Nothing
glmRob.cubif.Ini <- function(X, y, ni, icase, offset, b, zmin, epsilon, ia1, control)
{
# Compute distances (dist), weights (ai), initial coefficients,
# intial ci. If an intercept is present, assume that the first
# column of X is made of ones
n <- length(y)
np <- dim(as.matrix(X))[2]
# Mahalanobis distances and weights
# if(np == 1 & all(X == 1)) {
# dist <- rep(1, n)
# ai <- rep(b, n)
# }
if(np <= 2 && all(X[ , 1] == 1)) {
dist <- rep(1, n)
ai <- rep(b, n)
}
else {
if(all(X[, 1] == 1)) {
Z <- as.matrix(X[, -1])
Zmcd <- covRob(Z, estim = control$estim, control = control,
distance = FALSE)
Minv <- solve(Zmcd$cov)
Zc <- sweep(Z, 2, Zmcd$center)
}
else {
Zc <- as.matrix(X)
Zmcd <- covRob(Zc, estim = control$estim, control = control,
distance = FALSE)
mu <- as.matrix(Zmcd$center)
Mu <- Zmcd$cov + mu %*% t(mu)
Minv <- solve(Mu)
}
ai <- dist <- rep(1, n)
for(i in 1:n) {
z <- as.matrix(Zc[i, ])
dist[i] <- sqrt((t(z) %*% Minv) %*% z)
ai[i] <- b/max(zmin, dist[i])
}
}
# Initial value of theta and vartheta; set c_i=0 #
zi <- glmRob.Initial.LMS(X, y, ni, dist, offset, icase)
theta0 <- zi$theta0[1:np]
ci <- rep(0.0, n)
vtheta <- as.vector(X %*% theta0)
# Initial covariance matrix of estimated theta #
z <- glmRob.gfedca(vtheta, ci, ai, ni, offset, icase)
zc <- glmRob.ktaskw(x = X, d = z$d, e = z$e, f = 1/n, f1 = 1,
iainv = 0, ia = ia1, tau = epsilon)
covi <- zc$cov
list(theta = theta0, ci = ci, cov = covi, dist = dist, ai = ai)
}
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