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1 {-# LANGUAGE UndecidableInstances #-}
2 {-# OPTIONS_GHC -fno-warn-orphans #-}
3 {-# OPTIONS_GHC -fconstraint-solver-iterations=11 #-}
4 -- | Symantic for @(,)@.
5 module Language.Symantic.Lib.Tuple2 where
6
7 import Control.Monad (liftM, liftM2)
8 import Data.Monoid ((<>))
9 import Data.Proxy
10 import qualified Data.Tuple as Tuple
11 import Data.Type.Equality ((:~:)(Refl))
12 import Prelude hiding (fst, snd)
13
14 import Language.Symantic.Parsing
15 import Language.Symantic.Typing
16 import Language.Symantic.Compiling
17 import Language.Symantic.Interpreting
18 import Language.Symantic.Transforming
19
20 -- * Class 'Sym_Tuple2'
21 class Sym_Tuple2 term where
22 tuple2 :: term a -> term b -> term (a, b)
23 fst :: term (a, b) -> term a
24 snd :: term (a, b) -> term b
25
26 default tuple2 :: Trans t term => t term a -> t term b -> t term (a, b)
27 default fst :: Trans t term => t term (a, b) -> t term a
28 default snd :: Trans t term => t term (a, b) -> t term b
29
30 tuple2 = trans_map2 tuple2
31 fst = trans_map1 fst
32 snd = trans_map1 snd
33
34 type instance Sym_of_Iface (Proxy (,)) = Sym_Tuple2
35 type instance TyConsts_of_Iface (Proxy (,)) = Proxy (,) ': TyConsts_imported_by (,)
36 type instance TyConsts_imported_by (,) =
37 [ Proxy Applicative
38 , Proxy Bounded
39 , Proxy Eq
40 , Proxy Foldable
41 , Proxy Functor
42 , Proxy Monad
43 , Proxy Monoid
44 , Proxy Ord
45 , Proxy Show
46 , Proxy Traversable
47 ]
48
49 instance Sym_Tuple2 HostI where
50 tuple2 = liftM2 (,)
51 fst = liftM Tuple.fst
52 snd = liftM Tuple.snd
53 instance Sym_Tuple2 TextI where
54 tuple2 (TextI a) (TextI b) =
55 TextI $ \_po v ->
56 "(" <> a (op, L) v <> ", " <> b (op, R) v <> ")"
57 where op = infixN 0
58 fst = textI1 "fst"
59 snd = textI1 "snd"
60 instance (Sym_Tuple2 r1, Sym_Tuple2 r2) => Sym_Tuple2 (DupI r1 r2) where
61 tuple2 = dupI2 @Sym_Tuple2 tuple2
62 fst = dupI1 @Sym_Tuple2 fst
63 snd = dupI1 @Sym_Tuple2 snd
64
65 instance
66 ( Read_TyNameR TyName cs rs
67 , Inj_TyConst cs (,)
68 ) => Read_TyNameR TyName cs (Proxy (,) ': rs) where
69 read_TyNameR _cs (TyName "(,)") k = k (ty @(,))
70 read_TyNameR _rs raw k = read_TyNameR (Proxy @rs) raw k
71 instance Show_TyConst cs => Show_TyConst (Proxy (,) ': cs) where
72 show_TyConst TyConstZ{} = "(,)"
73 show_TyConst (TyConstS c) = show_TyConst c
74
75 instance -- Proj_TyConC
76 ( Proj_TyConst cs (,)
77 , Proj_TyConsts cs (TyConsts_imported_by (,))
78 , Proj_TyCon cs
79 , Inj_TyConst cs Monoid
80 ) => Proj_TyConC cs (Proxy (,)) where
81 proj_TyConC _ (TyConst q :$ (TyConst c :$ a))
82 | Just Refl <- eq_skind (kind_of_TyConst c) (SKiType `SKiArrow` SKiType `SKiArrow` SKiType)
83 , Just Refl <- proj_TyConst c (Proxy @(,))
84 = case () of
85 _ | Just Refl <- proj_TyConst q (Proxy @Applicative)
86 , Just TyCon <- proj_TyCon (ty @Monoid :$ a) -> Just TyCon
87 | Just Refl <- proj_TyConst q (Proxy @Functor) -> Just TyCon
88 | Just Refl <- proj_TyConst q (Proxy @Foldable) -> Just TyCon
89 | Just Refl <- proj_TyConst q (Proxy @Monad)
90 , Just TyCon <- proj_TyCon (ty @Monoid :$ a) -> Just TyCon
91 | Just Refl <- proj_TyConst q (Proxy @Traversable) -> Just TyCon
92 _ -> Nothing
93 proj_TyConC _ (t@(TyConst q) :$ (TyConst c :$ a :$ b))
94 | Just Refl <- eq_skind (kind_of_TyConst c) (SKiType `SKiArrow` SKiType `SKiArrow` SKiType)
95 , Just Refl <- proj_TyConst c (Proxy @(,))
96 = case () of
97 _ | Just Refl <- proj_TyConst q (Proxy @Bounded)
98 , Just TyCon <- proj_TyCon (t :$ a)
99 , Just TyCon <- proj_TyCon (t :$ b) -> Just TyCon
100 | Just Refl <- proj_TyConst q (Proxy @Eq)
101 , Just TyCon <- proj_TyCon (t :$ a)
102 , Just TyCon <- proj_TyCon (t :$ b) -> Just TyCon
103 | Just Refl <- proj_TyConst q (Proxy @Monoid)
104 , Just TyCon <- proj_TyCon (t :$ a)
105 , Just TyCon <- proj_TyCon (t :$ b) -> Just TyCon
106 | Just Refl <- proj_TyConst q (Proxy @Ord)
107 , Just TyCon <- proj_TyCon (t :$ a)
108 , Just TyCon <- proj_TyCon (t :$ b) -> Just TyCon
109 | Just Refl <- proj_TyConst q (Proxy @Show)
110 , Just TyCon <- proj_TyCon (t :$ a)
111 , Just TyCon <- proj_TyCon (t :$ b) -> Just TyCon
112 _ -> Nothing
113 proj_TyConC _c _q = Nothing
114 data instance TokenT meta (ts::[*]) (Proxy (,))
115 = Token_Term_Tuple2 (EToken meta ts) (EToken meta ts)
116 | Token_Term_Tuple2_fst (EToken meta ts)
117 | Token_Term_Tuple2_snd (EToken meta ts)
118 deriving instance Eq_Token meta ts => Eq (TokenT meta ts (Proxy (,)))
119 deriving instance Show_Token meta ts => Show (TokenT meta ts (Proxy (,)))
120 instance -- CompileI
121 ( Inj_TyConst cs (,)
122 , Compile cs is
123 ) => CompileI cs is (Proxy (,)) where
124 compileI tok ctx k =
125 case tok of
126 Token_Term_Tuple2 tok_a tok_b ->
127 -- (,) :: a -> b -> (a, b)
128 compileO tok_a ctx $ \ty_a (TermO a) ->
129 compileO tok_b ctx $ \ty_b (TermO b) ->
130 k (ty @(,) :$ ty_a :$ ty_b) $ TermO $
131 \c -> tuple2 (a c) (b c)
132 Token_Term_Tuple2_fst tok_ab ->
133 -- fst :: (a, b) -> a
134 compileO tok_ab ctx $ \ty_ab (TermO ab) ->
135 check_TyEq2 (ty @(,)) (At (Just tok_ab) ty_ab) $ \Refl ty_a _ty_b ->
136 k ty_a $ TermO $
137 \c -> fst (ab c)
138 Token_Term_Tuple2_snd tok_ab ->
139 -- snd :: (a, b) -> b
140 compileO tok_ab ctx $ \ty_ab (TermO ab) ->
141 check_TyEq2 (ty @(,)) (At (Just tok_ab) ty_ab) $ \Refl _ty_a ty_b ->
142 k ty_b $ TermO $
143 \c -> snd (ab c)
144 instance -- TokenizeT
145 Inj_Token meta ts (,) =>
146 TokenizeT meta ts (Proxy (,)) where
147 tokenizeT _t = mempty
148 { tokenizers_infix = tokenizeTMod []
149 [ tokenize1 "fst" infixN5 Token_Term_Tuple2_fst
150 , tokenize1 "snd" infixN5 Token_Term_Tuple2_snd
151 ]
152 }
153 instance -- Gram_Term_AtomsT
154 ( Alt g
155 , Gram_Rule g
156 , Gram_Lexer g
157 , Gram_Meta meta g
158 , Gram_Term ts meta g
159 , Inj_Token meta ts (->)
160 , Inj_Token meta ts (,)
161 ) => Gram_Term_AtomsT meta ts (Proxy (,)) g where
162 gs_term_atomsT _t =
163 [ rule "term_tuple2" $
164 metaG $ parens $
165 (\a b meta -> ProTok $ inj_EToken meta $ Token_Term_Tuple2 a b)
166 <$> g_term
167 <* symbol ","
168 <*> g_term
169 , rule "term_tuple2" $
170 metaG $
171 (\meta -> ProTokLam $ \a -> ProTokLam $ \b -> ProTok $ inj_EToken meta $ Token_Term_Tuple2 a b)
172 <$ symbol "(,)"
173 ]