#' Derivative of the Prevalence Function
#'
#' The prevalence ratio is calculated as the number of individuals/elements
#' carrying a specific trait by the number of individuals/elements in the
#' sample. This function calculates the derivative of this term.
#'
#' The prevalence ratio is determined both by the number of
#' indivduals/elements carrying the trait of interest and by the number of
#' individuals/elements in the sample. The graph of a prevalence function with
#' a fixed number of affected indivduals/elements and a variable sample size
#' has both the x and the y axis as asymptotes. The derivative of the
#' prevalence function yields the slope of a tangent line to this graph for a
#' specific sample size. It has been hypothesised to serve as an indicator of
#' the effect of sample size on the local prevalence ratio.
#'
#' @param s An integer specifying the number of individuals/elements in the
#' sample.
#'
#' @param c An integer, specifying the number of cases, i. e. the number of
#' individuals/elements carrying the trait of interest in the sample.
#'
#' @return The derivative of the prevalence function is returned as a rational
#' number.
#'
#' @examples
#'
#' Pderiv(s=82, c=12)
#'
#' Pderiv(s=43, c=12)
#'
#' @export
Pderiv <- function(s, c){
pderiv <- -c / s^2
return(pderiv)
}
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