{-# LANGUAGE Rank2Types #-} {-# LANGUAGE ScopedTypeVariables #-} {-# LANGUAGE ImpredicativeTypes #-} {-# LANGUAGE NoMonomorphismRestriction #-} {-# LANGUAGE DataKinds #-} {-# LANGUAGE KindSignatures #-} {-# LANGUAGE GADTs #-} {-# LANGUAGE TypeOperators #-} {-# LANGUAGE TypeFamilies #-} module Control.Monad.Apiary.Internal where import Network.Wai import Control.Applicative import Data.Monoid import Control.Monad.Apiary.Action.Internal newtype ApiaryT c m a = ApiaryT { unApiaryT :: forall b. (forall x . m x -> IO x) -> ActionT IO (SList c) -> ApiaryConfig -> (a -> ActionT IO () -> m b) -> m b } data SList (as :: [*]) where SNil :: SList '[] SCons :: a -> SList xs -> SList (a ': xs) type family Fn (as :: [*]) r type instance Fn '[] r = r type instance Fn (x ': xs) r = x -> Fn xs r type family Snoc (as :: [*]) a :: [*] type instance Snoc '[] a = '[a] type instance Snoc (x ': xs) a = x ': Snoc xs a apply :: Fn xs r -> SList xs -> r apply v SNil = v apply f (SCons a as) = apply (f a) as sSnoc :: SList as -> a -> SList (Snoc as a) sSnoc SNil a = SCons a SNil sSnoc (SCons x xs) a = SCons x $ sSnoc xs a instance Functor (ApiaryT c m) where fmap f m = ApiaryT $ \run grd conf cont -> unApiaryT m run grd conf $ \a hdr -> hdr `seq` cont (f a) hdr instance Applicative (ApiaryT c m) where pure x = ApiaryT $ \_ _ _ cont -> cont x mempty mf <*> ma = ApiaryT $ \run grd conf cont -> unApiaryT mf run grd conf $ \f hdr -> unApiaryT ma run grd conf $ \a hdr' -> let hdr'' = hdr <> hdr' in hdr'' `seq` cont (f a) hdr'' instance Monad (ApiaryT c m) where return x = ApiaryT $ \_ _ _ cont -> cont x mempty m >>= k = ApiaryT $ \run grd conf cont -> unApiaryT m run grd conf $ \a hdr -> unApiaryT (k a) run grd conf $ \b hdr' -> let hdr'' = hdr <> hdr' in hdr'' `seq` cont b hdr'' runApiaryT :: Monad m => ApiaryConfig -> (forall x. m x -> IO x) -> ApiaryT '[] m a -> Application runApiaryT conf run m req = run (unApiaryT m run (return SNil) conf (\_ w -> return w)) >>= \a -> execActionT conf a req type Apiary c = ApiaryT c IO runApiary :: ApiaryConfig -> Apiary '[] a -> Application runApiary conf = runApiaryT conf id getRunner :: Monad m => ApiaryT c m (ActionT m a -> ActionT IO a) getRunner = ApiaryT $ \run _ _ c -> c (hoistActionT run) mempty getGuard :: ApiaryT c m (ActionT IO (SList c)) getGuard = ApiaryT $ \_ grd _ c -> c grd mempty apiaryConfig :: ApiaryT c m ApiaryConfig apiaryConfig = ApiaryT $ \_ _ c cont -> cont c mempty addRoute :: ActionT IO () -> ApiaryT c m () addRoute r = ApiaryT $ \_ _ _ cont -> cont () r focus :: Monad m => (SList c -> ActionT m (SList c')) -> ApiaryT c' m b -> ApiaryT c m b focus g m = do tr <- getRunner ApiaryT $ \run grd cfg cont -> unApiaryT m run (grd >>= tr . g) cfg cont action :: Monad m => Fn c (ActionT m ()) -> ApiaryT c m () action a = do tr <- getRunner grd <- getGuard addRoute $ grd >>= tr . apply a action_ :: Monad m => ActionT m () -> ApiaryT c m () action_ a = do tr <- getRunner grd <- getGuard addRoute $ grd >> tr a