nChooseK <- function(n_v, k_v) {
#' n Choose k
#' @description Given 'n' elements and combinations of size 'k', find number of unique combinations.
#' @param n_v number of possible elements to create combinations
#' @param k_v size of combinations (e.g. 3 means all unique combinations of 3 elements from n_v)
#' @return numeric vector listing the total number of combinations
#' @examples
#' set.seed(1)
#' n_v <- sample(1:50, size = 5)
#' k1_v <- 3; k2_v <- 5
#' nChooseK(n_v[1], k1_v)
#' nChooseK(n_v[1], k2_v)
#' nChooseK(n_v, k1_v)
#' nChooseK(n_v, k2_v)
#' @export
## Check lengths
if (k_v > min(n_v)) warning("At least one value in n_v has fewer elements than combinations in k_v. NA will be returned.")
## Compute
res_v <- factorial(n_v) / (factorial(k_v) * factorial(n_v - k_v))
## Return
return(res_v)
} # nChooseK
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