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vt -o ; Finnish infinitives

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aarne
2005-07-01 07:16:31 +00:00
parent 3377aaabdd
commit 0cfbd86af0
10 changed files with 96 additions and 28 deletions
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37
lib/resource/finnish/SyntaxFin.gf
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@@ -490,7 +490,7 @@ oper
param
Tense = Present | Past | Conditional ;
Tense = Present | Past | Future | Conditional ;
Anteriority = Simul | Anter ;
SForm =
@@ -501,7 +501,14 @@ oper
SType = SDecl | SQuest ;
VIForm = VIInfinit | VIImperat Bool Number ;
VIForm =
VIInfinit
| VIImperat Bool Number
| VIInf3Iness
| VIInf3Elat
| VIInf3Illat
| VIInf3Adess
| VIInf3Abess ;
oper
Clause : Type = {s : Bool => SForm => Str} ;
@@ -584,14 +591,16 @@ oper
}
} ;
inflectVerb : Verb -> Number -> Person -> Bool -> SForm -> {fin, inf : Str} =
\verb,n,p,b,sf ->
let
vs = verb.s ;
olla = verbOlla.s ;
tulla = (vJuosta "tulla" "tulen" "tullut" "tultu").s ;
eis = verbEi.s ;
part = PastPartAct (NCase n Nom) ;
part = PastPartAct (AN (NCase n Nom)) ;
abess = vs ! Inf3Abess ;
illat = vs ! Inf3Illat ;
ei : Anteriority -> VForm -> VForm -> {fin,inf : Str} =
\a,vf,neg -> case <b,a> of {
<True, Simul> => {fin = vs ! vf ; inf = []} ;
@@ -599,6 +608,21 @@ oper
<False,Simul> => {fin = eis ! vf ; inf = vs ! neg} ;
<False,Anter> => {fin = eis ! vf ; inf = olla ! neg ++ vs ! part}
} ;
inf : Anteriority -> {fin,inf : Str} =
\a -> case <b,a> of {
<True, Simul> => {fin = vs ! Inf ; inf = []} ;
<True, Anter> => {fin = olla ! Inf ; inf = vs ! part} ;
<False,Simul> => {fin = olla ! Inf ; inf = abess} ;
<False,Anter> => {fin = olla ! Inf ; inf = olla ! part ++ abess}
} ;
fut : Anteriority -> VForm -> VForm -> {fin,inf : Str} =
\a,vf,neg -> case <b,a> of {
<True, Simul> => {fin = tulla ! vf ; inf = illat} ;
<True, Anter> => {fin = olla ! vf ; inf = tulla ! part ++ illat} ;
<False,Simul> => {fin = eis ! vf ; inf = tulla ! neg ++ illat} ;
<False,Anter> => {fin = eis ! vf ;
inf = olla ! neg ++ tulla ! part ++ illat}
} ;
älä = case b of {
True => {fin = vs ! Imper n ; inf = []} ;
False => {fin = eis ! Imper n ;
@@ -610,8 +634,9 @@ oper
in case sf of {
VFinite _ Past a => ei a (Impf n p) (part) ;
VFinite _ Conditional a => ei a (Cond n p) (Cond Sg P3) ;
VFinite _ _ a => ei a (Pres n p) (Imper Sg) ; -- Present
VInfinit a => ei a (Inf) (Inf) ; --- olla tulematta
VFinite _ Present a => ei a (Pres n p) (Imper Sg) ;
VFinite _ Future a => fut a (Pres n p) (Imper Sg) ;
VInfinit a => inf a ;
VImperat => älä
} ;