{-# LANGUAGE FlexibleContexts #-} {-# LANGUAGE FlexibleInstances #-} {-# LANGUAGE GADTs #-} {-# LANGUAGE NoMonomorphismRestriction #-} {-# LANGUAGE ScopedTypeVariables #-} {-# LANGUAGE TypeOperators #-} {-# OPTIONS_GHC -fno-warn-missing-signatures #-} module Expr.Applicative.Test where import Test.Tasty import Test.Tasty.HUnit import qualified Control.Arrow as Arrow import qualified Control.Monad as Monad import Data.Proxy (Proxy(..)) import Data.Text (Text) import Data.Type.Equality ((:~:)(Refl)) import Prelude hiding ((&&), not, (||), (==), (<$>), (+), Applicative(..)) import Language.Symantic.Type import Language.Symantic.Expr as Expr import Language.Symantic.Repr import AST.Test -- * Expressions t = bool True f = bool False e1 = lam (\x -> lam $ \y -> x + y) <$> just (int 1) <*> just (int 2) -- * Tests type Ex = Expr_Root ( Expr_Lambda .|. Expr_List .|. Expr_Maybe .|. Expr_Int .|. Expr_Num .|. Expr_Bool .|. Expr_Functor .|. Expr_Applicative ) ex_from = root_expr_from (Proxy::Proxy Ex) (==>) ast expected = testCase (show ast) $ case ex_from ast of Left err -> Left err @?= Prelude.snd `Arrow.left` expected Right (Exists_Type0_and_Repr ty (Forall_Repr r)) -> case expected of Left (_, err) -> Right ("…"::String) @?= Left err Right (ty_expected::Type_Root_of_Expr Ex h, _::h, _::Text) -> (Monad.>>= (@?= (\(_::Proxy h, err) -> err) `Arrow.left` expected)) $ case ty `type0_eq` ty_expected of Nothing -> Monad.return $ Left $ error_expr (Proxy::Proxy Ex) $ Error_Expr_Type_mismatch ast (Exists_Type0 ty) (Exists_Type0 ty_expected) Just Refl -> do let h = host_from_expr r Monad.return $ Right ( ty , h , text_from_expr r -- , (text_from_expr :: Repr_Text h -> Text) r ) tests :: TestTree tests = testGroup "Applicative" [ AST "<*>" [ AST "<$>" [ AST "\\" [ AST "x" [], AST "Int" [] , AST "\\" [ AST "y" [], AST "Int" [] , AST "+" [ AST "var" [AST "x" []] , AST "var" [AST "y" []] ] ] ] , AST "just" [ AST "int" [AST "1" []] ] ] , AST "just" [ AST "int" [AST "2" []] ] ] ==> Right ( type_maybe type_int , Just 3 , "fmap (\\x0 -> (\\x1 -> x0 + x1)) (just 1) <*> just 2" ) ]