Nothing
bgdispersal <- function (mat, PAonly = FALSE, abc = FALSE)
{
mat <- as.matrix(mat)
names <- rownames(mat)
if (sum((mat - decostand(mat, "pa"))) == 0) {
PAonly <- TRUE
mat1 <- mat
}
else {
mat1 <- decostand(mat, "pa")
if (PAonly == FALSE) mat2 <- mat
}
n <- nrow(mat)
p <- ncol(mat)
a <- mat1 %*% t(mat1)
b <- mat1 %*% (1 - t(mat1))
c <- (1 - mat1) %*% t(mat1)
d <- ncol(mat1) - a - b - c
DD1 <- (a * (b - c))/((a + b + c)^2)
DD2 <- (2 * a * (b - c))/((2 * a + b + c) * (a + b + c))
## McNemar <- (abs(b - c) - 1)^2/(b + c) # Old code
## diag(McNemar) <- 0 # Old code
McNemar <- matrix(NA, n, n, dimnames=list(names,names))
pP.Mc <- matrix(NA, n, n, dimnames=list(names,names))
for (j in 1:(n - 1)) {
for (jj in (j + 1):n) {
bb = b[j, jj]
cc = c[j, jj]
if ((bb + cc) == 0) {
McNemar[j, jj] = 0
pP.Mc[j, jj] = 1
} else {
if(bb == 0) { B = 0 } else { B = bb*log(bb) }
if(cc == 0) { C = 0 } else { C = cc*log(cc) }
## Williams correction
q = 1 + 1/(2*(bb+cc))
## McNemar = 2*(b*log(b) + c*log(c) - (b+c)*log((b+c)/2))
McNemar[j, jj] = 2*(B + C - (bb+cc)*log((bb+cc)/2)) / q
pP.Mc[j, jj] <- pchisq(McNemar[j, jj], 1, lower.tail = FALSE)
if ((b[j, jj] + c[j, jj]) == 0)
pP.Mc[j, jj] <- 1
}
}
}
if (!PAonly) {
DD3 <- matrix(0, n, n, dimnames=list(names,names))
DD4 <- matrix(0, n, n, dimnames=list(names,names))
row.sum <- apply(mat2, 1, sum)
for (j in 1:(n - 1)) {
for (jj in (j + 1):n) {
W <- sum(apply(mat2[c(j, jj), ], 2, min))
A <- row.sum[j]
B <- row.sum[jj]
temp3 <- W * (A - B)/((A + B - W)^2)
temp4 <- 2 * W * (A - B)/((A + B) * (A + B - W))
DD3[j, jj] <- temp3
DD3[jj, j] <- -temp3
DD4[j, jj] <- temp4
DD4[jj, j] <- -temp4
}
}
out <- list(DD1 = DD1, DD2 = DD2, DD3 = DD3, DD4 = DD4,
McNemar = McNemar, prob.McNemar = pP.Mc)
}
else {
out <- list(DD1 = DD1, DD2 = DD2, McNemar = McNemar,
prob.McNemar = pP.Mc)
}
if (abc) {
out$a <- a
out$b <- b
out$c <- c
}
out
}
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