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Half the implementation of Numerals. However, pot2plus still problematic. Ordinal numerals also problematic
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@@ -3,6 +3,125 @@
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concrete NumeralCgg of Numeral = CatCgg [Numeral,Digits] **
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open ResCgg in {
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lincat
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Digit = { s : Str; unit : { s:Str ; g : Gender; stem : Str}; ten : { s:Str ; g : Gender} };
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Sub10 = { s : Str; unit : { s:Str ; g : Gender; stem : Str}; ten : { s:Str ; g : Gender}; n:Number};
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Sub100 = {s : Str ; g:Gender; n : Number} ;
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Sub1000 = {s : Str ; g:Gender; n : Number} ;
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Sub1000000 = {s : Str ; g:Gender; n : Number} ;
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lin num x = x ;
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lin n2 = mkNum "biri" "ibiri" ZERO_ZERO "abiri" I_MA;
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lin n3 = mkNum "shatu" "ishatu" I_ZERO "ashatu" I_MA;
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lin n4 = mkNum "na" "ina" I_ZERO "ana" I_MA ;
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lin n5 = mkNum "taano" "itaano" I_ZERO "ataano" I_MA ;
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lin n6 = mkNum "kaaga" "mukaaga" MU_MI "nkaaga" N_ZERO;
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lin n7 = mkNum "shanju" "mushanju" MU_MI "nshanju" N_ZERO;
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lin n8 = mkNum "naana" "munaana" MU_MI "kinaana" KI_ZERO ;
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lin n9 = mkNum "enda" "mwenda" MU_MI "kyenda" KI_ZERO ;
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lin pot01 = mkNum "mwe" "emwe" ZERO_ZERO "ikumi" I_MA ** {n = Sg} ; -- 1
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lin pot0 d = d ** {n = Pl} ; -- Sub10 d * 1
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lin pot110 = {s = "ikumi" ; g= I_MA; n = Pl}; --10 -Sub100
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lin pot111 = {s = "ikumi na emwe" ; g = ZERO_ZERO; n = Pl}; --11
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lin pot1to19 d = {s = "ikumi ne" ++ d.unit.s; g=d.unit.g } ** {n = Pl} ; --12-19
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lin pot0as1 n = {s = n.unit.s; g=n.unit.g} ** {n = n.n} ; --Sub100 -- coercion of 1..9
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lin pot1 d = {s = d.ten.s; g = d.ten.g} ** {n = Pl} ;
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lin pot1plus d e = {s = d.ten.s ++ "na" ++ e.unit.s; g = ZERO_ZERO; n=Pl }; --Sub100 ; -- d * 10 + n
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lin pot1as2 n = {s = n.s; g = ZERO_ZERO; n=n.n} ;
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lin pot2 d = let
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numStr = case d.unit.g of{
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MU_MI => d.unit.s;
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_ => d.ten.s
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};
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in {s = "magana" ++ numStr; g = ZERO_ZERO} ** {n = Pl} ;
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{-
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lin pot2plus d e = let
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unitFigure = case <d.n> of{
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Sg => "igana";
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_ => "magana"
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};
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numStr = case <d.unit.g> of{
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MU_MI => d.unit.s;
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_ => d.ten.s
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};
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in {s = unitFigure ++ numStr ++ "na" ++ e.unit.s; g = ZERO_ZERO} ** {n = Pl} ; -- Sub10 -> Sub100 -> Sub1000 ; * 100 + n
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-}
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lin pot2as3 n = n ;
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lin pot3 n = let
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unitFigure = case <n.n> of{
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<Sg> => "rukumi";
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_ => "enkumi" ++ n.s
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};
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in {s = unitFigure; g = ZERO_ZERO; n=n.n}; -- Sub1000 -> Sub1000000 ; -- m * 1000
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lin pot3plus n m = let
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thousand = case <n.n> of{
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<Sg> => "akairira";
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_ => "obusirira" ++ n.s
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};
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in { s = thousand ++ m.s; g = ZERO_ZERO; n = n.n} ;
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-- numerals as sequences of digits
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{-
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lincat
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Dig = TDigit ;
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lin
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IDig d = d ** {tail = T1} ;
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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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} ;
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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_4 = mkDig "4" ;
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D_5 = mkDig "5" ;
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D_6 = mkDig "6" ;
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D_7 = mkDig "7" ;
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D_8 = mkDig "8" ;
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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 => BIND ++ "," ++ BIND ;
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_ => BIND
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} ;
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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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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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--1 Numerals
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