#' Calculate entropy of categorical data
#'
#' Calculate entropy of categorical data using tally of observations in each
#' category.
#'
#' Calculates the entropy of categorical data using a tally of observations in
#' each category, using the following formula: \deqn{%
#' H = - \frac{1}{\sum_j f_j} \sum_k f_k \log_2 \frac{f_k}{\sum_j f_j},%
#' }{
#' H=- \sum [f_{k} log2 (f_{k} / \sum f_{j})] / sum f_{j},
#' }
#' where \eqn{f_k}{f_{k}} is the frequency in category indexed by \eqn{k}.
#'
#' @param x ordered;
#' vector of categorical data.
#' @param freq numeric;
#' count of observations in each group.
#' @return numeric;
#' scalar value of entropy.
#'
#' @keywords internal
entropy <- function(x, freq=table(x))
-sum(freq * log2(freq / sum(freq)), na.rm=T) / sum(freq)
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