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incomplete but valid additions to Finnish
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lib/resource/finnish/RulesFin.gf
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208
lib/resource/finnish/RulesFin.gf
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--# -path=.:../abstract:../../prelude
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--1 The Top-Level Finnish Resource Grammar: Combination Rules
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--
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-- Aarne Ranta 2002 -- 2003
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--
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-- This is the Finnish concrete syntax of the multilingual resource
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-- grammar. Most of the work is done in the file $SyntaxFin.gf$.
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-- However, for the purpose of documentation, we make here explicit the
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-- linearization types of each category, so that their structures and
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-- dependencies can be seen.
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-- Another substantial part are the linearization rules of some
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-- structural words.
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--
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-- The users of the resource grammar should not look at this file for the
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-- linearization rules, which are in fact hidden in the document version.
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-- They should use $resource.Abs.gf$ to access the syntactic rules.
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-- This file can be consulted in those, hopefully rare, occasions in which
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-- one has to know how the syntactic categories are
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-- implemented. The parameter types are defined in $TypesFin.gf$.
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concrete RulesFin of Rules = CategoriesFin ** open Prelude, SyntaxFin in {
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flags
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optimize=all ;
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lin
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UseN = noun2CommNounPhrase ;
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UsePN = nameNounPhrase ;
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SymbPN i = {s = \\_ => i.s} ; --- case endings often needed
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SymbCN cn s =
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{s = \\f,n,c => cn.s ! f ! n ! c ++ s.s ;
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g = cn.g} ;
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IntCN cn s =
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{s = \\f,n,c => cn.s ! f ! n ! c ++ s.s ;
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g = cn.g} ;
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IndefOneNP = indefNounPhrase singular ;
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IndefNumNP = nounPhraseNum False ;
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DefOneNP = defNounPhrase singular ;
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DefNumNP = nounPhraseNum True ;
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DetNP = detNounPhrase ;
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---- NDetNP = numDetNounPhrase ;
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---- NDetNum = justNumDetNounPhrase ;
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MassNP = partNounPhrase singular ;
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AppN2 = appFunComm ;
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AppN3 = appFun2 ;
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UseN2 = funAsCommNounPhrase ;
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ModAP = modCommNounPhrase ;
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CNthatS = nounThatSentence ;
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ModGenOne = npGenDet singular ;
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ModGenNum = npGenDetNum ;
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UseInt i = {s = \\_ => i.s ; isNum = True ; n = Pl} ; --- case endings; Sg for 1
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NoNum = noNum ;
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UseA = adj2adjPhrase ;
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ComplA2 = complAdj ;
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---- ComplAV v x = complVerbAdj v x ;
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---- ComplObjA2V v x y = complVerbAdj2 True v x y ;
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PositADeg = positAdjPhrase ;
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ComparADeg = comparAdjPhrase ;
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---- SuperlADeg = superlAdjPhrase ;
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-- verbs and verb prases
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---- PredAS = predAdjSent ;
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---- PredV0 rain = predVerbClause (pronNounPhrase pronIt) rain (complVerb rain) ;
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{-
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-- Partial saturation.
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UseV2 = transAsVerb ;
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ComplA2S = predAdjSent2 ;
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AdjPart = adjPastPart ;
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UseV2V x = verb2aux x ** {isAux = False} ;
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UseV2S x = x ;
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UseV2Q x = x ;
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UseA2S x = x ;
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UseA2V x = x ;
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UseCl tp cl = {s = tp.s ++ cl.s ! Dir ! tp.b ! VFinite tp.t tp.a} ;
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UseQCl tp cl = {s = \\q => tp.s ++ cl.s ! tp.b ! VFinite tp.t tp.a ! q} ;
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UseRCl tp cl = {s = \\a => tp.s ++ cl.s ! tp.b ! VFinite tp.t tp.a ! a} ;
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PosTP t a = {s = t.s ++ a.s ; b = True ; t = t.t ; a = a.a} ;
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NegTP t a = {s = t.s ++ a.s ; b = False ; t = t.t ; a = a.a} ;
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TPresent = {s = [] ; t = Present} ;
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TPast = {s = [] ; t = Past} ;
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TFuture = {s = [] ; t = Future} ;
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TConditional = {s = [] ; t = Conditional} ;
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ASimul = {s = [] ; a = Simul} ;
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AAnter = {s = [] ; a = Anter} ;
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-}
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-- Adverbs.
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---- AdjAdv a = ss (a.s ! AAttr ! AAdv) ; --- also APred?
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AdvPP p = p ;
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PrepNP = prepPhrase ;
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AdvCN = advCommNounPhrase ;
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AdvAP = advAdjPhrase ;
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AdvAdv = cc2 ;
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---- AdvNP pn pp = {s = \\c => pn.s ! c ++ pp.s ; a = pn.a} ;
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--3 Sentences and relative clauses
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--
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---- SlashV2 = slashTransVerbCl ;
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---- SlashVV2 = slashVerbVerb ;
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---- SlashAdv cl p = slashAdverb cl p.s ;
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IdRP = identRelPron ;
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FunRP = funRelPron ;
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---- RelSlash = relSlash ;
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---- ModRS = modRelClause ;
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---- RelCl = relSuch ;
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--!
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--3 Questions and imperatives
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--
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---- IDetCN d n = nounPhraseInt (detNounPhrase d n) ;
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FunIP = funIntPron ;
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---- QuestCl = questClause ;
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---- IntSlash = intSlash ;
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---- QuestAdv = questAdverbial ;
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---- PosImpVP = imperVerbPhrase True ;
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---- NegImpVP = imperVerbPhrase False ;
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IndicPhrase = indicUtt ;
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QuestPhrase = interrogUtt ;
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ImperOne = imperUtterance singular ;
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ImperMany = imperUtterance plural ;
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---- AdvCl = advClause ;
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---- AdvVPI = advVerbPhrase ;
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AdCPhr = advSentence ;
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AdvPhr = advSentence ;
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--!
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--3 Coordination
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--
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TwoS = twoSentence ;
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ConsS = consSentence ;
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ConjS = conjunctSentence ;
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ConjDS = conjunctDistrSentence ;
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TwoAP = twoAdjPhrase ;
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ConsAP = consAdjPhrase ;
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ConjAP = conjunctAdjPhrase ;
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ConjDAP = conjunctDistrAdjPhrase ;
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TwoNP = twoNounPhrase ;
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ConsNP = consNounPhrase ;
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ConjNP = conjunctNounPhrase ;
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ConjDNP = conjunctDistrNounPhrase ;
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TwoAdv = twoSentence ;
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ConsAdv = consSentence ;
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ConjAdv = conjunctSentence ;
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ConjDAdv = conjunctDistrSentence ;
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SubjS = subjunctSentence ;
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SubjImper = subjunctImperative ;
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SubjQS = subjunctQuestion ;
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AdvSubj if A = ss (if.s ++ A.s) ;
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PhrNP = useNounPhrase ;
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PhrOneCN = useCommonNounPhrase singular ;
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PhrManyCN = useCommonNounPhrase plural ;
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PhrIP ip = ip ;
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PhrIAdv ia = ia ;
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---- PhrVPI = verbUtterance ;
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OnePhr p = p ;
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ConsPhr = cc2 ;
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{-
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-----------------------
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-- special constructions
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OneNP = nameNounPhrase (nameReg "one" human) ;
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ExistCN A = predBeGroup
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(nameNounPhrase (nameReg "there" Neutr))
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(complNounPhrase (indefNounPhrase singular A)) ;
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ExistNumCN nu A =
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predBeGroup
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(nameNounPhrasePl (nameReg "there" Neutr))
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(complNounPhrase (indefNounPhraseNum plural nu A)) ;
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-}
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} ;
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