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nestedrank <- function(web, method="NODF", weighted=TRUE, normalise=TRUE, return.matrix=FALSE){
# following Alarcon et al. 2008
# returns a matrix sorted by per-species contribution to nestedness, with most "nested" species first
if (!any(c("NODF", "nodf", "binmatnest", "wine", "sort") %in% method)){
warning("Your choice for method has not been recognised. Will use 'NODF' instead.")
method <- "NODF"
}
if (any(dim(web) < 2)){
warning("You web is too small for a meaningful computation of nestedrank (and probably other indices)!")
out <- list("lower level"=rep(NA, NROW(web)), "higher level"=rep(NA, NCOL(web)))
} else {
# if the web has no names (e.g. null models), give them names:
if (is.null(rownames(web))) rownames(web) <- paste0("L", seq.int(nrow(web)))
if (is.null(colnames(web))) colnames(web) <- paste0("H", seq.int(ncol(web)))
if (weighted == FALSE) web.for.wine <- (web>0)*1 else web.for.wine <- web
nestedcomm <- switch(method,
NODF = nestednodf(web, weighted=weighted)$comm,
nodf = nestednodf(web, weighted=weighted)$comm,
binmatnest = nestedtemp(web)$comm,
#{nn <- nestedness(web, null.models=FALSE); (web[nn$pack.order.row, nn$pack.order.col]>0)*1},
wine = sortweb(wine(web.for.wine)$dij.w[nrow(web):1, ncol(web):1]),
# a word of explanation: wine only returns a sorted-by-binary matrix; thus, we use the actual entries in this matrix to re-sort it, with the species with the highest sum of w_ij now being the most generalist
sort = sortweb(web.for.wine)
)
row.seq <- match(rownames(web), rownames(nestedcomm))
names(row.seq) <- rownames(web)
col.seq <- match(colnames(web), colnames(nestedcomm))
names(col.seq) <- colnames(web)
if (normalise){
row.seq <- (row.seq-1)/(length(row.seq)-1)
col.seq <- (col.seq-1)/(length(col.seq)-1)
}
out <- list("lower level"=row.seq, "higher level"=col.seq)
}
if (return.matrix) out$"nested.matrix" <- nestedcomm
return(out)
}
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