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% File src/library/stats/man/Distributions.Rd% Part of the R package, http://www.R-project.org% Copyright 2010 R Core Development Team% Distributed under GPL 2 or later\name{Distributions}\alias{distribution}\alias{distributions}\alias{Distributions}\title{Distributions in the stats package}\description{Density, cumulative distribution function, quantile function and randomvariate generation for many standard probability distributions areavailable in the \pkg{stats} package.}\details{The functions for the density/mass function, cumulative distributionfunction, quantile function and random variate generation are named in theform \code{dxxx}, \code{pxxx}, \code{qxxx} and \code{rxxx} respectively.For the beta distribution see \code{\link{dbeta}}.For the binomial (including Bernoulli) distribution see\code{\link{dbinom}}.For the Cauchy distribution see \code{\link{dcauchy}}.For the chi-squared distribution see \code{\link{dchisq}}.For the exponential distribution see \code{\link{dexp}}.For the F distribution see \code{\link{df}}.For the gamma distribution see \code{\link{dgamma}}.For the geometric distribution see \code{\link{dgeom}}. (This is alsoa special case of the negative binomial.)For the hypergeometric distribution see \code{\link{dhyper}}.For the log-normal distribution see \code{\link{dlnorm}}.For the multinomial distribution see \code{\link{dmultinom}}.For the negative binomial distribution see \code{\link{dnbinom}}.For the normal distribution see \code{\link{dnorm}}.For the Poisson distribution see \code{\link{dpois}}.For the Student's t distribution see \code{\link{dt}}.For the uniform distribution see \code{\link{dunif}}.For the Weibull distribution see \code{\link{dweibull}}.For less common distributions of test statistics see\code{\link{pbirthday}}, \code{\link{dsignrank}},\code{\link{ptukey}} and \code{\link{dwilcox}} (and see the\sQuote{See Also} section of \code{\link{cor.test}}).}\seealso{\code{\link{RNG}} about random number generation in \R.The CRAN package \pkg{SuppDists} for additional distributions.}\keyword{distribution}