R/comparable.pairs.R

Defines functions incomparable_pairs comparable_pairs

Documented in comparable_pairs incomparable_pairs

#' @title Comparable pairs in a partial order
#' @description  Calculates the fraction of comparable pairs in a partial order.
#' @param P A partial order as matrix object, e.g. calculated with [neighborhood_inclusion]
#'    or [positional_dominance].
#' @return Fraction of comparable pairs in `P`.
#' @author David Schoch
#' @seealso [incomparable_pairs]
#' @examples
#' library(igraph)
#' g <- sample_gnp(100, 0.1)
#' P <- neighborhood_inclusion(g)
#' comparable_pairs(P)
#' # All pairs of vertices are comparable in a threshold graph
#' tg <- threshold_graph(100, 0.3)
#' P <- neighborhood_inclusion(g)
#' comparable_pairs(P)
#' @export
comparable_pairs <- function(P) {
    if (!inherits(P, "Matrix") && !is.matrix(P)) {
        stop("P must be a dense or spare matrix")
    }
    if (!is.binary(P)) {
        stop("P is not a binary matrix")
    }
    igraph::graph.density(igraph::graph_from_adjacency_matrix(P, "max"))
}

#' @title Incomparable pairs in a partial order
#' @description  Calculates the fraction of incomparable pairs in a partial order.
#' @param P A partial order as matrix object, e.g. calculated with [neighborhood_inclusion]
#'    or [positional_dominance].
#' @return Fraction of incomparable pairs in `P`.
#' @author David Schoch
#' @seealso [comparable_pairs]
#' @examples
#' library(igraph)
#' g <- sample_gnp(100, 0.1)
#' P <- neighborhood_inclusion(g)
#' comparable_pairs(P)
#' # All pairs of vertices are comparable in a threshold graph
#' tg <- threshold_graph(100, 0.3)
#' P <- neighborhood_inclusion(g)
#' comparable_pairs(P)
#' @export
incomparable_pairs <- function(P) {
    if (!inherits(P, "Matrix") & !is.matrix(P)) {
        stop("P must be a dense or spare matrix")
    }
    if (!is.binary(P)) {
        stop("P is not a binary matrix")
    }
    igraph::graph.density(igraph::graph.complementer(igraph::graph_from_adjacency_matrix(P, "max")))
}

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netrankr documentation built on May 29, 2024, 4:19 a.m.