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Romance clitics almost OK ; bug fix in tb -c
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@@ -4,6 +4,7 @@ instance DiffSpa of DiffRomance = open CommonRomance, PhonoSpa, BeschSpa, Prelud
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param
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Prep = P_de | P_a ;
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NPForm = Ton Case | Aton Case | Poss {g : Gender ; n : Number} ; --- AAgr
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VType = VHabere | VRefl ;
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oper
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@@ -51,6 +52,26 @@ instance DiffSpa of DiffRomance = open CommonRomance, PhonoSpa, BeschSpa, Prelud
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vpAgrClit : Agr -> VPAgr = \a ->
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vpAgrNone ;
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--- This assumes that Acc clitics are in place before Dat.
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placeNewClitic = \ci,c,pro,isc,old ->
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if_then_Str isc (
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case <ci.p3, pro.a.p> of {
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<P2,P1> => old ++ pro.s ! Aton c ; -- te me, ---se me
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<P3,P3> => "se" ++ old ; -- se lo
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_ => pro.s ! Aton c ++ old -- indirect first
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}) [] ; -- no clitics
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{-
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placeNewClitic = \ci,c,pro,isc,old ->
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case <ci.p1, ci.p2, ci.p3, pro.a.p, isc> of {
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<Acc, Sg, P2, P1, True> => old ++ pro.s ! Aton c ; -- te me, ---se me
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<Acc, _, P3, P3, True> => "se" ++ old ; -- se lo
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{p5 = True} => pro.s ! Aton c ++ old ; -- indirect first
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_ => [] -- no clitics
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} ;
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-}
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negation : Polarity => (Str * Str) = table {
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Pos => <[],[]> ;
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Neg => <"no",[]>
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@@ -92,8 +92,8 @@ oper
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-- We follow the rule that the atonic nominative is empty.
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mkPronoun : (_,_,_,_,_,_,_,_ : Str) ->
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Gender -> Number -> Person -> ClitType -> Pronoun =
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\il,le,lui,Lui,son,sa,ses,see,g,n,p,c ->
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Gender -> Number -> Person -> Pronoun =
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\il,le,lui,Lui,son,sa,ses,see,g,n,p ->
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{s = table {
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Ton Nom => il ;
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Ton x => prepCase x ++ Lui ;
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@@ -107,35 +107,8 @@ oper
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Poss {n = Pl ; g = Fem} => see
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} ;
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a = {g = g ; n = n ; p = p} ;
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c = c
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hasClit = True
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} ;
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{-
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-- used in constructions like "(no) hay ..."
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pronEmpty : Number -> Pronoun = \n -> mkPronoun
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[]
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[]
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[]
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[]
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[] [] [] []
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(PGen Masc)
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n
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P3
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Clit2 ;
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--2 Reflexive pronouns
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--
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-- It is simply a function depending on number and person.
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pronRefl : Number -> Person -> Str = \n,p -> case <n,p> of {
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<Sg,P1> => "me" ;
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<Sg,P2> => "te" ;
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<_, P3> => "se" ;
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<Pl,P1> => "nos" ;
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<Pl,P2> => "vos"
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} ;
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-}
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--2 Determiners
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@@ -302,7 +302,7 @@ oper
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mkN3 = \n,p,q -> n ** {lock_N3 = <> ; c2 = p ; c3 = q} ;
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mkPN x g = {s = x ; g = g} ** {lock_PN = <>} ;
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mkNP x g n = {s = (pn2np (mkPN x g)).s; a = agrP3 g n ; c = Clit0} ** {lock_NP = <>} ;
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mkNP x g n = {s = (pn2np (mkPN x g)).s; a = agrP3 g n ; hasClit = False} ** {lock_NP = <>} ;
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mkA a b c d e =
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compADeg {s = \\_ => (mkAdj a b c d e).s ; isPre = False ; lock_A = <>} ;
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@@ -37,7 +37,7 @@ lin
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mkPronoun
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"el" "lo" "le" "él"
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"su" "su" "sus" "sus"
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Masc Sg P3 Clit2 ;
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Masc Sg P3 ;
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here_Adv = mkAdv "aquí" ; -- acá
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here7to_Adv = mkAdv ["para acá"] ;
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here7from_Adv = mkAdv ["de acá"] ;
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@@ -50,13 +50,13 @@ lin
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mkPronoun
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"yo" "me" "me" "mí"
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"mi" "mi" "mis" "mis"
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Fem Sg P1 Clit1 ;
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Fem Sg P1 ;
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in_Prep = mkPreposition "en" ;
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it_Pron =
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mkPronoun
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"el" "lo" "le" "él"
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"su" "su" "sus" "sus"
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Masc Sg P3 Clit2 ;
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Masc Sg P3 ;
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less_CAdv = ss "meno" ; ----
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many_Det = {s = \\g,c => prepCase c ++ genForms "muchos" "muchas" ! g ; n = Pl} ;
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more_CAdv = ss "mas" ;
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@@ -77,7 +77,7 @@ lin
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mkPronoun
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"ella" "la" "le" "ella"
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"su" "su" "sus" "sus"
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Fem Sg P3 Clit2 ;
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Fem Sg P3 ;
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so_AdA = ss "tanto" ;
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somebody_NP = pn2np (mkPN ["algún"] Masc) ;
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somePl_Det = {s = \\g,c => prepCase c ++ genForms "algunos" "algunas" ! g ; n = Pl} ;
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@@ -99,7 +99,7 @@ lin
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they_Pron = mkPronoun
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"ellas" "las" "les" "ellas"
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"su" "su" "sus" "sus"
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Fem Pl P3 Clit1 ;
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Fem Pl P3 ;
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this_Quant = {
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s = table {
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Sg => \\g,c => prepCase c ++ genForms "este" "esta" ! g ;
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@@ -118,7 +118,7 @@ lin
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mkPronoun
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"nosotras" "nos" "nos" "nosotras"
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"nuestro" "nuestra" "nuestros" "nuestras"
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Fem Pl P1 Clit3 ;
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Fem Pl P1 ;
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whatSg_IP = {s = \\c => prepCase c ++ ["qué"] ; a = aagr Masc Sg} ;
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whatPl_IP = {s = \\c => prepCase c ++ ["qué"] ; a = aagr Masc Pl} ; ---
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when_IAdv = ss "cuando" ;
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@@ -135,17 +135,17 @@ lin
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youSg_Pron = mkPronoun
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"tu" "te" "te" "tí"
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"tu" "tu" "tus" "tus"
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Fem Sg P2 Clit1 ;
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Fem Sg P2 ;
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youPl_Pron =
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mkPronoun
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"vosotras" "vos" "vos" "vosotras"
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"vuestro" "vuestra" "vuestros" "vuestras"
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Fem Pl P2 Clit3 ;
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Fem Pl P2 ;
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youPol_Pron =
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mkPronoun
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"usted" "la" "le" "usted"
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"su" "su" "sus" "sus"
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Fem Pl P2 Clit3 ;
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Fem Pl P2 ;
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oper
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etConj : {s : Str ; n : Number} = {s = pre {
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