For now this applies to Haskell only, and it may turn out to be tricky for the Rust implementation. In practice, the limitation hasn't turned out to be important, and we could even go the other way and use `Integer` everywhere. This does however at least help with debugging, as well as just being conceptually right. The `nil` and `(/\)` functions are intended to be overloaded to work for other list-like things in a later commit, and from there we will investigate using `OverloadedLists` and `RebindableSyntax` to recover standard list syntax, although there are probably limitations due to `(:)` being special.
52 lines
1.6 KiB
Haskell
52 lines
1.6 KiB
Haskell
module Puzzles.Day10 (puzzle) where
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import Pre
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import Data.IntMap qualified as IM
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puzzle :: Puzzle
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puzzle =
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Puzzle
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{ number = 10
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, parser = const $ flip sepEndBy newline do
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void $ single '['
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lights <- some $ (single '.' $> Off) <|> (single '#' $> On)
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void $ single ']'
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void space1
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switches <- flip sepEndBy space1 do
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void $ single '('
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r <- Switch <$> decimal `sepBy` single ','
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void $ single ')'
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pure r
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void $ single '{'
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void $ decimal @_ @_ @_ @Int `sepBy` single ','
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void $ single '}'
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pure (Lights $ IM.fromList $ zip [0 ..] lights, switches)
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, parts =
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( sum . map \(lights, switches) ->
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maybe (error "no solution") length
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. firstJust (firstJust (\(s, ls) -> guard (allOff ls) $> s))
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$ flip iterate [([], lights)] \ls ->
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concatMap (\s -> map (\(ss, l) -> (s : ss, applySwitch s l)) ls) switches
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)
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/\ nil
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, extraTests = mempty
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}
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data Light = On | Off
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deriving (Eq, Ord, Show)
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flipLight :: Light -> Light
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flipLight = \case
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On -> Off
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Off -> On
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newtype Lights = Lights (IM.IntMap Light)
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deriving (Eq, Ord, Show)
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allOff :: Lights -> Bool
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allOff (Lights ls) = all (== Off) $ map snd $ IM.toList ls
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newtype Switch = Switch [Int]
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deriving (Eq, Ord, Show)
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applySwitch :: Switch -> Lights -> Lights
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applySwitch (Switch ss) (Lights ls) = Lights $ foldl' (flip $ IM.adjust flipLight) ls ss
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