forked from GitHub/gf-core
French close to complete; reported on regexp bindings
This commit is contained in:
@@ -14,6 +14,11 @@ Changes in functionality since May 17, 2005, release of GF Version 2.2
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<p>
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10/1 (AR) Forbade variable binding inside negation and Kleene star
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patterns.
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<p>
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7/1 (AR) Full set of regular expression patterns, with
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as-patterns to enable variable bindings to matched expressions:
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<ul>
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@@ -57,9 +57,28 @@ instance DiffFre of DiffRomance = open CommonRomance, PhonoFre, Prelude in {
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} ;
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conjThan = elisQue ;
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conjThat = elisQue ;
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clitInf cli inf = cli ++ inf ;
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relPron : Bool => AAgr => Case => Str = \\b,a,c =>
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let
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lequel = artDef a.g a.n c + quelPron ! a
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in
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case b of {
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False => case c of {
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Nom => "qui" ;
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Acc => elisQue ;
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CPrep P_de => "dont" ;
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_ => lequel
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} ;
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_ => lequel
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} ;
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pronSuch : AAgr => Str = aagrForms "tel" "telle" "tels" "telles" ;
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quelPron : AAgr => Str = aagrForms "quel" "quelle" "quels" "quelles" ;
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copula : Verb = {s = table VF ["être";"suis";"es";"est";"sommes";"êtes";"sont";"sois";"sois";"soit";"soyons";"soyez";"soient";"étais";"étais";"était";"étions";"étiez";"étaient";"fusse";"fusses";"fût";"fussions";"fussiez";"fussent";"fus";"fus";"fut";"fûmes";"fûtes";"furent";"serai";"seras";"sera";"serons";"serez";"seront";"serais";"serais";"serait";"serions";"seriez";"seraient";"sois";"soyons";"soyez";"été";"étés";"étée";"étées";"étant"]; vtyp=VHabere} ;
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avoir_V : Verb = {s=table VF ["avoir";"ai";"as";"a";"avons";"avez";"ont";"aie";"aies";"ait";"ayons";"ayez";"aient";"avais";"avais";"avait";"avions";"aviez";"avaient";"eusse";"eusses";"eût";"eussions";"eussiez";"eussent";"eus";"eus";"eut";"eûmes";"eûtes";"eurent";"aurai";"auras";"aura";"aurons";"aurez";"auront";"aurais";"aurais";"aurait";"aurions";"auriez";"auraient";"aie";"ayons";"ayez";"eu";"eus";"eue";"eues";"ayant"];vtyp=VHabere};
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@@ -5,10 +5,10 @@ concrete LangFre of Lang =
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VerbFre,
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AdjectiveFre,
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AdverbFre,
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-- NumeralFre,
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NumeralFre,
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SentenceFre,
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QuestionFre,
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-- RelativeFre,
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RelativeFre,
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ConjunctionFre,
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PhraseFre,
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TensedFre,
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@@ -298,15 +298,6 @@ oper
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}
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} ;
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-}
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-- Reflexive pronouns are defined in $SyntaxFre$.
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-- The composable pronoun "lequel" is inflected by varying the definite
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-- article and the determiner "quel" in the expected way.
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lequelPron : Gender -> Number -> Case -> Str = \g,n,c ->
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artDef g n c + quelPron g n ;
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--2 Determiners
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--
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-- Determiners, traditionally called indefinite pronouns, are inflected
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@@ -318,15 +309,6 @@ oper
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Fem => nomReg telle ! n
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} ;
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quelPron : Gender -> Number -> Str = pronForms "quel" "quelle" ;
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telPron : Gender -> Number -> Str = pronForms "tel" "telle" ;
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toutPron : Gender -> Number -> Str = \g,n -> case g of {
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Masc => numForms "tout" "tous" ! n ;
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Fem => nomReg "toutee" ! n
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} ;
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-- The following macro generates the phrases "est-ce que", "est-ce qu'",
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-- and "est-ce qui" (the last one used e.g. in "qu'est-ce qui").
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@@ -1,47 +1,83 @@
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concrete NumeralFre of Numeral = CatFre ** open ResRomance, MorphoFre in {
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-- originally written in 1998, automatically translated to current notation...
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lincat
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Digit = {s : DForm => CardOrd => Str} ;
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Sub10 = {s : DForm => CardOrd => Str ; n : Number} ;
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Sub100, Sub1000, Sub1000000 =
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{s : CardOrd => Str ; n : Number} ;
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Digit = {inh : DForm ; inh1 : Number ; s : Gender => DForm => Str ; n : Number} ;
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Sub10 = {inh : Number ; s : Gender => {p1 : DForm ; p2 : Place} => Str ; n : Number} ;
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Sub100 = {s : Gender => Place => Str ; n : Number} ;
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Sub1000 = {s : Gender => Place => Str ; n : Number} ;
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Sub1000000 = {s : Gender => Str ; n : Number} ;
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lin
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num x = x ;
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n2 = mkTal "två" "tolv" "tjugo" "andra" "tolfte" ;
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n3 = mkTal "tre" "tretton" "trettio" "tredje" "trettonde" ;
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n4 = mkTal "fyra" "fjorton" "fyrtio" "fjärde" "fjortonde" ;
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n5 = mkTal "fem" "femton" "femtio" "femte" "femtonde" ;
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n6 = mkTal "sex" "sexton" "sextion" "sjätte" "sextonde" ;
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n7 = mkTal "sju" "sjutton" "sjuttio" "sjunde" "sjuttonde" ;
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n8 = mkTal "åtta" "arton" "åttio" "åttonde" "artonde" ;
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n9 = mkTal "nio" "nitton" "nittio" "nionde" "nittonde" ;
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pot01 = {
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s = \\f => table {
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NCard g => case g of {Neutr => "ett" ; _ => "en"} ;
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_ => "första"
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} ;
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n = Sg
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} ;
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pot0 d = {s = \\f,g => d.s ! f ! g ; n = Pl} ;
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pot110 = numPl (cardReg "tio") ;
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pot111 = numPl (cardOrd "elva" "elfte") ;
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pot1to19 d = numPl (d.s ! ton) ;
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pot0as1 n = {s = n.s ! ental ; n = n.n} ;
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pot1 d = numPl (d.s ! tiotal) ;
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pot1plus d e = {s = \\g => d.s ! tiotal ! invNum ++ e.s ! ental ! g ; n = Pl} ;
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pot1as2 n = n ;
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pot2 d =
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numPl (\\g => d.s ! ental ! invNum ++ cardOrd "hundra" "hundrade" ! g) ;
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pot2plus d e =
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{s = \\g => d.s ! ental ! invNum ++ "hundra" ++ e.s ! g ; n = Pl} ;
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pot2as3 n = n ;
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pot3 n =
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numPl (\\g => n.s ! invNum ++ "tusen" ++ cardOrd "tusen" "tusende" ! g) ;
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pot3plus n m =
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{s = \\g => n.s ! invNum ++ "tusen" ++ m.s ! g ; n = Pl} ;
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}
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lin num x0 = {s = \\_ => x0.s ! Masc} ; ---- ord
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lin n2 =
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digitPl {inh = unit ; inh1 = Sg ; s = table {unit => "deux" ; teen => "douze" ; jten => "vingt" ; ten => "vingt" ; tenplus => "vingt"}} ;
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lin n3 =
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digitPl {inh = unit ; inh1 = Sg ; s = table {unit => "trois" ; teen => "treize" ; jten => "trente" ; ten => "trente" ; tenplus => "trente"}} ;
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lin n4 =
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digitPl {inh = unit ; inh1 = Sg ; s = table {unit => "quatre" ; teen => "quatorze" ; jten => "quarante" ; ten => "quarante" ; tenplus => "quarante"}} ;
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lin n5 =
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digitPl {inh = unit ; inh1 = Sg ; s = table {unit => "cinq" ; teen => "quinze" ; jten => "cinquante" ; ten => "cinquante" ; tenplus => "cinquante"}} ;
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lin n6 =
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digitPl {inh = unit ; inh1 = Sg ; s = table {unit => "six" ; teen => "seize" ; jten => "soixante" ; ten => "soixante" ; tenplus => "soixante"}} ;
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lin n7 =
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digitPl {inh = teen ; inh1 = Sg ; s = table {unit => "sept" ; teen => "dix" ++ "-" ++ "sept" ; jten => "soixante" ++ "-" ++ "dix" ; ten => "soixante" ++ "-" ++ "dix" ; tenplus => "soixante"}} ;
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lin n8 =
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digitPl {inh = unit ; inh1 = Pl ; s = table {unit => "huit" ; teen => "dix" ++ "-" ++ "huit" ; jten => "quatre" ++ "-" ++ "vingts" ; ten => "quatre" ++ "-" ++ "vingt" ; tenplus => "quatre" ++ "-" ++ "vingt"}} ;
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lin n9 =
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digitPl {inh = teen ; inh1 = Pl ; s = table {unit => "neuf" ; teen => "dix" ++ "-" ++ "neuf" ; jten => "quatre" ++ "-" ++ "vingt" ++ "-" ++ "dix" ; ten => "quatre" ++ "-" ++ "vingt" ++ "-" ++ "dix" ; tenplus => "quatre" ++ "-" ++ "vingt"}} ;
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lin pot01 =
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{inh = Sg ; s = \\g => table {{p1 = unit ; p2 = indep} => case g of {Masc =>
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"un" ; Fem => "une"} ; {p1 = unit ; p2 = attr} => [] ; {p1 = teen ;
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p2 = indep} => "onze" ; {p1 = teen ; p2 = attr} => [] ; {p1 = jten ;
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p2 = indep} => "dix" ; {p1 = jten ; p2 = attr} => [] ; {p1 = ten ;
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p2 = indep} => "dix" ; {p1 = ten ; p2 = attr} => [] ; {p1 = tenplus
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; p2 = indep} => "dix" ; {p1 = tenplus ; p2 = attr} => []} ; n = Sg} ;
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lin pot0 d =
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{inh = Pl ; s = \\g => table {{p1 = unit ; p2 = indep} => d.s ! g ! unit
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; {p1 = unit ; p2 = attr} => d.s ! g ! unit ; {p1 = teen ; p2 = indep}
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=> d.s ! g ! teen ; {p1 = teen ; p2 = attr} => d.s ! g ! teen ; {p1 = jten ;
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p2 = indep} => d.s ! g ! jten ; {p1 = jten ; p2 = attr} => d.s ! g ! jten ;
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{p1 = ten ; p2 = indep} => d.s ! g ! ten ; {p1 = ten ; p2 = attr} => d.s
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! g ! ten ; {p1 = tenplus ; p2 = indep} => d.s ! g ! tenplus ; {p1 = tenplus
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; p2 = attr} => d.s ! g ! tenplus} ; n = Pl} ;
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lin pot110 =
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{s = \\_ => table {indep => "dix" ; attr => "dix"} ; n = Pl} ;
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lin pot111 =
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{s = \\_ => table {indep => "onze" ; attr => "onze"} ; n = Pl} ;
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lin pot1to19 d =
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{s = \\g => table {indep => d.s ! g ! teen ; attr => d.s ! g ! teen} ; n = Pl} ;
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lin pot0as1 n =
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{s = \\g => table {indep => n.s ! g ! {p1 = unit ; p2 = indep} ;
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attr => n.s ! g ! {p1 = unit ; p2 = attr}} ; n = n.n} ;
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lin pot1 d =
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{s = \\g => table {indep => d.s ! g ! jten ; attr => d.s ! g ! ten}
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; n = Pl} ;
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lin pot1plus d e =
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{s = \\g => table {indep => (d.s ! g ! tenplus) ++ (table {{p1 = Sg
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; p2 = Sg} => "et" ; {p1 = Sg ; p2 = pl} => "-" ; {p1 = Pl ; p2 =
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Sg} => "-" ; {p1 = Pl ; p2 = pl} => "-"} ! {p1 = d.inh1 ; p2 =
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e.inh}) ++ e.s ! g ! {p1 = d.inh ; p2 = indep} ; attr => (d.s ! g !
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tenplus) ++ (table {{p1 = Sg ; p2 = Sg} => "et" ; {p1 = Sg ; p2 =
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pl} => "-" ; {p1 = Pl ; p2 = Sg} => "-" ; {p1 = Pl ; p2 = pl} =>
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"-"} ! {p1 = d.inh1 ; p2 = e.inh}) ++ e.s ! g ! {p1 = d.inh ; p2 =
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indep}} ; n = Pl} ;
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lin pot1as2 n = n ;
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---- {s = \\g,d => n.s ! indep ; attr => n.s ! attr}} ;
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lin pot2 d =
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{s = \\g => table {indep => (d.s ! Masc ! {p1 = unit ; p2 = attr})
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++ table {Sg => "cent" ; Pl => "cents"} ! (d.inh) ; attr => (d.s !
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Masc ! {p1 = unit ; p2 = attr}) ++ "cent"} ; n = Pl} ;
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lin pot2plus d e =
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{s = \\g => table {indep => (d.s ! Masc ! {p1 = unit ; p2 = attr})
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++ "cent" ++ e.s ! g ! indep ; attr => (d.s ! Masc ! {p1 = unit ; p2
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= attr}) ++ "cent" ++ e.s ! g ! indep} ; n = Pl} ;
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lin pot2as3 n =
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{s = \\g => n.s ! g ! indep ; n = n.n} ;
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lin pot3 n =
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{s = \\_ => (n.s ! Masc ! attr) ++ "mille" ; n = Pl} ;
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lin pot3plus n m =
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{s = \\g => (n.s ! Masc ! attr) ++ "mille" ++ m.s ! g ! indep ; n =
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Pl} ;
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}
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@@ -1,2 +1,2 @@
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concrete RelativeFre of Relative = CatFre ** RelativeRomance with
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(DiffRomance = DiffFre) ;
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(ResRomance = ResFre) ;
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@@ -31,7 +31,7 @@ incomplete concrete CatRomance of Cat =
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-- Relative
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RCl = {s : Tense => Anteriority => Polarity => Mood => Agr => Str} ;
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RP = {s : AAgr => RelForm => Str} ; ---- ; a : RAgr} ;
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RP = {s : Bool => AAgr => Case => Str ; a : RAgr} ;
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-- Verb
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@@ -10,14 +10,16 @@ incomplete concrete ConjunctionRomance of Conjunction =
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ConjAdv conj ss = conjunctSS conj ss ;
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DConjAdv conj ss = conjunctDistrSS conj ss ;
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{-
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ConjNP conj ss = conjunctTable NPForm conj ss ** {
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a = {g = ss.a.g ; n = conjNumber conj.n ss.a.n ; p = ss.a.p}
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a = {g = ss.a.g ; n = conjNumber conj.n ss.a.n ; p = ss.a.p} ;
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c = Clit0
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} ;
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DConjNP conj ss = conjunctDistrTable NPForm conj ss ** {
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a = {g = ss.a.g ; n = conjNumber conj.n ss.a.n ; p = ss.a.p}
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a = {g = ss.a.g ; n = conjNumber conj.n ss.a.n ; p = ss.a.p} ;
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c = Clit0
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} ;
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-}
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ConjAP conj ss = conjunctTable AForm conj ss ** {
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isPre = ss.isPre
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} ;
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@@ -31,9 +31,13 @@ oper
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partAgr : VType -> VPAgr ;
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conjThan : Str ;
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conjThat : Str ;
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clitInf : Str -> Str -> Str ;
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relPron : Bool => AAgr => Case => Str ;
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pronSuch : AAgr => Str ;
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-- These needed above.
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param
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@@ -120,7 +120,7 @@ oper
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Agr : Type = AAgr ** {p : Person} ;
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param
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RAgr = RAg AAgr | RNoAg ;
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RAgr = RAg {g : Gender ; n : Number} | RNoAg ; --- AAgr
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oper
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aagr : Gender -> Number -> AAgr = \g,n ->
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@@ -1,44 +1,42 @@
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incomplete concrete RelativeRomance of Relative =
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CatRomance ** open DiffRomance, ResRomance in {
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CatRomance ** open Prelude, CommonRomance, ResRomance in {
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flags optimize=all_subs ;
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lin
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RelCl cl = {
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s = \\t,a,p,ag => pronSuch ! ag.gn ++ conjThat ++ cl.s ! t ! a ! p ! Sub
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s = \\t,a,p,m,ag => pronSuch ! ag ++ conjThat ++ cl.s ! t ! a ! p ! m
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} ;
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RelVP rp vp = {
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s = \\t,ant,b,ag =>
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s = \\t,ant,b,m,ag =>
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let
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agr = case rp.a of {
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RNoAg => ag ;
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RAg a => a
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RAg a => a ** {p = P3}
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} ;
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cl = mkClause (rp.s ! ag.gn ! RNom) agr vp
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cl = mkClause (rp.s ! False ! ag ! Nom) agr vp
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in
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cl.s ! t ! ant ! b ! Sub
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cl.s ! t ! ant ! b ! m
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} ;
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--- We make this easy by using "som" and preposition stranding. It would be
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--- a proble to determine whether $slash$ takes a direct object, since
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--- $slash.c2$ is defined to be just a string.
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--
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-- The empty relative is left to $ExtRomance$.
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{-
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RelSlash rp slash = {
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s = \\t,a,p,ag =>
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rp.s ! ag.gn ! RNom ++ slash.s ! t ! a ! p ! Sub ++ slash.c2
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} ;
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--- The case here could be genitive.
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-}
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FunRP p np rp = {
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s = \\gn,c => np.s ! nominative ++ p.s ++ rp.s ! gn ! RPrep ;
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s = \\_,a,c => np.s ! Ton Nom ++ p.s ++ rp.s ! True ! a ! p.c ;
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a = RAg np.a
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} ;
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IdRP = {
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s = relPron ;
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a = RNoAg
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} ;
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IdRP = {s = relPron ; a = RNoAg} ;
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-- RCl = {s : Tense => Anteriority => Polarity => Mood => Agr => Str} ;
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-- RP = {s : AAgr => RelForm => Str ; a : RAgr} ;
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}
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@@ -10,9 +10,6 @@ param
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NPForm = Ton Case | Aton Case | Poss {g : Gender ; n : Number} ; --- AAgr
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RelForm = RSimple Case | RComplex Gender Number Case ;
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oper
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nominative : Case = Nom ;
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@@ -44,11 +41,6 @@ oper
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_ => Ton c
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} ;
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npRelForm : NPForm -> RelForm = \np -> case np of {
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Ton c => RSimple c ;
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Aton c => RSimple c ;
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Poss _ => RSimple genitive
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} ;
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appCompl : Compl -> (NPForm => Str) -> Str = \comp,np ->
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comp.s ++ np ! Ton comp.c ;
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