Nothing

```
##
## Compute the "polyTerms" matrix
##
## ARGUMENTS:
## degree: degree of polynomial expansion
## k_expand: number of terms to include in the expansion
## k_lin: number of terms to include linearly
## binary_cols: logical vector indicating which columns of the raw input
## matrix contain binary variables
## names.: optional character vector containing the name of each raw input
## variable
##
## RETURN:
## Matrix where each column is a raw model term, each row is a term of the
## polynomial expansion, and each entry ij is the degree of raw term i in
## expansion term j
##
makePolyTerms <- function(degree, k_expand, k_lin, binary_cols, names. = NULL)
{
## Call C++ routine to compute the full set of potential polynomial terms
ans <- computePolyTerms(degree, k_expand, k_lin)
## Eliminate duplicates
##
## This is done before combining the elements of ans, since a degree-k row
## can't be a duplicate of a degree-j row if k != j
ans <- lapply(ans, function(x) x[!duplicated(x), , drop = FALSE])
## Combine into a single matrix
ans <- do.call(rbind, ans)
## Remove any expanded term that contains a square power (or greater) of a
## binary variable, since it will be collinear with a lower-order term
if (any(binary_cols)) {
any_higher_binary <- rowSums(ans[, binary_cols, drop = FALSE] > 1)
ans <- ans[!any_higher_binary, , drop = FALSE]
}
## Add row and column names (if requested)
if (!is.null(names.)) {
## Column names
colnames(ans) <- names.
## Row names
termNames <- apply(ans, 1, function(x) {
deg <- as.character(x)
deg <- ifelse(x == 1,
"",
paste("^", deg, sep = ""))
deg <- paste(names., deg, sep = "")
deg <- paste(deg[x > 0], collapse = ".")
deg
})
rownames(ans) <- termNames
}
ans
}
```

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