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#' MoE method for ph Class
#'
#' @param x An object of class \linkS4class{ph}.
#' @param formula A regression formula.
#' @param data A data frame.
#' @param inhom A list with the inhomogeneity functions.
#' @param alpha_vecs Matrix of initial probabilities.s
#' @param weight Vector of weights.
#' @param delta Right-censoring indicator.
#' @param stepsEM Number of EM steps to be performed.
#' @param optim_method Method to use in gradient optimization.
#' @param maxit Maximum number of iterations when optimizing g function.
#' @param reltol Relative tolerance when optimizing g function.
#' @param every Number of iterations between likelihood display updates.
#' @param rand_init Random initiation in the R-step.
#'
#' @return An object of class \linkS4class{sph}.
#'
#' @importFrom methods is new
#' @importFrom stats optim
#' @importFrom utils tail
#'
#' @export
#'
#' @examples
#' x <- iph(ph(structure = "general"), gfun = "weibull")
#' n <- 100
#' responses <- rweibull(n, 2, 3)
#' covariate <- data.frame(age = sample(18:65, n, replace = TRUE) / 100, income = runif(n, 0, 0.99))
#' f <- responses ~ age + income # regression formula
#' MoE(x = x, formula = f, y = responses, data = covariate, stepsEM = 20)
setMethod(
"MoE", c(x = "ph"),
function(x,
formula,
data,
inhom = NULL,
alpha_vecs = NULL,
weight = numeric(0),
delta = numeric(0),
stepsEM = 1000,
optim_method = "BFGS",
maxit = 50,
reltol = 1e-8,
every = 10,
rand_init = TRUE) {
control <- if (optim_method == "BFGS") {
list(
maxit = maxit,
factr = reltol
)
} else {
list(
maxit = maxit,
reltol = reltol
)
}
# inh <- !is.null(inhom)
# if (inh) {
# g_inv <- inhom$g_inv
# lambda <- inhom$lambda
# theta <- inhom$theta
# mLL <- function(theta, g_inv, lambda, alpha1, alpha2, S, y, w, yc, wc) {
# return(-logLikelihoodPH_MoE(alpha1, alpha2, S, g_inv(theta, y), w, g_inv(theta, yc), wc) -
# sum(w * log(lambda(theta, y))))
# }
# }
#Alaric suggestion
inh <- methods::is(x, "iph")
if (inh) {
g_inv <- x@gfun$inverse
lambda <- x@gfun$intensity
theta <- x@gfun$pars
mLL <- function(theta, g_inv, lambda, alpha1, alpha2, S, y, w, yc, wc) {
return(-logLikelihoodPH_MoE(alpha1, alpha2, S, g_inv(theta, y), w, g_inv(theta, yc), wc) -
sum(w * log(lambda(theta, y))))
}
}
p <- length(x@pars$alpha)
if (p <= 2) stop("The smallest ph dimension supported by multinomial regressions is 3")
frame <- stats::model.frame(formula, data = data)
n <- nrow(frame)
d <- ncol(frame) - 1
if (is.null(alpha_vecs)) alpha_vecs <- matrix(x@pars$alpha, ncol = p, nrow = n, byrow = TRUE)
if (length(weight) == 0) weight <- rep(1, n)
if (length(delta) == 0) delta <- rep(1, n)
S_fit <- clone_matrix(x@pars$S)
c <- c()
for (i in 1:p) c <- c(c, rep(i, n)) # classes for the B matrix observations
extended_x <- matrix(t(as.matrix(frame[, -1])), nrow = n * p, ncol = d, byrow = TRUE) # extended form of covariates
dm <- data.frame(Class = c, extended_x)
names(dm)[-1] <- names(frame)[-1]
ndm <- data.frame(dm[dm$Class == 1, -1])
names(ndm) <- names(dm)[-1]
for (k in 1:stepsEM) {
if (inh) {
B_matrix_aux <- EMstep_MoE_PADE(rbind(alpha_vecs[delta == 1, ], alpha_vecs[delta == 0, ]), S_fit, g_inv(beta = theta, t= frame[delta == 1, 1] ), weight[delta == 1], g_inv(beta = theta, t = frame[delta == 0, 1]), weight[delta == 0])
B_matrix <- B_matrix_aux[[1]]
wt <- reshape2::melt(B_matrix)[, 3]
wt[wt < 1e-22] <- wt[wt < 1e-22] + 1e-22
B_matrix_cens <- B_matrix_aux[[2]]
wt_cens <- numeric(0)
if (nrow(B_matrix_cens) > 0) {
wt_cens <- reshape2::melt(B_matrix_cens)[, 3]
wt_cens[wt_cens < 1e-22] <- wt_cens[wt_cens < 1e-22] + 1e-22
}
wt_aux <- rep(0, length(wt) + length(wt_cens))
wt_aux[delta == 1] <- wt
if (length(wt_cens) > 0) {
wt_aux[delta == 0] <- wt_cens
}
wt <- wt_aux
if (k == 1 | rand_init == TRUE) {
multinom_model <- nnet::multinom(Class ~ ., data = dm, weights = wt, trace = F)
} else {
multinom_model <- nnet::multinom(Class ~ ., data = dm, weights = wt, trace = F, Wts = multinom_model$wts)
}
alpha_vecs <- stats::predict(multinom_model, type = "probs", newdata = ndm)
opt <- suppressWarnings(optim(
par = theta, fn = mLL,
g_inv = g_inv,
lambda = lambda,
alpha1 = alpha_vecs[delta == 1, ],
alpha2 = alpha_vecs[delta == 0, ],
S = S_fit,
y = frame[delta == 1, 1],
w = weight[delta == 1],
yc = frame[delta == 0, 1],
wc = weight[delta == 0],
method = optim_method,
control = control
))
theta <- opt$par
if (k %% every == 0) {
cat("\r", "iteration:", k, ", logLik:", -opt$value, sep = " ")
}
} else {
B_matrix_aux <- EMstep_MoE_PADE(rbind(alpha_vecs[delta == 1, ], alpha_vecs[delta == 0, ]), S_fit, frame[delta == 1, 1], weight[delta == 1], frame[delta == 0, 1], weight[delta == 0])
B_matrix <- B_matrix_aux[[1]]
wt <- reshape2::melt(B_matrix)[, 3]
wt[wt < 1e-22] <- wt[wt < 1e-22] + 1e-22
B_matrix_cens <- B_matrix_aux[[2]]
wt_cens <- numeric(0)
if (nrow(B_matrix_cens) > 0) {
wt_cens <- reshape2::melt(B_matrix_cens)[, 3]
wt_cens[wt_cens < 1e-22] <- wt_cens[wt_cens < 1e-22] + 1e-22
}
wt_aux <- rep(0, length(wt) + length(wt_cens))
wt_aux[delta == 1] <- wt
if (length(wt_cens) > 0) {
wt_aux[delta == 0] <- wt_cens
}
wt <- wt_aux
if (k == 1 | rand_init == TRUE) {
multinom_model <- nnet::multinom(Class ~ ., data = dm, weights = wt, trace = F)
} else {
multinom_model <- nnet::multinom(Class ~ ., data = dm, weights = wt, trace = F, Wts = multinom_model$wts)
}
alpha_vecs <- stats::predict(multinom_model, type = "probs", newdata = ndm)
if (k %% every == 0) {
ll <- logLikelihoodPH_MoE(alpha_vecs[delta == 1, ], alpha_vecs[delta == 0, ], S_fit, frame[delta == 1, 1], weight[delta == 1], frame[delta == 0, 1], weight[delta == 0])
cat("\r", "iteration:", k, ", logLik:", ll, sep = " ")
}
}
}
# if (inh) inhom$theta <- theta
if(inh){
inhom <- x@gfun
inhom$pars <- theta
}
cat("\n", sep = "")
list(alpha = alpha_vecs, S = S_fit, mm = multinom_model, inhom = inhom)
}
)
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