Files
gf-core/lib/src/experimental/transfer/Old2New.hs
2014-02-27 07:56:11 +00:00

169 lines
6.4 KiB
Haskell

{-# OPTIONS_GHC -fglasgow-exts #-}
module Old2New (transfer) where
import PGF hiding (Tree)
import qualified PGF
import PGF.Data
import Both
transfer :: PGF.Tree -> PGF.Tree
transfer = gf . onPhr . fg
{-
transfer t = case unAppForm t of
(EMeta m, es) -> foldl EApp (EMeta m) (map transfer es)
_ -> gf $ on $ fg t
-}
onPhr :: Tree GPhr_ -> Tree GPhr_
onPhr = on
on :: forall a . Tree a -> Tree a
on t = case t of
---- GEMeta m ts -> GEMeta m (map on ts)
-- Utt
GUttImpPl pol (GImpVP vp) -> GPrImpPl (onVP GTPres GASimul pol vp)
GUttImpPol pol (GImpVP vp) -> GPrImpSg (onVP GTPres GASimul pol vp) ----
GUttImpSg pol (GImpVP vp) -> GPrImpSg (onVP GTPres GASimul pol vp)
GUttQS qs -> GUttPrS (GUseQCl_none (onQS2QCl qs))
GUttS s -> GUttPrS (onS s)
GUttVP s -> error "GUttPrVPI (GInfVP_none (onVP GTPres ant pol vp))"
-- RS
GUseRCl (GTTAnt t a) p (GRelVP rp vp) -> GRelVP_none rp (onVP t a p vp)
GUseRCl (GTTAnt t a) p (GRelSlash rp cls) -> GRelSlash_none rp (onClSlash t a p cls)
-- NP
-- Adv
GComparAdvAdjS cadv a s -> error "GComparAdvAdjS cadv a (onS s)"
GSubjS subj s -> error "GSubjS subj s"
-- AP
_ -> composOp on t
onS :: Tree GS_ -> Tree GPrS_
onS s = case s of
GUseCl (GTTAnt t a) p cl -> GUseCl_none (onCl t a p cl)
GAdvS adv s -> error "AdvS"
GExtAdvS adv s -> error "ExtAdvS"
GRelS s rs -> error "RelS"
GSSubjS s subj s2 -> error "SSubjS"
GConjS conj (GListS lists) -> GUseCl_none (GUseClC_none (mkClC conj [onS2Cl s | s <- lists]))
GPredVPS np vps -> GUseCl_none (GPredVP_none (on np) (onVPS2VP vps))
mkClC conj cls = foldr GContClC_none (GStartClC_none conj cl1 cl2) cls2
where
(cls2,[cl1,cl2]) = splitAt (length cls - 2) cls
onVPS2VP :: Tree GVPS_ -> Tree GPrVP_none_
onVPS2VP vps = case vps of
GMkVPS (GTTAnt t a) p vp -> onVP t a p vp
GConjVPS conj (GListVPS vs) -> GUseVPC_none (mkVPC conj [onVPS2VP v | v <- vs])
mkVPC conj cls = foldr GContVPC_none (GStartVPC_none conj cl1 cl2) cls2
where
(cls2,[cl1,cl2]) = splitAt (length cls - 2) cls
onCl :: GTense -> GAnt -> GPol -> Tree GCl_ -> Tree GPrCl_none_
onCl t a p cl = case cl of
GPredVP np vp -> let (advs,vp0) = getAdvs vp in appAdvCl advs (GPredVP_none (on np) (onVP t a p vp0)) ---
---- ExistNP : NP -> Cl ;
---- PredSCVP : SC -> VP -> Cl ;
---- PredVPosv : NP -> VP -> Cl ;
---- PredVPovs : NP -> VP -> Cl ;
-- adverbs in New are attached to Cl, in Old to VP. New makes no distinction between Adv and AdV
getAdvs :: GVP -> ([GPrAdv_none],GVP)
getAdvs vp = case vp of
GAdvVP vp1 adv -> let (advs,vp2) = getAdvs vp1 in (advs ++ [GLiftAdv adv],vp2)
GAdVVP adv vp1 -> let (advs,vp2) = getAdvs vp1 in (advs ++ [GLiftAdV adv],vp2)
_ -> ([],vp)
appAdvCl :: [GPrAdv_none] -> GPrCl_none -> GPrCl_none
appAdvCl advs cl = foldr GAdvCl_none cl advs
onQCl :: GTense -> GAnt -> GPol -> Tree GQCl_ -> Tree GPrQCl_none_
onQCl t a p qcl = case qcl of
GQuestVP ip vp -> GQuestVP_none ip (onVP t a p vp)
GQuestSlash ip cls -> GQuestSlash_none ip (GQuestCl_np (onClSlash t a p cls))
GQuestCl cl -> GQuestCl_none (onCl t a p cl)
GQuestIAdv iadv cl -> GQuestIAdv_none iadv (onCl t a p cl)
GQuestIComp icomp np -> GQuestIComp_none a t p icomp np
GQuestQVP ip qvp -> error "QuestQVP"
onVP :: GTense -> GAnt -> GPol -> Tree GVP_ -> Tree GPrVP_none_
onVP t a p vp = case vp of
GUseV v -> GUseV_none a t p (GLiftV v)
GComplVS vs s -> GComplVS_none (GUseV_s a t p (GLiftVS vs)) (onS2Cl s)
GComplVQ vq q -> GComplVQ_none (GUseV_q a t p (GLiftVQ vq)) (onQS2QCl q)
GComplVA va ap -> GComplVA_none (GUseV_a a t p (GLiftVA va)) (GLiftAP ap)
GComplVV vv ant pol vp -> GComplVV_none (GUseV_v a t p (GLiftVV vv)) (GInfVP_none (onVP GTPres ant pol vp)) -- !!
GComplSlash vps np -> GComplV2_none (onVPSlash t a p vps) np
GUseComp comp -> case comp of
GCompAP ap -> GUseAP_none a t p (GLiftAP (on ap))
GCompAdv adv -> GUseAdv_none a t p (GLiftAdv (on adv))
GCompCN cn -> GUseCN_none a t p (GLiftCN (on cn))
GCompNP np -> GUseNP_none a t p (on np)
GCompS s -> GUseS_none a t p (onS2Cl s)
GCompQS qs -> GUseQ_none a t p (onQS2QCl qs)
GCompVP ant pol vp -> GUseVP_none a t p (GInfVP_none (onVP GTPres ant pol vp)) -- !!
---- ComplSlashPartLast : VPSlash -> NP -> VP ;
---- ComplVPIVV : VV -> VPI -> VP ;
---- ExtAdvVP : VP -> Adv -> VP ;
GPassVPSlash vps -> onVPSlashPass t a p vps
GPassAgentVPSlash vps np -> onVPSlashPassAgent t a p vps np
---- ProgrVP : VP -> VP ;
---- ReflVP : VPSlash -> VP ;
---- SelfAdVVP : VP -> VP ;
---- SelfAdvVP : VP -> VP ;
onVPSlash :: GTense -> GAnt -> GPol -> Tree GVPSlash_ -> Tree GPrVP_np_
onVPSlash t a p vps = case vps of
GSlashV2a v2 -> GUseV_np a t p (GLiftV2 v2)
GSlashV2S v2s s -> GSlashV2S_none (GUseV_np_s a t p (GLiftV2S v2s)) (onS2Cl s)
GSlashV2Q v2q q -> GSlashV2Q_none (GUseV_np_q a t p (GLiftV2Q v2q)) (onQS2QCl q)
GSlashV2A v2a ap -> GSlashV2A_none (GUseV_np_a a t p (GLiftV2A v2a)) (GLiftAP ap)
GSlashV2V v2v ant pol vp -> GSlashV2V_none (GUseV_np_v a t p (GLiftV2V v2v)) (GInfVP_none (onVP GTPres ant pol vp)) -- !!
GSlashVV vv vps -> GComplVV_np (GUseV_v a t p (GLiftVV vv)) (GInfVP_np (onVPSlash GTPres GASimul GPPos vps)) -- !!
onVPSlashPass :: GTense -> GAnt -> GPol -> Tree GVPSlash_ -> Tree GPrVP_none_
onVPSlashPass t a p vps = case vps of
GSlashV2a v2 -> GPassUseV_none a t p (GLiftV2 v2)
GSlashV2S v2s s -> GComplVS_none (GPassUseV_s a t p (GLiftV2S v2s)) (onS2Cl s)
GSlashV2Q v2q q -> GComplVQ_none (GPassUseV_q a t p (GLiftV2Q v2q)) (onQS2QCl q)
---- GSlashV2A v2a ap -> (GPassUseV_np_a a t p (GLiftV2A v2a)) (GLiftAP ap)
---- GSlashV2V v2v ant pol vp -> (GPassUseV_np_v a t p (GLiftV2V v2v)) (GInfVP_none (onVP GTPres ant pol vp)) -- !!
-- GSlashVV vv vps -> GComplVV_np (GUseV_v a t p (GLiftVV vv)) (GInfVP_np (onVPSlash GTPres GASimul GPPos vps)) -- !!
onVPSlashPassAgent :: GTense -> GAnt -> GPol -> Tree GVPSlash_ -> GNP -> Tree GPrVP_none_
onVPSlashPassAgent t a p vps np = case vps of
GSlashV2a v2 -> GAgentPassUseV_none a t p (GLiftV2 v2) np
GSlashV2S v2s s -> GComplVS_none (GAgentPassUseV_s a t p (GLiftV2S v2s) np) (onS2Cl s)
onClSlash :: GTense -> GAnt -> GPol -> Tree GClSlash_ -> Tree GPrCl_np_
onClSlash t a p cls = case cls of
GSlashVP np vps -> GPredVP_np np (onVPSlash t a p vps)
onS2Cl :: Tree GS_ -> Tree GPrCl_none_
onS2Cl s = case s of
GUseCl (GTTAnt t a) p cl -> onCl t a p cl
onQS2QCl :: Tree GQS_ -> Tree GPrQCl_none_
onQS2QCl s = case s of
GUseQCl (GTTAnt t a) p qcl -> onQCl t a p qcl