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#' build the sum of squares and cross products matrix
#'
#' Build sum of squares and crossproducts matrix (SSCP).
#' From the means, covariances, and n's you can recover the
#' raw sum-of-squares and products matrix for all the variables.
#' Say the matrix of all the variables is X, with mean vector bar(x),
#' and covariance matrix S, based on sample-size n. Then the SSCP
#' matrix is X'X = (n - 1)S + n bar(x) bar(x)'. You then need to
#' add the row/column for the constant, which is just n in the 1, 1
#' position and n bar(x) elsewhere.
#'
#' @param sample.cov Numeric matrix. A sample variance-covariance matrix. The rownames and colnames must contain the observed variable names.
#' @param sample.mean A sample mean vector.
#' @param sample.nobs Number of observations in the full data frame.
#'
#'@keywords internal
buildSSCP <- function(sample.cov, sample.mean, sample.nobs){
if (is.null(sample.cov)){
res <- NULL
} else {
res <- matrix(NA, length(sample.mean)+1, length(sample.mean)+1,
dimnames = list(c("1", names(sample.mean)),
c("1", names(sample.mean))))
res[1,1] <- sample.nobs
res[-1,1] <- res[1,-1] <- sample.mean*sample.nobs
res[-1,-1] <- (sample.cov + sample.mean %*% t(sample.mean))*sample.nobs
}
return(res)
}
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