Exposed # kinded variables + polykinded Prelude classes?
chessai .
chessai1996 at gmail.com
Sun Oct 27 20:22:34 UTC 2019
Just realised i hit reply and not reply all. Here was my email:
See https://github.com/chessai/levity and
http://hackage.haskell.org/package/unlifted-list.
There are a few annoyances due to binder restrictions (see [1]).
For example, it is not possible to write polymorphic `bindUnliftedToLifted`:
```
bindUnliftedToLifted :: forall (a :: TYPE r) (b :: TYPE 'LiftedRep). ST s a
-> (a -> ST s b) -> ST s b
```
This function is frequently useful when working with monads which have
levity-polymorphic parameters, but you cannot write it when a is
levity-polymorphic, since it will occur in a binding position. What ends up
happening is that you write monomorphic versions of this function for each
one you need. Clearly not desirable.
The other thing is that levity-polymorphic kinds are (almost?) never
inferred. For example, if I have:
```
class Show (a :: TYPE r) where
show :: a -> String
addNewline :: Show a => a -> String
addNewline x = show x ++ "\n"
```
GHC will infer the kind of `a` in `addNewline` to be `TYPE 'LiftedRep`,
even though it very well could be `forall (r :: RuntimeRep). TYPE r`. In
other words, users will have to constantly kind-annotate because of
(over-?)restrictive inference. This becomes annoying rather quickly, and
the type errors don't always immediately make it clear what's happening
when you miss an annotation.
Another thing which is annoying, you can't write things like Monoid or
Bounded in the same way! (See also [1])
```
class Monoid (a :: TYPE r) where
mempty :: a
```
GHC will complain about mempty here. You have to instead make it
```
class Monoid (a :: TYPE r) where
mempty :: () -> a
```
which just becomes cluttering, your code gets filled with a lot of `mempty
()`.
Another thing is that default implementations will not work. You state that
it's fine because the number of inhabitants of unlifted kinds is small and
finite. This will not be the case in GHC 8.10, when UnliftedNewtypes lands.
Then the number of inhabitants becomes non-finite.
The ways to use levity-polymorhism which result in the best UX are: 1) CPS,
2) backpack, and 3) resolving [1]. (1) is the easiest to most users right
now (see [2] for an example)
With all of these drawbacks I'm against having the API of base or any core
library really be a place for levity-polymorphic code, especially when
talking about core typeclasses/types. Probably best for this to be in
userspace.
[1]: https://gitlab.haskell.org/ghc/ghc/issues/14917
[2]:
http://hackage.haskell.org/package/bytesmith-0.3.0.0/docs/src/Data.Bytes.Parser.Internal.html#Parser
On Sun, Oct 27, 2019, 9:47 AM Zemyla <zemyla at gmail.com> wrote:
> I'm wondering if there would be a benefit, if not to the average
> programmer, then to the ones working on deeper/faster code, to allow some
> of the # kinded types (mostly Int#, Word#, Char#, Float#, Double#) to be
> used in Safe code, and to have typeclasses able to work with them.
>
> For instance, the definition of Show would become:
>
> class Show (a :: TYPE r) where
> show :: a -> String
> default show :: (r ~ 'LiftedRep) => a -> String
> show x = showsPrec 0 x ""
>
> showsPrec :: Int -> a -> ShowS
> default showsPrec :: (r ~ 'LiftedRep) => Int -> a -> ShowS
> showsPrec _ x s = show x ++ s
>
> showList :: (r ~ 'LiftedRep) => [a] -> ShowS
> showList ls s = showList__ shows ls s
>
> The fact that the defaults only work when the type is a LiftedRep is a
> nonissue, because there's only a finite number of non-lifted types we'd be
> defining it for.
>
> You could do the same with Eq, Ord, Num, Real, Integral, Fractional,
> Floating, RealFrac, RealFloat, Semigroup, Monoid, Bits, FiniteBits, and
> probably several others I can't think of right now. However, with the
> functions that return pairs, you'd need a version that returns an unboxed
> pair instead. Assuming you changed ReadPrec, you could even do the same
> with Read:
>
> newtype ReadP (a :: RuntimeRep r) = ReadP (forall b. (a -> R b) -> R b)
> newtype ReadPrec (a :: RuntimeRep r) = ReadPrec (Int -> ReadP a)
>
> IO, ST, and STM could be made polykinded the same way, and would open up
> Storable. However, how to do a definition for Monad that works for
> polykinded monads is an issue. I do know that RebindableSyntax handles it
> easily when there's just one monad that can operate on multiple kinds,
> though.
>
> As for which # types could be exposed, I'm thinking that Char#, Int#,
> Word#, Float#, Double#, and Proxy# wouldn't be able to break out of Safe
> code. Int64# and Word64# would work as well, and for 64-bit machines would
> just be type aliases for Int# and Word# respectively. For types which have
> functions with undefined behavior for some arguments, you can just make
> wrappers that check the arguments and error out for the bad values.
> MutVar#, MVar#, TVar#, and StableName# don't open up any functions that
> would be unsuitable for safe code, either. I'm pretty sure that Array# and
> MutableArray# would also be safe, as long as all functions were
> length-checked and threw errors instead of having undefined behavior.
>
> As for why this would be a desirable thing? Mostly for the sake of
> convenience and generality, I think. I find myself working with unboxed
> values from time to time, and it's a pain to always remember to use (+#)
> for Int# and plusWord# for Word#. In addition, having typeclasses that can
> return unboxed values (like a hypothetical sized# :: Sized a => a -> Int#
> vs sized :: Sized a => a -> Int) can improve the generated code when the
> code using the typeclass doesn't get specialized.
>
> The module to import these would have to explain the differences between #
> kinded types and * kinded ones: # values aren't lazy; they can't be
> top-level definitions; you can't use unboxed tuples or sums with GHCi; and
> with a few exceptions, you can't place them in containers (you can't have
> an [Int#], for instance).
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