Coding style: Using StandaloneKindSignatures in GHC
Hécate
hecate at glitchbra.in
Tue May 18 18:18:19 UTC 2021
After reading this proposal, I agree that StandaloneKindSignatures ought
to be encouraged in the codebases, and I vote that we mention them in
the coding style¹.
Cheers,
Hécate
———
¹ https://gitlab.haskell.org/ghc/ghc/-/wikis/commentary/coding-style
Cheers,
Hécate.
Le 18/05/2021 à 19:58, Baldur Blöndal a écrit :
> Discussion to permit use of StandaloneKindSignatures in the GHC coding
> style guide. I believe it increases the clarity of the code,
> especially as we move to fancier kinds.
>
> It is the only way we have for giving full signatures to type
> synonyms, type classes, type families and others. An example:
>
> type Cat :: Type -> Type
> type Cat ob = ob -> ob -> Type
>
> type Category :: forall ob. Cat ob -> Constraint
> class Category cat where
> id :: cat a a ..
>
> type Proxy :: forall k. k -> Type
> data Proxy a = Proxy
>
> type Some :: forall k. (k -> Type) -> Type
> data Some f where
> Some :: f ex -> Some f
>
> -- | The regular function type
> type (->) :: forall {rep1 :: RuntimeRep} {rep2 :: RuntimeRep}.
> TYPE1 rep1 -> TYPE rep2 -> Type
> type (->) = FUN 'Many
>
> This is in line with function definitions that are always given a
> top-level, standalone type signature (1) and not like we currently
> define type families/synonyms (2) by annotating each argument or not
> at all. Using -XStandaloneKindSignatures (3) matches (1)
>
> -- (1)
> curry :: ((a, b) -> c) -> (a -> b -> c)
> curry f x y = f (x, y)
>
> -- (2)
> type Curry (f :: (a, b) -> c) (x :: a) (y :: b) = f '(x, y) :: c
>
> -- (3)
> type Curry :: ((a, b) -> c) -> (a -> b -> c)
> type Curry f x y = f '(x, y)
>
> It covers an edgecase that `KindSignatures` don't. The only way for
> deriving to reference datatype arguments is if they are quantified by
> the declaration head -- `newtype Bin a ..`. StandaloneKindSignatures
> allows us to still provide a full signature. We could write `newtype
> Bin a :: Type -> Type` without it but not `newtype Bin :: Type -> Type
> -> Type`
>
> type Bin :: Type -> Type -> Type
> newtype Bin a b = Bin (a -> a -> b)
> deriving (Functor, Applicative)
> via (->) a `Compose` (->) a
>
> Let me know what you think
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