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\name{Hyperbolic}\title{Hyperbolic Functions}\usage{cosh(x)sinh(x)tanh(x)acosh(x)asinh(x)atanh(x)}\alias{cosh}\alias{sinh}\alias{tanh}\alias{acosh}\alias{asinh}\alias{atanh}\description{These functions give the obvious hyperbolic functions. Theyrespectively compute the hyperbolic cosine, sine, tangent, and theirinverses, arc-cosine, arc-sine, arc-tangent (or \dQuote{\emph{area cosine}},etc).}\arguments{\item{x}{a numeric vector}}\details{These are generic functions: methods can be defined for themindividually or via the \code{\link{Math}} group generic.}\seealso{The trigonometric functions, \code{\link{cos}}, \code{\link{sin}},\code{\link{tan}}, and their inverses\code{\link{acos}}, \code{\link{asin}}, \code{\link{atan}}.The logistic distribution function \code{\link[stats]{plogis}} is a shiftedversion of \code{tanh()}.}\keyword{math}