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(Som) Possessive structures
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@@ -119,44 +119,15 @@ lin with_Prep = prep la ;
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-- Pron
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-- Pronouns are closed class, no constructor in ParadigmsSom.
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i_Pron = {
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s = table {Nom => "aan" ; Voc => "aniga" ; _Abs => "i"} ;
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a = Sg1 ; isPron = True ;
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poss = {s = "ay" ; v = vA ; sp = gnTable "ayg" "ayd" "uwayg"}
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} ;
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youPol_Pron, -- TODO check
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youSg_Pron = {
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s = table {Nom => "aad" ; Voc => "adiga" ; _Abs => "ku"} ;
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a = Sg2 ; isPron = True ;
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poss = {s = "aa" ; v = vA ; sp = gnTable "aag" "aad" "uwaag"}
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} ;
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it_Pron = he_Pron ** {s = \\_ => []} ;
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he_Pron = {
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s = table {Nom => "uu" ; Voc => "isaga" ; _Abs => []} ;
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a = Sg3 Masc ; isPron = True ;
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poss = {s = "iis" ; v = vI ; sp = gnTable "iis" "iis" "uwiis"}
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} ;
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she_Pron = {
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s = table {Nom => "ay" ; Voc => "iyada" ; _Abs => []} ;
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a = Sg3 Fem ; isPron = True ;
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poss = {s = "eed" ; v = vE ; sp = gnTable "eed" "eed" "uweed"}
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} ;
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we_Pron = {
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s = table {Nom => "aan" ; Voc => "innaga" ; _Abs => "na"} ;
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a = Pl1 Excl ; isPron = True ;
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poss = {s = "een" ; v = vE ; sp = gnTable "eenn" "eenn" "uweenn"}
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} ;
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youPl_Pron = {
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s = table {Nom => "aad" ; Voc => "idinka" ; _Abs => "idin"} ;
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a = Pl2 ; isPron = True ;
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poss = {s = "iin" ; v = vI ; sp = gnTable "iinn" "iinn" "uwiinn"}
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} ;
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they_Pron = {
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s = table {Nom => "ay" ; Voc => "iyaga" ; _Abs => []} ;
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a = Pl3 ; isPron = True ;
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poss = {s = "ood" ; v = vO ; sp = gnTable "ood" "ood" "uwood"}
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} ;
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i_Pron = pronTable ! Sg1 ;
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youPol_Pron, -- TODO check
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youSg_Pron = pronTable ! Sg2 ;
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he_Pron = pronTable ! Sg3 Masc ;
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she_Pron = pronTable ! Sg3 Fem ;
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we_Pron = pronTable ! Pl1 Excl ;
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youPl_Pron = pronTable ! Pl2 ;
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they_Pron = pronTable ! Pl3 ;
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{-
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lin whatPl_IP = ;
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lin whatSg_IP = ;
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