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#' Classic Age-Length Key
#'
#' \code{classicALK} returns an Age-Length Key calculated from a matrix with the
#' count of individuals per age- and length-class, as described by Fridriksson
#' (1934).
#'
#' @param x A \eqn{i \times j} matrix with the count of individuals of length
#' \eqn{i} and age \eqn{j}.
#' @param fi A vector of length \code{i} where \code{fi[i]} is the number of
#' fish in the length-class \code{i} on the population from which \code{x} was
#' sampled. Defaults to the number of samples per length class, which will
#' @param age_classes A vector with the name of each age class. Defaults to the
#' column names of \code{x}.
#' @param length_classes A vector with the name of each length class. Defaults
#' to the row names of \code{x}.
#' @param name A string with the name of the ALK.
#' @param description A string describing the ALK.
#'
#' @return An \code{ALKr} object, containing a \eqn{i \times j} matrix with the
#' probability of an individual of length \code{i} having age \code{j}, i.e.
#' \eqn{P(j|i)}, a \eqn{i \times j} matrix with the estimated number of
#' individuals of length \code{i} and age \code{j}, and information about the
#' method used to generate the key.
#'
#' @references Fridriksson, A. (1934). On the calculation of age-distribution
#' within a stock of cod by means of relatively few age determinations as a key
#' to measurements on a large scale. \emph{Rapp. P.-V. CIEM}, \strong{86}, 1-5.
#'
#' @examples
#' data(hom)
#' classic_ALK(hom$otoliths[[1]], fi = hom$F1992)
#'
#' @export
classic_ALK <- function(x, fi = rowSums(x), age_classes = colnames(x),
length_classes = rownames(x), name = "",
description = "") {
if (identical(fi, rowSums(x))) {
params <- list(Note = "N matrix assumes non-stratified sampling")
} else {
params <- list()
}
new("ALKr",
alk = calc_ALK(x),
N = x * fi,
method = "Classic ALK",
parameters = params,
name = name,
description = description
)
}
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