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romance postverbal clitic details
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@@ -6491,7 +6491,8 @@ oper venire_110 : Str -> Verbo = \venire ->
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} ;
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verbBesch : {s : VForm => Str} -> {s : VF => Str} = \amare -> {s = table {
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VInfin => amare.s ! Inf ;
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VInfin False => amare.s ! Inf ;
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VInfin True => amare.s ! InfClit ;
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VFin (VPres Indic) n p => amare.s ! Indi Pres n p ;
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VFin (VPres Conjunct) n p => amare.s ! Cong Pres n p ;
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VFin (VImperf Indic) n p => amare.s ! Indi Imperf n p ; --# notpresent
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@@ -94,26 +94,30 @@ instance DiffIta of DiffRomance = open CommonRomance, PhonoIta, BeschIta, Prelud
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CNone => False ;
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_ => True
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} ;
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hasDat = case dat of {
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CNone => False ;
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_ => True
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} ;
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pdat = case dat of {
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CPron a => argPron a.g a.n a.p dative hasAcc ;
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_ => []
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} ;
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in
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<pdat ++ pacc, []> ;
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<pdat ++ pacc, [], orB hasAcc hasDat> ;
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mkImperative p vp = {
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s = \\pol,aag =>
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let
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agr = aag ** {p = p} ;
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clpr = pronArg agr.n agr.p vp.clAcc vp.clDat ;
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verb = case <aag.n, pol> of {
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<Sg,Neg> => (vp.s ! VPInfinit Simul).inf ! aag ;
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<Sg,Neg> => (vp.s ! VPInfinit Simul clpr.p3).inf ! aag ;
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_ => (vp.s ! VPImperat).fin ! agr
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} ;
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neg = vp.neg ! pol ;
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clpr = pronArg agr.n agr.p vp.clAcc vp.clDat ;
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compl = neg.p2 ++ clpr.p2 ++ vp.comp ! agr ++ vp.ext ! pol
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in
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neg.p1 ++ verb ++ clpr.p1 ++ compl ;
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neg.p1 ++ verb ++ bindIf clpr.p3 ++ clpr.p1 ++ compl ;
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} ;
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negation : Polarity => (Str * Str) = table {
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@@ -124,7 +128,7 @@ instance DiffIta of DiffRomance = open CommonRomance, PhonoIta, BeschIta, Prelud
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conjThan = "che" ; --- di
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conjThat = "che" ;
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clitInf cli inf = inf ++ cli ; --- contraction of inf
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clitInf b cli inf = inf ++ bindIf b ++ cli ;
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relPron : Bool => AAgr => Case => Str = \\b,a,c =>
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case c of {
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