{-# LANGUAGE TypeOperators, MultiParamTypeClasses, FlexibleInstances, UndecidableInstances, Rank2Types, GADTs, ScopedTypeVariables, FlexibleContexts #-} -------------------------------------------------------------------------------- -- | -- Module : Data.Comp.Annotation -- Copyright : (c) 2010-2011 Patrick Bahr -- License : BSD3 -- Maintainer : Patrick Bahr -- Stability : experimental -- Portability : non-portable (GHC Extensions) -- -- This module defines annotations on signatures. -- -------------------------------------------------------------------------------- module Data.Comp.Annotation ( (:&:) (..), (:*:) (..), DistAnn (..), RemA (..), liftA, liftA', stripA, propAnn, propAnnQ, propAnnUp, propAnnDown, propAnnM, ann, project' ) where import Data.Comp.Term import Data.Comp.Sum import Data.Comp.Ops import Data.Comp.Algebra import Data.Comp.Automata import Control.Monad {-| Transform a function with a domain constructed from a functor to a function with a domain constructed with the same functor, but with an additional annotation. -} liftA :: (RemA s s') => (s' a -> t) -> s a -> t liftA f v = f (remA v) {-| Transform a function with a domain constructed from a functor to a function with a domain constructed with the same functor, but with an additional annotation. -} liftA' :: (DistAnn s' p s, Functor s') => (s' a -> Cxt h s' a) -> s a -> Cxt h s a liftA' f v = let (v',p) = projectA v in ann p (f v') {-| Strip the annotations from a term over a functor with annotations. -} stripA :: (RemA g f, Functor g) => CxtFun g f stripA = appSigFun remA {-| Lift a term homomorphism over signatures @f@ and @g@ to a term homomorphism over the same signatures, but extended with annotations. -} propAnn :: (DistAnn f p f', DistAnn g p g', Functor g) => Hom f g -> Hom f' g' propAnn hom f' = ann p (hom f) where (f,p) = projectA f' -- | Lift a stateful term homomorphism over signatures @f@ and @g@ to -- a stateful term homomorphism over the same signatures, but extended with -- annotations. propAnnQ :: (DistAnn f p f', DistAnn g p g', Functor g) => QHom f q g -> QHom f' q g' propAnnQ hom f' = ann p (hom f) where (f,p) = projectA f' -- | Lift a bottom-up tree transducer over signatures @f@ and @g@ to a -- bottom-up tree transducer over the same signatures, but extended -- with annotations. propAnnUp :: (DistAnn f p f', DistAnn g p g', Functor g) => UpTrans f q g -> UpTrans f' q g' propAnnUp trans f' = (q, ann p t) where (f,p) = projectA f' (q,t) = trans f -- | Lift a top-down tree transducer over signatures @f@ and @g@ to a -- top-down tree transducer over the same signatures, but extended -- with annotations. propAnnDown :: (DistAnn f p f', DistAnn g p g', Functor g) => DownTrans f q g -> DownTrans f' q g' propAnnDown trans (q, f') = ann p (trans (q, f)) where (f,p) = projectA f' {-| Lift a monadic term homomorphism over signatures @f@ and @g@ to a monadic term homomorphism over the same signatures, but extended with annotations. -} propAnnM :: (DistAnn f p f', DistAnn g p g', Functor g, Monad m) => HomM m f g -> HomM m f' g' propAnnM hom f' = liftM (ann p) (hom f) where (f,p) = projectA f' {-| Annotate each node of a term with a constant value. -} ann :: (DistAnn f p g, Functor f) => p -> CxtFun f g ann c = appSigFun (injectA c) {-| This function is similar to 'project' but applies to signatures with an annotation which is then ignored. -} -- bug in type checker? below is the inferred type, however, the type checker -- rejects it. project' :: forall f g f1 a h . (RemA f g, f :<: f1) => Cxt h f1 a -> Maybe (g (Cxt h f1 a)) project' v = liftM remA (project v :: Maybe (f (Cxt h f1 a)))