-- Pretty-printing
pprType, pprParendType, pprTypeApp,
- pprTyThingCategory,
+ pprTyThing, pprTyThingCategory,
pprPred, pprTheta, pprForAll, pprThetaArrow, pprClassPred,
-- Kinds
argTypeKind, ubxTupleKind,
isLiftedTypeKindCon, isLiftedTypeKind,
mkArrowKind, mkArrowKinds, isCoercionKind,
+ coVarPred,
-- Kind constructors...
liftedTypeKindTyCon, openTypeKindTyCon, unliftedTypeKindTyCon,
-- others
import PrelNames
import Outputable
+import FastString
\end{code}
%************************************************************************
| ATyCon TyCon
| AClass Class
-instance Outputable TyThing where
- ppr thing = pprTyThingCategory thing <+> quotes (ppr (getName thing))
+instance Outputable TyThing where
+ ppr = pprTyThing
+
+pprTyThing :: TyThing -> SDoc
+pprTyThing thing = pprTyThingCategory thing <+> quotes (ppr (getName thing))
pprTyThingCategory :: TyThing -> SDoc
pprTyThingCategory (ATyCon _) = ptext SLIT("Type constructor")
--------------------------
-- First the TyCons...
+funTyCon, tySuperKindTyCon, coSuperKindTyCon, liftedTypeKindTyCon,
+ openTypeKindTyCon, unliftedTypeKindTyCon,
+ ubxTupleKindTyCon, argTypeKindTyCon
+ :: TyCon
+funTyConName, tySuperKindTyConName, coSuperKindTyConName, liftedTypeKindTyConName,
+ openTypeKindTyConName, unliftedTypeKindTyConName,
+ ubxTupleKindTyConName, argTypeKindTyConName
+ :: Name
+
funTyCon = mkFunTyCon funTyConName (mkArrowKinds [argTypeKind, openTypeKind] liftedTypeKind)
-- You might think that (->) should have type (?? -> ? -> *), and you'd be right
-- But if we do that we get kind errors when saying
argTypeKindTyConName = mkPrimTyConName FSLIT("??") argTypeKindTyConKey argTypeKindTyCon
funTyConName = mkPrimTyConName FSLIT("(->)") funTyConKey funTyCon
+mkPrimTyConName :: FastString -> Unique -> TyCon -> Name
mkPrimTyConName occ key tycon = mkWiredInName gHC_PRIM (mkOccNameFS tcName occ)
key
(ATyCon tycon)
kindTyConType :: TyCon -> Type
kindTyConType kind = TyConApp kind []
+liftedTypeKind, unliftedTypeKind, openTypeKind, argTypeKind, ubxTupleKind :: Kind
+
liftedTypeKind = kindTyConType liftedTypeKindTyCon
unliftedTypeKind = kindTyConType unliftedTypeKindTyCon
openTypeKind = kindTyConType openTypeKindTyCon
tySuperKind = kindTyConType tySuperKindTyCon
coSuperKind = kindTyConType coSuperKindTyCon
+isTySuperKind :: SuperKind -> Bool
isTySuperKind (NoteTy _ ty) = isTySuperKind ty
isTySuperKind (TyConApp kc []) = kc `hasKey` tySuperKindTyConKey
-isTySuperKind other = False
+isTySuperKind _ = False
isCoSuperKind :: SuperKind -> Bool
isCoSuperKind (NoteTy _ ty) = isCoSuperKind ty
isCoSuperKind (TyConApp kc []) = kc `hasKey` coSuperKindTyConKey
-isCoSuperKind other = False
+isCoSuperKind _ = False
-------------------
-- Lastly we need a few functions on Kinds
+isLiftedTypeKindCon :: TyCon -> Bool
isLiftedTypeKindCon tc = tc `hasKey` liftedTypeKindTyConKey
isLiftedTypeKind :: Kind -> Bool
isLiftedTypeKind (TyConApp tc []) = isLiftedTypeKindCon tc
-isLiftedTypeKind other = False
+isLiftedTypeKind _ = False
isCoercionKind :: Kind -> Bool
-- All coercions are of form (ty1 ~ ty2)
-- because it's used in a knot-tied way to enforce invariants in Var
isCoercionKind (NoteTy _ k) = isCoercionKind k
isCoercionKind (PredTy (EqPred {})) = True
-isCoercionKind other = False
+isCoercionKind _ = False
+
+coVarPred :: CoVar -> PredType
+coVarPred tv
+ = ASSERT( isCoVar tv )
+ case tyVarKind tv of
+ PredTy eq -> eq -- There shouldn't even be a NoteTy in the way
+ other -> pprPanic "coVarPred" (ppr tv $$ ppr other)
\end{code}
pprType ty = ppr_type TopPrec ty
pprParendType ty = ppr_type TyConPrec ty
-pprTypeApp :: SDoc -> [Type] -> SDoc
-pprTypeApp pp tys = hang pp 2 (sep (map pprParendType tys))
+pprTypeApp :: NamedThing a => a -> SDoc -> [Type] -> SDoc
+-- The first arg is the tycon; it's used to arrange printing infix
+-- if it looks like an operator
+-- Second arg is the pretty-printed tycon
+pprTypeApp tc pp_tc tys = ppr_type_app TopPrec (getName tc) pp_tc tys
------------------
pprPred :: PredType -> SDoc
pprPred (ClassP cls tys) = pprClassPred cls tys
pprPred (IParam ip ty) = ppr ip <> dcolon <> pprType ty
pprPred (EqPred ty1 ty2) = sep [ppr ty1, nest 2 (ptext SLIT("~")), ppr ty2]
-
pprClassPred :: Class -> [Type] -> SDoc
-pprClassPred clas tys = pprTypeApp (parenSymOcc (getOccName clas) (ppr clas)) tys
+pprClassPred clas tys = ppr_type_app TopPrec (getName clas) (ppr clas) tys
pprTheta :: ThetaType -> SDoc
pprTheta theta = parens (sep (punctuate comma (map pprPred theta)))
------------------
-- OK, here's the main printer
+pprKind, pprParendKind :: Kind -> SDoc
pprKind = pprType
pprParendKind = pprParendType
ppr_type :: Prec -> Type -> SDoc
-ppr_type p (TyVarTy tv) = ppr tv
-ppr_type p (PredTy pred) = ifPprDebug (ptext SLIT("<pred>")) <> (ppr pred)
-ppr_type p (NoteTy other ty2) = ppr_type p ty2
+ppr_type _ (TyVarTy tv) = ppr tv
+ppr_type _ (PredTy pred) = ifPprDebug (ptext SLIT("<pred>")) <> (ppr pred)
+ppr_type p (NoteTy _ ty2) = ifPprDebug (ptext SLIT("<note>")) <> ppr_type p ty2
ppr_type p (TyConApp tc tys) = ppr_tc_app p tc tys
ppr_type p (AppTy t1 t2) = maybeParen p TyConPrec $
(tvs, rho) = split1 [] ty
(ctxt, tau) = split2 [] rho
- split1 tvs (ForAllTy tv ty) = split1 (tv:tvs) ty
- split1 tvs (NoteTy _ ty) = split1 tvs ty
- split1 tvs ty = (reverse tvs, ty)
+ -- We need to be extra careful here as equality constraints will occur as
+ -- type variables with an equality kind. So, while collecting quantified
+ -- variables, we separate the coercion variables out and turn them into
+ -- equality predicates.
+ split1 tvs (ForAllTy tv ty)
+ | not (isCoVar tv) = split1 (tv:tvs) ty
+ split1 tvs (NoteTy _ ty) = split1 tvs ty
+ split1 tvs ty = (reverse tvs, ty)
split2 ps (NoteTy _ arg -- Rather a disgusting case
- `FunTy` res) = split2 ps (arg `FunTy` res)
- split2 ps (PredTy p `FunTy` ty) = split2 (p:ps) ty
- split2 ps (NoteTy _ ty) = split2 ps ty
- split2 ps ty = (reverse ps, ty)
+ `FunTy` res) = split2 ps (arg `FunTy` res)
+ split2 ps (PredTy p `FunTy` ty) = split2 (p:ps) ty
+ split2 ps (ForAllTy tv ty)
+ | isCoVar tv = split2 (coVarPred tv : ps) ty
+ split2 ps (NoteTy _ ty) = split2 ps ty
+ split2 ps ty = (reverse ps, ty)
ppr_tc_app :: Prec -> TyCon -> [Type] -> SDoc
-ppr_tc_app p tc []
+ppr_tc_app _ tc []
= ppr_tc tc
-ppr_tc_app p tc [ty]
+ppr_tc_app _ tc [ty]
| tc `hasKey` listTyConKey = brackets (pprType ty)
| tc `hasKey` parrTyConKey = ptext SLIT("[:") <> pprType ty <> ptext SLIT(":]")
| tc `hasKey` liftedTypeKindTyConKey = ptext SLIT("*")
| isTupleTyCon tc && tyConArity tc == length tys
= tupleParens (tupleTyConBoxity tc) (sep (punctuate comma (map pprType tys)))
| otherwise
- = maybeParen p TyConPrec (pprTypeApp (ppr_tc tc) tys)
+ = ppr_type_app p (getName tc) (ppr_naked_tc tc) tys
+
+ppr_type_app :: Prec -> Name -> SDoc -> [Type] -> SDoc
+ppr_type_app p tc pp_tc tys
+ | is_sym_occ -- Print infix if possible
+ , [ty1,ty2] <- tys -- We know nothing of precedence though
+ = maybeParen p FunPrec (sep [ppr_type FunPrec ty1,
+ pp_tc <+> ppr_type FunPrec ty2])
+ | otherwise
+ = maybeParen p TyConPrec (hang paren_tc 2 (sep (map pprParendType tys)))
+ where
+ is_sym_occ = isSymOcc (getOccName tc)
+ paren_tc | is_sym_occ = parens pp_tc
+ | otherwise = pp_tc
ppr_tc :: TyCon -> SDoc
-ppr_tc tc = parenSymOcc (getOccName tc) (pp_nt_debug <> ppr tc)
+ppr_tc tc = parenSymOcc (getOccName tc) (ppr_naked_tc tc)
+
+ppr_naked_tc :: TyCon -> SDoc -- No brackets for SymOcc
+ppr_naked_tc tc
+ = pp_nt_debug <> ppr tc
where
pp_nt_debug | isNewTyCon tc = ifPprDebug (if isRecursiveTyCon tc
then ptext SLIT("<recnt>")
| otherwise = empty
-------------------
+pprForAll :: [TyVar] -> SDoc
pprForAll [] = empty
pprForAll tvs = ptext SLIT("forall") <+> sep (map pprTvBndr tvs) <> dot
+pprTvBndr :: TyVar -> SDoc
pprTvBndr tv | isLiftedTypeKind kind = ppr tv
| otherwise = parens (ppr tv <+> dcolon <+> pprKind kind)
where