concrete NumeralRon of Numeral = CatRon ** open MorphoRon, CatRon, Prelude in { param DForm = unit | teen | ten | teen_inf | attr; lincat Digit = {s : CardOrd => DForm => Str ; size : Size} ; lincat Sub10 = {s : CardOrd => DForm => Str ; size : Size} ; lincat Sub100 = {s : CardOrd => NumF => Str ; size : Size} ; lincat Sub1000 = {s : CardOrd => NumF => Str ; size : Size} ; lincat Sub1000000 = { s : CardOrd => NumF => Str; size : Size } ; oper mkOrdinalForm : Str -> Gender -> Str = \two, g -> case g of { Masc => case two of {x+"t" => two+"ulea"; x + "ie" => x + "iilea"; _ => two+"lea" }; Fem => case two of { x + "a" => two ; x + ("ă"|"u") => x +"a"; x + "ei" => two + "a"; x + "ii" => x + "ia" ; x + "i" => x + "ea"; x + "ie" => x +"a" ; _ => two +"a" } }; oper mkOrdinal : Str -> Gender -> ACase -> Str = \two, g, fl -> mkOrd (mkOrdinalForm two g) g fl; oper mkOrd : Str -> Gender -> ACase -> Str = \two, g, fl -> let cc = variants{(artPos g Sg)++ two ; (artDem g Sg ANomAcc) ++ "de-"+(artPos g Sg) ++ two } in case fl of { ANomAcc => cc ; AGenDat => (artDem g Sg AGenDat)++"de-"+(artPos g Sg)++ two ; AVoc => cc }; oper mkNum : Str -> Str -> Str -> Str -> Digit = \two -> \twelve -> \twenty -> \doispe -> mkNumVSpc two twelve twelve twenty two doispe doispe (mkOrdinalForm two Masc) (mkOrdinalForm two Fem) two two; oper mkNumVSpc : Str -> Str -> Str -> Str -> Str -> Str -> Str -> Str -> Str -> Str -> Str -> Digit = \two -> \twelve -> \douasprezece -> \twenty -> \dou -> \doispe -> \douaspe -> \doilea -> \doua -> \unu -> \una -> {s = table { NCard Masc => table {unit => two ; teen => twelve ; ten => twenty ; teen_inf => doispe ; attr => unu } ; NCard Fem => table {unit => dou ; teen => douasprezece ; ten => twenty ; teen_inf => douaspe ; attr => una } ; NOrd Masc => table {unit => doilea ; teen => mkOrdinalForm twelve Masc ; ten => mkOrdinalForm twenty Masc ; teen_inf => mkOrdinalForm doispe Masc ; attr => mkOrdinalForm unu Masc } ; NOrd Fem => table {unit => doua ; teen => mkOrdinalForm douasprezece Fem ; ten => mkOrdinalForm twenty Fem ; teen_inf => mkOrdinalForm douaspe Fem ; attr => mkOrdinalForm una Fem } } ; size = less20 ; lock_Digit = <> } ; oper regNum : Str -> Digit = \trei -> mkNum trei (trei + "sprezece") (trei + "zeci") (trei + "șpe") ; oper mkMidF : Str -> Str -> Sub100 = \unsprezece, unspe -> { s = table {NCard g => table { Formal => unsprezece ; Informal => unspe }; NOrd g => table {Formal => mkOrdinalForm unsprezece g; Informal => mkOrdinalForm unspe g } }; size = less20 ; lock_Sub100 = <> }; lin num = \d -> { s = \\cse => table { NCard g => \\f => d.s ! (NCard g) ! f ; NOrd g => \\f => let ss = d.s ! (NOrd g) ! f in case d.size of { sg => (artDem g Sg cse) ++ ss ; _ => mkOrd ss g cse } }; size = d.size } ; -- Latin A Supplement chars lin n2 = mkNumVSpc "doi" "doispreze" "douăsprezece" "douăzeci" "două" "doișpe" "douășpe" "doilea" "doua" "doi" "două"; lin n3 = regNum "trei"; lin n4 = mkNum "patru" "paisprezece" "patruzeci" "paișpe"; lin n5 = mkNum "cinci" "cinsprezece" "cincizeci" "cinșpe"; lin n6 = mkNum "șase" "șaisprezece" "șaizeci" "șaișpe"; lin n7 = mkNum "șapte" "șaptesprezece" "șaptezeci" "șaptișpe"; lin n8 = mkNum "opt" "optsprezece" "optzeci" "optișpe"; lin n9 = regNum "nouă"; lin pot01 = let num = mkNumVSpc "un" "unsprezece" "unsprezece" "zece" "o" "unșpe" "unșpe" "dintâi" "dintâi" "unu" "una" in { s = \\o,c => num.s ! o ! c ; size = sg }; lin pot0 d = { s = \\o, c => d.s ! o ! c ; size = less20 }; lin pot110 = mkMidF "zece" "zece" ; lin pot111 = mkMidF "unsprezece" "unșpe" ; lin pot1to19 = \d -> {s = \\c => table { Formal => d.s ! c ! teen ; Informal => d.s ! c ! teen_inf }; size = less20 }; lin pot0as1 = \d -> {s = \\c,_ => d.s ! c ! unit ; size = d.size }; lin pot1 = \d -> {s = \\c,_ => d.s ! c ! ten ; size = pl }; lin pot1plus d e = {s = table { NCard g => \\_ => d.s ! (NCard g) ! ten ++ "și" ++ e.s ! (NCard g) ! attr ; NOrd g => \\_ => d.s ! (NCard g) ! ten ++ "și" ++ e.s ! (NOrd g) ! attr }; size = pl }; lin pot1as2 n = n ; lin pot2 d = {s = table { NCard g => \\_ => d.s ! (NCard Fem) ! unit ++ (mksute d.size) ; NOrd g => \\_ => d.s ! (NCard Fem) ! unit ++ (mkSute d.size g) }; size = pl} ; lin pot2plus d e = {s = \\c,f => d.s ! (NCard Fem) ! unit ++ (mksute d.size) ++ e.s ! c ! f ; size = pl} ; lin pot2as3 n = n ; lin pot3 n = {s = table { NCard g => \\f => mkmie n.size (n.s ! (NCard Fem) ! f ) ; NOrd g => \\f => mkMie n.size g (n.s ! (NCard Fem) ! f ) }; size = pl } ; lin pot3plus n m = {s = \\c, f => mkmie n.size (n.s ! (NCard Fem) ! f ) ++ m.s ! c ! f ; size = pl }; oper mksute : Size -> Str = \sz -> table {sg => "sută" ; _ => "sute" } ! sz ; oper mkSute : Size -> Gender -> Str = \sz, g -> table {sg => mkOrdinalForm "sută" g ; _ => mkOrdinalForm "sute" g } ! sz ; oper mkmie : Size -> Str -> Str = \sz, attr -> table {sg => "o" ++ "mie" ; less20 => attr ++ "mii" ; pl => attr ++ "de" ++ "mii"} ! sz ; oper mkMie : Size -> Gender -> Str -> Str = \sz, g, attr -> table { sg => "o" ++ mkOrdinalForm "mie" g ; less20 => attr ++ mkOrdinalForm "mii" g ; pl => attr ++ "de" ++ mkOrdinalForm "mii" g } ! sz ; --numerals as sequences of digits : lincat Dig = {s : CardOrd => Str; n : Size ; isDig : Bool} ; lin IDig d = d ; IIDig d i = { s = \\o => d.s ! NCard Masc ++ i.s ! o ; n = case d.n of { sg => if_then_else Size (i.isDig) less20 pl ; _ => pl }; isDig = False } ; lin D_0 = mkDig "0" ; D_1 = mk3Dig "1" "1ul" "1a" sg ; D_2 = mkDig "2"; 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 mkDig : Str -> Dig = \c -> mk3Dig c (c + "lea") (c + "a") less20 ; oper mk3Dig : Str -> Str -> Str-> Size -> Dig = \c,u,o,n -> { s = table {NCard g => c ; NOrd Masc => u ; NOrd Fem => o } ; n = n; isDig = True ; lock_Dig = <> } ; TDigit = {s : CardOrd => Str; n : Size ; isDig : Bool} ; }