module Control.Joint.Effects.State where import Control.Joint.Core (type (:.), type (:=)) import Control.Joint.Abilities.Adaptable (Adaptable (adapt)) import Control.Joint.Abilities.Interpreted (Interpreted (Primary, run)) import Control.Joint.Abilities.Transformer (Transformer (Schema, embed, build, unite), (:>) (T)) import Control.Joint.Abilities.Liftable (Liftable (lift)) import Control.Joint.Schemes (TUT (TUT)) import Control.Joint.Effects.Reader (Reader (Reader)) import Control.Joint.Effects.Writer (Writer (Writer)) newtype State s a = State ((->) s :. (,) s := a) statefully :: s -> State s a -> (s, a) statefully initial (State x) = x initial instance Functor (State s) where fmap f (State x) = State $ \old -> f <$> x old instance Applicative (State s) where pure x = State $ \s -> (s, x) State f <*> State x = State $ \old -> let latest = fst . x $ old in (latest, snd (f old) . snd . x $ old) instance Monad (State s) where State x >>= f = State $ \old -> uncurry statefully $ f <$> x old instance Interpreted (State s) where type Primary (State s) a = (->) s :. (,) s := a run (State x) = x instance Transformer (State s) where type Schema (State s) u = TUT ((->) s) u ((,) s) embed x = T . TUT $ \s -> (s,) <$> x build x = T . TUT $ pure <$> run x unite = T . TUT instance Functor u => Functor (TUT ((->) s) u ((,) s)) where fmap f (TUT x) = TUT $ \old -> (fmap . fmap) f $ x old instance Monad u => Applicative (TUT ((->) s) u ((,) s)) where pure x = TUT $ \s -> pure (s, x) TUT f <*> TUT x = TUT $ \old -> f old >>= \(new, g) -> (fmap . fmap) g $ x new instance Monad u => Monad (TUT ((->) s) u ((,) s)) where TUT x >>= f = TUT $ \old -> x old >>= \(new, y) -> ($ new) . run . f $ y instance Adaptable (Reader e) (State e) where adapt (Reader f) = State (\e -> (e, f e)) instance Adaptable (Writer e) (State e) where adapt (Writer (e, x)) = State (\e -> (e, x)) type Stateful e = Liftable (State e) modify :: Stateful s t => (s -> s) -> t () modify f = lift $ State $ \s -> (f s, ()) current :: Stateful s t => t s current = lift $ State $ \s -> (s, s)