Nothing
## Fisher alpha is actually based only on the number of species S and
## number of individuals.
`fisherfit` <-
function(x, ...)
{
nr <- as.fisher(x)
S <- sum(nr)
N <- sum(x)
## Solve 'x' (Fisher alpha).
d1fun <- function(x, S, N) x * log(1 + N/x) - S
## Function will give extremely high values when all species occur
## only once or S==N, starting from fisherfit(1) which is ca. 1e8,
## and it can make sense to have special treatment of S==N. With
## S==0, we force alpha 0 whereas the function would give
## fisherfit(0) as 1 (which hardly makes sense). The uniroot
## bracket c(0.1, 50) should work with extreme communities of S=1
## at N=10^10 (one species with 10,000,000,000 individuals) or
## with S=10^10 and N=10^10 or huge samples of only singletons (or
## even more extreme, but the numeric diversities will be fictituous).
if (S > 0) {
sol <- uniroot(d1fun, c(0.1,50), extendInt = "upX", S = S, N = N, ...)
if (S == N)
warning("all species singletons: alpha arbitrarily high")
} else {
sol <- list(root = 0, iter = 0, estim.prec = NA)
}
nuisance <- N/(N + sol$root)
## we used nlm() earlier, and the following output is compatible
out <- list(estimate = sol$root, hessian = NA,
iterations = sol$iter, df.residual = NA,
nuisance = nuisance, fisher = nr,
estim.prec = sol$estim.prec,
code = 2*is.na(sol$estim.prec) + 1)
class(out) <- "fisherfit"
out
}
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