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Within LTS Haskell 22.18 (ghc-9.6.4)

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  1. (|.) :: Affinity a b => Transform b -> a -> a

    numhask-space NumHask.Space

    Apply a Transform to an Affinity

  2. (|.|) :: ExpQ -> ExpQ -> ExpQ

    haskell-src-meta Language.Haskell.Meta.Utils

    No documentation available.

  3. (|.|) :: Space s => Element s -> s -> Bool

    numhask-space NumHask.Space

    is an element in the space

  4. (|.|) :: (Space s, Ord (Element s)) => Element s -> s -> Bool

    numhask-space NumHask.Space

    is an element in the space

  5. (.|.) :: Bits a => a -> a -> a

    base Data.Bits

    Bitwise "or"

  6. (.|.) :: Bits a => a -> a -> a

    base GHC.Bits

    Bitwise "or"

  7. (.||.) :: (Testable prop1, Testable prop2) => prop1 -> prop2 -> Property

    QuickCheck Test.QuickCheck

    Disjunction: p1 .||. p2 passes unless p1 and p2 simultaneously fail.

  8. (.||.) :: (Testable prop1, Testable prop2) => prop1 -> prop2 -> Property

    tasty-quickcheck Test.Tasty.QuickCheck

    Disjunction: p1 .||. p2 passes unless p1 and p2 simultaneously fail.

  9. (.|.=) :: (MonadState s m, Bits a) => ASetter' s a -> a -> m ()

    lens Data.Bits.Lens

    Modify the target(s) of a Lens', Setter or Traversal by computing its bitwise .|. with another value.

    >>> execState (do _1 .|.= 15; _2 .|.= 3) (7,7)
    (15,7)
    
    (.|.=) :: (MonadState s m, Bits a) => Setter' s a    -> a -> m ()
    (.|.=) :: (MonadState s m, Bits a) => Iso' s a       -> a -> m ()
    (.|.=) :: (MonadState s m, Bits a) => Lens' s a      -> a -> m ()
    (.|.=) :: (MonadState s m, Bits a) => Traversal' s a -> a -> m ()
    

  10. (.|.~) :: Bits a => ASetter s t a a -> a -> s -> t

    lens Data.Bits.Lens

    Bitwise .|. the target(s) of a Lens or Setter.

    >>> _2 .|.~ 6 $ ("hello",3)
    ("hello",7)
    
    (.|.~) :: Bits a             => Setter s t a a    -> a -> s -> t
    (.|.~) :: Bits a             => Iso s t a a       -> a -> s -> t
    (.|.~) :: Bits a             => Lens s t a a      -> a -> s -> t
    (.|.~) :: (Monoid a, Bits a) => Traversal s t a a -> a -> s -> t
    

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