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wtcheck = function(n, wtvec=NULL) {
# WTVEC is either a vector or a matrix, and WTCHECK applies
# a number of tests to confirm that will served as a weight
# vector or matrix for smoothing data. n is the required length
# or order of WTVEC. The functions returns WTVEC, ONEWT indicating
# whether WTVEC contains only one's, and MATWT indicating that
# WTVEC is in fact a square positive definite matrix.
# Last modified 9 July 2011 by Jim Ramsay
# check n
if (n != round(n)) stop("n is not an integer.")
if (n < 1) stop("n is less than 1.")
# check wtvec
if (!is.null(wtvec)) {
dimw = dim(as.matrix(wtvec))
if (any(is.na(as.vector(wtvec)))) stop("WTVEC has NA values.")
if (all(dimw == n)) {
# WTVEC is a matrix of order n
onewt = FALSE
matwt = TRUE
# check weight matrix for being positive definite
wteig = eigen(wtvec)$values
if (any(is.complex(wteig))) stop("Weight matrix has complex eigenvalues.")
if (min(wteig) <= 0) stop("Weight matrix is not positive definite.")
} else {
# WTVEC is treated as a vector
if ((length(dimw) > 1 && dimw[1] > 1 && dimw[2] > 1) || length(dimw) > 2) {
stop ("WTVEC is neither a vector nor a matrix of order n.")
}
wtvec = as.matrix(wtvec)
if (length(wtvec) == 1) {
wtvec = wtvec*matrix(1,n,1)
}
if (length(wtvec) != n) {
stop("WTVEC of wrong length")
}
if (min(wtvec) <= 0) stop("Values in WTVEC are not positive.")
onewt = FALSE
matwt = FALSE
}
} else {
wtvec = matrix(1,n,1)
onewt = TRUE
matwt = FALSE
}
return(list(wtvec=wtvec, onewt=onewt, matwt=matwt))
}
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