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### predict.lspls: predict method
### $Id$
## The plan: Build up a new `predictors' by calculateing new
## scores, and use object$coefficients to get new predictions.
predict.lspls <- function(object, newdata, type = c("response", "scores"),
na.action = na.pass,...) {
## Check args:
type <- match.arg(type)
## Build new data matrices:
tt <- delete.response(terms(object))
if (missing(newdata) || is.null(newdata))
mf <- model.frame(object)[-1]
else {
mf <- model.frame(tt, newdata, na.action = na.action)
if (!is.null(cl <- attr(tt, "dataClasses")))
.checkMFClasses(cl, mf)
}
matrices <- apply(attr(tt, "factors"), 2, function(x) mf[,which(x > 0)])
newX <- as.matrix(matrices[[1]])
newZ <- matrices[-1]
## Parametres:
nObs <- nrow(newX)
## Containers:
V <- matrix(nrow = nObs, ncol = ncol(object$predictors))
## Start with X:
nVar <- ncol(newX)
V[,1:nVar] <- newX
## Walk through the plsr models:
for (i in seq(along = object$models)) {
##cat("i =", i, "\n")
M <- newZ[[i]]
if (is.matrix(M)) { # Single matrix
Mo <- M - V[,1:nVar] %*% object$orthCoefs[[i]] # Orth. M
V[,nVar + (1:object$ncomp[[i]])] <-
sweep(Mo, 2, object$models[[i]]$Xmeans) %*%
object$models[[i]]$projection
nVar <- nVar + object$ncomp[[i]]
} else { # Parallell matrices
## The variables to be added in the present step:
Vadd <- matrix(nrow = nObs, ncol = sum(object$ncomp[[i]]))
added <- 0
for (j in seq(along = M)) {
##cat("j =", j, "\n")
## Walk through Z[[i]]
Mo <- M[[j]] - V[,1:nVar] %*% object$orthCoefs[[i]][[j]]
Vadd[,added + (1:object$ncomp[[i]][[j]])] <-
sweep(Mo, 2, object$models[[i]][[j]]$Xmeans) %*%
object$models[[i]][[j]]$projection
added <- added + object$ncomp[[i]][[j]]
}
V[,nVar + (1:sum(object$ncomp[[i]]))] <- Vadd
nVar <- nVar + sum(object$ncomp[[i]])
} # if
} # for
## Now V contains the new values of the prediction variables
if (type == "scores")
return(V)
else
return(V %*% object$coefficients)
} # function
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