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concrete NumeralSwe of Numeral = CatSwe ** open ResSwe, MorphoSwe in {
lincat
Digit = {s : DForm => CardOrd => Str} ;
Sub10 = {s : DForm => CardOrd => Str ; n : Number} ;
Sub100, Sub1000, Sub1000000 =
{s : CardOrd => Str ; n : Number} ;
lin
num x = x ;
n2 = mkTal "två" "tolv" "tjugo" "andra" "tolfte" ;
n3 = mkTal "tre" "tretton" "trettio" "tredje" "trettonde" ;
n4 = mkTal "fyra" "fjorton" "fyrtio" "fjärde" "fjortonde" ;
n5 = mkTal "fem" "femton" "femtio" "femte" "femtonde" ;
n6 = mkTal "sex" "sexton" "sextio" "sjätte" "sextonde" ;
n7 = mkTal "sju" "sjutton" "sjuttio" "sjunde" "sjuttonde" ;
n8 = mkTal "åtta" "arton" "åttio" "åttonde" "artonde" ;
n9 = mkTal "nio" "nitton" "nittio" "nionde" "nittonde" ;
pot01 = {
s = \\f => table {
NCard g => case g of {Neutr => "ett" ; _ => "en"} ;
_ => "första"
} ;
n = Sg
} ;
pot0 d = {s = \\f,g => d.s ! f ! g ; n = Pl} ;
pot110 = numPl (cardReg "tio") ;
pot111 = numPl (cardOrd "elva" "elfte") ;
pot1to19 d = numPl (d.s ! ton) ;
pot0as1 n = {s = n.s ! ental ; n = n.n} ;
pot1 d = numPl (d.s ! tiotal) ;
pot1plus d e = {s = \\g => d.s ! tiotal ! invNum ++ e.s ! ental ! g ; n = Pl} ;
pot1as2 n = n ;
pot2 d =
numPl (\\g => d.s ! ental ! invNum ++ cardOrd "hundra" "hundrade" ! g) ;
pot2plus d e =
{s = \\g => d.s ! ental ! invNum ++ "hundra" ++ e.s ! g ; n = Pl} ;
pot2as3 n = n ;
pot3 n =
numPl (\\g => n.s ! invNum ++ cardOrd "tusen" "tusende" ! g) ;
pot3plus n m =
{s = \\g => n.s ! invNum ++ "tusen" ++ m.s ! g ; n = Pl} ;
lincat
Dig = TDigit ;
lin
IDig d = d ;
IIDig d i = {
s = \\o => d.s ! NCard neutrum ++ i.s ! o ;
n = Pl
} ;
D_0 = mkDig "0" ;
D_1 = mk3Dig "1" "1:a" Sg ;
D_2 = mk2Dig "2" "2:a" ;
D_3 = mkDig "3" ;
D_4 = mkDig "4" ;
D_5 = mkDig "5" ;
D_6 = mkDig "6" ;
D_7 = mkDig "7" ;
D_8 = mkDig "8" ;
D_9 = mkDig "9" ;
oper
mk2Dig : Str -> Str -> TDigit = \c,o -> mk3Dig c o Pl ;
mkDig : Str -> TDigit = \c -> mk2Dig c (c + ":e") ;
mk3Dig : Str -> Str -> Number -> TDigit = \c,o,n -> {
s = table {NCard _ => c ; NOrd _ => o} ;
n = n
} ;
TDigit = {
n : Number ;
s : CardOrd => Str
} ;
}
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