs(tt) > T_THRESH
if(one.delta){
tmp <- ifelse(rowMeans(delta) > 0.5, 1, 0)
delta <- matrix(tmp, nrow=length(tmp), ncol=length(object), byrow=FALSE)
}
if(any(colSums(delta) == 0)){
##if none of the genes are differentially expressed in
##some of the studies, set R at 0
R <- rep(0, choose(S,2))
} else {
R <- cor(delta*DDelta)
##order should be 1_2, 1_3, ..., 1_P, 2_3, ..., 2_P, ...
##R <- R[upper.tri(R)] ##Not in the right order!
cors <- list()
if(nrow(R) > 1){
for(i in 1:(nrow(R)-1)) cors[[i]] <- R[i, -(1:i)]
} else cors[[1]] <- R
R <- unlist(cors)
}
DeltaVars <- apply(DDelta*delta, 2, "var")
C2 <- mean(DeltaVars)
S <- length(DeltaVars)
if(any(colSums(delta)==0)){
tau2R <- rep(1, S)
} else {
tau2R <- DeltaVars/(prod(DeltaVars))^(1/S)
}
##0.1 seems reasonable, or the proportion of t-statistics > X
Xi <- apply(delta, 2, "mean")
Sigma2 <- sapply(lapply(object, exprs), rowVars)
DDelta <- as.numeric(t(DDelta))
delta <- as.numeric(t(delta))
##Should we start at zero, 1, or somewhere in the middle?
A <- rep(1, length(object))
B <- rep(1, length(object))
##Gamma with mean 1
##L and T are mean and variance, respectively
L <- as.numeric(colMeans(Sigma2))
T <- as.numeric(apply(Sigma2, 2, var))
Sigma2 <- as.numeric(t(Sigma2))
##sigma2*phi is variance of expression values for patients with binary phenotype = 0
##sigma2/phi is variance of expression values for patients with binary phenotype = 1
Phi <- rep(1, (length(object) * nrow(object)))
##Lambda and theta are the mean and variance for phi (study-specific)
Lambda <- rep(1, length(object))
Theta <- rep(0.05, length(object))
##Tau2 is the relative scale of sigma across platforms
##- the product is constrained to be one
##- tau2 is shared by both nu and Delta
##Tau2 <- rep(1, length(object))
##Tau2 <- tau2.Delta * tau2.Nu
linInitialValues <- list(Nu=Nu, DDelta=DDelta,
A=A, B=B, C2=C2, Gamma2=Gamma2,
R=R, Rho=Rho, Delta=delta,
Xi=Xi, Sigma2=Sigma2, T=T, L=L,
Phi=Phi, Theta=Theta, Lambda=Lambda,
Tau2R=tau2R,
Tau2Rho=tau2Rho)
linInitialValues
}
computeGOF <- function(object,
nus,
Delta,
delta,
sigma2,
phi,
psi,
firstIteration,
lastIteration,
by=2){
results <- list()
avgM.k <- list()
m.k <- 0
##already thinned by 10
I <- seq(firstIteration, lastIteration, by=by)
NN <- length(I)
for(p in seq(along=object)){
cat("Study ", p, "\n")
for(i in I){
if(i %% 10 == 0) cat(i, " ")
nus.1 <- nus[i, , ]
Delta.1 <- Delta[i, , ]
delta.1 <- delta[i, , ]
sigma2.1 <- sigma2[i, , ]
phi.1 <- phi[i, , ]
sigma.1 <- sqrt(sigma2.1/phi.1)
sigma.0 <- sqrt(sigma2.1*phi.1)
## trace(goodnessOfFit, browser)
by <- 1/round(ncol(object[[p]])^0.4, 1)
qtls <- qnorm(seq(0, 1, by=by), mean=0, sd=1)
results[[p]] <- .goodnessOfFit(x=exprs(object[[p]]),
nus=nus.1[,p],
delta=delta.1[,p],
Delta=Delta.1[,p],
sigma.0=sigma.0[, p],
sigma.1=sigma.1[, p],
psi=psi[[p]],
qtls=qtls)
m.k <- results[[p]]$m.k + m.k
}
m.k <- m.k/NN
avgM.k[[p]] <- m.k
m.k <- 0
cat("\n")
}
pvals <- R.b <- list()
for(p in 1:4){
n.p.k <- ncol(object[[p]])*1/ncol(avgM.k[[p]])
tmp <- ((avgM.k[[p]] - n.p.k)/sqrt(n.p.k))^2
R.b[[p]] <- rowSums(tmp)
pvals[[p]] <- -log10(1-pchisq(R.b[[p]], df=ncol(tmp)-1))
}
goodnessOfFit_results <- list(R.b, pvals)
goodnessOfFit_results
}
.goodnessOfFit <- function(x, nus, delta, Delta, sigma.0, sigma.1, psi, qtls){
Psi <- matrix(psi, nrow=nrow(x), ncol=ncol(x), byrow=TRUE)
mus <- nus + delta * (2*Psi - 1)*Delta
sigma <- sigma.0*(1-Psi) + sigma.1 * Psi
m.k <- matrix(NA, nrow(x), length(qtls[-1]))
##x <- exprs(object[[p]]) - mean(as.numeric(exprs(object[[p]])))
x <- x-mean(as.numeric(x))
z <- (x-mus)/sigma
##determine bins by the inverse distribution function evaluated at theta.
##
##because we have a different mean and variance for psi=0,
##psi=1, I standardized the x-values by theta and then
##calculated the inverse quantiles
R.b <- rep(NA, nrow(z))
for(i in 1:nrow(z)){
m.k[i, ] <- as.numeric(table(cut(as.numeric(z[i, ]), breaks=qtls, labels=seq(along=qtls[-1]))))
n.p.k <- ncol(z)*1/length(qtls[-1])
R.b[i] <- sum(((m.k[i, ] - n.p.k)/sqrt(n.p.k))^2)
}
pvals <- -log10(1-pchisq(R.b, df=ncol(m.k)-1))
pvals[is.infinite(pvals)] <- 16
##require(genefilter)
sds0 <- rowSds(z[, psi==0])
sds1 <- rowSds(z[, psi==1])
n0 <- sum(psi==0)
n1 <- sum(psi==1)
sds <- (sds0*(n0-1) + sds1*(n1-1))/(n0+n1-2)
return(list(pvals=pvals, R.b=R.b, sds=sds, z=z, m.k=m.k))
}
makeSigma <- function(G, Q, gamma2, tau2, a, sigma2, r){
sigma <- sqrt(gamma2*tau2*exp(a*log(sigma2)))
Sigma <- sigma %*% t(sigma)
Sigma <- Sigma*r
## check diagonals
if(FALSE){
correct.answer <- gamma2*tau2*exp(a*log(sigma2))
answer2 <- diag(Sigma)
all.equal(correct.answer, answer2)
}
return(Sigma)
}
##getParameters <- function(hyper.parameters, one.delta=FALSE, MRF=FALSE){
##Params <- function(hyper.parameters, one.delta=FALSE, MRF=FALSE){
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