forked from GitHub/gf-core
added a paraphrase method applying def's in both directions, in subtrees, and step by step; doesn't work properly yet
This commit is contained in:
@@ -5,7 +5,7 @@ module GF.Command.TreeOperations (
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) where
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import GF.Compile.TypeCheck
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import PGF (compute)
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import PGF (compute,paraphrase)
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-- for conversions
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import PGF.Data
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@@ -24,6 +24,8 @@ allTreeOps :: PGF -> [(String,(String,TreeOp))]
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allTreeOps pgf = [
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("compute",("compute by using semantic definitions (def)",
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map (compute pgf))),
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("paraphrase",("paraphrase by using semantic definitions (def)",
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concatMap (paraphrase pgf))),
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("smallest",("sort trees from smallest to largest, in number of nodes",
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smallest)),
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("typecheck",("type check and solve metavariables; reject if incorrect",
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@@ -44,7 +44,7 @@ module PGF(
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parse, canParse, parseAllLang, parseAll,
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-- ** Evaluation
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tree2expr, expr2tree, compute,
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tree2expr, expr2tree, compute, paraphrase,
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-- ** Word Completion (Incremental Parsing)
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complete,
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@@ -59,6 +59,7 @@ import PGF.CId
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import PGF.Linearize
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import PGF.Generate
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import PGF.AbsCompute
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import PGF.Paraphrase
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import PGF.Macros
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import PGF.Data
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import PGF.Expr
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103
src/PGF/Paraphrase.hs
Normal file
103
src/PGF/Paraphrase.hs
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@@ -0,0 +1,103 @@
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----------------------------------------------------------------------
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-- |
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-- Module : Paraphrase
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-- Maintainer : AR
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-- Stability : (stable)
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-- Portability : (portable)
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--
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-- generate parapharases with def definitions.
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--
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-- modified from src GF computation
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-----------------------------------------------------------------------------
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module PGF.Paraphrase (
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paraphrase,
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paraphraseN
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) where
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import PGF.Data
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import PGF.Macros (lookDef,isData)
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import PGF.Expr
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import PGF.CId
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import Data.List
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import qualified Data.Map as Map
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paraphrase :: PGF -> Tree -> [Tree]
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paraphrase pgf = nub . paraphraseN 2 pgf
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paraphraseN :: Int -> PGF -> Tree -> [Tree]
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paraphraseN 0 _ t = [t]
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paraphraseN i pgf t =
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step i t ++ [Fun g ts' | Fun g ts <- step (i-1) t, ts' <- sequence (map par ts)]
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where
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par = paraphraseN (i-1) pgf
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step 0 t = [t]
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step i t = let stept = step (i-1) t in stept ++ concat [def u | u <- stept]
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def = fromDef pgf
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fromDef :: PGF -> Tree -> [Tree]
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fromDef pgf t@(Fun f ts) = defDown t ++ defUp t where
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defDown t = [subst g u | let equ = equsFrom f, (u,g) <- match equ ts]
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defUp t = [subst g u | equ <- equsTo f, (u,g) <- match [equ] ts]
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equsFrom f = [(ps,d) | Just equs <- [lookup f equss], (Fun _ ps,d) <- equs]
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equsTo f = [c | (_,equs) <- equss, c <- casesTo f equs]
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casesTo f equs =
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[(ps,p) | (p,d@(Fun g ps)) <- equs, g==f,
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isClosed d || (length equs == 1 && isLinear d)]
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equss = [(f,[(Fun f (map expr2tree ps), expr2tree d) | (Equ ps d) <- eqs]) |
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(f,(_,EEq eqs)) <- Map.assocs (funs (abstract pgf))]
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subst :: Subst -> Tree -> Tree
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subst g e = case e of
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Fun f ts -> Fun f (map substg ts)
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Var x -> maybe e id $ lookup x g
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_ -> e
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where
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substg = subst g
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type Subst = [(CId,Tree)]
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-- this applies to pattern, hence don't need to consider abstractions
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isClosed :: Tree -> Bool
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isClosed t = case t of
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Fun _ ts -> all isClosed ts
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Var _ -> False
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_ -> True
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-- this applies to pattern, hence don't need to consider abstractions
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isLinear :: Tree -> Bool
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isLinear = nodup . vars where
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vars t = case t of
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Fun _ ts -> concatMap vars ts
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Var x -> [x]
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_ -> []
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nodup = all ((<2) . length) . group . sort
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-- special version of AbsCompute.findMatch, working on Tree
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match :: [([Tree],Tree)] -> [Tree] -> [(Tree, Subst)]
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match cases terms = case cases of
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[] -> []
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(patts,_):_ | length patts /= length terms -> []
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(patts,val):cc -> case mapM tryMatch (zip patts terms) of
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Just substs -> return (val, concat substs)
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_ -> match cc terms
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where
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tryMatch (p,t) = case (p, t) of
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(Var x, _) | notMeta t -> return [(x,t)]
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(Fun p pp, Fun f tt) | p == f && length pp == length tt -> do
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matches <- mapM tryMatch (zip pp tt)
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return (concat matches)
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_ -> if p==t then return [] else Nothing
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notMeta e = case e of
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Meta _ -> False
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Fun f ts -> all notMeta ts
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_ -> True
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