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--1 Implementation of MOLTO Phrasebook
--2 The functor for (mostly) common structures
incomplete concrete SentencesI of Sentences = Numeral **
open
Syntax,
Lexicon,
Symbolic, -- for names as strings
Prelude
in {
lincat
Phrase = Text ;
Sentence = S ;
Question = QS ;
Proposition = Cl ;
Item = NP ;
Kind = CN ;
MassKind = CN ;
Quality = AP ;
Property = A ;
Object = NP ;
PrimObject = NP ;
Place = NPPlace ; -- {name : NP ; at : Adv ; to : Adv} ;
PlaceKind = CNPlace ; -- {name : CN ; at : Prep ; to : Prep} ;
Currency = CN ;
Price = NP ;
Action = Cl ;
Person = NPPerson ; -- {name : NP ; isPron : Bool ; poss : Quant} ;
Nationality = NPNationality ; -- {lang : NP ; country : NP ; prop : A} ;
Language = NP ;
Citizenship = A ;
Country = NP ;
Day = NPDay ; -- {name : NP ; point : Adv ; habitual : Adv} ;
Date = Adv ;
Name = NP ;
Number = Card ;
ByTransport = Adv ;
Transport = {name : CN ; by : Adv} ;
Superlative = Det ;
lin
PSentence s = mkText s | lin Text (mkUtt s) ; -- optional '.'
PQuestion s = mkText s | lin Text (mkUtt s) ; -- optional '?'
PObject x = mkPhrase (mkUtt x) ;
PKind x = mkPhrase (mkUtt x) ;
PMassKind x = mkPhrase (mkUtt x) ;
PQuality x = mkPhrase (mkUtt x) ;
PNumber x = mkPhrase (mkUtt x) ;
PPlace x = mkPhrase (mkUtt x.name) ;
PPlaceKind x = mkPhrase (mkUtt x.name) ;
PCurrency x = mkPhrase (mkUtt x) ;
PPrice x = mkPhrase (mkUtt x) ;
PLanguage x = mkPhrase (mkUtt x) ;
PCountry x = mkPhrase (mkUtt x) ;
PCitizenship x = mkPhrase (mkUtt (mkAP x)) ;
PDay d = mkPhrase (mkUtt d.name) ;
PTransport t = mkPhrase (mkUtt t.name) ;
PByTransport t = mkPhrase (mkUtt t) ;
PYes = mkPhrase yes_Utt ;
PNo = mkPhrase no_Utt ;
PYesToNo = mkPhrase yes_Utt ;
Is = mkCl ;
SProp = mkS ;
SPropNot = mkS negativePol ;
QProp p = mkQS (mkQCl p) ;
WherePlace place = mkQS (mkQCl where_IAdv place.name) ;
WherePerson person = mkQS (mkQCl where_IAdv person.name) ;
PropAction a = a ;
AmountCurrency num curr = mkNP num curr ;
ObjItem i = i ;
ObjNumber n k = mkNP n k ;
ObjIndef k = mkNP a_Quant k ;
ObjPlural k = mkNP aPl_Det k ;
ObjMass k = mkNP k ;
ObjAndObj = mkNP and_Conj ;
OneObj o = o ;
This kind = mkNP this_Quant kind ;
That kind = mkNP that_Quant kind ;
These kind = mkNP this_Quant plNum kind ;
Those kind = mkNP that_Quant plNum kind ;
The kind = mkNP the_Quant kind ;
Thes kind = mkNP the_Quant plNum kind ;
ThisMass kind = mkNP this_Quant kind ;
ThatMass kind = mkNP that_Quant kind ;
TheMass kind = mkNP the_Quant kind ;
SuchKind quality kind = mkCN quality kind ;
SuchMassKind quality kind = mkCN quality kind ;
Very property = mkAP very_AdA (mkAP property) ;
Too property = mkAP too_AdA (mkAP property) ;
PropQuality property = mkAP property ;
ThePlace kind = let dd = if_then_else Det kind.isPl thePl_Det theSg_Det
in placeNP dd kind ;
APlace kind = let dd = if_then_else Det kind.isPl thePl_Det theSg_Det
in placeNP dd kind ;
IMale, IFemale = mkPerson i_Pron ;
YouFamMale, YouFamFemale = mkPerson youSg_Pron ;
YouPolMale, YouPolFemale = mkPerson youPol_Pron ;
LangNat n = n.lang ;
CitiNat n = n.prop ;
CountryNat n = n.country ;
PropCit c = c ;
OnDay d = d.point ;
Today = today_Adv ;
PersonName n =
{name = n ; isPron = False ; poss = mkQuant he_Pron} ; -- poss not used
---- NameString s = symb s ; --%
NameNN = symb "NN" ;
NNumeral n = mkCard <lin Numeral n : Numeral> ;
SHave p obj = mkS (mkCl p.name have_V2 obj) ;
SHaveNo p k = mkS negativePol (mkCl p.name have_V2 (mkNP aPl_Det k)) ;
SHaveNoMass p m = mkS negativePol (mkCl p.name have_V2 (mkNP m)) ;
QDoHave p obj = mkQS (mkQCl (mkCl p.name have_V2 obj)) ;
AHaveCurr p curr = mkCl p.name have_V2 (mkNP aPl_Det curr) ;
ACitizen p n = mkCl p.name n ;
ABePlace p place = mkCl p.name place.at ;
ByTransp t = t.by ;
oper
-- These operations are used internally in Sentences.
mkPhrase : Utt -> Text = \u -> lin Text u ; -- no punctuation
mkPerson : Pron -> {name : NP ; isPron : Bool ; poss : Quant} = \p ->
{name = mkNP p ; isPron = True ; poss = mkQuant p} ;
-- These are used in Words for each language.
NPNationality : Type = {lang : NP ; country : NP ; prop : A} ;
mkNPNationality : NP -> NP -> A -> NPNationality = \la,co,pro ->
{lang = la ;
country = co ;
prop = pro
} ;
NPDay : Type = {name : NP ; point : Adv ; habitual : Adv} ;
mkNPDay : NP -> Adv -> Adv -> NPDay = \d,p,h ->
{name = d ;
point = p ;
habitual = h
} ;
NPPlace : Type = {name : NP ; at : Adv ; to : Adv} ;
CNPlace : Type = {name : CN ; at : Prep ; to : Prep; isPl : Bool} ;
mkCNPlace : CN -> Prep -> Prep -> CNPlace = \p,i,t -> {
name = p ;
at = i ;
to = t ;
isPl = False
} ;
mkCNPlacePl : CN -> Prep -> Prep -> CNPlace = \p,i,t -> {
name = p ;
at = i ;
to = t ;
isPl = True
} ;
placeNP : Det -> CNPlace -> NPPlace = \det,kind ->
let name : NP = mkNP det kind.name in {
name = name ;
at = mkAdv kind.at name ;
to = mkAdv kind.to name
} ;
NPPerson : Type = {name : NP ; isPron : Bool ; poss : Quant} ;
relativePerson : GNumber -> CN -> (Num -> NP -> CN -> NP) -> NPPerson -> NPPerson =
\n,x,f,p ->
let num = if_then_else Num n plNum sgNum in {
name = case p.isPron of {
True => mkNP p.poss num x ;
_ => f num p.name x
} ;
isPron = False ;
poss = mkQuant he_Pron -- not used because not pron
} ;
GNumber : PType = Bool ;
sing = False ; plur = True ;
-- for languages without GenNP, use "the wife of p"
mkRelative : Bool -> CN -> NPPerson -> NPPerson = \n,x,p ->
relativePerson n x
(\a,b,c -> mkNP (mkNP the_Quant a c) (Syntax.mkAdv possess_Prep b)) p ;
-- for languages with GenNP, use "p's wife"
-- relativePerson n x (\a,b,c -> mkNP (GenNP b) a c) p ;
}
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