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-{-# LANGUAGE BangPatterns          #-}
-{-# LANGUAGE AllowAmbiguousTypes   #-}
-{-# LANGUAGE QuantifiedConstraints #-}
---------------------------------------------------------------------------------
-module Xanthous.Util
-  ( EqEqProp(..)
-  , EqProp(..)
-  , foldlMapM
-  , foldlMapM'
-  , between
-
-  , appendVia
-
-    -- * Foldable
-    -- ** Uniqueness
-    -- *** Predicates on uniqueness
-  , isUniqueOf
-  , isUnique
-    -- *** Removing all duplicate elements in n * log n time
-  , uniqueOf
-  , unique
-    -- *** Removing sequentially duplicate elements in linear time
-  , uniqOf
-  , uniq
-    -- ** Bag sequence algorithms
-  , takeWhileInclusive
-  , smallestNotIn
-  , removeVectorIndex
-  , maximum1
-  , minimum1
-
-    -- * Combinators
-  , times, times_
-
-    -- * Type-level programming utils
-  , KnownBool(..)
-  ) where
---------------------------------------------------------------------------------
-import           Xanthous.Prelude hiding (foldr)
---------------------------------------------------------------------------------
-import           Test.QuickCheck.Checkers
-import           Data.Foldable (foldr)
-import           Data.Monoid
-import           Data.Proxy
-import qualified Data.Vector as V
-import           Data.Semigroup (Max(..), Min(..))
-import           Data.Semigroup.Foldable
---------------------------------------------------------------------------------
-
-newtype EqEqProp a = EqEqProp a
-  deriving newtype Eq
-
-instance Eq a => EqProp (EqEqProp a) where
-  (=-=) = eq
-
-foldlMapM :: forall g b a m. (Foldable g, Monoid b, Applicative m) => (a -> m b) -> g a -> m b
-foldlMapM f = foldr f' (pure mempty)
-  where
-    f' :: a -> m b -> m b
-    f' x = liftA2 mappend (f x)
-
--- Strict in the monoidal accumulator. For monads strict
--- in the left argument of bind, this will run in constant
--- space.
-foldlMapM' :: forall g b a m. (Foldable g, Monoid b, Monad m) => (a -> m b) -> g a -> m b
-foldlMapM' f xs = foldr f' pure xs mempty
-  where
-  f' :: a -> (b -> m b) -> b -> m b
-  f' x k bl = do
-    br <- f x
-    let !b = mappend bl br
-    k b
-
-between
-  :: Ord a
-  => a -- ^ lower bound
-  -> a -- ^ upper bound
-  -> a -- ^ scrutinee
-  -> Bool
-between lower upper x = x >= lower && x <= upper
-
--- |
--- >>> appendVia Sum 1 2
--- 3
-appendVia :: (Rewrapping s t, Semigroup s) => (Unwrapped s -> s) -> Unwrapped s -> Unwrapped s -> Unwrapped s
-appendVia wrap x y = op wrap $ wrap x <> wrap y
-
---------------------------------------------------------------------------------
-
--- | Returns True if the targets of the given 'Fold' are unique per the 'Ord' instance for @a@
---
--- >>> isUniqueOf (folded . _1) ([(1, 2), (2, 2), (3, 2)] :: [(Int, Int)])
--- True
---
--- >>> isUniqueOf (folded . _2) ([(1, 2), (2, 2), (3, 2)] :: [(Int, Int)])
--- False
---
--- @
--- 'isUniqueOf' :: Ord a => 'Getter' s a     -> s -> 'Bool'
--- 'isUniqueOf' :: Ord a => 'Fold' s a       -> s -> 'Bool'
--- 'isUniqueOf' :: Ord a => 'Lens'' s a      -> s -> 'Bool'
--- 'isUniqueOf' :: Ord a => 'Iso'' s a       -> s -> 'Bool'
--- 'isUniqueOf' :: Ord a => 'Traversal'' s a -> s -> 'Bool'
--- 'isUniqueOf' :: Ord a => 'Prism'' s a     -> s -> 'Bool'
--- @
-isUniqueOf :: Ord a => Getting (Endo (Set a, Bool)) s a -> s -> Bool
-isUniqueOf aFold = orOf _2 . foldrOf aFold rejectUnique (mempty, True)
- where
-  rejectUnique x (seen, acc)
-    | seen ^. contains x = (seen, False)
-    | otherwise          = (seen & contains x .~ True, acc)
-
--- | Returns true if the given 'Foldable' container contains only unique
--- elements, as determined by the 'Ord' instance for @a@
---
--- >>> isUnique ([3, 1, 2] :: [Int])
--- True
---
--- >>> isUnique ([1, 1, 2, 2, 3, 1] :: [Int])
--- False
-isUnique :: (Foldable f, Ord a) => f a -> Bool
-isUnique = isUniqueOf folded
-
-
--- | O(n * log n). Returns a monoidal, 'Cons'able container (a list, a Set,
--- etc.) consisting of the unique (per the 'Ord' instance for @a@) targets of
--- the given 'Fold'
---
--- >>> uniqueOf (folded . _2) ([(1, 2), (2, 2), (3, 2), (4, 3)] :: [(Int, Int)]) :: [Int]
--- [2,3]
---
--- @
--- 'uniqueOf' :: Ord a => 'Getter' s a     -> s -> [a]
--- 'uniqueOf' :: Ord a => 'Fold' s a       -> s -> [a]
--- 'uniqueOf' :: Ord a => 'Lens'' s a      -> s -> [a]
--- 'uniqueOf' :: Ord a => 'Iso'' s a       -> s -> [a]
--- 'uniqueOf' :: Ord a => 'Traversal'' s a -> s -> [a]
--- 'uniqueOf' :: Ord a => 'Prism'' s a     -> s -> [a]
--- @
-uniqueOf
-  :: (Monoid c, Ord w, Cons c c w w) => Getting (Endo (Set w, c)) a w -> a -> c
-uniqueOf aFold = snd . foldrOf aFold rejectUnique (mempty, mempty)
- where
-  rejectUnique x (seen, acc)
-    | seen ^. contains x = (seen, acc)
-    | otherwise          = (seen & contains x .~ True, cons x acc)
-
--- | Returns a monoidal, 'Cons'able container (a list, a Set, etc.) consisting
--- of the unique (per the 'Ord' instance for @a@) contents of the given
--- 'Foldable' container
---
--- >>> unique [1, 1, 2, 2, 3, 1] :: [Int]
--- [2,3,1]
-
--- >>> unique [1, 1, 2, 2, 3, 1] :: Set Int
--- fromList [3,2,1]
-unique :: (Foldable f, Cons c c a a, Ord a, Monoid c) => f a -> c
-unique = uniqueOf folded
-
---------------------------------------------------------------------------------
-
--- | O(n). Returns a monoidal, 'Cons'able container (a list, a Vector, etc.)
--- consisting of the targets of the given 'Fold' with sequential duplicate
--- elements removed
---
--- This function (sorry for the confusing name) differs from 'uniqueOf' in that
--- it only compares /sequentially/ duplicate elements (and thus operates in
--- linear time).
--- cf 'Data.Vector.uniq' and POSIX @uniq@ for the name
---
--- >>> uniqOf (folded . _2) ([(1, 2), (2, 2), (3, 1), (4, 2)] :: [(Int, Int)]) :: [Int]
--- [2,1,2]
---
--- @
--- 'uniqOf' :: Eq a => 'Getter' s a     -> s -> [a]
--- 'uniqOf' :: Eq a => 'Fold' s a       -> s -> [a]
--- 'uniqOf' :: Eq a => 'Lens'' s a      -> s -> [a]
--- 'uniqOf' :: Eq a => 'Iso'' s a       -> s -> [a]
--- 'uniqOf' :: Eq a => 'Traversal'' s a -> s -> [a]
--- 'uniqOf' :: Eq a => 'Prism'' s a     -> s -> [a]
--- @
-uniqOf :: (Monoid c, Cons c c w w, Eq w) => Getting (Endo (Maybe w, c)) a w -> a -> c
-uniqOf aFold = snd . foldrOf aFold rejectSeen (Nothing, mempty)
-  where
-    rejectSeen x (Nothing, acc) = (Just x, x <| acc)
-    rejectSeen x tup@(Just a, acc)
-      | x == a     = tup
-      | otherwise = (Just x, x <| acc)
-
--- | O(n). Returns a monoidal, 'Cons'able container (a list, a Vector, etc.)
--- consisting of the targets of the given 'Foldable' container with sequential
--- duplicate elements removed
---
--- This function (sorry for the confusing name) differs from 'unique' in that
--- it only compares /sequentially/ unique elements (and thus operates in linear
--- time).
--- cf 'Data.Vector.uniq' and POSIX @uniq@ for the name
---
--- >>> uniq [1, 1, 1, 2, 2, 2, 3, 3, 1] :: [Int]
--- [1,2,3,1]
---
--- >>> uniq [1, 1, 1, 2, 2, 2, 3, 3, 1] :: Vector Int
--- [1,2,3,1]
---
-uniq :: (Foldable f, Eq a, Cons c c a a, Monoid c) => f a -> c
-uniq = uniqOf folded
-
--- | Like 'takeWhile', but inclusive
-takeWhileInclusive :: (a -> Bool) -> [a] -> [a]
-takeWhileInclusive _ [] = []
-takeWhileInclusive p (x:xs) = x : if p x then takeWhileInclusive p xs else []
-
--- | Returns the smallest value not in a list
-smallestNotIn :: (Ord a, Bounded a, Enum a) => [a] -> a
-smallestNotIn xs = case uniq $ sort xs of
-  [] -> minBound
-  xs'@(x : _)
-    | x > minBound -> minBound
-    | otherwise
-    -> snd . headEx . filter (uncurry (/=)) $ zip (xs' ++ [minBound]) [minBound..]
-
--- | Remove the element at the given index, if any, from the given vector
-removeVectorIndex :: Int -> Vector a -> Vector a
-removeVectorIndex idx vect =
-  let (before, after) = V.splitAt idx vect
-  in before <> fromMaybe Empty (tailMay after)
-
-maximum1 :: (Ord a, Foldable1 f) => f a -> a
-maximum1 = getMax . foldMap1 Max
-
-minimum1 :: (Ord a, Foldable1 f) => f a -> a
-minimum1 = getMin . foldMap1 Min
-
-times :: (Applicative f, Num n, Enum n) => n -> (n -> f b) -> f [b]
-times n f = traverse f [1..n]
-
-times_ :: (Applicative f, Num n, Enum n) => n -> f a -> f [a]
-times_ n fa = times n (const fa)
-
---------------------------------------------------------------------------------
-
--- | This class gives a boolean associated with a type-level bool, a'la
--- 'KnownSymbol', 'KnownNat' etc.
-class KnownBool (bool :: Bool) where
-  boolVal' :: forall proxy. proxy bool -> Bool
-  boolVal' _ = boolVal @bool
-
-  boolVal :: Bool
-  boolVal = boolVal' $ Proxy @bool
-
-instance KnownBool 'True where boolVal = True
-instance KnownBool 'False where boolVal = False