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implement DetDAP and AdjDAP

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This commit is contained in:
Krasimir Angelov
2018-06-14 09:52:24 +02:00
parent b993704225
commit c4ada6112f
2 changed files with 243 additions and 222 deletions
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2
src/bulgarian/CatBul.gf
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@@ -54,7 +54,7 @@ concrete CatBul of Cat = CommonX - [IAdv,CAdv,AdV,SC] ** open ResBul, Prelude, P
CN = {s : NForm => Str; g : AGender} ; CN = {s : NForm => Str; g : AGender} ;
NP = {s : Role => Str; a : Agr; p : Polarity} ; NP = {s : Role => Str; a : Agr; p : Polarity} ;
Pron = {s : Role => Str; clit : Case => Str; gen : AForm => Str; a : Agr} ; Pron = {s : Role => Str; clit : Case => Str; gen : AForm => Str; a : Agr} ;
Det = {s : Bool => AGender => Role => Str; nn : NNumber; spec : Species; p : Polarity} ; Det,DAP = {s : Bool => AGender => Role => Str; nn : NNumber; spec : Species; p : Polarity} ;
Predet = {s : GenNum => Str} ; Predet = {s : GenNum => Str} ;
Ord = {s : AForm => Str} ; Ord = {s : AForm => Str} ;
Num = {s : CardForm => Str; nn : NNumber; nonEmpty : Bool} ; Num = {s : CardForm => Str; nn : NNumber; nonEmpty : Bool} ;

463
src/bulgarian/NounBul.gf
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@@ -1,222 +1,243 @@
--# -coding=cp1251 --# -coding=cp1251
concrete NounBul of Noun = CatBul ** open ResBul, Prelude in { concrete NounBul of Noun = CatBul ** open ResBul, Prelude in {
flags optimize=all_subs ; coding=cp1251 ; flags optimize=all_subs ; coding=cp1251 ;
lin lin
DetCN det cn = DetCN det cn =
{ s = \\role => let nf = case <det.nn,det.spec> of { { s = \\role => let nf = case <det.nn,det.spec> of {
<NNum Sg,Def> => case role of { <NNum Sg,Def> => case role of {
RSubj => NFSgDefNom ; RSubj => NFSgDefNom ;
RVoc => NFVocative ; RVoc => NFVocative ;
_ => NF Sg Def _ => NF Sg Def
} ; } ;
<NNum Sg,Indef> => case role of { <NNum Sg,Indef> => case role of {
RVoc => NFVocative ; RVoc => NFVocative ;
_ => NF Sg Indef _ => NF Sg Indef
} ; } ;
<NNum Pl,Def> => NF Pl Def ; <NNum Pl,Def> => NF Pl Def ;
<NNum Pl,Indef> => NF Pl Indef; <NNum Pl,Indef> => NF Pl Indef;
<NCountable,Def> => NF Pl det.spec ; <NCountable,Def> => NF Pl det.spec ;
<NCountable,Indef> => case cn.g of { <NCountable,Indef> => case cn.g of {
AMasc Human => NF Pl Indef; AMasc Human => NF Pl Indef;
_ => NFPlCount _ => NFPlCount
} }
} ; } ;
s = det.s ! True ! cn.g ! role ++ cn.s ! nf s = det.s ! True ! cn.g ! role ++ cn.s ! nf
in case role of { in case role of {
RObj Dat => "íà" ++ s; RObj Dat => "íà" ++ s;
RObj WithPrep => case det.p of { RObj WithPrep => case det.p of {
Pos => with_Word ++ s ; Pos => with_Word ++ s ;
Neg => "áåç" ++ s Neg => "áåç" ++ s
} ; } ;
_ => s _ => s
} ; } ;
a = {gn = gennum cn.g (numnnum det.nn); p = P3} ; a = {gn = gennum cn.g (numnnum det.nn); p = P3} ;
p = det.p p = det.p
} ; } ;
DetNP det = DetNP det =
{ s = \\role => let s = det.s ! False ! ANeut ! role { s = \\role => let s = det.s ! False ! ANeut ! role
in case role of { in case role of {
RObj Dat => "íà" ++ s; RObj Dat => "íà" ++ s;
_ => s _ => s
} ; } ;
a = {gn = gennum ANeut (numnnum det.nn); p = P3} ; a = {gn = gennum ANeut (numnnum det.nn); p = P3} ;
p = Pos p = Pos
} ; } ;
UsePN pn = { s = table { UsePN pn = { s = table {
RObj Dat => "íà" ++ pn.s; RObj Dat => "íà" ++ pn.s;
RObj WithPron => with_Word ++ pn.s; RObj WithPron => with_Word ++ pn.s;
_ => pn.s _ => pn.s
} ; } ;
a = {gn = GSg pn.g; p = P3} ; a = {gn = GSg pn.g; p = P3} ;
p = Pos p = Pos
} ; } ;
UsePron p = {s = p.s; a=p.a; p=Pos} ; UsePron p = {s = p.s; a=p.a; p=Pos} ;
PredetNP pred np = { PredetNP pred np = {
s = \\c => case c of { s = \\c => case c of {
RObj Dat => "íà"; RObj Dat => "íà";
RObj WithPrep => with_Word; RObj WithPrep => with_Word;
_ => "" _ => ""
} ++ } ++
pred.s ! np.a.gn ++ np.s ! RObj Acc ; pred.s ! np.a.gn ++ np.s ! RObj Acc ;
a = np.a ; a = np.a ;
p = np.p p = np.p
} ; } ;
PPartNP np v2 = { PPartNP np v2 = {
s = \\c => np.s ! c ++ v2.s ! Perf ! VPassive (aform np.a.gn Indef c) ; s = \\c => np.s ! c ++ v2.s ! Perf ! VPassive (aform np.a.gn Indef c) ;
a = np.a ; a = np.a ;
p = np.p p = np.p
} ; } ;
AdvNP np adv = { AdvNP np adv = {
s = \\c => np.s ! c ++ adv.s ; s = \\c => np.s ! c ++ adv.s ;
a = np.a ; a = np.a ;
p = np.p p = np.p
} ; } ;
ExtAdvNP np adv = { ExtAdvNP np adv = {
s = \\c => np.s ! c ++ comma ++ adv.s ; s = \\c => np.s ! c ++ comma ++ adv.s ;
a = np.a ; a = np.a ;
p = np.p p = np.p
} ; } ;
DetQuant quant num = { DetQuant quant num = {
s = \\sp,g,c => let sp' = case num.nonEmpty of { True => True ; s = \\sp,g,c => let sp' = case num.nonEmpty of { True => True ;
False => sp } False => sp }
in quant.s ! sp' ! aform (gennum g (numnnum num.nn)) (case c of {RVoc=>Indef; _=>Def}) c ++ in quant.s ! sp' ! aform (gennum g (numnnum num.nn)) (case c of {RVoc=>Indef; _=>Def}) c ++
num.s ! dgenderSpecies g quant.spec c ; num.s ! dgenderSpecies g quant.spec c ;
nn = num.nn ; nn = num.nn ;
spec = case num.nonEmpty of {True=>Indef; _=>quant.spec} ; spec = case num.nonEmpty of {True=>Indef; _=>quant.spec} ;
p = quant.p p = quant.p
} ; } ;
DetQuantOrd = \quant, num, ord -> { DetQuantOrd = \quant, num, ord -> {
s = \\_,g,c => quant.s ! True ! aform (gennum g (numnnum num.nn)) (case c of {RVoc=>Indef; _=>Def}) c ++ s = \\_,g,c => quant.s ! True ! aform (gennum g (numnnum num.nn)) (case c of {RVoc=>Indef; _=>Def}) c ++
num.s ! dgenderSpecies g quant.spec c ++ num.s ! dgenderSpecies g quant.spec c ++
ord.s ! aform (gennum g (numnnum num.nn)) (case num.nonEmpty of {True=>Indef; _=>quant.spec}) c ; ord.s ! aform (gennum g (numnnum num.nn)) (case num.nonEmpty of {True=>Indef; _=>quant.spec}) c ;
nn = num.nn ; nn = num.nn ;
spec=Indef ; spec=Indef ;
p = quant.p p = quant.p
} ; } ;
PossPron p = { PossPron p = {
s = \\_ => p.gen ; s = \\_ => p.gen ;
nonEmpty = True ; nonEmpty = True ;
spec = ResBul.Indef ; spec = ResBul.Indef ;
p = Pos p = Pos
} ; } ;
NumSg = {s = \\_ => []; nn = NNum Sg; nonEmpty = False} ; NumSg = {s = \\_ => []; nn = NNum Sg; nonEmpty = False} ;
NumPl = {s = \\_ => []; nn = NNum Pl; nonEmpty = False} ; NumPl = {s = \\_ => []; nn = NNum Pl; nonEmpty = False} ;
NumCard n = {s=n.s; nn=case n.n of {Sg => NNum Sg; Pl => NCountable}; nonEmpty = True} ; NumCard n = {s=n.s; nn=case n.n of {Sg => NNum Sg; Pl => NCountable}; nonEmpty = True} ;
NumDigits n = {s = \\gspec => n.s ! NCard gspec; n = n.n} ; NumDigits n = {s = \\gspec => n.s ! NCard gspec; n = n.n} ;
OrdDigits n = {s = \\aform => n.s ! NOrd aform} ; OrdDigits n = {s = \\aform => n.s ! NOrd aform} ;
NumNumeral numeral = {s = \\gspec => numeral.s ! NCard gspec; n = numeral.n; nonEmpty = True} ; NumNumeral numeral = {s = \\gspec => numeral.s ! NCard gspec; n = numeral.n; nonEmpty = True} ;
OrdNumeral numeral = {s = \\aform => numeral.s ! NOrd aform} ; OrdNumeral numeral = {s = \\aform => numeral.s ! NOrd aform} ;
AdNum adn num = {s = \\gspec => adn.s ++ num.s ! gspec; n = num.n; nonEmpty = num.nonEmpty} ; AdNum adn num = {s = \\gspec => adn.s ++ num.s ! gspec; n = num.n; nonEmpty = num.nonEmpty} ;
OrdSuperl a = {s = \\aform => "íàé" ++ hyphen ++ a.s ! aform} ; OrdSuperl a = {s = \\aform => "íàé" ++ hyphen ++ a.s ! aform} ;
DefArt = { DefArt = {
s = table { s = table {
True => \\_ => [] ; True => \\_ => [] ;
False => table { False => table {
ASg Masc _ => "òîé" ; ASg Masc _ => "òîé" ;
ASgMascDefNom => "òîé" ; ASgMascDefNom => "òîé" ;
ASg Fem _ => "òÿ" ; ASg Fem _ => "òÿ" ;
ASg Neut _ => "òî" ; ASg Neut _ => "òî" ;
APl _ => "òå" APl _ => "òå"
} }
} ; } ;
nonEmpty = False ; nonEmpty = False ;
spec = ResBul.Def ; spec = ResBul.Def ;
p = Pos p = Pos
} ; } ;
IndefArt = { IndefArt = {
s = table { s = table {
True => \\_ => [] ; True => \\_ => [] ;
False => table { False => table {
ASg Masc _ => "åäèí" ; ASg Masc _ => "åäèí" ;
ASgMascDefNom => "åäèí" ; ASgMascDefNom => "åäèí" ;
ASg Fem _ => "åäíà" ; ASg Fem _ => "åäíà" ;
ASg Neut _ => "åäíî" ; ASg Neut _ => "åäíî" ;
APl _ => "åäíè" APl _ => "åäíè"
} }
} ; } ;
nonEmpty = False ; nonEmpty = False ;
spec = ResBul.Indef ; spec = ResBul.Indef ;
p = Pos p = Pos
} ; } ;
MassNP cn = { MassNP cn = {
s = table { s = table {
RVoc => cn.s ! NFVocative ; RVoc => cn.s ! NFVocative ;
RObj Dat => "íà" ++ cn.s ! (NF Sg Indef) ; RObj Dat => "íà" ++ cn.s ! (NF Sg Indef) ;
RObj WithPrep => with_Word ++ cn.s ! (NF Sg Indef); RObj WithPrep => with_Word ++ cn.s ! (NF Sg Indef);
_ => cn.s ! (NF Sg Indef) _ => cn.s ! (NF Sg Indef)
} ; } ;
a = {gn = gennum cn.g Sg; p = P3} ; a = {gn = gennum cn.g Sg; p = P3} ;
p = Pos p = Pos
} ; } ;
UseN noun = noun ; UseN noun = noun ;
UseN2 noun = noun ; UseN2 noun = noun ;
ComplN2 f x = {s = \\nf => f.s ! nf ++ f.c2.s ++ x.s ! RObj f.c2.c; g=f.g} ; ComplN2 f x = {s = \\nf => f.s ! nf ++ f.c2.s ++ x.s ! RObj f.c2.c; g=f.g} ;
ComplN3 f x = {s = \\nf => f.s ! nf ++ f.c2.s ++ x.s ! RObj f.c2.c; rel = \\af => f.rel ! af ++ f.c2.s ++ x.s ! RObj f.c2.c; relPost = True; c2 = f.c3; g=f.g} ; ComplN3 f x = {s = \\nf => f.s ! nf ++ f.c2.s ++ x.s ! RObj f.c2.c; rel = \\af => f.rel ! af ++ f.c2.s ++ x.s ! RObj f.c2.c; relPost = True; c2 = f.c3; g=f.g} ;
Use2N3 f = {s = f.s ; rel = f.rel ; relPost = f.relPost ; g=f.g ; c2 = f.c2} ; Use2N3 f = {s = f.s ; rel = f.rel ; relPost = f.relPost ; g=f.g ; c2 = f.c2} ;
Use3N3 f = {s = f.s ; rel = f.rel ; relPost = f.relPost ; g=f.g ; c2 = f.c3} ; Use3N3 f = {s = f.s ; rel = f.rel ; relPost = f.relPost ; g=f.g ; c2 = f.c3} ;
AdjCN ap cn = { AdjCN ap cn = {
s = \\nf => case ap.isPre of { s = \\nf => case ap.isPre of {
True => (ap.s ! nform2aform nf cn.g ! P3) ++ (cn.s ! (indefNForm nf)) ; True => (ap.s ! nform2aform nf cn.g ! P3) ++ (cn.s ! (indefNForm nf)) ;
False => (cn.s ! nf) ++ (ap.s ! nform2aform (indefNForm nf) cn.g ! P3) False => (cn.s ! nf) ++ (ap.s ! nform2aform (indefNForm nf) cn.g ! P3)
} ; } ;
g = cn.g g = cn.g
} ; } ;
RelCN cn rs = { RelCN cn rs = {
s = \\nf => cn.s ! nf ++ rs.s ! agrP3 (gennum cn.g (numNForm nf)) ; s = \\nf => cn.s ! nf ++ rs.s ! agrP3 (gennum cn.g (numNForm nf)) ;
g = cn.g g = cn.g
} ; } ;
AdvCN cn ad = { AdvCN cn ad = {
s = \\nf => cn.s ! nf ++ ad.s ; s = \\nf => cn.s ! nf ++ ad.s ;
g = cn.g g = cn.g
} ; } ;
SentCN cn sc = {s = \\nf => cn.s ! nf ++ sc.s ! agrP3 (gennum cn.g (numNForm nf)); g=cn.g} ; SentCN cn sc = {s = \\nf => cn.s ! nf ++ sc.s ! agrP3 (gennum cn.g (numNForm nf)); g=cn.g} ;
ApposCN cn np = {s = \\nf => cn.s ! nf ++ np.s ! RSubj; g=cn.g} ; ApposCN cn np = {s = \\nf => cn.s ! nf ++ np.s ! RSubj; g=cn.g} ;
PossNP cn np = {s = \\nf => cn.s ! nf ++ "íà" ++ np.s ! (RObj Acc); g = cn.g} ; PossNP cn np = {s = \\nf => cn.s ! nf ++ "íà" ++ np.s ! (RObj Acc); g = cn.g} ;
PartNP cn np = {s = \\nf => cn.s ! nf ++ "îò" ++ np.s ! (RObj Acc); g = cn.g} ; PartNP cn np = {s = \\nf => cn.s ! nf ++ "îò" ++ np.s ! (RObj Acc); g = cn.g} ;
CountNP det np = { CountNP det np = {
s = \\role => let g = case np.a.gn of { -- this is lossy s = \\role => let g = case np.a.gn of { -- this is lossy
GSg Masc => AMasc NonHuman ; GSg Masc => AMasc NonHuman ;
GSg Neut => ANeut ; GSg Neut => ANeut ;
GSg Fem => AFem ; GSg Fem => AFem ;
GPl => ANeut GPl => ANeut
} }
in det.s ! False ! g ! role ++ np.s ! (RObj Acc) ; in det.s ! False ! g ! role ++ np.s ! (RObj Acc) ;
a = {gn = gennum ANeut (numnnum det.nn); p = P3} ; a = {gn = gennum ANeut (numnnum det.nn); p = P3} ;
p = Pos p = Pos
} ; } ;
RelNP np rs = { RelNP np rs = {
s = \\r => np.s ! r ++ rs.s ! np.a ; s = \\r => np.s ! r ++ rs.s ! np.a ;
a = np.a ; a = np.a ;
p = np.p p = np.p
} ; } ;
}
AdjDAP dap ap = {s = \\sp,g,role => let g' = case g of {
AMasc _ => Masc ;
AFem => Fem ;
ANeut => Neut
} ;
aform = case <numnnum dap.nn,dap.spec,role> of {
<Sg,Def,RSubj> => ASgMascDefNom ;
<Sg,_ ,_ > => ASg g' dap.spec ;
<Pl,_ ,_ > => APl dap.spec
} ;
in dap.s ! True ! g ! role ++ ap.s ! aform ! P3 ;
nn = dap.nn;
spec = dap.spec;
p = dap.p
} ;
DetDAP det = {s = \\sp,g,role => det.s ! sp ! g ! role;
nn = det.nn;
spec = det.spec;
p = det.p
} ;
}