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Try to implement polymorphic types.
[haskell/symantic.git] / symantic-lib / Language / Symantic / Lib / Bool / Test.hs
1 {-# OPTIONS_GHC -fno-warn-missing-signatures #-}
2 module Lib.Bool.Test where
3
4 import Test.Tasty
5
6 import Data.Proxy (Proxy(..))
7 import Prelude hiding ((&&), not, (||))
8
9 import Language.Symantic.Parsing
10 import Language.Symantic.Typing
11 import Language.Symantic.Compiling
12 import Language.Symantic.Interpreting
13 import Language.Symantic.Lib.Bool
14 import Language.Symantic.Lib.Lambda ((~>))
15 import Compiling.Term.Test
16
17 type Ifaces =
18 [ Proxy Bool
19 , Proxy (->)
20 , Proxy Integer
21 ]
22 (==>) = test_compile @Ifaces
23
24 tests :: TestTree
25 tests = testGroup "Bool" $
26 [ "True" ==> Right (ty @Bool, True, "True")
27 , "xor True True" ==> Right (ty @Bool, False, "((\\x0 -> (\\x1 -> x0 `xor` x1)) True) True")
28 , "xor False True" ==> Right (ty @Bool, True, "((\\x0 -> (\\x1 -> x0 `xor` x1)) False) True")
29 , "True `xor` True" ==> Right (ty @Bool, False, "((\\x0 -> (\\x1 -> x0 `xor` x1)) True) True")
30 , "(\\(xy:Bool) -> xy) True" ==> Right (ty @Bool, True, "(\\x0 -> x0) True")
31 , "(\\(False:Bool) -> False) True" ==> Right (ty @Bool, True, "(\\x0 -> x0) True")
32 , "(\\(False:Bool) -> False) (False `xor` True)" ==> Right
33 (ty @Bool, True, "(\\x0 -> x0) (((\\x0 -> (\\x1 -> x0 `xor` x1)) False) True)")
34 , "(\\(lett:Bool) -> lett) True" ==> Right (ty @Bool, True, "(\\x0 -> x0) True")
35 , "(\\(x:Bool) -> xor x x) True" ==> Right
36 (ty @Bool, False, "(\\x0 -> ((\\x1 -> (\\x2 -> x1 `xor` x2)) x0) x0) True")
37 , "let x = True in xor x True" ==> Right
38 (ty @Bool, False, "let x0 = True in ((\\x1 -> (\\x2 -> x1 `xor` x2)) x0) True")
39 , testGroup "Error_Term"
40 [ "True True" ==> Left (ty @Bool,
41 Right $ Error_Term_Con_Type $
42 Right $ Con_TyApp $
43 At (maybeRight $ test_tokenizer "True") $
44 EType $ ty @Bool)
45 , "x" ==> Left (ty @Bool,
46 Right $ Error_Term_unbound $ TeName "x")
47 , "x `xor` True" ==> Left (ty @Bool,
48 Right $ Error_Term_unbound $ TeName "x")
49 , "(\\(x:Bool) -> x `xor` True) Bool" ==> Left (ty @Bool,
50 Right $ Error_Term_unbound $ TeName "Bool")
51 , "(\\(x:Bool) -> x) True True" ==> Left (ty @Bool,
52 Right $ Error_Term_Con_Type $
53 Right $ Con_TyApp $
54 At (maybeRight $ test_tokenizer "(\\(x:Bool) -> x) True") $
55 EType $ ty @Bool)
56 , "(\\(x:Bool -> Bool) -> x True) True" ==> Left (ty @Bool,
57 Right $ Error_Term_Con_Type $ Right $
58 Con_TyEq
59 (Right $ At (maybeRight $ test_tokenizer "(\\(x:Bool -> Bool) -> x True)") $
60 EType $ (ty @Bool ~> ty @Bool))
61 (At (maybeRight $ test_tokenizer "True") $
62 EType $ ty @Bool)
63 )
64 ]
65 ]
66
67 -- * Class 'Sym_Bool_Vars'
68 -- | A few boolean variables.
69 class Sym_Bool_Vars repr where
70 x :: repr Bool
71 y :: repr Bool
72 z :: repr Bool
73 instance Sym_Bool_Vars TextI where
74 x = TextI $ \_p _v -> "x"
75 y = TextI $ \_p _v -> "y"
76 z = TextI $ \_p _v -> "z"
77 {-
78 instance -- Trans_Boo_Const
79 ( Sym_Bool repr
80 , Sym_Bool_Vars repr
81 ) => Sym_Bool_Vars (Trans_Bool_Const repr) where
82 x = trans_lift x
83 y = trans_lift y
84 z = trans_lift z
85 -}
86
87 -- * EDSL tests
88 te1 = bool True && bool False
89 te2 = (bool True && bool False) || (bool True && bool True)
90 te3 = (bool True || bool False) && (bool True || bool True)
91 te4 = bool True && not (bool False)
92 te5 = bool True && not x
93 te6 = x `xor` y
94 te7 = (x `xor` y) `xor` z
95 te8 = x `xor` (y `xor` bool True)