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Within LTS Haskell 24.38 (ghc-9.10.3)
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defaultEquivalence :: Eq a => Equivalence abase Data.Functor.Contravariant Check for equivalence with ==. Note: The instances for Double and Float violate reflexivity for NaN.
getEquivalence :: Equivalence a -> a -> a -> Boolbase Data.Functor.Contravariant No documentation available.
sequence :: (Traversable t, Monad m) => t (m a) -> m (t a)base Data.Traversable Evaluate each monadic action in the structure from left to right, and collect the results. For a version that ignores the results see sequence_.
Examples
Basic usage: The first two examples are instances where the input and and output of sequence are isomorphic.>>> sequence $ Right [1,2,3,4] [Right 1,Right 2,Right 3,Right 4]
>>> sequence $ [Right 1,Right 2,Right 3,Right 4] Right [1,2,3,4]
The following examples demonstrate short circuit behavior for sequence.>>> sequence $ Left [1,2,3,4] Left [1,2,3,4]
>>> sequence $ [Left 0, Right 1,Right 2,Right 3,Right 4] Left 0
sequenceA :: (Traversable t, Applicative f) => t (f a) -> f (t a)base Data.Traversable Evaluate each action in the structure from left to right, and collect the results. For a version that ignores the results see sequenceA_.
Examples
Basic usage: For the first two examples we show sequenceA fully evaluating a a structure and collecting the results.>>> sequenceA [Just 1, Just 2, Just 3] Just [1,2,3]
>>> sequenceA [Right 1, Right 2, Right 3] Right [1,2,3]
The next two example show Nothing and Just will short circuit the resulting structure if present in the input. For more context, check the Traversable instances for Either and Maybe.>>> sequenceA [Just 1, Just 2, Just 3, Nothing] Nothing
>>> sequenceA [Right 1, Right 2, Right 3, Left 4] Left 4
class
TestEquality (f :: k -> Type)base Data.Type.Equality This class contains types where you can learn the equality of two types from information contained in terms. The result should be Just Refl if and only if the types applied to f are equal:
testEquality (x :: f a) (y :: f b) = Just Refl ⟺ a = b
Typically, only singleton types should inhabit this class. In that case type argument equality coincides with term equality:testEquality (x :: f a) (y :: f b) = Just Refl ⟺ a = b ⟺ x = y
isJust (testEquality x y) = x == y
Singleton types are not required, however, and so the latter two would-be laws are not in fact valid in general.testEquality :: forall (a :: k) (b :: k) . TestEquality f => f a -> f b -> Maybe (a :~: b)base Data.Type.Equality Conditionally prove the equality of a and b.
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base Foreign.C.Error No documentation available.
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base Foreign.C.Error No documentation available.
ReqArg :: (String -> a) -> String -> ArgDescr abase System.Console.GetOpt option requires argument
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base System.Console.GetOpt no option processing after first non-option