Created
September 3, 2018 03:33
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A possible implementation of mapAccumLM and mapAccumRM
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newtype StateLT s m a = StateLT { runStateLT :: s -> m (s,a) } | |
instance (Functor m) => Functor (StateLT s m) where | |
fmap f (StateLT k) = StateLT $ \s -> fmap (\(s',a) -> (s', f a)) $ k s | |
instance Monad m => Applicative (StateLT s m) where | |
pure a = StateLT $ \s -> return (s, a) | |
StateLT kf <*> StateLT kv = StateLT $ \s -> do | |
(s', f) <- kf s | |
(s'', v) <- kv s' | |
return (s'', f v) | |
liftA2 f (StateLT kx) (StateLT ky) = StateLT $ \s -> do | |
(s', x) <- kx s | |
(s'', y) <- ky s' | |
return (s'', f x y) | |
mapAccumLM :: (Monad m, Traversable t) => (a -> b -> m (a,c)) -> a -> t b -> m (a, t c) | |
mapAccumLM f s t = runStateLT (traverse (StateLT . flip f) t) s | |
newtype StateRT s m a = StateRT { runStateRT :: s -> m (s,a) } | |
instance (Functor m) => Functor (StateRT s m) where | |
fmap f (StateRT k) = StateRT $ \s -> fmap (\(s',a) -> (s', f a)) $ k s | |
instance Monad m => Applicative (StateRT s m) where | |
pure a = StateRT $ \s -> return (s, a) | |
StateRT kf <*> StateRT kv = StateRT $ \s -> do | |
(s', v) <- kv s | |
(s'', f) <- kf s' | |
return (s'', f v) | |
liftA2 f (StateRT kx) (StateRT ky) = StateRT $ \s -> do | |
(s', y) <- ky s | |
(s'', x) <- kx s' | |
return (s'', f x y) | |
mapAccumRM :: (Monad m, Traversable t) => (a -> b -> m (a,c)) -> a -> t b -> m (a, t c) | |
mapAccumRM f s t = runStateRT (traverse (StateRT . flip f) t) s |
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