| dtnegb | R Documentation | 
dptnegb gives the probability mass function, ptnegb gives the cumulative mass 
function, qtnegb the quantile function, rtnegb randome number generation
dtnegb(x, mu, k, log = FALSE) ptnegb(q, mu, k, lower.tail = TRUE, log = FALSE) qtnegb(p, mu, k, lower.tail = TRUE, log = FALSE) rtnegb(n, mu, k)
x | 
 vector of integers for which to return the probability  | 
mu | 
 mean abundance  | 
k | 
 dispersion parameter  | 
log | 
 logical, should the log probability be used  | 
q | 
 vector of integers for which to return the cumulative probability  | 
lower.tail | 
 logical, should the lower tail be used  | 
p | 
 vector of probabilities for which to return the quantile  | 
n | 
 number of random replicates  | 
These functions assume infinite support of the truncated negative binomial from [1, Inf). The parameterization uses the mean of the untruncated distribution (μ) and the dispersion (k). This relates to a Gamma-Poisson mixture as trunNB(x; μ, k) = \int_0^{\inf} trunPois(x; λ) Gamma(λ; k, k/μ).
A numeric vector of length equal to the input
Andy Rominger <ajrominger@gmail.com>
dnbinom
dtnegb(1:10, 0.5, 2)
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