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#'\code{Ahat} computation
#'@keywords internal
# The idea behind this calculation is:
# dEN_i(t) is estimated by the mean number of failure times before i.e. multiply by 1/n (typically dN_i(t) = 1 only for 1 out of n times)
# The second derivative of the log partial likelihood
Ahat <- function(all_times, failures, gamma_vec, U){
# be careful with the definitions here
n <- length(all_times)
fail_times <- all_times[failures == 1]
pi_0 <- PI_0(fail_times, all_times, gamma_vec, U)/n
pi_1 <- PI_1(fail_times, all_times, gamma_vec, U)/n
l <- dim(as.matrix(pi_1))[2]
pi_1_x2 <- as.matrix(pi_1)[,rep(1:l, l)]*as.matrix(pi_1)[,rep(1:l, rep(l,l))]
pi_2 <- PI_2(fail_times, all_times, gamma_vec, U)/n
res <- colSums(pi_0^(-2)*(pi_2*pi_0 - pi_1_x2))
return(matrix(as.vector(t(res)), ncol = ncol(U)))
}
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