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Add some bifunctors-style newtypes #22
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| Original file line number | Diff line number | Diff line change |
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| @@ -0,0 +1,23 @@ | ||
| module Data.Profunctor.Clown where | ||
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| import Prelude | ||
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| import Data.Profunctor (class Profunctor) | ||
| import Data.Newtype (class Newtype) | ||
| import Data.Functor.Contravariant (class Contravariant, cmap) | ||
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| -- | Makes a trivial `Profunctor` for a `Contravariant` functor. | ||
| newtype Clown f a b = Clown (f a) | ||
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| derive instance newtypeClown :: Newtype (Clown f a b) _ | ||
| derive newtype instance eqClown :: Eq (f a) => Eq (Clown f a b) | ||
| derive newtype instance ordClown :: Ord (f a) => Ord (Clown f a b) | ||
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| instance showClown :: Show (f a) => Show (Clown f a b) where | ||
| show (Clown x) = "(Clown " <> show x <> ")" | ||
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| instance functorClown :: Functor (Clown f a) where | ||
| map _ (Clown a) = Clown a | ||
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| instance profunctorClown :: Contravariant f => Profunctor (Clown f) where | ||
| dimap f g (Clown a) = Clown (cmap f a) |
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| Original file line number | Diff line number | Diff line change |
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| @@ -0,0 +1,20 @@ | ||
| module Data.Profunctor.Cowrap where | ||
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| import Prelude | ||
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| import Data.Newtype (class Newtype) | ||
| import Data.Functor.Contravariant (class Contravariant) | ||
| import Data.Profunctor (class Profunctor, lmap) | ||
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| -- | Provides a `Contravariant` over the first argument of a `Profunctor`. | ||
| newtype Cowrap p b a = Cowrap (p a b) | ||
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| derive instance newtypeCowrap :: Newtype (Cowrap p b a) _ | ||
| derive newtype instance eqCowrap :: Eq (p a b) => Eq (Cowrap p b a) | ||
| derive newtype instance ordCowrap :: Ord (p a b) => Ord (Cowrap p b a) | ||
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| instance showCowrap :: Show (p a b) => Show (Cowrap p b a) where | ||
| show (Cowrap x) = "(Cowrap " <> show x <> ")" | ||
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| instance contravariantCowrap :: Profunctor p => Contravariant (Cowrap p b) where | ||
| cmap f (Cowrap a) = Cowrap (lmap f a) |
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| Original file line number | Diff line number | Diff line change |
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| @@ -0,0 +1,28 @@ | ||
| module Data.Profunctor.Join where | ||
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| import Prelude | ||
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| import Data.Functor.Invariant (class Invariant) | ||
| import Data.Newtype (class Newtype) | ||
| import Data.Profunctor (class Profunctor, dimap) | ||
| import Data.Monoid (class Monoid) | ||
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| -- | Turns a `Profunctor` into a `Invariant` functor by equating the two type | ||
| -- | arguments. | ||
| newtype Join p a = Join (p a a) | ||
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| derive instance newtypeJoin :: Newtype (Join p a) _ | ||
| derive newtype instance eqJoin :: Eq (p a a) => Eq (Join p a) | ||
| derive newtype instance ordJoin :: Ord (p a a) => Ord (Join p a) | ||
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| instance showJoin :: Show (p a a) => Show (Join p a) where | ||
| show (Join x) = "(Join " <> show x <> ")" | ||
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| instance semigroupJoin :: Semigroupoid p => Semigroup (Join p a) where | ||
| append (Join a) (Join b) = Join (a <<< b) | ||
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| instance monoidJoin :: Category p => Monoid (Join p a) where | ||
| mempty = Join id | ||
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| instance invariantJoin :: Profunctor p => Invariant (Join p) where | ||
| imap f g (Join a) = Join (dimap g f a) |
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| Original file line number | Diff line number | Diff line change |
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| @@ -0,0 +1,22 @@ | ||
| module Data.Profunctor.Joker where | ||
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| import Prelude | ||
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| import Data.Profunctor (class Profunctor) | ||
| import Data.Newtype (class Newtype) | ||
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| -- | Makes a trivial `Profunctor` for a covariant `Functor`. | ||
| newtype Joker f a b = Joker (f b) | ||
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| derive instance newtypeJoker :: Newtype (Joker f a b) _ | ||
| derive newtype instance eqJoker :: Eq (f b) => Eq (Joker f a b) | ||
| derive newtype instance ordJoker :: Ord (f b) => Ord (Joker f a b) | ||
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| instance showJoker :: Show (f b) => Show (Joker f a b) where | ||
| show (Joker x) = "(Joker " <> show x <> ")" | ||
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| instance functorJoker :: Functor f => Functor (Joker f a) where | ||
| map f (Joker a) = Joker (map f a) | ||
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| instance profunctorJoker :: Functor f => Profunctor (Joker f) where | ||
| dimap f g (Joker a) = Joker (map g a) |
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| Original file line number | Diff line number | Diff line change |
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| @@ -0,0 +1,39 @@ | ||
| module Data.Profunctor.Split | ||
| ( Split | ||
| , split | ||
| , unSplit | ||
| , liftSplit | ||
| , lowerSplit | ||
| , hoistSplit | ||
| ) where | ||
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| import Prelude | ||
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| import Data.Exists (Exists, mkExists, runExists) | ||
| import Data.Functor.Invariant (class Invariant, imap) | ||
| import Data.Profunctor (class Profunctor) | ||
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| newtype Split f a b = Split (Exists (SplitF f a b)) | ||
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| data SplitF f a b x = SplitF (a -> x) (x -> b) (f x) | ||
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| instance functorSplit :: Functor (Split f a) where | ||
| map f = unSplit \g h fx -> split g (f <<< h) fx | ||
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| instance profunctorSplit :: Profunctor (Split f) where | ||
| dimap f g = unSplit \h i -> split (h <<< f) (g <<< i) | ||
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| split :: forall f a b x. (a -> x) -> (x -> b) -> f x -> Split f a b | ||
| split f g fx = Split (mkExists (SplitF f g fx)) | ||
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| unSplit :: forall f a b r. (forall x. (a -> x) -> (x -> b) -> f x -> r) -> Split f a b -> r | ||
| unSplit f (Split e) = runExists (\(SplitF g h fx) -> f g h fx) e | ||
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| liftSplit :: forall f a. f a -> Split f a a | ||
| liftSplit = split id id | ||
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| lowerSplit :: forall f a. Invariant f => Split f a a -> f a | ||
| lowerSplit = unSplit (flip imap) | ||
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| hoistSplit :: forall f g a b. (f ~> g) -> Split f a b -> Split g a b | ||
| hoistSplit nat = unSplit (\f g -> split f g <<< nat) | ||
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| Original file line number | Diff line number | Diff line change |
|---|---|---|
| @@ -0,0 +1,19 @@ | ||
| module Data.Profunctor.Wrap where | ||
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| import Prelude | ||
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| import Data.Newtype (class Newtype) | ||
| import Data.Profunctor (class Profunctor, rmap) | ||
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| -- | Provides a `Functor` over the second argument of a `Profunctor`. | ||
| newtype Wrap p a b = Wrap (p a b) | ||
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| derive instance newtypeWrap :: Newtype (Wrap p a b) _ | ||
| derive newtype instance eqWrap :: Eq (p a b) => Eq (Wrap p a b) | ||
| derive newtype instance ordWrap :: Ord (p a b) => Ord (Wrap p a b) | ||
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| instance showWrap :: Show (p a b) => Show (Wrap p a b) where | ||
| show (Wrap x) = "(Wrap " <> show x <> ")" | ||
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| instance functorWrap :: Profunctor p => Functor (Wrap p a) where | ||
| map f (Wrap a) = Wrap (rmap f a) |
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Can we hide the constructors here?
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Oops, good call.