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#' F-Beta Score
#'
#' Compute the F-Beta Score.
#'
#' @param actual A vector of actual values (1/0 or TRUE/FALSE)
#' @param predicted A vector of prediction values (1/0 or TRUE/FALSE)
#' @param TP Count of true positives (correctly predicted 1/TRUE)
#' @param FN Count of false negatives (predicted 0/FALSE, but actually 1/TRUE)
#' @param FP Count of false positives (predicted 1/TRUE, but actually 0/FALSE)
#' @param TN Count of true negatives (correctly predicted 0/FALSE)
#' @param beta Beta squared is the weight of recall in harmonic mean
#'
#' @details
#' Calculate the F-Beta Score. Provide either:
#' * `actual` and `predicted` or
#' * `TP`, `FN`, `FP` and `TN`.
#' @md
#'
#' @return F-Beta Score.
#'
#' @references
#' Holzmann, H., Klar, B. (2026). Robust performance metrics for imbalanced classification problems.
#' arXiv:2404.07661. \href{https://arxiv.org/abs/2404.07661}{LINK}
#'
#' @examples
#' actual <- c(1,1,1,1,1,1,0,0,0,0)
#' predicted <- c(1,1,1,1,0,0,1,0,0,0)
#' FScore(actual, predicted)
#' FScore(TP=4, FN=2, FP=1, TN=3)
#'
#' @export
FScore = function(actual = NULL, predicted = NULL, TP = NULL, FN = NULL,
FP = NULL, TN = NULL, beta = 1) {
valid_input <- FALSE
if (!is.null(predicted) & !is.null(actual) & is.null(TP) & is.null(FN) &
is.null(FP) & is.null(TN))
valid_input <- TRUE
if ((!is.null(TP) & !is.null(FN) & !is.null(FP) & !is.null(TN)) &
is.null(predicted) & is.null(actual))
valid_input <- TRUE
if (!valid_input)
stop("Either {'predicted' and 'actual'} or {'TP', 'FN', 'FP', 'TN'} should be provided.")
if (!is.numeric(beta) || length(beta) != 1L || is.na(beta) || beta <= 0)
stop("'beta' should be a positive number.")
if (is.null(TP)) {
if (length(actual) != length(predicted))
stop("'actual' and 'predicted' should have the same length")
if (!(is.logical(actual) || is.numeric(actual)) || !all(actual %in% c(0L, 1L)))
stop("'actual' should only consist of TRUE/FALSE or 1/0")
if (!(is.logical(predicted) || is.numeric(predicted)) || !all(predicted %in% c(0L, 1L)))
stop("'predicted' should only consist of TRUE/FALSE or 1/0")
TP <- sum(actual & predicted) # True Positives
FN <- sum(actual & !predicted) # False Negatives
FP <- sum(!actual & predicted) # False Positives
TN <- sum(!actual & !predicted) # True Negatives
} else {
TP <- as.double(TP)
FP <- as.double(FP)
TN <- as.double(TN)
FN <- as.double(FN)
}
recall <- TP / (TP + FN)
precision <- TP / (TP + FP)
total <- (TP + FN + FP + TN)
PP <- (TP + FN) / total
TPP <- TP / total
FS <- (1 + beta^2) / ( beta^2/recall + 1/precision )
return( FS )
}
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