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module Puzzles.Day3 (puzzle) where
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import Pre
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import Data.List.NonEmpty qualified as NE
import Data.Text.Lazy qualified as TL
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puzzle :: Puzzle
puzzle =
Puzzle
{ number = 3
, parser = const $ flip sepEndBy newline $ Bank . fmap (fromIntegral . digitToInt) <$> some1 digitChar
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, parts =
[ TL.show
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. sum
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. map (digitsToInt . fromMaybe (error "battery list too short") . maxBatteries 2)
, TL.show
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. sum
. map (digitsToInt . fromMaybe (error "battery list too short") . maxBatteries 12)
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]
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, extraTests = mempty
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}
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newtype Bank = Bank (NonEmpty Battery)
deriving newtype (Eq, Ord, Show)
newtype Battery = Battery Word8
deriving newtype (Eq, Ord, Show, Num, Enum, Real, Integral)
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-- maximal n-digit subsequence
-- returns `Nothing` if list isn't long enough (>= n)
maxBatteries :: Int -> Bank -> Maybe [Battery]
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maxBatteries n0 (Bank bs0) = flip unfoldrM (n0, toList bs0) \case
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(0, _) -> pure Nothing
(n, bs) -> do
(b, i) <- findMax <$> nonEmpty (dropEnd (n - 1) bs)
pure $ Just (b, (n - 1, drop (i + 1) bs))
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-- returns the leftmost element in case of a tie
findMax :: (Ord a) => NonEmpty a -> (a, Int)
findMax = foldl1' (\m x -> if fst x > fst m then x else m) . flip NE.zip (0 :| [1 ..])
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digitsToInt :: [Battery] -> Int
digitsToInt = snd . foldr (\b (p, acc) -> (10 * p, acc + fromIntegral b * p)) (1, 0)