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#' Classical Multidimensional Scaling
#'
#' Classical multidimensional scaling aims at finding low-dimensional structure
#' by preserving pairwise distances of data.
#'
#' @param data an \eqn{(n\times p)} matrix whose rows are observations.
#' @param ndim an integer-valued target dimension.
#'
#' @return a named list containing
#' \describe{
#' \item{embed}{an \eqn{(n\times ndim)} matrix whose rows are embedded observations.}
#' \item{stress}{discrepancy between embedded and origianl data as a measure of error.}
#' }
#'
#' @examples
#' ## use simple example of iris dataset
#' data(iris)
#' idata = as.matrix(iris[,1:4])
#' icol = as.factor(iris[,5]) # class information
#'
#' ## run Classical MDS
#' iris.cmds = cmds(idata, ndim=2)
#'
#' ## visualize
#' opar <- par(no.readonly=TRUE)
#' plot(iris.cmds$embed, col=icol,
#' main=paste0("STRESS=",round(iris.cmds$stress,4)))
#' par(opar)
#'
#' @references
#' \insertRef{torgerson_multidimensional_1952}{maotai}
#'
#' @export
cmds <- function(data, ndim=2){
############################################################
# Preprocessing
if (!check_datamat(data)){
stop("* cmds : an input 'data' should be a matrix without any missing/infinite values.")
}
xdiss = stats::as.dist(cpp_pdist(data))
############################################################
# Run and Return
mydim = round(ndim)
output = (xdiss, ndim=mydim)
return(output)
}
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