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gyehoek-hs/src/Gyehoek/CPS/Syntax.hs
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remove CPS.ValLit
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Haskell

{-# LANGUAGE OverloadedLabels #-}
{-# LANGUAGE TemplateHaskell #-}
{-# LANGUAGE PatternSynonyms #-}
{-# LANGUAGE ViewPatterns #-}
{-# LANGUAGE TypeFamilies #-}
{-# LANGUAGE FunctionalDependencies #-}
{-# LANGUAGE DeriveAnyClass #-}
module Gyehoek.CPS.Syntax
( Val(..)
, Kappa(..)
, Lambda(..)
, Exp(..)
, ExpF(..)
, Name(..)
, Prim(..)
, Program(..)
, Lit(..)
, Imm(..)
, Obj(..)
, Hob(..)
, pattern Void
, pattern Halt
, pattern Halt1
, _MkKappa
, _ExpPrim
, _ExpLetRec
, _ExpApply
, _AbsLambda'
, binders
, body
, op
, args
, cont
, cps
, pattern AbsLambda'
, pattern AbsKappa'
, Abs(..)
, Free(..)
, pattern ValLabel
, labelName -- don't like that this is part of the api
)
where
import Language.SexpGrammar qualified as S
import Gyehoek.Sexp qualified
import Gyehoek.Scheme.Syntax (Name (..), Prim(..), primSexpIso, Lit(..), pattern Void)
import Language.SexpGrammar.Generic
import Control.Category
import Prelude hiding ((.), id)
import Language.Haskell.TH.Quote (QuasiQuoter)
import Language.Sexp.Located (Sexp)
import qualified Data.InvertibleGrammar.Base as IG
import Data.InvertibleGrammar.Base (type (:-)((:-)))
import qualified Data.HashSet as HS
import Data.Monoid (Endo)
import Data.Functor.Foldable.TH
import qualified Gyehoek.Sexp as GS
import qualified Language.Sexp.Located as SL
import Data.Data.Lens (uniplate)
import Gyehoek.Prelude hiding (op)
-- Data types
data Val
= ValImm Imm
| ValVar Name
deriving (Show, Generic, Data, Eq)
pattern ValLabel :: Name -> Val
pattern ValLabel x = ValImm (ImmLabel x)
data Imm
= ImmInt Int
| ImmBool Bool
| ImmLabel Name
deriving stock (Show, Generic, Data, Eq)
deriving anyclass (NFData)
data Obj
= ObjImm Imm
| ObjHob Hob
deriving stock (Show, Generic, Data, Eq)
deriving anyclass (NFData)
-- | a heap object.
data Hob
= HobClosure { label :: Name, env :: List Obj }
deriving stock (Show, Generic, Data, Eq)
deriving anyclass (NFData)
data Kappa = MkKappa { binders :: List Name, body :: Exp }
deriving (Show, Generic, Data, Eq)
data Lambda = MkLambda { binders :: List Name, ktail :: Name, body :: Exp }
deriving (Show, Generic, Data, Eq)
data Abs
= AbsKappa Kappa
| AbsLambda Lambda
deriving (Show, Generic, Data, Eq)
pattern AbsKappa' :: [Name] -> Exp -> Abs
pattern AbsKappa' xs e = AbsKappa (MkKappa xs e)
pattern AbsLambda' :: [Name] -> Name -> Exp -> Abs
pattern AbsLambda' xs e ktail = AbsLambda (MkLambda xs e ktail)
data Exp
= ExpPrim (Prim Val) Kappa
| ExpLetRec { binders :: List (Name, Abs), body :: Exp }
| ExpContinue Name (List Val)
| ExpIf Val Exp Exp
| ExpApply
{ op :: Val
, args :: List Val
, cont :: Name
}
deriving (Show, Generic, Data, Eq)
pattern Halt :: List Val -> Exp
pattern Halt xs = ExpContinue "halt" xs
pattern Halt1 :: Val -> Exp
pattern Halt1 x = ExpContinue "halt" [x]
data Def = DefConstant Name Exp
deriving (Show, Generic, Data)
data Program = MkProgram
{ body :: Exp
}
deriving (Show, Generic, Data)
makePrisms ''Kappa
-- makeLenses ''Kappa
makePrisms ''Exp
-- makeLenses ''Exp
-- makeFieldsNoPrefix ''Exp
-- makeFieldsNoPrefix ''Kappa
-- makeLensesWith abbreviatedFields ''Exp
-- makeLensesFor [("binders", "_binders"), ("body", "_body")] ''Exp
makeFieldsId ''Exp
makeFieldsId ''Kappa
makeFieldsId ''Lambda
makeBaseFunctor ''Exp
instance HasBinders Abs (List Name) where
binders k (AbsKappa kap) = AbsKappa <$> binders k kap
binders k (AbsLambda lam) = AbsLambda <$> binders k lam
instance HasBody Abs Exp where
body k (AbsKappa kap) = AbsKappa <$> body k kap
body k (AbsLambda lam) = AbsLambda <$> body k lam
_AbsLambda' :: Prism' Abs (List Name, Name, Exp)
_AbsLambda' = prism'
(\(bs,ktail,e) -> AbsLambda' bs ktail e)
(\case AbsLambda' bs ktail e -> Just (bs,ktail,e)
_ -> Nothing)
instance Plated Exp where
plate = uniplate
-- plate k = \case
-- ExpPrim p kap -> ExpPrim p <$> body k kap
-- ExpLetRec bs e -> ExpLetRec <$> (each . _2 . body) k bs <*> k e
-- ExpContinue c xs -> pure $ ExpContinue c xs
-- ExpIf c t f -> ExpIf c <$> k t <*> k f
-- ExpApply f xs ktail -> pure $ ExpApply f xs ktail
-- SexpIso instances
instance S.SexpIso Val where
sexpIso = match
$ With (\imm -> imm . S.sexpIso)
$ With (\var -> var . S.sexpIso)
$ End
instance S.SexpIso Obj where
sexpIso = match
$ With (\imm -> imm . S.sexpIso)
$ With (\hob -> hob . S.sexpIso)
$ End
instance S.SexpIso Imm where
sexpIso = match
$ With (. S.int)
$ With (. GS.schemeBool)
$ With (. labelName)
$ End
labelName :: S.SexpGrammar Name
labelName = S.coproduct
[ S.sexpIso @Name >>> Gyehoek.Sexp.prismIso
(S.expected "label")
(prefixed @Name "$")
, S.list $ S.el (S.sym "$") >>> S.el (S.sexpIso @Name)
]
instance S.SexpIso Hob where
sexpIso = match
$ With (. closure)
$ End
where
-- closures can be printed, but not parsed.
closure :: S.Grammar S.Position (Sexp :- t) (List Obj :- Name :- t)
closure = IG.Flip $ IG.PartialIso
(\(env:-code:-t) -> SL.Modified SL.Hash [GS.sx|(#{code} ##{env})|] :- t)
(const . Left $ mempty)
instance S.SexpIso Lambda where
sexpIso = match
$ With (. lambda)
$ End
where
lambda = S.list $
S.el Gyehoek.Sexp.lambdaKeyword
>>> S.el binders
>>> S.el S.sexpIso
binders :: forall t.
IG.Grammar S.Position (Sexp :- t) (Name :- List Name :- t)
binders = S.list $
S.rest (S.sexpIso @Name)
>>> S.onTail (S.flipped $ IG.PartialIso
(\(ktail:-args:-t) -> (args ++ [ktail]) :- t)
(\(args:-t) -> case args ^? _Snoc of
Just (args',ktail) -> Right $ ktail :- args' :- t
Nothing -> Left $ S.expected "cont param")
)
instance S.SexpIso Kappa where
sexpIso = match
$ With (. kappa)
$ End
where
kappa = S.list $
S.el Gyehoek.Sexp.kappaKeyword
>>> S.el (S.list $ S.rest S.sexpIso)
>>> S.el S.sexpIso
instance S.SexpIso Abs where
sexpIso = match
$ With (\lambda -> lambda . S.sexpIso)
$ With (\kappa -> kappa . S.sexpIso)
$ End
instance S.SexpIso Exp where
sexpIso = match
$ With (. prim)
$ With (. letrec)
$ With (. continue)
$ With (. if_)
$ With (. app)
$ End
where
continue = S.list $
S.el (S.sym "continue")
>>> S.el S.sexpIso
>>> S.rest S.sexpIso
letrec = Gyehoek.Sexp.let_ "letrec" S.sexpIso S.sexpIso S.sexpIso
if_ = S.list $ S.el (S.sym "if")
>>> S.el S.sexpIso >>> S.el S.sexpIso >>> S.el S.sexpIso
app :: forall t.
IG.Grammar S.Position (Sexp :- t) (Name :- ([Val] :- (Val :- t)))
app = S.list $ S.el (S.sexpIso @Val)
-- >>> S.flipped Gyehoek.Sexp.nonEmptyGrammar
>>> S.rest (S.sexpIso @Val)
-- >>> _
>>> S.onTail (S.flipped $ IG.PartialIso
(\(karg :- args :- op :- t) ->
(args ++ [ValVar karg]) :- op :- t)
(\(xs :- op :- t) -> case xs ^? _Snoc of
Just (args,preview #ValVar -> Just karg) ->
Right $ karg:- args :- op :- t
_ -> Left $ S.expected "continuation arg"
))
where
_ = S.flipped $ Gyehoek.Sexp.nonEmptyGrammar @S.Position @Val
prim = S.list $
S.el (S.sym "prim")
>>> S.el (primSexpIso id (S.sexpIso @Val))
>>> S.el S.sexpIso
instance S.SexpIso Program where
sexpIso = with \prog -> S.sexpIso @Exp >>> prog
-- quasiquoters
class Data a => CPS a where
toCPS :: Sexp -> a
instance CPS Exp where toCPS = Gyehoek.Sexp.fromSexp
instance CPS Val where toCPS = Gyehoek.Sexp.fromSexp
instance CPS Kappa where toCPS = Gyehoek.Sexp.fromSexp
instance CPS Lambda where toCPS = Gyehoek.Sexp.fromSexp
instance CPS Abs where toCPS = Gyehoek.Sexp.fromSexp
instance CPS Program where toCPS = Gyehoek.Sexp.fromSexp
cps :: QuasiQuoter
cps = Gyehoek.Sexp.makeSx' [| toCPS |]
deleteFrom :: (Foldable f, Hashable a) => f a -> HashSet a -> HashSet a
deleteFrom = flip $ foldr HS.delete
insertFrom :: (Foldable f, Hashable a) => f a -> HashSet a -> HashSet a
insertFrom = flip $ foldr HS.insert
toHashSetOf :: Hashable a => Getting (Endo (HashSet a)) s a -> s -> HashSet a
toHashSetOf l = foldrOf l HS.insert mempty
class Free a where
free :: a -> HashSet Name
free = freeWithBound mempty
freeWithBound :: HashSet Name -> a -> HashSet Name
freeWithBound bound = HS.fromList . freeWithBound' bound
-- | Free variables given in the order of their appearance.
free' :: a -> List Name
free' = freeWithBound' mempty
freeWithBound' :: HashSet Name -> a -> List Name
instance Free Abs where
freeWithBound' bound (AbsKappa kap) = freeWithBound' bound kap
freeWithBound' bound (AbsLambda lam) = freeWithBound' bound lam
instance Free Exp where
freeWithBound' bound = \case
ExpPrim p k ->
p & toListOf (folded . #ValVar . filtered (`notElem` bound))
& (<> freeWithBound' bound k)
ExpLetRec bs m ->
foldMapOf (each . _2) (freeWithBound' bound') bs
<> freeWithBound' bound' m
where bound' = bound & insertFrom (bs ^.. each . _1)
ExpContinue k xs -> filter (`notElem` bound) (k : xs ^.. each . #ValVar)
ExpIf c t f ->
(c ^.. #ValVar . filtered (`notElem` bound))
<> freeWithBound' bound t <> freeWithBound' bound f
ExpApply f xs k ->
(f:xs) ^.. (each . #ValVar . filtered (`notElem` bound))
<> (k ^.. filtered (`notElem` bound))
instance Free Kappa where
freeWithBound' bound (MkKappa xs m) =
freeWithBound' (bound & insertFrom xs) m
instance Free Lambda where
freeWithBound' bound (MkLambda xs k m) =
freeWithBound' (bound & insertFrom (k:xs)) m
class Vars a where
-- | Traverse the immediate variables of an expression.
vars :: Traversal' a Name
instance Vars Val where
vars k (ValVar x) = ValVar <$> k x
vars _ x = pure x
instance Vars a => Vars (Prim a) where
vars k p = traverseOf (each . vars) k p
instance Vars Exp where
vars k (ExpPrim p kap) = ExpPrim <$> vars k p <*> pure kap
vars k (ExpContinue kname xs) = ExpContinue <$> k kname <*> pure xs
vars _ e = pure e