Description Usage Arguments Details Author(s) Examples
Computes the probability function of the Neyman-A distribution
1 |
x |
vector of values |
lambda1, lambda2 |
parameters of the distribution |
K |
truncation value for the infinite summation |
log |
logical. If TRUE, the logarithm of the probabilities is returned |
The Neyman-A distribution has probability function
\frac{e^{-λ_1}λ_2^{x}}{x!}∑_{k=0}^∞\frac{(λ_1e^{-λ_2})^kk^x}{k!}
and is an overdispersion model. The summation is truncated to K.
Rafael A. Moral <rafael_moral@yahoo.com.br>, Clarice G. B. Demétrio and John Hinde
1 2 | x <- 0:10
dneymanA(x, lambda1 = 2, lambda2 = 1.5, K = 50)
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