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#' Probability of Z without knowing the dataset. It also gives the exact number of binary nilpotent matrices of size p.
#'
#' @param p the number of covariates
#' @param Z binary adjacency matrix of the structure (size p)
#' @param star gives the log proba under uniform law for p2
#' @param proba gives the proba under the uniform law for Z. if FALSE and star=FALSE it gives the number of p-sized binary nilpotent matrices
#'
#'
#' @export
ProbaZ <- function(Z = NULL, p = NULL, proba = FALSE, star = TRUE) {
if (star & !is.null(Z)) {
p = ncol(Z)
p1j = colSums(Z)
I2 = which(p1j != 0)
p1j = p1j[I2]
p2 = length(I2)
logproba = 0
if (p2 > 0) {
logproba = logproba - log(p2) - p2 * log(p - p2) - log(choose(p, p2))
for (j in 1:p2) {
logproba = logproba - log(choose((p - p2), p1j[j]))
}
}
return(logproba)
} else {
if (is.null(p)) {
if (!is.null(Z)) {
p = ncol(Z)
} else {
warning("missing parameters")
}
}
nb = 1 # modele vide
if (p > 1) {
# calcul du nombre de modeles
for (i in 1:(p - 1)) { # pour chaque nombre de sous-regression possible
# choix de qui est a gauche, puis ayant une partition, tout devient possible a droite
# (sauf le cas vide qui enfreindrait le nombre de sous-regression donc on fait -1)
nb = nb + choose(p, i) * (2^(p - i) - 1)^i
}
}
if (proba) {
return(1 / nb)
} else {
return(nb)
}
}
}
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