RlpExpr LetE Rec
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@@ -82,7 +82,7 @@ data Assoc = InfixL
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data ConAlt = ConAlt ConId [Type]
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data ConAlt = ConAlt ConId [Type]
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deriving Show
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deriving Show
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data RlpExpr b = LetE [Bind b] (RlpExpr b)
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data RlpExpr b = LetE Rec [Bind b] (RlpExpr b)
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| VarE VarId
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| VarE VarId
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| ConE ConId
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| ConE ConId
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| LamE [Pat b] (RlpExpr b)
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| LamE [Pat b] (RlpExpr b)
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@@ -150,14 +150,14 @@ type RlpExprF' = RlpExprF Name
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-- society if derivable Show1
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-- society if derivable Show1
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instance (Show b) => Show1 (RlpExprF b) where
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instance (Show b) => Show1 (RlpExprF b) where
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liftShowsPrec sp _ p m = case m of
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liftShowsPrec sp _ p m = case m of
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(LetEF bs e) -> showsBinaryWith showsPrec sp "LetEF" p bs e
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(LetEF r bs e) -> showsTernaryWith showsPrec showsPrec sp "LetEF" p r bs e
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(VarEF n) -> showsUnaryWith showsPrec "VarEF" p n
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(VarEF n) -> showsUnaryWith showsPrec "VarEF" p n
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(ConEF n) -> showsUnaryWith showsPrec "ConEF" p n
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(ConEF n) -> showsUnaryWith showsPrec "ConEF" p n
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(LamEF bs e) -> showsBinaryWith showsPrec sp "LamEF" p bs e
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(LamEF bs e) -> showsBinaryWith showsPrec sp "LamEF" p bs e
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(CaseEF e as) -> showsBinaryWith sp showsPrec "CaseEF" p e as
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(CaseEF e as) -> showsBinaryWith sp showsPrec "CaseEF" p e as
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(IfEF a b c) -> showsTernaryWith sp sp sp "IfEF" p a b c
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(IfEF a b c) -> showsTernaryWith sp sp sp "IfEF" p a b c
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(AppEF f x) -> showsBinaryWith sp sp "AppEF" p f x
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(AppEF f x) -> showsBinaryWith sp sp "AppEF" p f x
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(LitEF l) -> showsUnaryWith showsPrec "LitEF" p l
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(LitEF l) -> showsUnaryWith showsPrec "LitEF" p l
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showsTernaryWith :: (Int -> x -> ShowS)
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showsTernaryWith :: (Int -> x -> ShowS)
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-> (Int -> y -> ShowS)
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-> (Int -> y -> ShowS)
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