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#' Generalized Fisher's p-value combination statistic.
#' @param p - vector of input p-values.
#' @param df - vector of degrees of freedom for inverse chi-square transformation for each p-value. If all df's are equal, it can be defined by the constant.
#' @param w - vector of weights.
#' @return GFisher statistic sum_i w_i*qchisq(1 - p_i, df_i).
#' @references Hong Zhang and Zheyang Wu. "Accurate p-Value Calculation for Generalized Fisher's Combination Tests Under Dependence", <arXiv:2003.01286>.
#' @examples
#' n = 10
#' pval = runif(n)
#' stat.GFisher(pval, df=2, w=1)
#' stat.GFisher(pval, df=rep(2,n), w=rep(1,n))
#' stat.GFisher(pval, df=1:n, w=1:n)
#' @export
#' @import stats
#' @importFrom methods is
stat.GFisher = function(p, df=2, w=1){
if(length(w)>1){
w = length(p)*w/sum(w)
}else{
w = 1
}
if(all(df==2)){
pp_trans = -2*log(p)
}else{
pp_trans = qchisq(p, df=df, lower.tail=F)
if(anyNA(pp_trans)){
na_id = which(is.na(pp_trans))
pp_trans[na_id] = qchisq(1-p[na_id], df=df[na_id])}
}
fisherstat = sum(w*pp_trans)
return(fisherstat)
}
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