{-# LANGUAGE TypeFamilies, MultiParamTypeClasses #-} {- | Module : LambdaLift.LambdaLift Copyright : (c) The University of Kansas 2012 License : BSD3 Maintainer : nicolas.frisby@gmail.com Stability : experimental Portability : see LANGUAGE pragmas (... GHC) An example lambba lifter using @hcompos@. -} module LambdaLift.LambdaLift where import LambdaLift.Common import LambdaLift.ULC as A import LambdaLift.TLF import qualified Data.IntMap as IM import qualified Data.IntSet as IS import Data.Yoko import Data.Yoko.HCompos import LambdaLift.LLBasics import LambdaLift.FreeVars (freeVars) import LambdaLift.DeepSeq (DeepSeq0(..), rnf2) lambdaLift :: [Type] -> ULC -> Prog lambdaLift e x = Prog ds tm where (tm, ds) = runM (ll x) (e, (length e, IM.empty), 0) data Cnv = Cnv type instance Idiom Cnv = M instance Convert0 Cnv ULC TLF where convert0 Cnv = ll ll :: ULC -> M TLF ll tm = precise_case0 tm llLam llVar llLet (Default $ hcompos0 Cnv) llLam lams@(Lam_ tyTop tmTop) = do -- get the body; count formals; determine captives let ((tys, ty), ulc) = peel ([], tyTop) tmTop where peel (acc, ty') (Lam ty tm) = peel (ty' : acc, ty) tm peel acc tm = (acc, tm) let nLocals = 1 + length tys -- NB "1 +" is for ty let captives = IS.toAscList $ freeVars $ unSym0 rejoin lams captives' = reverse captives (rho, rn) <- ask -- generate a top-level function from the body do let m = IM.fromDistinctAscList $ zip captives [0..] tlf <- ignoreEmissions $ local (const (ty : tys ++ rho, (nLocals, m))) $ ll ulc emit (map (rho !!) $ captives', reverse tys, ty, tlf) -- replace lambdas with an invocation of tlf sh <- intermediates return $ Top sh $ map (lookupRN rn) $ captives' -- just look up a variables new location (ie now from new closure's environment or parameters) llVar (Var_ i) = ask >>= \(_, rn) -> return $ Occ $ lookupRN rn i -- also simultaneously elaborate lets llLet (Let_ ds tm) = ll $ foldr (\(Decl ty tm) x -> A.App (Lam ty tm) x) tm ds infixl 1 @@ (@@) = A.App s_comb a b c = Lam (TyFun a (TyFun b c)) . Lam (TyFun a b) . Lam a $ Var 2 @@ Var 0 @@ (Var 1 @@ Var 0) ex0 = Lam TyInt (Var 0) ex0' = lambdaLift [] ex0 ex1 = s_comb TyInt TyInt TyInt @@ (Lam TyInt $ Lam TyInt (Var 0)) @@ Lam TyUnit (Var 2 @@ Var 1) ex1' = lambdaLift [TyInt, TyFun TyInt TyInt] ex1 ex2 = Lam (TyFun (TyFun TyInt TyInt) TyUnit) $ Lam (TyFun TyInt TyInt) (Var 1 @@ Lam TyInt (Var 1 @@ Var 0)) ex2' = lambdaLift [] ex2 ex3 = Lam TyUnit . Lam TyUnit . Lam TyUnit . (Var 1 @@) . Lam TyUnit . (Var 3 @@) . Lam TyInt $ Var 1 ex3' = lambdaLift [] ex3 ex4 = Lam (TyFun TyInt TyInt) (Var 0) @@ Lam TyInt (Var 0) ex4' = lambdaLift [] ex4 -- note, ill-typed, but the types don't really matter as long as the LL -- preserves them ex5 = Lam (TyFun (TyFun TyInt TyInt) (TyFun TyInt TyInt)) (Var 0) @@ Lam (TyFun TyInt TyInt) (Lam TyUnit (Var 1) @@ Var 1) ex5' = lambdaLift [TyUnit] ex5 instance DeepSeq0 Type where rnf0 = (`seq` ()) instance DeepSeq0 Occ where rnf0 (Par x) = rnf0 x rnf0 (Env x) = rnf0 x instance DeepSeq0 Prog where rnf0 (Prog decs tm) = rnf0 decs `seq` rnf0 tm instance DeepSeq0 TLF where rnf0 = rnf2 . unW0 ig_from -- this should evaluate without an exception if things are working; NB doesn't -- actually test correctness -- currently asking you to do that by -- investigating the value of each lambda-lifted term all_exs = rnf0 [ex0', ex1', ex2', ex3', ex4', ex5']