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\name{weighted.residuals}\alias{weighted.residuals}\title{Compute Weighted Residuals}\usage{weighted.residuals(obj, drop0 = TRUE)}\arguments{\item{obj}{\R object, typically of class \code{\link{lm}} or \code{\link{glm}}.}\item{drop0}{logical. If \code{TRUE}, drop all cases with\code{\link{weights} == 0}.}}\description{Computed weighted residuals from a linear model fit.}\details{Weighted residuals are the usual residuals \eqn{R_i}{Ri}, multipliedby \eqn{\sqrt{w_i}}{wi^0.5}, where \eqn{w_i}{wi} are the\code{weights} as specified in \code{\link{lm}}'s call.Dropping cases with weights zero is compatible with\code{\link{lm.influence}} and related functions.}\value{Numeric vector of length \eqn{n'}, where \eqn{n'} is the number ofof non-0 weights (\code{drop0 = TRUE}) or the number ofobservations, otherwise.}\seealso{\code{\link{residuals}},\code{\link{lm.influence}}, etc.}\examples{example("lm")all.equal(weighted.residuals(lm.D9),residuals(lm.D9))x <- 1:10w <- 0:9y <- rnorm(x)weighted.residuals(lmxy <- lm(y ~ x, weights = w))weighted.residuals(lmxy, drop0 = FALSE)}\keyword{regression}