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generalized and extended Phrasebook in many ways

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aarne
2010-04-05 16:36:38 +00:00
parent 8b43ae7305
commit 7c7f8112c9
26 changed files with 621 additions and 198 deletions
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102
examples/phrasebook/WordsEng.gf
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@@ -1,7 +1,9 @@
-- (c) 2009 Aarne Ranta under LGPL
concrete WordsEng of Words = SentencesEng **
open SyntaxEng, ParadigmsEng, IrregEng in {
open
SyntaxEng, ParadigmsEng, (P = ParadigmsEng),
IrregEng, Prelude in {
lin
Wine = mkCN (mkN "wine") ;
Beer = mkCN (mkN "beer") ;
@@ -14,36 +16,96 @@ concrete WordsEng of Words = SentencesEng **
Fish = mkCN (mkN "fish" "fish") ;
Fresh = mkA "fresh" ;
Warm = mkA "warm" ;
Italian = mkA "Italian" ;
Expensive = mkA "expensive" ;
Delicious = mkA "delicious" ;
Boring = mkA "boring" ;
Good = mkA "good" "better" "best" "well" ;
Restaurant = mkCN (mkN "restaurant") ;
Bar = mkCN (mkN "bar") ;
Toilet = mkCN (mkN "toilet") ;
Restaurant = mkPlace "restaurant" "in" ;
Bar = mkPlace "bar" "in" ;
Toilet = mkPlace "toilet" "in" ;
Museum = mkPlace "museum" "in" ;
Airport = mkPlace "airport" "at" ;
Station = mkPlace "station" "at" ;
Hospital = mkPlace "hospital" "in" ;
Church = mkPlace "church" "in" ;
Euro = mkCN (mkN "euro" "euros") ; -- to prevent euroes
Dollar = mkCN (mkN "dollar") ;
Lei = mkCN (mkN "leu" "lei") ;
English = mkNP (mkPN "English") ;
Finnish = mkNP (mkPN "Finnish") ;
French = mkNP (mkPN "French") ;
Romanian = mkNP (mkPN "Romanian") ;
Swedish = mkNP (mkPN "Swedish") ;
English = mkNat "English" "England" ;
Finnish = mkNat "Finnish" "Finland" ;
French = mkNat "French" "France" ;
Italian = mkNat "Italian" "Italy" ;
Romanian = mkNat "Romanian" "Romania" ;
Swedish = mkNat "Swedish" "Sweden" ;
AWant p obj = mkCl p (mkV2 (mkV "want")) obj ;
ALike p item = mkCl p (mkV2 (mkV "like")) item ;
AHave p kind = mkCl p have_V2 (mkNP kind) ;
ASpeak p lang = mkCl p (mkV2 IrregEng.speak_V) lang ;
ALove p q = mkCl p (mkV2 (mkV "love")) q ;
Belgian = mkA "Belgian" ;
Flemish = mkNP (mkPN "Flemish") ;
Belgium = mkNP (mkPN "Belgium") ;
AHungry p = mkCl p (mkA "hungry") ;
AThirsty p = mkCl p (mkA "thirsty") ;
ATired p = mkCl p (mkA "tired") ;
AScared p = mkCl p (mkA "scared") ;
AUnderstand p = mkCl p IrregEng.understand_V ;
Monday = mkDay "Monday" ;
Tuesday = mkDay "Tuesday" ;
Wednesday = mkDay "Wednesday" ;
Thursday = mkDay "Thursday" ;
Friday = mkDay "Friday" ;
Saturday = mkDay "Saturday" ;
Sunday = mkDay "Sunday" ;
AWant p obj = mkCl p.name (mkV2 (mkV "want")) obj ;
ALike p item = mkCl p.name (mkV2 (mkV "like")) item ;
AHave p kind = mkCl p.name have_V2 (mkNP kind) ;
ASpeak p lang = mkCl p.name (mkV2 IrregEng.speak_V) lang ;
ALove p q = mkCl p.name (mkV2 (mkV "love")) q.name ;
ACitizen p n = mkCl p.name n ;
AHungry p = mkCl p.name (mkA "hungry") ;
AThirsty p = mkCl p.name (mkA "thirsty") ;
ATired p = mkCl p.name (mkA "tired") ;
AScared p = mkCl p.name (mkA "scared") ;
AIll p = mkCl p.name (mkA "ill") ;
AUnderstand p = mkCl p.name IrregEng.understand_V ;
AKnow p = mkCl p.name IrregEng.know_V ;
AWantGo p place = mkCl p.name want_VV (mkVP (mkVP IrregEng.go_V) place.to) ;
ABePlace p place = mkCl p.name place.at ;
AHasName p name = mkCl (nameOf p) name ;
ALive p co =
mkCl p.name (mkVP (mkVP (mkV "live")) (SyntaxEng.mkAdv in_Prep co)) ;
QWhatName p = mkQS (mkQCl whatSg_IP (mkVP (nameOf p))) ;
PropOpen p = mkCl p.name open_Adv ;
PropClosed p = mkCl p.name closed_Adv ;
PropOpenDate p d = mkCl p.name (mkVP (mkVP open_Adv) d) ;
PropClosedDate p d = mkCl p.name (mkVP (mkVP closed_Adv) d) ;
PropOpenDay p d = mkCl p.name (mkVP (mkVP open_Adv) d.habitual) ;
PropClosedDay p d = mkCl p.name (mkVP (mkVP closed_Adv) d.habitual) ;
oper
mkNat : Str -> Str -> {lang : NP ; prop : A ; country : NP} = \nat,co ->
{lang = mkNP (mkPN nat) ; prop = mkA nat ; country = mkNP (mkPN co)} ;
mkDay : Str -> {name : NP ; point : Adv ; habitual : Adv} = \d ->
let day = mkNP (mkPN d) in
{name = day ;
point = SyntaxEng.mkAdv on_Prep day ;
habitual = SyntaxEng.mkAdv on_Prep (mkNP a_Quant plNum (mkCN (mkN d)))
} ;
mkPlace : Str -> Str -> {name : CN ; at : Prep ; to : Prep} = \p,i -> {
name = mkCN (mkN p) ;
at = P.mkPrep i ;
to = to_Prep
} ;
open_Adv = P.mkAdv "open" ;
closed_Adv = P.mkAdv "closed" ;
nameOf : {name : NP ; isPron : Bool ; poss : Det} -> NP = \p ->
case p.isPron of {
True => mkNP p.poss (mkN "name") ;
_ => mkNP (mkNP the_Det (mkN "name"))
(SyntaxEng.mkAdv possess_Prep p.name)
} ;
}