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#' U-type design via some PBIB designs
#'
#' Applies the Fang algorithm on our constructed designs to obtain
#' the configuration and the parameters of the U-type design associated.
#' @usage UType(lst)
#' @param lst The output of one of our package functions.
#' @return A LIST :
#' \itemize{
#' \item \code{v} Number of runs.
#' \item \code{r } Number of factors.
#' \item \code{UtypeDesign } The configuration of the U-type design..
#' }
#'
#' @author Mohamed Laib, Imane Rezgui, Zebida Gheribi-Aoulmi and Herve Monod
#' @references
#'K.T. Fang, R.Li and A.Sudjanto (2006). Design ans Modeling for Computer
#'Experiments. Taylor & Francis Group, LLC London.
#'
#' @importFrom stats na.omit
#' @examples
#' \dontrun{
#' M<-GPBIB4A(4,4,2,2)
#' UType(M)
#' }
#' @export
UType <-function (lst) {
bob<-lst$Resolvable
if (bob=="Yes") {
mat<-lst$PBIB
w <- mat
v <- sort(unique(as.vector(w)))
W <- w
malist <- NULL
TRI <- function(a, b) all(a %in% b)
k <- 1
while (TRUE) {
vv <- v
malist[[k]] <- c(0, 0)
it <- 0
while (TRUE) {
it <- it + 1
bool <- apply(W, 1, TRI, vv)
if (!any(bool)) {
break
}
else {
ind <- which(bool)[1]
u <- W[ind, ]
vv <- vv[!(vv %in% u)]
W <- W[-ind, , drop = FALSE]
malist[[k]] <- rbind(malist[[k]], u)
}
}
malist[[k]] <- malist[[k]][-1, ]
if (!all(as.vector(W) %in% v) | length(W) == 0)
break
k <- k + 1
}
x <- Reduce("rbind", malist)
a <- max(x)
b <- length(malist)
c <- dim(x)[1]
lev <- c/b
ex <- length(v)
UD <- matrix(nrow = a, ncol = b)
v <- sort(unique(as.vector(x)))
for (i in 1:b) {
q <- malist[[i]]
e <- c()
for (j in v) {
e[j] <- which(q == j)
if (e[j] > lev) {
e[j] <- (e[j]%%lev)
}
if (e[j] == 0) {
e[j] <- lev
}
}
UD[, i] <- e
}
ud <- na.omit(UD)
N <- dim(ud)[1]
F <- dim(ud)[2]
return(list(v = N, r = F, UtypeDesign = ud))
}
else {"The PBIB is not resolvable"}}
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