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%% $Id: mvrCv.Rd 142 2007-10-01 13:10:25Z bhm $\encoding{latin1}\name{mvrCv}\alias{mvrCv}\title{Cross-validation}\description{ Performs the cross-validation calculations for \code{mvr}.}\usage{mvrCv(X, Y, ncomp, method = pls.options()$mvralg, scale = FALSE, segments = 10, segment.type = c("random", "consecutive", "interleaved"), length.seg, jackknife = FALSE, trace = FALSE, \dots)}\arguments{ \item{X}{a matrix of observations. \code{NA}s and \code{Inf}s are not allowed.} \item{Y}{a vector or matrix of responses. \code{NA}s and \code{Inf}s are not allowed.} \item{ncomp}{the number of components to be used in the modelling.} \item{method}{the multivariate regression method to be used.} \item{scale}{logical. If \code{TRUE}, the learning \eqn{X} data for each segment is scaled by dividing each variable by its sample standard deviation. The prediction data is scaled by the same amount.} \item{segments}{the number of segments to use, or a list with segments (see below).} \item{segment.type}{the type of segments to use. Ignored if \code{segments} is a list.} \item{length.seg}{Positive integer. The length of the segments to use. If specified, it overrides \code{segments} unless \code{segments} is a list.} \item{jackknife}{logical. Whether jackknifing of regression coefficients should be performed.} \item{trace}{logical; if \code{TRUE}, the segment number is printed for each segment.} \item{\dots}{additional arguments, sent to the underlying fit function.}}\details{ This function is not meant to be called directly, but through the generic functions \code{pcr}, \code{plsr} or \code{mvr} with the argument \code{validation} set to \code{"CV"} or \code{"LOO"}. All arguments to \code{mvrCv} can be specified in the generic function call. If \code{segments} is a list, the arguments \code{segment.type} and \code{length.seg} are ignored. The elements of the list should be integer vectors specifying the indices of the segments. See \code{\link{cvsegments}} for details. Otherwise, segments of type \code{segment.type} are generated. How many segments to generate is selected by specifying the number of segments in \code{segments}, or giving the segment length in \code{length.seg}. If both are specified, \code{segments} is ignored. If \code{jackknife} is \code{TRUE}, jackknifed regression coefficients are returned, which can be used for for variance estimation (\code{\link{var.jack}}) or hypothesis testing (\code{\link{jack.test}}). \code{X} and \code{Y} do not need to be centered. Note that this function cannot be used in situations where \eqn{X} needs to be recalculated for each segment (except for scaling by the standard deviation), for instance with \code{msc} or other preprocessing. For such models, use the more general (but slower) function \code{\link{crossval}}. Also note that if needed, the function will silently(!) reduce \code{ncomp} to the maximal number of components that can be cross-validated, which is \eqn{n - l - 1}, where \eqn{n} is the number of observations and \eqn{l} is the length of the longest segment. The (possibly reduced) number of components is returned as the component \code{ncomp}.}\value{ A list with the following components: \item{method}{equals \code{"CV"} for cross-validation.} \item{pred}{an array with the cross-validated predictions.} \item{coefficients}{(only if \code{jackknife} is \code{TRUE}) an array with the jackknifed regression coefficients. The dimensions correspond to the predictors, responses, number of components, and segments, respectively.} \item{PRESS0}{a vector of PRESS values (one for each response variable) for a model with zero components, i.e., only the intercept.} \item{PRESS}{a matrix of PRESS values for models with 1, \ldots, \code{ncomp} components. Each row corresponds to one response variable.} \item{adj}{a matrix of adjustment values for calculating bias corrected MSEP. \code{MSEP} uses this.} \item{segments}{the list of segments used in the cross-validation.} \item{ncomp}{the actual number of components used.}}\references{ Mevik, B.-H., Cederkvist, H. R. (2004) Mean Squared Error of Prediction (MSEP) Estimates for Principal Component Regression (PCR) and Partial Least Squares Regression (PLSR). \emph{Journal of Chemometrics}, \bold{18}(9), 422--429.}\author{Ron Wehrens and Bj鴕n-Helge Mevik}\note{ The \code{PRESS0} is always cross-validated using leave-one-out cross-validation. This usually makes little difference in practice, but should be fixed for correctness. The current implementation of the jackknife stores all jackknife-replicates of the regression coefficients, which can be very costly for large matrices. This might change in a future version.}\seealso{ \code{\link{mvr}} \code{\link{crossval}} \code{\link{cvsegments}} \code{\link{MSEP}} \code{\link{var.jack}} \code{\link{jack.test}}}\examples{data(yarn)yarn.pcr <- pcr(density ~ NIR, 6, data = yarn, validation = "CV", segments = 10)\dontrun{plot(MSEP(yarn.pcr))}}\keyword{regression}\keyword{multivariate}
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