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#' @export
qua_uni_ln <- function(x, ...) UseMethod("qua_uni_ln")
#' Quadrant-based uniform label noise
#'
#' Introduction of \emph{Quadrant-based uniform label noise} into a classification dataset.
#'
#' For each sample, the probability of flipping its label is based on which quadrant
#' (with respect to the attributes \code{att1} and \code{att2}) the sample falls in.
#' The probability of mislabeling for each quadrant is expressed with the argument \code{level},
#' whose length is equal to 4.
#' Let \emph{m1} and \emph{m2} be the mean values of the domain of \code{att1} and \code{att2}, respectively.
#' Each quadrant is defined as follows: values <= \emph{m1}
#' and <= \emph{m2} (first quadrant); values <= \emph{m1} and > \emph{m2} (second quadrant);
#' values > \emph{m1} and <= \emph{m2} (third quadrant); and values > \emph{m1}
#' and > \emph{m2} (fourth quadrant). Finally, the labels of these samples are randomly
#' replaced by other different ones within the set of class labels.
#'
#' @param x a data frame of input attributes.
#' @param y a factor vector with the output class of each sample.
#' @param level a double vector with the noise levels in [0,1] in each quadrant.
#' @param att1 an integer with the index of the first attribute forming the quadrants (default: 1).
#' @param att2 an integer with the index of the second attribute forming the quadrants (default: 2).
#' @param sortid a logical indicating if the indices must be sorted at the output (default: \code{TRUE}).
#' @param formula a formula with the output class and, at least, one input attribute.
#' @param data a data frame in which to interpret the variables in the formula.
#' @param ... other options to pass to the function.
#'
#' @return An object of class \code{ndmodel} with elements:
#' \item{xnoise}{a data frame with the noisy input attributes.}
#' \item{ynoise}{a factor vector with the noisy output class.}
#' \item{numnoise}{an integer vector with the amount of noisy samples per class.}
#' \item{idnoise}{an integer vector list with the indices of noisy samples.}
#' \item{numclean}{an integer vector with the amount of clean samples per class.}
#' \item{idclean}{an integer vector list with the indices of clean samples.}
#' \item{distr}{an integer vector with the samples per class in the original data.}
#' \item{model}{the full name of the noise introduction model used.}
#' \item{param}{a list of the argument values.}
#' \item{call}{the function call.}
#'
#' @references
#' A. Ghosh, N. Manwani, and P. S. Sastry.
#' \strong{Making risk minimization tolerant to label noise}.
#' \emph{Neurocomputing}, 160:93-107, 2015.
#' \doi{10.1016/j.neucom.2014.09.081}.
#'
#' @examples
#' # load the dataset
#' data(iris2D)
#'
#' # usage of the default method
#' set.seed(9)
#' outdef <- qua_uni_ln(x = iris2D[,-ncol(iris2D)], y = iris2D[,ncol(iris2D)],
#' level = c(0.05, 0.15, 0.20, 0.4))
#'
#' # show results
#' summary(outdef, showid = TRUE)
#' plot(outdef)
#'
#' # usage of the method for class formula
#' set.seed(9)
#' outfrm <- qua_uni_ln(formula = Species ~ ., data = iris2D,
#' level = c(0.05, 0.15, 0.20, 0.4))
#'
#' # check the match of noisy indices
#' identical(outdef$idnoise, outfrm$idnoise)
#'
#' @note Noise model adapted from the papers in References.
#'
#' @seealso \code{\link{exps_cuni_ln}}, \code{\link{print.ndmodel}}, \code{\link{summary.ndmodel}}, \code{\link{plot.ndmodel}}
#'
#' @name qua_uni_ln
NULL
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#' @export
#' @rdname qua_uni_ln
qua_uni_ln.default <- function(x, y, level, att1 = 1, att2 = 2, sortid = TRUE, ...){
######################################################
# check for errors #########
if(!is.data.frame(x)){
stop("argument \"x\" must be a data frame")
}
if(!is.factor(y)){
stop("argument \"y\" must be a factor vector")
}
if(nlevels(y) < 2){
stop("argument \"y\" must have at least 2 levels")
}
if(nrow(x) != length(y)){
stop("number of rows of \"x\" must be equal to length of \"y\"")
}
if(!is.numeric(x[,att1]) || !is.numeric(x[,att2])){
stop("attributes \"att1\" and \"att2\" must be numeric")
}
######################################################
# compute samples in each quadrant #########
m1 <- (max(x[,att1])+min(x[,att1]))/2
m2 <- (max(x[,att2])+min(x[,att2]))/2
a1l <- x[,att1] <= m1
a1h <- x[,att1] > m1
a2l <- x[,att2] <= m2
a2h <- x[,att2] > m2
q1 <- which(a1l & a2l)
q2 <- which(a1l & a2h)
q3 <- which(a1h & a2l)
q4 <- which(a2h & a2h)
#q1
q1noise <- sample(x = q1, size = round(length(q1)*level[1]), replace = FALSE)
q2noise <- sample(x = q2, size = round(length(q2)*level[2]), replace = FALSE)
q3noise <- sample(x = q3, size = round(length(q3)*level[3]), replace = FALSE)
q4noise <- sample(x = q4, size = round(length(q4)*level[4]), replace = FALSE)
idx_noise <- c(q1noise, q2noise, q3noise, q4noise)
num_noise <- length(idx_noise)
if(sortid)
idx_noise <- sort(idx_noise)
classes <- levels(y)
nnoiseclass <- as.vector(table(factor(y[idx_noise], levels = classes)))
names(nnoiseclass) <- classes
distr <- as.vector(table(factor(y, levels = classes)))
names(distr) <- classes
if(num_noise > 0){
newvalues <- sample_replace(x = 1:nlevels(y), size = num_noise, original = FALSE, ref = as.integer(y[idx_noise]))
newvalues <- levels(y)[newvalues]
y[idx_noise] <- newvalues
}
######################################################
# create object of class 'ndmodel' #########
call <- match.call()
call[[1]] <- as.name("qua_uni_ln")
res <- list(xnoise = x,
ynoise = y,
numnoise = nnoiseclass,
idnoise = list(idx_noise),
numclean = distr-nnoiseclass,
idclean = list(setdiff(1:nrow(x),idx_noise)),
distr = distr,
model = "Quadrant-based uniform label noise",
param = list(level = level, att1 = att1, att2 = att2, sortid = sortid),
call = call
)
class(res) <- "ndmodel"
return(res)
}
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#' @export
#' @rdname qua_uni_ln
#' @importFrom "stats" "model.frame"
qua_uni_ln.formula <- function(formula, data, ...){
if(!is.data.frame(data)){
stop("argument \"data\" must be a data frame")
}
mf <- model.frame(formula,data)
attr(mf,"terms") <- NULL
x <- mf[,-1]
y <- mf[,1]
res <- qua_uni_ln.default(x = x, y = y, ...)
res$call <- match.call(expand.dots = TRUE)
res$call[[1]] <- as.name("qua_uni_ln")
return(res)
}
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