Safe Haskell	None
Language	Haskell2010

Numeric.Limp.Rep.IntDouble

Description

Fixed/floating precision number representation

Synopsis

Documentation

data IntDouble Source #

A representation that uses native 64-bit ints and 64-bit doubles. Really, this should be 32-bit ints.

Instances

Rep IntDouble Source #
Associated Types data Z IntDouble :: * Source # data R IntDouble :: * Source # Methods fromZ :: Z IntDouble -> R IntDouble Source #
Enum (Z IntDouble) Source #
Methods succ :: Z IntDouble -> Z IntDouble # pred :: Z IntDouble -> Z IntDouble # toEnum :: Int -> Z IntDouble # fromEnum :: Z IntDouble -> Int # enumFrom :: Z IntDouble -> [Z IntDouble] # enumFromThen :: Z IntDouble -> Z IntDouble -> [Z IntDouble] # enumFromTo :: Z IntDouble -> Z IntDouble -> [Z IntDouble] # enumFromThenTo :: Z IntDouble -> Z IntDouble -> Z IntDouble -> [Z IntDouble] #
Enum (R IntDouble) Source #
Methods succ :: R IntDouble -> R IntDouble # pred :: R IntDouble -> R IntDouble # toEnum :: Int -> R IntDouble # fromEnum :: R IntDouble -> Int # enumFrom :: R IntDouble -> [R IntDouble] # enumFromThen :: R IntDouble -> R IntDouble -> [R IntDouble] # enumFromTo :: R IntDouble -> R IntDouble -> [R IntDouble] # enumFromThenTo :: R IntDouble -> R IntDouble -> R IntDouble -> [R IntDouble] #
Eq (Z IntDouble) Source #
Methods (==) :: Z IntDouble -> Z IntDouble -> Bool # (/=) :: Z IntDouble -> Z IntDouble -> Bool #
Eq (R IntDouble) Source #
Methods (==) :: R IntDouble -> R IntDouble -> Bool # (/=) :: R IntDouble -> R IntDouble -> Bool #
Fractional (R IntDouble) Source #
Methods (/) :: R IntDouble -> R IntDouble -> R IntDouble # recip :: R IntDouble -> R IntDouble # fromRational :: Rational -> R IntDouble #
Integral (Z IntDouble) Source #
Methods quot :: Z IntDouble -> Z IntDouble -> Z IntDouble # rem :: Z IntDouble -> Z IntDouble -> Z IntDouble # div :: Z IntDouble -> Z IntDouble -> Z IntDouble # mod :: Z IntDouble -> Z IntDouble -> Z IntDouble # quotRem :: Z IntDouble -> Z IntDouble -> (Z IntDouble, Z IntDouble) # divMod :: Z IntDouble -> Z IntDouble -> (Z IntDouble, Z IntDouble) # toInteger :: Z IntDouble -> Integer #
Num (Z IntDouble) Source #
Methods (+) :: Z IntDouble -> Z IntDouble -> Z IntDouble # (-) :: Z IntDouble -> Z IntDouble -> Z IntDouble # (*) :: Z IntDouble -> Z IntDouble -> Z IntDouble # negate :: Z IntDouble -> Z IntDouble # abs :: Z IntDouble -> Z IntDouble # signum :: Z IntDouble -> Z IntDouble # fromInteger :: Integer -> Z IntDouble #
Num (R IntDouble) Source #
Methods (+) :: R IntDouble -> R IntDouble -> R IntDouble # (-) :: R IntDouble -> R IntDouble -> R IntDouble # (*) :: R IntDouble -> R IntDouble -> R IntDouble # negate :: R IntDouble -> R IntDouble # abs :: R IntDouble -> R IntDouble # signum :: R IntDouble -> R IntDouble # fromInteger :: Integer -> R IntDouble #
Ord (Z IntDouble) Source #
Methods compare :: Z IntDouble -> Z IntDouble -> Ordering # (<) :: Z IntDouble -> Z IntDouble -> Bool # (<=) :: Z IntDouble -> Z IntDouble -> Bool # (>) :: Z IntDouble -> Z IntDouble -> Bool # (>=) :: Z IntDouble -> Z IntDouble -> Bool # max :: Z IntDouble -> Z IntDouble -> Z IntDouble # min :: Z IntDouble -> Z IntDouble -> Z IntDouble #
Ord (R IntDouble) Source #
Methods compare :: R IntDouble -> R IntDouble -> Ordering # (<) :: R IntDouble -> R IntDouble -> Bool # (<=) :: R IntDouble -> R IntDouble -> Bool # (>) :: R IntDouble -> R IntDouble -> Bool # (>=) :: R IntDouble -> R IntDouble -> Bool # max :: R IntDouble -> R IntDouble -> R IntDouble # min :: R IntDouble -> R IntDouble -> R IntDouble #
Real (Z IntDouble) Source #
Methods toRational :: Z IntDouble -> Rational #
Real (R IntDouble) Source #
Methods toRational :: R IntDouble -> Rational #
RealFrac (R IntDouble) Source #
Methods properFraction :: Integral b => R IntDouble -> (b, R IntDouble) # truncate :: Integral b => R IntDouble -> b # round :: Integral b => R IntDouble -> b # ceiling :: Integral b => R IntDouble -> b # floor :: Integral b => R IntDouble -> b #
Show (Z IntDouble) Source #	Define show manually, so we can strip out the Z and R prefixes.
Methods showsPrec :: Int -> Z IntDouble -> ShowS # show :: Z IntDouble -> String # showList :: [Z IntDouble] -> ShowS #
Show (R IntDouble) Source #
Methods showsPrec :: Int -> R IntDouble -> ShowS # show :: R IntDouble -> String # showList :: [R IntDouble] -> ShowS #
data Z IntDouble Source #
data Z IntDouble = Z Int
data R IntDouble Source #
data R IntDouble = R Double

unwrapR :: R IntDouble -> Double Source #

Convert a wrapped (R IntDouble) to an actual Double.