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semantic/test/TermSpec.hs
2015-12-17 13:10:12 -05:00

71 lines
2.9 KiB
Haskell

module TermSpec where
import Test.Hspec
import Test.Hspec.QuickCheck
import Test.QuickCheck hiding (Fixed)
import Categorizable
import qualified OrderedMap as Map
import qualified Data.List as List
import qualified Data.Set as Set
import Interpreter
import Diff
import Control.Comonad.Cofree
import Control.Monad
import GHC.Generics
import Syntax
import Term
newtype ArbitraryTerm a annotation = ArbitraryTerm (annotation, (Syntax a (ArbitraryTerm a annotation)))
deriving (Show, Eq, Generic)
unTerm :: ArbitraryTerm a annotation -> Term a annotation
unTerm = unfold unpack
where unpack (ArbitraryTerm (annotation, syntax)) = (annotation, syntax)
instance (Eq a, Eq annotation, Arbitrary a, Arbitrary annotation) => Arbitrary (ArbitraryTerm a annotation) where
arbitrary = sized (\ x -> boundedTerm x x) -- first indicates the cube of the max length of lists, second indicates the cube of the max depth of the tree
where boundedTerm maxLength maxDepth = ArbitraryTerm <$> ((,) <$> arbitrary <*> boundedSyntax maxLength maxDepth)
boundedSyntax _ maxDepth | maxDepth <= 0 = liftM Leaf arbitrary
boundedSyntax maxLength maxDepth = frequency
[ (12, liftM Leaf arbitrary),
(1, liftM Indexed $ take maxLength <$> listOf (smallerTerm maxLength maxDepth)),
(1, liftM Fixed $ take maxLength <$> listOf (smallerTerm maxLength maxDepth)),
(1, liftM (Keyed . Map.fromList) $ take maxLength <$> listOf (arbitrary >>= (\x -> ((,) x) <$> smallerTerm maxLength maxDepth))) ]
smallerTerm maxLength maxDepth = boundedTerm (div maxLength 3) (div maxDepth 3)
shrink term@(ArbitraryTerm (annotation, syntax)) = (++) (subterms term) $ filter (/= term) $
ArbitraryTerm <$> ((,) <$> shrink annotation <*> case syntax of
Leaf a -> Leaf <$> shrink a
Indexed i -> Indexed <$> (List.subsequences i >>= recursivelyShrink)
Fixed f -> Fixed <$> (List.subsequences f >>= recursivelyShrink)
Keyed k -> Keyed . Map.fromList <$> (List.subsequences (Map.toList k) >>= recursivelyShrink))
data CategorySet = A | B | C | D deriving (Eq, Show)
instance Categorizable CategorySet where
categories A = Set.fromList [ "a" ]
categories B = Set.fromList [ "b" ]
categories C = Set.fromList [ "c" ]
categories D = Set.fromList [ "d" ]
instance Arbitrary CategorySet where
arbitrary = elements [ A, B, C, D ]
main :: IO ()
main = hspec spec
spec :: Spec
spec = do
describe "Term" $ do
prop "equality is reflexive" $
\ a -> unTerm a == unTerm (a :: ArbitraryTerm String ())
describe "Diff" $ do
prop "equality is reflexive" $
\ a b -> let diff = interpret comparable (unTerm a) (unTerm (b :: ArbitraryTerm String CategorySet)) in
diff == diff
prop "equal terms produce identity diffs" $
\ a -> let term = unTerm (a :: ArbitraryTerm String CategorySet) in
diffCost (interpret comparable term term) == 0