lambda-calculator-1.1.0: test/Language/SystemF/ExpressionSpec.hs
{-# LANGUAGE FlexibleInstances #-}
module Language.SystemF.ExpressionSpec where
import Test.Hspec
import Language.Lambda.Util.PrettyPrint
import Language.SystemF.Expression
spec :: Spec
spec = describe "prettyPrint" $ do
it "prints simple variables" $
prettyPrint' (Var "x") `shouldBe` "x"
it "prints simple applications" $
prettyPrint' (App (Var "a") (Var "b")) `shouldBe` "a b"
it "prints simple abstractions" $
prettyPrint (Abs "x" (TyVar "T") (Var "x")) `shouldBe` "λ x:T. x"
it "prints simple type abstractions" $
prettyPrint (TyAbs (TyVar "X") (Var "x")) `shouldBe` "Λ X. x"
it "prints simple type applications" $
prettyPrint' (TyApp (Var "t") (TyVar "T")) `shouldBe` "t [T]"
it "prints nested abstractions" $
prettyPrint (Abs "f" (TyVar "F") (Abs "x" (TyVar "X") (Var "x")))
`shouldBe` "λ f:F x:X. x"
it "prints abstractions with composite types" $ do
prettyPrint (Abs "f" (TyArrow (TyVar "X") (TyVar "Y")) (Var "f"))
`shouldBe ` "λ f:(X->Y). f"
prettyPrint (Abs "f" (TyArrow (TyVar "X") (TyArrow (TyVar "Y") (TyVar "Z"))) (Var "f"))
`shouldBe ` "λ f:(X->Y->Z). f"
it "prints nested type abstractions" $
prettyPrint (TyAbs (TyVar "A") (TyAbs (TyVar "B") (Var "x")))
`shouldBe` "Λ A B. x"
it "prints nested applications" $
prettyPrint' (App (App (Var "f") (Var "x")) (Var "y"))
`shouldBe` "f x y"
it "prints parenthesized applications" $ do
prettyPrint' (App (Var "w") (App (Var "x") (Var "y")))
`shouldBe` "w (x y)"
prettyPrint (App (Abs "t" (TyVar "T") (Var "t")) (Var "x"))
`shouldBe` "(λ t:T. t) x"
prettyPrint (App (Abs "f" (TyVar "F") (Var "f")) (Abs "g" (TyVar "G") (Var "g")))
`shouldBe` "(λ f:F. f) (λ g:G. g)"
it "prints simple types" $
prettyPrint (TyVar "X") `shouldBe` "X"
it "print simple arrow types" $
prettyPrint (TyArrow (TyVar "A") (TyVar "B")) `shouldBe` "A -> B"
it "prints chained arrow types" $
prettyPrint (TyArrow (TyVar "X") (TyArrow (TyVar "Y") (TyVar "Z")))
`shouldBe` "X -> Y -> Z"
it "prints nested arrow types" $
prettyPrint (TyArrow (TyArrow (TyVar "T") (TyVar "U")) (TyVar "V"))
`shouldBe` "(T -> U) -> V"