#' Calculate the coverage of all sets of nodes
#'
#' This function calculates the coverage, i.e., the number of indirect connections that the node set faciliates, for each set of nodes in the network.
#' @param edgeList A dataframe of network data within which sources are in the first column and targets are in the second column.
#' @param nodeList A dataframe within which all nodes and their respective names are listed.
#' @param s The maximum size of block that is considered within the block formation game.
#' @param adjMatrix The network represented as an adjacency matrix.
#' @param setPS The set of predeccessors and successors for each combination of nodes considered.
#' @param approximate Should the Strong Nash Equilibrium be approximated? TRUE or FALSE.
#' @keywords coverage
#' @export
#' @examples
#' setCoverage()
setCoverage <- function(edgeList, nodeList, s, adjMatrix, setPS, approximate) {
if (missing(s)) { s <- nrow(nodeList) - 2 }
if (missing(approximate)) { approximate <- FALSE }
if (missing(adjMatrix)) {
originalAdjMatrix <- adjMatrix <- adjacencyMatrix(edgeList,
nodeList)
} else {
originalAdjMatrix <- adjMatrix
}
if (missing(setPS)) { setPS <- setPredSucc(edgeList, nodeList, s, adjMatrix, approximate = approximate) }
ps <- setPredSucc(edgeList,
nodeList,
s = 1)
coverage <- 0
for (i in 1:nrow(setPS)) {
for (h in 1:length(setPS$set[[i]])) {
if (h == 1) {
cov <- expand.grid(c(setdiff(ps$predecessors[[setPS$set[[i]][h]]], setPS$set[[i]])),
c(setdiff(ps$successors[[setPS$set[[i]][h]]], setPS$set[[i]])))
} else {
cov <- rbind(cov,
expand.grid(c(setdiff(ps$predecessors[[setPS$set[[i]][h]]], setPS$set[[i]])),
c(setdiff(ps$successors[[setPS$set[[i]][h]]], setPS$set[[i]]))))
}
}
row_sub = apply(cov, 1, function(row) all(row != 0))
cov <- cov[row_sub, ]
if (nrow(cov) > 0) {
for (j in 1:nrow(cov)) {
if (cov[j, 1] == cov[j, 2]) {
cov[j, 1] <- cov[j, 2] <- 0
}
}
}
row_sub = apply(cov, 1, function(row) all(row != 0))
cov <- cov[row_sub, ]
coverage[i] <- nrow(unique(cov[, ]))
}
setPS$coverage <- coverage
return(setPS)
}
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