Nothing
surv.covariance.variance <- function(
surv,
sigma2,
group)
{
tie.correction <- function(group){
#DESCENDING MULTIPLICATIVE FACTOR WITHIN GROUP TO HANDLE TIES
n <- table(group)
power <- unlist(sapply(n,function(x){seq(0,x-1)}))
power <- as.vector(power)
U <- runif(length(n),.97,.99)
U <- U[factor(group)]^power
return(U)
}
#DEPENDENT CORRELATION FUNCTION
correlation.matrix <- function(surv,n){
S1 <- sqrt(surv/(1-surv))
S2 <- sqrt((1-surv)/surv)
R1 <- outer(S1,S2)
R2 <- outer(S2,S1)
#IF R1 HAS AN ENTRY GREATER THAN 1 REPLACE WITH R2
R1[R1>1] <- R2[R1>1]
#n of group numbers
M <- lapply(n,function(x){matrix(1,x,x)})
M <- as.matrix(bdiag(M))
R1[M==0] <- 0
return(R1)
}
###ENSURE THAT ORDER OF MATRIX CONSTRUCTION MATCHES THE INPUT ORDERING
o <- unique(group)
group <- ordered(group,o)
surv <- surv*tie.correction(group)
n <- tapply(group,group,length)
#ASSUME sigma2 ARE SURVIVAL SCALE; CHANGE TO LOG-NEGATIVE LOG
se <- sqrt(sigma2)/abs(surv*log(surv))
Q <- outer(se,se)
R <- correlation.matrix(surv,n)
return(Q*R)
}
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