forked from GitHub/gf-rgl
(Hun) Add various CN funs
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@@ -1,4 +1,4 @@
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concrete NounHun of Noun = CatHun ** open ResHun, Prelude in {
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concrete NounHun of Noun = CatHun ** open ResHun, Prelude, Coordination in {
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flags optimize=all_subs ;
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@@ -25,20 +25,26 @@ concrete NounHun of Noun = CatHun ** open ResHun, Prelude in {
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-- A noun phrase can also be postmodified by the past participle of a
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-- verb, by an adverb, or by a relative clause
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{-
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-- : NP -> V2 -> NP ; -- the man seen
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PPartNP np v2 = np ** {
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s = \\c => v2.s ! ??? ++ np.s ! c } ; ----
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-- : NP -> Adv -> NP ; -- Paris today ; boys, such as ..
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AdvNP,ExtAdvNP = \np,adv -> np ** {} ;
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-- PPartNP np v2 = np ** {
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-- s = \\c => v2.s ! ??? ++ np.s ! c } ; ----
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-- : NP -> Adv -> NP ; -- Paris today
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AdvNP np adv = np ** {
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s = \\c => np.s ! c ++ adv.s ;
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} ;
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-- : NP -> Adv -> NP ; -- boys, such as ..
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ExtAdvNP np adv = np ** {
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s = \\c => np.s ! c ++ bindComma ++ adv.s ;
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} ;
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-- : NP -> RS -> NP ; -- Paris, which is here
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RelNP np rs = np ** {} ;
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RelNP np rs = np ** {
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s = \\c => np.s ! c ++ bindComma ++ rs.s ! np.agr.p2 ! c ;
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} ;
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-- Determiners can form noun phrases directly.
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-}
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-- : Det -> NP ;
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DetNP det = emptyNP ** {
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s = det.sp ;
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@@ -131,7 +137,7 @@ concrete NounHun of Noun = CatHun ** open ResHun, Prelude in {
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-- : Quant
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IndefArt = {
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s,
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sp = \\_,_ => "egy" ;
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sp = \\n,_ => case n of {Sg => "egy" ; Pl => []} ;
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isIndefArt = True ;
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objdef = Indef ;
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} ;
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@@ -171,25 +177,26 @@ concrete NounHun of Noun = CatHun ** open ResHun, Prelude in {
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s = \\n,c => cn.s ! n ! c ++ rs.s ! n ! c
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} ;
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{-
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-- : CN -> Adv -> CN ;
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AdvCN cn adv = cn ** { } ;
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AdvCN cn adv = cn ** {
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s = \\n,c => cn.s ! n ! c ++ adv.s
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} ;
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-- Nouns can also be modified by embedded sentences and questions.
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-- For some nouns this makes little sense, but we leave this for applications
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-- to decide. Sentential complements are defined in VerbHun.
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-- : CN -> SC -> CN ; -- question where she sleeps
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SentCN cn sc = cn ** { } ;
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-- SentCN cn sc = cn ** { } ;
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--2 Apposition
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-- This is certainly overgenerating.
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-- : CN -> NP -> CN ; -- city Paris (, numbers x and y)
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ApposCN cn np = cn ** { s = } ;
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-}
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ApposCN cn np = cn ** {
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s = \\n,c => cn.s ! n ! c ++ np.s ! Nom
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} ;
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--2 Possessive and partitive constructs
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