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main problems of Finnish solved
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@@ -11,19 +11,17 @@ concrete ConjunctionFin of Conjunction =
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ConjAdv = conjunctSS ;
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DConjAdv = conjunctDistrSS ;
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ConjNP conj ss = conjunctTable Case conj ss ** {
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a = {n = conjNumber conj.n ss.a.n ; p = ss.a.p}
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ConjNP conj ss = conjunctTable NPForm conj ss ** {
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a = {n = conjNumber conj.n ss.a.n ; p = ss.a.p} ;
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isPron = False
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} ;
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DConjNP conj ss = conjunctDistrTable Case conj ss ** {
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a = {n = conjNumber conj.n ss.a.n ; p = ss.a.p}
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DConjNP conj ss = conjunctDistrTable NPForm conj ss ** {
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a = {n = conjNumber conj.n ss.a.n ; p = ss.a.p} ;
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isPron = False
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} ;
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ConjAP conj ss = conjunctTable Agr conj ss ** {
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isPre = ss.isPre
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} ;
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DConjAP conj ss = conjunctDistrTable Agr conj ss ** {
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isPre = ss.isPre
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} ;
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-- ConjAP conj ss = conjunctTable Agr conj ss ;
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-- DConjAP conj ss = conjunctDistrTable Agr conj ss ;
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-- These fun's are generated from the list cat's.
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@@ -31,15 +29,15 @@ concrete ConjunctionFin of Conjunction =
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ConsS = consrSS comma ;
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BaseAdv = twoSS ;
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ConsAdv = consrSS comma ;
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BaseNP x y = twoTable Case x y ** {a = conjAgr x.a y.a} ;
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ConsNP xs x = consrTable Case comma xs x ** {a = conjAgr xs.a x.a} ;
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BaseAP x y = twoTable Agr x y ** {isPre = andB x.isPre y.isPre} ;
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ConsAP xs x = consrTable Agr comma xs x ** {isPre = andB xs.isPre x.isPre} ;
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BaseNP x y = twoTable NPForm x y ** {a = conjAgr x.a y.a} ;
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ConsNP xs x = consrTable NPForm comma xs x ** {a = conjAgr xs.a x.a} ;
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-- BaseAP x y = twoTable Agr x y ** {isPre = andB x.isPre y.isPre} ;
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-- ConsAP xs x = consrTable Agr comma xs x ** {isPre = andB xs.isPre x.isPre} ;
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lincat
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[S] = {s1,s2 : Str} ;
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[Adv] = {s1,s2 : Str} ;
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[NP] = {s1,s2 : Case => Str ; a : Agr} ;
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[AP] = {s1,s2 : Agr => Str ; isPre : Bool} ;
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[NP] = {s1,s2 : NPForm => Str ; a : Agr} ;
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-- [AP] = {s1,s2 : Agr => Str ; isPre : Bool} ;
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}
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