{-# Language DataKinds #-} {-# Language ExplicitForAll #-} {-# Language TypeOperators #-} {-# Language TypeFamilies #-} {-# Language FlexibleInstances #-} {-# Language ScopedTypeVariables #-} {-# Language StandaloneDeriving #-} {-# Language CPP #-} {-# OPTIONS_GHC -fno-warn-orphans #-} #if __GLASGOW_HASKELL__ >= 805 {-# Language NoStarIsType #-} #endif module Test.Vector ( vecTests ) where import Test.Tasty import Test.Tasty.QuickCheck ( Arbitrary(..), testProperty, vectorOf ) import Data.Parameterized.NatRepr import Data.Parameterized.Vector import GHC.TypeLits import Data.Semigroup import Prelude hiding (reverse) instance KnownNat n => Arbitrary (NatRepr n) where arbitrary = return knownNat instance forall a n. ( 1 <= n , Arbitrary a , KnownNat n) => Arbitrary (Vector n a) where arbitrary = do n <- arbitrary l <- vectorOf (widthVal n) arbitrary case fromList n l of Just v -> return v Nothing -> error ("fromList failure for size " <> show n) instance Show (Int -> Ordering) where show _ = "unshowable" -- We use @Ordering@ just because it's simple vecTests :: IO TestTree vecTests = testGroup "Vector" <$> return [ testProperty "reverse100" $ \n v -> fromList (n :: NatRepr 100) (v :: [Ordering]) == (reverse <$> (reverse <$> (fromList n v))) , testProperty "reverseSingleton" $ \n v -> fromList (n :: NatRepr 1) (v :: [Ordering]) == (reverse <$> (fromList n v)) , testProperty "split-join" $ \n w v -> (v :: Vector (5 * 5) Ordering) == (join (n :: NatRepr 5) $ split n (w :: NatRepr 5) $ v) -- @cons@ is the same for vectors or lists , testProperty "cons" $ \n v x -> (cons x <$> fromList (n :: NatRepr 20) (v :: [Ordering])) == (fromList (incNat n) (x:v)) -- @snoc@ is like appending to a list , testProperty "snoc" $ \n v x -> (flip snoc x <$> fromList (n :: NatRepr 20) (v :: [Ordering])) == (fromList (incNat n) (v ++ [x])) -- @generate@ is like mapping a function over indices , testProperty "generate" $ \n f -> Just (generate (n :: NatRepr 55) ((f :: Int -> Ordering) . widthVal)) == (fromList (incNat n) (map f [0..widthVal n]) :: Maybe (Vector 56 Ordering)) ]