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  1. id :: a -> a

    Cabal-syntax Distribution.Compat.Prelude

    No documentation available.

  2. id :: a -> a

    relude Relude.Function

    Identity function. 

    id x = x
    This function might seem useless at first glance, but it can be very useful in a higher order context.

    Examples

    >>> length $ filter id [True, True, False, True]
3

    >>> Just (Just 3) >>= id
Just 3

    >>> foldr id 0 [(^3), (*5), (+2)]
1000

  3. id :: forall (a :: k) . Category cat => cat a a

    basement Basement.Compat.Base

    the identity morphism

  4. id :: forall (a :: k) . Category cat => cat a a

    basement Basement.Imports

    the identity morphism

  5. id :: a -> a

    ghc-internal GHC.Internal.Base

    Identity function. 

    id x = x
    This function might seem useless at first glance, but it can be very useful in a higher order context.

    Examples

    >>> length $ filter id [True, True, False, True]
3

    >>> Just (Just 3) >>= id
Just 3

    >>> foldr id 0 [(^3), (*5), (+2)]
1000

  6. id :: forall (a :: k) . Category cat => cat a a

    ghc-internal GHC.Internal.Control.Category

    the identity morphism

  7. id :: a -> a

    ghc-internal GHC.Internal.Data.Function

    Identity function. 

    id x = x
    This function might seem useless at first glance, but it can be very useful in a higher order context.

    Examples

    >>> length $ filter id [True, True, False, True]
3

    >>> Just (Just 3) >>= id
Just 3

    >>> foldr id 0 [(^3), (*5), (+2)]
1000

  8. id :: a -> a

    numeric-prelude NumericPrelude

    Identity function. 

    id x = x
    This function might seem useless at first glance, but it can be very useful in a higher order context.

    Examples

    >>> length $ filter id [True, True, False, True]
3

    >>> Just (Just 3) >>= id
Just 3

    >>> foldr id 0 [(^3), (*5), (+2)]
1000

  9. id :: a -> a

    numeric-prelude NumericPrelude.Base

    Identity function. 

    id x = x
    This function might seem useless at first glance, but it can be very useful in a higher order context.

    Examples

    >>> length $ filter id [True, True, False, True]
3

    >>> Just (Just 3) >>= id
Just 3

    >>> foldr id 0 [(^3), (*5), (+2)]
1000

  10. id :: forall (a :: k) . Category cat => cat a a

    basic-prelude CorePrelude

    the identity morphism

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