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https://github.com/GrammaticalFramework/gf-core.git
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More or less complete Latvian RG (by Peteris Paikens and Normunds Gruzitis)
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@@ -1,4 +1,6 @@
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concrete NumeralLav of Numeral = CatLav ** open ResLav in {
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concrete NumeralLav of Numeral = CatLav ** open ResLav, ParadigmsLav in {
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flags
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coding = utf8 ;
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{-
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lincat
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Digit = {s : DForm => CardOrd => Case => Str} ;
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@@ -6,22 +8,53 @@ lincat
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Sub100 = {s : CardOrd => Case => Str ; n : Number} ;
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Sub1000 = {s : CardOrd => Case => Str ; n : Number} ;
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Sub1000000 = {s : CardOrd => Case => Str ; n : Number} ;
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-}
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lincat --TODO - formas, kas pieprasa ģenitīvu - tūkstotis grāmatu, trīs simti meiteņu
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Digit = {s : DForm => CardOrd => Gender => Case => Str} ;
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Sub10 = {s : CardOrd => Gender => Case => Str ; n : Number};
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Sub100 = {s : CardOrd => Gender => Case => Str ; n : Number};
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Sub1000 = {s : CardOrd => Gender => Case => Str ; n : Number};
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Sub1000000 = {s : CardOrd => Gender => Case => Str ; n : Number};
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lin num x = x ;
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lin n2 = let two = mkNum "two" "twelve" "twenty" "second" in
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{s = \\f,o => case <f,o> of {
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<teen,NOrd> => regGenitiveS "twelfth" ;
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_ => two.s ! f ! o
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}
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} ;
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lin
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num x = x;
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n2 = mkNum "divi" "otrais" Pl;
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n3 = let trijs = mkNumSpec "trijs" "trešais" "trīs" "trīs" Pl in {
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s = \\f, o, g, c => case <f, o, g, c> of {
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<unit, NCard, _, Nom> => "trīs";
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<unit, NCard, _, Dat> => "trim";
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<unit, NCard, _, Loc> => "trīs";
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_ => trijs.s ! f ! o ! g ! c
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}
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} | {
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s = \\f, o, g, c => case <f, o, g, c> of {
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<unit, NCard, _, Nom> => "trīs";
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_ => trijs.s ! f ! o ! g ! c
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}
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};
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n4 = mkNum "četri" "ceturtais" Pl;
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n5 = mkNum "pieci" "piektais" Pl;
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n6 = mkNum "seši" "sestais" Pl;
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n7 = mkNum "septiņi" "septītais" Pl;
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n8 = mkNum "astoņi" "astotais" Pl;
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n9 = mkNum "deviņi" "devītais" Pl;
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pot01 = {s = viens.s ! unit} ** {n = Sg} ;
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pot0 d = {s = d.s ! unit} ** {n = Pl} ;
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pot110 = {s = viens.s ! ten} ** {n = Pl} ;
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pot111 = {s = viens.s ! teen} ** {n = Pl} ;
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pot1to19 d = {s = d.s ! teen} ** {n = Pl} ;
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pot0as1 n = { s = n.s ; n = n.n } ;
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pot1 d = {s = d.s ! ten} ** {n = Pl} ;
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pot1plus d e = {s = \\o, g, c => d.s ! ten ! NCard ! Masc ! Nom ++ e.s ! o ! g ! c; n = e.n} ;
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pot1as2 n = n ;
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pot2 d = { s = \\o,g,c => d.s ! NCard ! Masc ! Nom ++ simts ! o ! g ! d.n ! c; n = Pl} ; --FIXME - nav īsti labi, kārtas skaitlim ir jābūt 'trīssimtais' utml
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pot2plus d e = { s = \\o,g,c => d.s ! NCard ! Masc ! Nom ++ simts ! NCard ! Masc ! d.n ! Nom ++ e.s ! o ! g ! c; n = e.n} ;
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pot2as3 n = n ;
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pot3 d = { s = \\o,g,c => d.s ! NCard ! Masc ! Nom ++ tuukstotis ! o ! g ! d.n ! c; n = Pl} ;
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pot3plus d e ={ s = \\o,g,c => d.s ! NCard ! Masc ! Nom ++ tuukstotis ! NCard ! Masc ! d.n ! Nom ++ e.s ! o ! g ! c; n = e.n} ;
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lin n3 = mkNum "three" "thirteen" "thirty" "third" ;
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lin n4 = mkNum "four" "fourteen" "forty" "fourth" ;
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lin n5 = mkNum "five" "fifteen" "fifty" "fifth" ;
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lin n6 = regNum "six" ;
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lin n7 = regNum "seven" ;
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lin n8 = mkNum "eight" "eighteen" "eighty" "eighth" ;
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lin n9 = mkNum "nine" "nineteen" "ninety" "ninth" ;
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{-
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lin pot01 = mkNum "one" "eleven" "ten" "first" ** {n = Sg} ;
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lin pot0 d = d ** {n = Pl} ;
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@@ -41,25 +74,25 @@ lin pot3 n = {
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s = \\o,c => n.s ! NCard ! Nom ++ mkCard o "thousand" ! c ; n = Pl} ;
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lin pot3plus n m = {
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s = \\o,c => n.s ! NCard ! Nom ++ "thousand" ++ m.s ! o ! c; n = Pl} ;
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-}
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-- numerals as sequences of digits
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lincat
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Dig = TDigit ;
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Dig = {n : Number; s : CardOrd => Str };
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lin
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IDig d = d ** {tail = T1} ;
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IDig d = d ;
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IIDig d i = {
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s = \\o,c => d.s ! NCard ! Nom ++ commaIf i.tail ++ i.s ! o ! c ;
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n = Pl ;
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tail = inc i.tail
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s = \\o => d.s ! NCard ++ i.s ! o ;
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n = Pl ; --FIXME 1 cilvēks 11 cilvēki 21 cilvēks ...
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} ;
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D_0 = mkDig "0" ;
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D_1 = mk3Dig "1" "1st" Sg ;
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D_2 = mk2Dig "2" "2nd" ;
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D_3 = mk2Dig "3" "3rd" ;
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D_1 = mk2Dig "1" Sg ;
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D_2 = mkDig "2" ;
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D_3 = mkDig "3" ;
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D_4 = mkDig "4" ;
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D_5 = mkDig "5" ;
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D_6 = mkDig "6" ;
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@@ -68,28 +101,11 @@ lin pot3plus n m = {
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D_9 = mkDig "9" ;
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oper
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commaIf : DTail -> Str = \t -> case t of {
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T3 => "," ;
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_ => []
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} ;
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mkDig : Str -> Dig = \c -> mk2Dig c Pl ;
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inc : DTail -> DTail = \t -> case t of {
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T1 => T2 ;
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T2 => T3 ;
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T3 => T1
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} ;
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mk2Dig : Str -> Str -> TDigit = \c,o -> mk3Dig c o Pl ;
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mkDig : Str -> TDigit = \c -> mk2Dig c (c + "th") ;
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mk3Dig : Str -> Str -> Number -> TDigit = \c,o,n -> {
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s = table {NCard => regGenitiveS c ; NOrd => regGenitiveS o} ;
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mk2Dig : Str -> Number -> Dig = \c,n -> lin Dig {
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s = table {NCard => c ; NOrd => c+"."} ;
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n = n
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} ;
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TDigit = {
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n : Number ;
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s : CardOrd => Case => Str
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} ;
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-}
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}
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