Search plugin
Manual
haskell.org
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author:Simon-Marlow
author:Simon-Meier
author:Simon-Michael
author:Simon-Peyton-Jones
author:Simon-Shine
author:SiniÅ¡a-BiÄin
author:Sirui-Lu
author:Sjoerd-Visscher
author:Snap-Framework-Authors
author:Soenke-Hahn
author:Sofia-m-a
author:Solomon-Bothwell
author:Song-Zhang
author:Sorki
author:Soumik-Sarkar
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author:Steve-Severance
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author:Taylor-M.-Hedberg
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author:TensorFlow-authors
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author:ÐÑигоÑий-ХоломÑÑв
quotRem is:exact
quotRem
:: Integral a => a -> a -> (a, a)
base
Prelude
GHC.Real
,
ghc-internal
GHC.Internal.Real
,
verset
Verset
Simultaneous
quot
and
rem
. WARNING: This function is partial (because it throws when 0 is passed as the divisor) for all the integer types in
base
.
quotRem
:: Integral a => a -> a -> (a, a)
hedgehog
Hedgehog.Internal.Prelude
,
base-compat
Prelude.Compat
,
protolude
Protolude
Protolude.Base
,
relude
Relude.Numeric
,
Cabal-syntax
Distribution.Compat.Prelude
,
ihaskell
IHaskellPrelude
,
ghc-lib-parser
GHC.Prelude.Basic
,
dimensional
Numeric.Units.Dimensional.Prelude
,
rebase
Rebase.Prelude
,
xmonad-contrib
XMonad.Config.Prime
,
copilot-language
Copilot.Language.Prelude
,
LambdaHack
Game.LambdaHack.Core.Prelude
,
cabal-install-solver
Distribution.Solver.Compat.Prelude
,
faktory
Faktory.Prelude
,
hledger-web
Hledger.Web.Import
simultaneous
quot
and
rem
WARNING: This function is partial (because it throws when 0 is passed as the divisor) for all the integer types in
base
.
quotRem
:: Integral a => a -> a -> (a, a)
ghc
GHC.Prelude.Basic
,
numhask
NumHask
NumHask.Data.Integral
quotRem
:: Integral a => a -> a -> (a, a)
rio
RIO.Prelude
,
base-prelude
BasePrelude
,
classy-prelude
ClassyPrelude
,
basic-prelude
CorePrelude
,
clash-prelude
Clash.HaskellPrelude
,
prelude-compat
Prelude2010
,
constrained-categories
Control.Category.Constrained.Prelude
Control.Category.Hask
,
yesod-paginator
Yesod.Paginator.Prelude
,
distribution-opensuse
OpenSuse.Prelude
simultaneous
quot
and
rem
quotRem
:: C a => a -> a -> (a, a)
numeric-prelude
Algebra.RealIntegral
NumericPrelude
NumericPrelude.Numeric
quotRem
:: IntegralB a => a -> a -> (a, a)
Boolean
Data.Boolean.Numbers
Simultaneous
quot
and
rem
.
quotRem
:: Euclidean a => a -> a -> (a, a)
semirings
Data.Euclidean
Division with remainder.
\x y -> y == 0 || let (q, r) = x `quotRem` y in x == q * y + r
quotRem
:: Integral a => a -> a -> Maybe (a, a)
incipit-base
Incipit.Base
Incipit.Integral
simultaneous
quot
and
rem