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Within LTS Haskell 24.4 (ghc-9.10.2)

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  1. pattern (:>) :: Snoc a a b b => a -> b -> a

    diagrams-lib Diagrams.Prelude

    No documentation available.

  2. data (a :: k) :~: (b :: k)

    diagrams-lib Diagrams.Prelude

    Propositional equality. If a :~: b is inhabited by some terminating value, then the type a is the same as the type b. To use this equality in practice, pattern-match on the a :~: b to get out the Refl constructor; in the body of the pattern-match, the compiler knows that a ~ b.

  3. (:|) :: a -> [a] -> NonEmpty a

    Cabal-syntax Distribution.Compat.Prelude

    No documentation available.

  4. data sh0 ::+ sh1

    comfort-array Data.Array.Comfort.Shape

    Row-major composition of two dimensions.

    >>> Shape.indices (Shape.ZeroBased (3::Int) ::+ Shape.Range 'a' 'c')
    [Left 0,Left 1,Left 2,Right 'a',Right 'b',Right 'c']
    

  5. (::+) :: sh0 -> sh1 -> (::+) sh0 sh1

    comfort-array Data.Array.Comfort.Shape

    No documentation available.

  6. (:->) :: a -> b -> IfThen a b

    hxt Control.Arrow.ArrowIf

    No documentation available.

  7. data (a :: k) :~: (b :: k)

    singletons Data.Singletons.Decide

    Propositional equality. If a :~: b is inhabited by some terminating value, then the type a is the same as the type b. To use this equality in practice, pattern-match on the a :~: b to get out the Refl constructor; in the body of the pattern-match, the compiler knows that a ~ b.

  8. (:%&:) :: forall s (t :: s ~> Type) (fst :: s) (sfst :: Sing fst) (snd :: t @@ fst) . Sing ('WrapSing sfst :: WrappedSing fst) -> Sing snd -> SSigma (sfst ':&: snd :: Sigma s t)

    singletons Data.Singletons.Sigma

    No documentation available.

  9. (:&:) :: forall s (a :: s ~> Type) (fst :: s) . Sing fst -> (a @@ fst) -> Sigma s a

    singletons Data.Singletons.Sigma

    No documentation available.

  10. newtype ((f :: l -> Type) :.: (g :: k -> l)) (p :: k)

    sop-core Data.SOP

    Composition of functors. Like Compose, but kind-polymorphic and with a shorter name.

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