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gf-core/examples/query/small/QueryFin.gf
2011-03-13 19:49:41 +00:00

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--# -path=.:alltenses
concrete QueryFin of Query = open
ParadigmsFin,
SyntaxFin,
ExtraFin,
(L = LangFin),
Prelude
in {
lincat
Move = Utt ; ---- Text ;
Query = Utt ;
Answer = Utt ;
Set = NP ;
Relation = {cn : CN ; prep : Prep} ;
Kind = CN ;
Property = AP ; ---- {vp : VP ; typ : PropTyp} ;
Individual = NP ;
Activity = VP ;
Name = NP ;
Loc = NP ;
Org = NP ;
Pers = NP ;
[Individual] = [NP] ;
lin
MQuery q = q ; ---- mkText (mkPhr q) questMarkPunct ;
MAnswer a = a ; ---- mkText (mkPhr a) fullStopPunct ;
QSet s =
let
ss : NP = s
| mkNP (mkNP thePl_Det L.name_N) (mkAdv possess_Prep s)
---- s's names
in
mkUtt (mkImp (mkVP give_V3 (mkNP i_Pron) ss))
| mkUtt (mkQS (mkQCl (L.CompIP whatSg_IP) ss))
| mkUtt (mkQS (mkQCl (L.CompIP (L.IdetIP (mkIDet which_IQuant))) ss))
| mkUtt ss ;
QWhere s = mkUtt (mkQS (mkQCl where_IAdv s)) ;
QInfo s =
let
info : NP = mkNP (all_NP | (mkNP information_N)) (mkAdv about_Prep s) ;
in
mkUtt (mkImp (mkVP give_V3 (mkNP i_Pron) info))
| mkUtt info ;
QCalled i = mkUtt (mkQS (mkQCl how_IAdv (mkCl i (mkVP also_AdV (mkVP called_A))))) ;
AKind s k = mkUtt (mkCl s (mkNP aPl_Det k)) ; ---- a, fun of s
AProp s p = mkUtt (mkCl s p) ;
AAct s p = mkUtt (mkCl s p) ;
SAll k = mkNP all_Predet (mkNP aPl_Det k) | mkNP thePl_Det k ;
SOne k = mkNP n1_Numeral k ;
SIndef k = mkNP a_Det k ;
SPlural k = mkNP aPl_Det k ;
SOther k = mkNP aPl_Det (mkCN other_A k) ;
SInd i = i ;
SInds is = mkNP and_Conj is ;
KRelSet r s =
mkCN r.cn (mkAdv r.prep s) ;
---- | S's R
---- KRelsSet r q s =
---- mkCN r.cn (mkAdv r.prep s) ;
KRelKind k r s =
mkCN k (mkRS (mkRCl that_RP (mkVP (mkNP aPl_Det (mkCN r.cn (mkAdv r.prep s)))))) ;
KRelPair k r = mkCN k (mkAdv with_Prep (mkNP (mkQuant they_Pron) plNum r.cn)) ;
KProp p k =
mkCN p k
| mkCN k (mkRS (mkRCl that_RP (mkVP p))) ;
KAct p k =
mkCN k (mkRS (mkRCl that_RP p)) ;
KRel r = r.cn ;
IName n = n ;
NLoc n = n ;
NOrg n = n ;
NPers n = n;
ACalled is = mkVP also_AdV (mkVP (mkAP (mkA2 called_A (casePrep translative)) (mkNP or_Conj is))) ;
BaseIndividual = mkListNP ;
ConsIndividual = mkListNP ;
oper
-- structural words
about_Prep = casePrep elative ;
all_NP = mkNP (mkPN (mkN "kaikki" "kaiken")) ; ---
also_AdV = ss "myös" ;
as_Prep = casePrep essive ;
at_Prep = casePrep adessive ;
called_A = mkA "kutsuttu" ;
give_V3 = mkV3 (mkV "antaa") (casePrep allative) (casePrep nominative) ;
information_N = mkN "tieto" ;
other_A = mkA "muu" ;
that_RP = which_RP ;
-- lexical constructors
mkName : Str -> NP =
\s -> mkNP (mkPN s) ;
mkRelation : Str -> {cn : CN ; prep : Prep} =
\s -> {cn = mkCN (mkN s) ; prep = possess_Prep} ;
-- lexicon
lincat
Country = {np : NP ; a : A} ;
JobTitle = CN ;
lin
NCountry c = c.np ;
PCountry c = mkAP c.a ;
Located i =
mkAP (mkA2 (mkA "sijaitseva") in_Prep) i ;
Employed i = mkAP (mkA2 (mkA "töissä") at_Prep) i ;
Work i =
mkVP (mkV2 (mkV "työskennellä") at_Prep) i ;
HaveTitle t i =
mkVP (mkVP (mkNP t)) (mkAdv at_Prep i) ;
-- | mkVP (mkVP (mkV2 (mkV "work") as_Prep) (mkNP t)) (mkAdv at_Prep i) ;
-- | mkVP (mkVP have_V2 (mkNP the_Det (mkCN (mkN2 (mkN "title")) (mkNP t)))) (mkAdv at_Prep i) ;
Organization = mkCN (mkN "organisaatio" "organisaatioita") ;
Place = mkCN (mkN "paikka") ;
Person =
mkCN (mkN "henkilö" "henkilöitä") ;
Location = mkRelation "sijainti" ;
Region = mkRelation "alue" ;
Subregion = mkRelation "alue" ;
RName = mkRelation "nimi" ;
RNickname = mkRelation "lempinimi" ;
-- JobTitles
JobTitle1 = mkCN (mkN "'JobTitle1") ;
JobTitle2 = mkCN (mkN "'JobTitle2") ;
JobTitle3 = mkCN (mkN "'JobTitle3") ;
JobTitle4 = mkCN (mkN "'JobTitle4") ;
-- Locations
Location1 = mkName "'Location1" ;
Location2 = mkName "'Location2" ;
Location3 = mkName "'Location3" ;
Location4 = mkName "'Location4" ;
-- Organizations
Organization1 = mkName "'Organization1" ;
Organization2 = mkName "'Organization2" ;
Organization3 = mkName "'Organization3" ;
Organization4 = mkName "'Organization4" ;
-- Persons
Person1 = mkName "'Person1" ;
Person2 = mkName "'Person2" ;
Person3 = mkName "'Person3" ;
Person4 = mkName "'Person4" ;
oper
mkCountry : Str -> Str -> {np : NP ; a : A} =
\n,a -> {np = mkNP (mkPN n) ; a = mkA a} ;
}