pprClassPred clas tys = ppr_type_app TopPrec (getName clas) tys
pprTheta :: ThetaType -> SDoc
-pprTheta theta = parens (sep (punctuate comma (map pprPred theta)))
+-- pprTheta [pred] = pprPred pred -- I'm in two minds about this
+pprTheta theta = parens (sep (punctuate comma (map pprPred theta)))
pprThetaArrow :: ThetaType -> SDoc
-pprThetaArrow theta
- | null theta = empty
- | otherwise = parens (sep (punctuate comma (map pprPred theta))) <+> ptext (sLit "=>")
+pprThetaArrow [] = empty
+pprThetaArrow [pred]
+ | noParenPred pred = pprPred pred <+> darrow
+pprThetaArrow preds = parens (sep (punctuate comma (map pprPred preds))) <+> darrow
+
+noParenPred :: PredType -> Bool
+-- A predicate that can appear without parens before a "=>"
+-- C a => a -> a
+-- a~b => a -> b
+-- But (?x::Int) => Int -> Int
+noParenPred (ClassP {}) = True
+noParenPred (EqPred {}) = True
+noParenPred (IParam {}) = False
------------------
instance Outputable Type where
maybeParen p FunPrec $
sep (ppr_type FunPrec ty1 : ppr_fun_tail ty2)
where
- ppr_fun_tail (FunTy ty1 ty2) = (arrow <+> ppr_type FunPrec ty1) : ppr_fun_tail ty2
- ppr_fun_tail other_ty = [arrow <+> pprType other_ty]
+ ppr_fun_tail (FunTy ty1 ty2)
+ | not (is_pred ty1) = (arrow <+> ppr_type FunPrec ty1) : ppr_fun_tail ty2
+ ppr_fun_tail other_ty = [arrow <+> pprType other_ty]
+ is_pred (PredTy {}) = True
+ is_pred _ = False
ppr_forall_type :: Prec -> Type -> SDoc
ppr_forall_type p ty
Note [Infix type variables]
~~~~~~~~~~~~~~~~~~~~~~~~~~~
-In Haskell 98 you can say
+With TypeOperators you can say
f :: (a ~> b) -> b