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Manual
haskell.org
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Left package:numeric-prelude
Left
:: a -> Either a b
numeric-prelude
NumericPrelude
NumericPrelude.Base
left
Cascade
:: Eq a => (b -> b -> b) -> (b -> a -> a) -> a -> b -> b -> Bool
numeric-prelude
Algebra.Laws
left
Distributive
:: Eq a => (a -> b -> a) -> (a -> a -> a) -> b -> a -> a -> Bool
numeric-prelude
Algebra.Laws
left
Identity
:: Eq a => (b -> a -> a) -> b -> a -> Bool
numeric-prelude
Algebra.Laws
left
Inverse
:: Eq a => (b -> b -> a) -> (b -> b) -> a -> b -> Bool
numeric-prelude
Algebra.Laws
left
Zero
:: Eq a => (a -> a -> a) -> a -> a -> Bool
numeric-prelude
Algebra.Laws
apply
Left
Mul
:: (C u0, C u1, C v) => (u0 -> u1) -> Mul u0 v -> Mul u1 v
numeric-prelude
Algebra.DimensionTerm
associate
Left
:: (C u0, C u1, C u2) => Mul u0 (Mul u1 u2) -> Mul (Mul u0 u1) u2
numeric-prelude
Algebra.DimensionTerm
cancel
Left
:: C u => Mul (Recip u) u -> Scalar
numeric-prelude
Algebra.DimensionTerm
identity
Left
:: C u => Mul Scalar u -> u
numeric-prelude
Algebra.DimensionTerm
prop
Left
Distributive
:: (Eq v, C a v) => v -> a -> a -> Bool
numeric-prelude
Algebra.Module
prop
Left
Distributive
:: (Eq a, C a) => a -> a -> a -> Bool
numeric-prelude
Algebra.Ring
prop
Left
Identity
:: (Eq a, C a) => a -> Bool
numeric-prelude
Algebra.Ring
prop
Left
Distributive
:: (C v, Eq v, C a, Eq a) => a -> a -> v a -> Bool
numeric-prelude
Algebra.Vector
cycle
Left
Action
:: Eq i => Cycle i -> i -> i
numeric-prelude
MathObj.Permutation.CycleList
quarter
Left
:: C a => T a -> T a
numeric-prelude
Number.Complex
Turn the point one quarter to the right.
length
Left
:: C n => [a] -> n
numeric-prelude
NumericPrelude.List.Generic
Left associative length computation that is appropriate for types like
Integer
.