X-Git-Url: http://git.megacz.com/?a=blobdiff_plain;f=compiler%2Ftypes%2FCoercion.lhs;h=05f1601431b92bc4cd94ec71659d1188e1800250;hb=34429d31b0d48352e4ffd29186e919b6248cdd5c;hp=02d92d73e13ffc8b7accb4ddf41984277b288f9b;hpb=474b582b68ea9289f3da4355da816164138604b0;p=ghc-hetmet.git diff --git a/compiler/types/Coercion.lhs b/compiler/types/Coercion.lhs index 02d92d7..05f1601 100644 --- a/compiler/types/Coercion.lhs +++ b/compiler/types/Coercion.lhs @@ -12,6 +12,13 @@ The coercion kind constructor is a special TyCon that must always be saturated typeKind (symCoercion type) :: TyConApp CoercionTyCon{...} [type, type] \begin{code} +{-# OPTIONS -w #-} +-- The above warning supression flag is a temporary kludge. +-- While working on this module you are encouraged to remove it and fix +-- any warnings in the module. See +-- http://hackage.haskell.org/trac/ghc/wiki/Commentary/CodingStyle#Warnings +-- for details + module Coercion ( Coercion, @@ -22,8 +29,10 @@ module Coercion ( isEqPred, mkEqPred, getEqPredTys, isEqPredTy, -- Coercion transformations + mkCoercion, mkSymCoercion, mkTransCoercion, - mkLeftCoercion, mkRightCoercion, mkInstCoercion, mkAppCoercion, + mkLeftCoercion, mkRightCoercion, mkRightCoercions, + mkInstCoercion, mkAppCoercion, mkForAllCoercion, mkFunCoercion, mkInstsCoercion, mkUnsafeCoercion, mkNewTypeCoercion, mkFamInstCoercion, mkAppsCoercion, @@ -39,8 +48,8 @@ module Coercion ( mkSymCoI, mkTransCoI, mkTyConAppCoI, mkAppTyCoI, mkFunTyCoI, mkNoteTyCoI, mkForAllTyCoI, - fromCoI, - mkClassPPredCoI, mkIParamPredCoI, mkEqPredCoI, + fromCoI, fromACo, + mkClassPPredCoI, mkIParamPredCoI, mkEqPredCoI ) where @@ -60,6 +69,9 @@ import BasicTypes import Outputable +type Coercion = Type +type CoercionKind = Kind -- A CoercionKind is always of form (ty1 :=: ty2) + ------------------------------ decomposeCo :: Arity -> Coercion -> [Coercion] -- (decomposeCo 3 c) = [right (left (left c)), right (left c), right c] @@ -102,9 +114,6 @@ splitCoercionKind_maybe co | Just co' <- kindView co = splitCoercionKind_maybe c splitCoercionKind_maybe (PredTy (EqPred ty1 ty2)) = Just (ty1, ty2) splitCoercionKind_maybe other = Nothing -type Coercion = Type -type CoercionKind = Kind -- A CoercionKind is always of form (ty1 :=: ty2) - coercionKind :: Coercion -> (Type, Type) -- c :: (t1 :=: t2) -- Then (coercionKind c) = (t1,t2) @@ -227,6 +236,17 @@ mkRightCoercion co | Just (co1, co2) <- splitAppCoercion_maybe co = co2 | otherwise = mkCoercion rightCoercionTyCon [co] +mkRightCoercions n co + = go n co [] + where + go n co acc + | n > 0 + = case splitAppCoercion_maybe co of + Just (co1,co2) -> go (n-1) co1 (co2:acc) + Nothing -> go (n-1) (mkCoercion leftCoercionTyCon [co]) (mkCoercion rightCoercionTyCon [co]:acc) + | otherwise + = acc + mkInstCoercion co ty | Just (tv,co') <- splitForAllTy_maybe co = substTyWith [tv] [ty] co' -- (forall a.co) @ ty --> co[ty/a] @@ -351,7 +371,10 @@ transCoercionTyCon = where composeCoercionKindsOf (co1:co2:rest) = ASSERT( null rest ) - WARN( not (r1 `coreEqType` a2), text "Strange! Type mismatch in trans coercion, probably a bug") + WARN( not (r1 `coreEqType` a2), + text "Strange! Type mismatch in trans coercion, probably a bug" + $$ + ppr r1 <+> text "=/=" <+> ppr a2) (a1, r2) where (a1, r1) = coercionKind co1 @@ -381,6 +404,9 @@ splitCoercionKindOf co , Just (ty_fun1, ty_arg1) <- splitAppTy_maybe ty1 , Just (ty_fun2, ty_arg2) <- splitAppTy_maybe ty2 = ((ty_fun1, ty_fun2),(ty_arg1, ty_arg2)) +splitCoercionKindOf co + = pprPanic "Coercion.splitCoercionKindOf" + (ppr co $$ ppr (coercionKindPredTy co)) instCoercionTyCon = mkCoercionTyCon instCoercionTyConName 2 instCoercionKind @@ -451,7 +477,6 @@ splitNewTypeRepCo_maybe other -- CoercionI smart constructors -- lifted smart constructors of ordinary coercions - \begin{code} -- CoercionI is either -- (a) proper coercion @@ -462,6 +487,16 @@ isIdentityCoercion :: CoercionI -> Bool isIdentityCoercion IdCo = True isIdentityCoercion _ = False +allIdCos :: [CoercionI] -> Bool +allIdCos = all isIdentityCoercion + +zipCoArgs :: [CoercionI] -> [Type] -> [Coercion] +zipCoArgs cois tys = zipWith fromCoI cois tys + +fromCoI :: CoercionI -> Type -> Type +fromCoI IdCo ty = ty -- Identity coercion represented +fromCoI (ACo co) ty = co -- by the type itself + mkSymCoI :: CoercionI -> CoercionI mkSymCoI IdCo = IdCo mkSymCoI (ACo co) = ACo $ mkCoercion symCoercionTyCon [co] @@ -474,18 +509,9 @@ mkTransCoI aco IdCo = aco mkTransCoI (ACo co1) (ACo co2) = ACo $ mkTransCoercion co1 co2 mkTyConAppCoI :: TyCon -> [Type] -> [CoercionI] -> CoercionI -mkTyConAppCoI tyCon tys cois = - let (anyAcon,co_args) = f tys cois - in if anyAcon - then ACo (TyConApp tyCon co_args) - else IdCo - where - f [] [] = (False,[]) - f (x:xs) (y:ys) = - let (b,cos) = f xs ys - in case y of - IdCo -> (b,x:cos) - ACo co -> (True,co:cos) +mkTyConAppCoI tyCon tys cois + | allIdCos cois = IdCo + | otherwise = ACo (TyConApp tyCon (zipCoArgs cois tys)) mkAppTyCoI :: Type -> CoercionI -> Type -> CoercionI -> CoercionI mkAppTyCoI ty1 IdCo ty2 IdCo = IdCo @@ -505,31 +531,25 @@ mkForAllTyCoI :: TyVar -> CoercionI -> CoercionI mkForAllTyCoI _ IdCo = IdCo mkForAllTyCoI tv (ACo co) = ACo $ ForAllTy tv co -fromCoI IdCo ty = ty -fromCoI (ACo co) ty = co +fromACo :: CoercionI -> Coercion +fromACo (ACo co) = co mkClassPPredCoI :: Class -> [Type] -> [CoercionI] -> CoercionI -mkClassPPredCoI cls tys cois = - let (anyAcon,co_args) = f tys cois - in if anyAcon - then ACo $ PredTy $ ClassP cls co_args - else IdCo - where - f [] [] = (False,[]) - f (x:xs) (y:ys) = - let (b,cos) = f xs ys - in case y of - IdCo -> (b,x:cos) - ACo co -> (True,co:cos) +-- mkClassPPredCoI cls tys cois = coi +-- coi : PredTy (cls tys) ~ predTy (cls (tys `cast` cois)) +mkClassPPredCoI cls tys cois + | allIdCos cois = IdCo + | otherwise = ACo $ PredTy $ ClassP cls (zipCoArgs cois tys) mkIParamPredCoI :: (IPName Name) -> CoercionI -> CoercionI +-- Similar invariant to mkclassPPredCoI mkIParamPredCoI ipn IdCo = IdCo mkIParamPredCoI ipn (ACo co) = ACo $ PredTy $ IParam ipn co mkEqPredCoI :: Type -> CoercionI -> Type -> CoercionI -> CoercionI +-- Similar invariant to mkclassPPredCoI mkEqPredCoI _ IdCo _ IdCo = IdCo mkEqPredCoI ty1 IdCo _ (ACo co2) = ACo $ PredTy $ EqPred ty1 co2 mkEqPredCoI ty1 (ACo co1) ty2 coi2 = ACo $ PredTy $ EqPred co1 (fromCoI coi2 ty2) - \end{code}