| The GNU C Library | www.imodulo.com · 2003-04-05 | ||
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The functions in this section are related to the exponential functions; see Exponents and Logarithms.
These functions return the hyperbolic sine of x, defined mathematically as (exp (x) - exp (-x)) / 2. They may signal overflow if x is too large.
These function return the hyperbolic cosine of x, defined mathematically as (exp (x) + exp (-x)) / 2. They may signal overflow if x is too large.
These functions return the hyperbolic tangent of x, defined mathematically as sinh (x) / cosh (x). They may signal overflow if x is too large.
There are counterparts for the hyperbolic functions which take complex arguments.
These functions return the complex hyperbolic sine of z, defined mathematically as (exp (z) - exp (-z)) / 2.
These functions return the complex hyperbolic cosine of z, defined mathematically as (exp (z) + exp (-z)) / 2.
These functions return the complex hyperbolic tangent of z, defined mathematically as csinh (z) / ccosh (z).
These functions return the inverse hyperbolic sine of x--the value whose hyperbolic sine is x.
These functions return the inverse hyperbolic cosine of x--the value whose hyperbolic cosine is x. If x is less than 1, acosh signals a domain error.
These functions return the inverse hyperbolic tangent of x--the value whose hyperbolic tangent is x. If the absolute value of x is greater than 1, atanh signals a domain error; if it is equal to 1, atanh returns infinity.
These functions return the inverse complex hyperbolic sine of z--the value whose complex hyperbolic sine is z.
These functions return the inverse complex hyperbolic cosine of z--the value whose complex hyperbolic cosine is z. Unlike the real-valued functions, there are no restrictions on the value of z.
These functions return the inverse complex hyperbolic tangent of z--the value whose complex hyperbolic tangent is z. Unlike the real-valued functions, there are no restrictions on the value of z.
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