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Strictness tests for Map construction #1021
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Original file line number | Diff line number | Diff line change |
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module Utils.ArbitrarySetMap | ||
( | ||
-- MonadGen | ||
MonadGen(..) | ||
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-- Set | ||
, mkArbSet | ||
, setFromList | ||
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-- Map | ||
, mkArbMap | ||
, mapFromKeysList | ||
) where | ||
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import Control.Monad (liftM, liftM3, liftM4) | ||
import Control.Monad.Trans.State.Strict | ||
import Control.Monad.Trans.Class | ||
import qualified Data.List as List | ||
import Data.Maybe (fromMaybe) | ||
import Test.QuickCheck | ||
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import Data.Set (Set) | ||
import qualified Data.Set.Internal as S | ||
import Data.Map (Map) | ||
import qualified Data.Map.Internal as M | ||
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{-------------------------------------------------------------------- | ||
MonadGen | ||
--------------------------------------------------------------------} | ||
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class Monad m => MonadGen m where | ||
liftGen :: Gen a -> m a | ||
instance MonadGen Gen where | ||
liftGen = id | ||
instance MonadGen m => MonadGen (StateT s m) where | ||
liftGen = lift . liftGen | ||
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{-------------------------------------------------------------------- | ||
Set | ||
--------------------------------------------------------------------} | ||
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-- | Given an action that produces successively larger elements and | ||
-- a size, produce a set of arbitrary shape with exactly that size. | ||
mkArbSet :: MonadGen m => m a -> Int -> m (Set a) | ||
mkArbSet step n | ||
| n <= 0 = return S.Tip | ||
| n == 1 = S.singleton `liftM` step | ||
| n == 2 = do | ||
dir <- liftGen arbitrary | ||
p <- step | ||
q <- step | ||
if dir | ||
then return (S.Bin 2 q (S.singleton p) S.Tip) | ||
else return (S.Bin 2 p S.Tip (S.singleton q)) | ||
| otherwise = do | ||
-- This assumes a balance factor of delta = 3 | ||
let upper = (3*(n - 1)) `quot` 4 | ||
let lower = (n + 2) `quot` 4 | ||
ln <- liftGen $ choose (lower, upper) | ||
let rn = n - ln - 1 | ||
liftM3 | ||
(\lt x rt -> S.Bin n x lt rt) | ||
(mkArbSet step ln) | ||
step | ||
(mkArbSet step rn) | ||
{-# INLINABLE mkArbSet #-} | ||
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-- | Given a strictly increasing list of elements, produce an arbitrarily | ||
-- shaped set with exactly those elements. | ||
setFromList :: [a] -> Gen (Set a) | ||
setFromList xs = flip evalStateT xs $ mkArbSet step (length xs) | ||
where | ||
step = state $ fromMaybe (error "setFromList") . List.uncons | ||
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{-------------------------------------------------------------------- | ||
Map | ||
--------------------------------------------------------------------} | ||
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-- | Given an action that produces successively larger keys and | ||
-- a size, produce a map of arbitrary shape with exactly that size. | ||
mkArbMap :: (MonadGen m, Arbitrary v) => m k -> Int -> m (Map k v) | ||
mkArbMap step n | ||
| n <= 0 = return M.Tip | ||
| n == 1 = do | ||
k <- step | ||
v <- liftGen arbitrary | ||
return (M.singleton k v) | ||
| n == 2 = do | ||
dir <- liftGen arbitrary | ||
p <- step | ||
q <- step | ||
vOuter <- liftGen arbitrary | ||
vInner <- liftGen arbitrary | ||
if dir | ||
then return (M.Bin 2 q vOuter (M.singleton p vInner) M.Tip) | ||
else return (M.Bin 2 p vOuter M.Tip (M.singleton q vInner)) | ||
| otherwise = do | ||
-- This assumes a balance factor of delta = 3 | ||
let upper = (3*(n - 1)) `quot` 4 | ||
let lower = (n + 2) `quot` 4 | ||
ln <- liftGen $ choose (lower, upper) | ||
let rn = n - ln - 1 | ||
liftM4 | ||
(\lt x v rt -> M.Bin n x v lt rt) | ||
(mkArbMap step ln) | ||
step | ||
(liftGen arbitrary) | ||
(mkArbMap step rn) | ||
{-# INLINABLE mkArbMap #-} | ||
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-- | Given a strictly increasing list of keys, produce an arbitrarily | ||
-- shaped map with exactly those keys. | ||
mapFromKeysList :: Arbitrary a => [k] -> Gen (Map k a) | ||
mapFromKeysList xs = flip evalStateT xs $ mkArbMap step (length xs) | ||
where | ||
step = state $ fromMaybe (error "mapFromKeysList") . List.uncons | ||
{-# INLINABLE mapFromKeysList #-} |
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Original file line number | Diff line number | Diff line change |
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module Utils.Strictness | ||
( Bot(..) | ||
, Func | ||
, applyFunc | ||
, Func2 | ||
, applyFunc2 | ||
, Func3 | ||
, applyFunc3 | ||
) where | ||
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import Test.ChasingBottoms.IsBottom (isBottom) | ||
import Test.QuickCheck | ||
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{-------------------------------------------------------------------- | ||
Bottom stuff | ||
--------------------------------------------------------------------} | ||
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-- | Arbitrary (Bot a) values may be bottom. | ||
newtype Bot a = Bot a | ||
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instance Show a => Show (Bot a) where | ||
show (Bot x) = if isBottom x then "<bottom>" else show x | ||
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instance Arbitrary a => Arbitrary (Bot a) where | ||
arbitrary = frequency | ||
[ (1, pure (error "<bottom>")) | ||
, (4, Bot <$> arbitrary) | ||
] | ||
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{-------------------------------------------------------------------- | ||
Lazy functions | ||
--------------------------------------------------------------------} | ||
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-- | A function which may be lazy in its argument. | ||
-- | ||
-- Either ignores its argument, or uses a QuickCheck Fun (which is always a | ||
-- strict function). | ||
data Func a b | ||
= FuncLazy b | ||
| FuncStrict (Fun a b) | ||
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instance (Show a, Show b) => Show (Func a b) where | ||
show (FuncLazy x) = "{_lazy->" ++ show x ++ "}" | ||
show (FuncStrict fun) = show fun | ||
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applyFunc :: Func a b -> a -> b | ||
applyFunc fun x = case fun of | ||
FuncLazy y -> y | ||
FuncStrict f -> applyFun f x | ||
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instance (CoArbitrary a, Function a, Arbitrary b) => Arbitrary (Func a b) where | ||
arbitrary = frequency | ||
[ (1, FuncLazy <$> arbitrary) | ||
, (4, FuncStrict <$> arbitrary) | ||
] | ||
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shrink fun = case fun of | ||
FuncLazy x -> FuncLazy <$> shrink x | ||
FuncStrict f -> FuncStrict <$> shrink f | ||
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-- | A function which may be lazy in its arguments. | ||
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-- Note: We have two separate cases here because we want to generate functions | ||
-- of type `a -> b -> c` with all possible strictness configurations. | ||
-- `Func a (Func b c)` is not enough for this, since it cannot generate | ||
-- functions that are conditionally lazy in the first argument, for instance: | ||
-- | ||
-- leftLazyOr :: Bool -> Bool -> Bool | ||
-- leftLazyOr a b = if b then True else a | ||
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data Func2 a b c | ||
= F2A (Func a (Func b c)) | ||
| F2B (Func b (Func a c)) | ||
deriving Show | ||
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instance | ||
(CoArbitrary a, Function a, CoArbitrary b, Function b, Arbitrary c) | ||
=> Arbitrary (Func2 a b c) where | ||
arbitrary = oneof [F2A <$> arbitrary, F2B <$> arbitrary] | ||
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shrink fun2 = case fun2 of | ||
F2A fun -> F2A <$> shrink fun | ||
F2B fun -> F2B <$> shrink fun | ||
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applyFunc2 :: Func2 a b c -> a -> b -> c | ||
applyFunc2 fun2 x y = case fun2 of | ||
F2A fun -> applyFunc (applyFunc fun x) y | ||
F2B fun -> applyFunc (applyFunc fun y) x | ||
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-- | A function which may be lazy in its arguments. | ||
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-- See Note on Func2. | ||
data Func3 a b c d | ||
= F3A (Func a (Func2 b c d)) | ||
| F3B (Func b (Func2 a c d)) | ||
| F3C (Func c (Func2 a b d)) | ||
deriving Show | ||
|
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instance | ||
( CoArbitrary a, Function a | ||
, CoArbitrary b, Function b | ||
, CoArbitrary c, Function c | ||
, Arbitrary d | ||
) => Arbitrary (Func3 a b c d) where | ||
arbitrary = oneof [F3A <$> arbitrary, F3B <$> arbitrary, F3C <$> arbitrary] | ||
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shrink fun3 = case fun3 of | ||
F3A fun -> F3A <$> shrink fun | ||
F3B fun -> F3B <$> shrink fun | ||
F3C fun -> F3C <$> shrink fun | ||
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applyFunc3 :: Func3 a b c d -> a -> b -> c -> d | ||
applyFunc3 fun3 x y z = case fun3 of | ||
F3A fun -> applyFunc2 (applyFunc fun x) y z | ||
F3B fun -> applyFunc2 (applyFunc fun y) x z | ||
F3C fun -> applyFunc2 (applyFunc fun z) x y |
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