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#' Evaluate rules and obtain truth-degrees
#'
#' Given truth degrees of predicates, compute the truth value of given list of rules.
#'
#' The aim of this function is to compute the truth value of each rule in a
#' `rules` list by assigning truth values to rule's predicates given by data `x`.
#'
#' `x` is a numeric vector or numeric matrix of truth values of predicates. If
#' `x` is vector then `names(x)` must correspond to the predicate names
#' in `rules`. If `x` is a matrix then each column should represent a predicate
#' and thus `colnames(x)` must correspond to predicate names in `rules`.
#' Values of `x` are interpreted as truth values, i.e., they must be from the
#' interval \eqn{[0, 1]}. If matrix is given, the resulting truth values are
#' computed row-wisely.
#'
#' `rules` may be a list of character vectors or an instance of the S3 class
#' [farules()]. The character vectors in the `rules` list represent formulae
#' in conjunctive form. If `onlyAnte=FALSE`, `fire()` treats the rule as
#' a conjunction of all predicates, i.e., a conjunction of all predicates is
#' computed. If `onlyAnte=TRUE`, the first element of each rule is removed
#' prior evaluation, i.e., a conjunction of all predicates except the first
#' are computed: this is useful if `rules` is a [farules()] object, since
#' [farules()] objects save a rule's consequent as the first element (see also
#' [antecedents()] and [consequents()] functions).
#'
#' The type of conjunction to be computed can be specified with the `tnorm` parameter.
#'
#' @param x Truth degrees of predicates. `x` could be either a numeric
#' matrix or a numeric vector. If vector is given then each named element represents
#' a truth value of a predicate. If matrix is given then each row of the matrix
#' is evaluated sequentially as a vector. The values must be in the interval
#' \eqn{[0, 1]}.
#' @param rules Either an object of S3 class [farules()] or a list of character
#' vectors where each vector is a rule in a conjunctive form. Elements of these
#' character vectors (i.e., predicate names) must correspond to
#' the `x`'s names (of elements resp. columns if `x` is a vector resp. matrix).
#' @param tnorm A character string representing a triangular norm to be used
#' (either `"goedel"`, `"goguen"`, or `"lukasiewicz"`) or an arbitrary function
#' that performs element-wise computation on arbitrary number of vector parameters
#' similarly as e.g. [pgoedel.tnorm()], [pgoguen.tnorm()] or [plukas.tnorm()].
#' @param onlyAnte `TRUE` is useful if rules store both the antecedent and consequent
#' and if only the antecedent-part of a rule should be included into the evaluated
#' conjunction. Antecedent-part of a rule are all predicates in the vector starting from
#' the 2nd position. `TRUE` value in this parameter causes the first element of each
#' rule to be ignored.
#'
#' If `FALSE`, all predicates in a rule will be included in the conjunction.
#' @param parallel Deprecated parameter. Computation is done sequentially.
#' @return If `x` is a matrix then the result of this function is a list
#' of numeric vectors with truth values of each rule, i.e., each element of the
#' resulting list corresponds to a rule and each value of the vector in the resulting
#' list corresponds to a row of the original data matrix `x`.
#'
#' `x` as a vector is treated as a single-row matrix.
#' @author Michal Burda
#' @seealso [aggregateConsequents()], [defuzz()], [perceive()], [pbld()], [fcut()], [lcut()], [farules()]
#' @keywords models robust multivariate
#' @examples
#'
#' # fire whole rules on a vector
#' x <- 1:10 / 10
#' names(x) <- letters[1:10]
#' rules <- list(c('a', 'c', 'e'),
#' c('b'),
#' c('d', 'a'),
#' c('c', 'a', 'b'))
#' fire(x, rules, tnorm='goguen', onlyAnte=FALSE)
#'
#' # fire antecedents of the rules on a matrix
#' x <- matrix(1:20 / 20, nrow=2)
#' colnames(x) <- letters[1:10]
#' rules <- list(c('a', 'c', 'e'),
#' c('b'),
#' c('d', 'a'),
#' c('c', 'a', 'b'))
#' fire(x, rules, tnorm='goedel', onlyAnte=TRUE)
#'
#' # the former command should be equal to
#' fire(x, antecedents(rules), tnorm='goedel', onlyAnte=FALSE)
#'
#' @export
fire <- function(x,
rules,
tnorm=c("goedel", "goguen", "lukasiewicz"),
onlyAnte=TRUE,
parallel=FALSE) {
if (parallel) {
warning('"parallel=TRUE" is deprecated. Computing sequentially.')
}
if (is.vector(x)) {
x <- matrix(x, nrow=1, dimnames=list(NULL, names(x)))
}
.mustBe(is.matrix(x), "'x' must be a vector or matrix")
if (is.farules(rules)) {
rules <- rules$rules
} else if (is.vector(rules) && is.character(rules)) {
rules <- list(rules)
}
.mustBe(is.list(rules), "'rules' must be a list of rules, a valid farules object, or a character vector")
if (!is.function(tnorm)) {
tnorm <- match.arg(tnorm)
alg <- algebra(tnorm)
tnorm <- alg$pt
}
if (onlyAnte) {
if (any(lengths(rules) <= 0)) {
.stop("Cannot extract antecedent from an empty rule (onlyAnte is set to TRUE)")
}
rules <- antecedents(rules)
}
unknown <- unique(unlist(rules))
unknown <- setdiff(unknown, colnames(x))
if (length(unknown) > 0) {
.stop(paste0("Unknown predicates in rules: ", paste(unknown, collapse=', ')))
}
xx <- as.matrix(x)
xx <- split(xx, c(col(xx))) # convert matrix to a list of columns
names(xx) <- colnames(x)
res <- lapply(rules, function(rule) {
if (length(rule) <= 0) {
return(rep(1, nrow(x)))
} else {
return(do.call(tnorm, xx[rule]))
}
})
return(res)
}
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