Copyright	(c) Aleš Bizjak
License	BSD3
Maintainer	[email protected]
Stability	experimental
Portability	non-portable
Safe Haskell	None
Language	Haskell98

Data.Number.MPFR.Instances.Zero

Contents

Orphan instances

Description

This module defines instances Num, Real, Fractional, Floating and RealFrac of MPFR. Operations are rounded with RoundMode Zero and computed with maximum precision of two operands or with the precision of the operand.

Orphan instances

Floating MPFR Source #
Methods pi :: MPFR # exp :: MPFR -> MPFR # log :: MPFR -> MPFR # sqrt :: MPFR -> MPFR # (**) :: MPFR -> MPFR -> MPFR # logBase :: MPFR -> MPFR -> MPFR # sin :: MPFR -> MPFR # cos :: MPFR -> MPFR # tan :: MPFR -> MPFR # asin :: MPFR -> MPFR # acos :: MPFR -> MPFR # atan :: MPFR -> MPFR # sinh :: MPFR -> MPFR # cosh :: MPFR -> MPFR # tanh :: MPFR -> MPFR # asinh :: MPFR -> MPFR # acosh :: MPFR -> MPFR # atanh :: MPFR -> MPFR # log1p :: MPFR -> MPFR # expm1 :: MPFR -> MPFR # log1pexp :: MPFR -> MPFR # log1mexp :: MPFR -> MPFR #
Fractional MPFR Source #
Methods (/) :: MPFR -> MPFR -> MPFR # recip :: MPFR -> MPFR # fromRational :: Rational -> MPFR #
Num MPFR Source #
Methods (+) :: MPFR -> MPFR -> MPFR # (-) :: MPFR -> MPFR -> MPFR # (*) :: MPFR -> MPFR -> MPFR # negate :: MPFR -> MPFR # abs :: MPFR -> MPFR # signum :: MPFR -> MPFR # fromInteger :: Integer -> MPFR #
Real MPFR Source #
Methods toRational :: MPFR -> Rational #
RealFloat MPFR Source #
Methods floatRadix :: MPFR -> Integer # floatDigits :: MPFR -> Int # floatRange :: MPFR -> (Int, Int) # decodeFloat :: MPFR -> (Integer, Int) # encodeFloat :: Integer -> Int -> MPFR # exponent :: MPFR -> Int # significand :: MPFR -> MPFR # scaleFloat :: Int -> MPFR -> MPFR # isNaN :: MPFR -> Bool # isInfinite :: MPFR -> Bool # isDenormalized :: MPFR -> Bool # isNegativeZero :: MPFR -> Bool # isIEEE :: MPFR -> Bool # atan2 :: MPFR -> MPFR -> MPFR #
RealFrac MPFR Source #
Methods properFraction :: Integral b => MPFR -> (b, MPFR) # truncate :: Integral b => MPFR -> b # round :: Integral b => MPFR -> b # ceiling :: Integral b => MPFR -> b # floor :: Integral b => MPFR -> b #