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started romance predication; some restructuring of modules; CheckGrammar value table bug fix
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aarne
@@ -1,205 +1,98 @@
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----1 Romance auxiliary operations.
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--1 Romance auxiliary operations.
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--
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---- This module contains operations that are needed to make the
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---- resource syntax work. To define everything that is needed to
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---- implement $Test$, it moreover contains regular lexical
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---- patterns needed for $Lex$.
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--
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resource ResRomance = ParamRomance ** open Prelude in {
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flags optimize=all ;
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oper
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genForms : Str -> Str -> Gender => Str = \bon,bonne ->
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table {
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Masc => bon ;
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Fem => bonne
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} ;
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interface ResRomance = DiffRomance ** open CommonRomance, Prelude in {
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}
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--2 Constants uniformly defined in terms of language-dependent constants
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{-
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oper
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param
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-- For $Lex$.
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NPForm = Ton Case | Aton Case | Poss {g : Gender ; n : Number} ; --- AAgr
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-- For each lexical category, here are the worst-case constructors.
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--
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-- But $mkNoun$ is fully defined only for each language, since
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-- $Gender$ varies.
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RelForm = RSimple Case | RComplex Gender Number Case ;
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nounForms : (x1,_,_,x4 : Str) -> (Number => Species => Case => Str) =
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\man,mannen,men,mennen -> \\n,d,c => case <n,d> of {
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<Sg,Indef> => mkCase c man ;
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<Sg,Def> => mkCase c mannen ;
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<Pl,Indef> => mkCase c men ;
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<Pl,Def> => mkCase c mennen
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oper
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nominative : Case = Nom ;
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accusative : Case = Acc ;
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Compl : Type = {s : Str ; c : Case} ;
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complAcc : Compl = {s = [] ; c = accusative} ;
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complGen : Compl = {s = [] ; c = genitive} ;
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complDat : Compl = {s = [] ; c = dative} ;
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npform2case : NPForm -> Case = \p -> case p of {
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Ton x => x ;
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Aton x => x ;
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Poss _ => genitive
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} ;
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case2npform : Case -> NPForm = \c -> case c of {
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Nom => Aton Nom ;
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Acc => Aton Acc ;
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_ => Ton c
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} ;
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npRelForm : NPForm -> RelForm = \np -> case np of {
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Ton c => RSimple c ;
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Aton c => RSimple c ;
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Poss _ => RSimple genitive
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} ;
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appCompl : Compl -> (NPForm => Str) -> Str = \comp,np ->
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comp.s ++ np ! Ton comp.c ;
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predV : Verb -> VP = \verb ->
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let
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vfin : Agr -> TMood -> Str = \a,tm -> verb.s ! VFin tm a.n a.p ;
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vpart : Agr -> Str = \a -> verb.s ! VPart a.g a.n ; ----
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vinf = verb.s ! VInfin ;
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aux = auxVerb verb.vtyp ;
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habet : Agr -> TMood -> Str = \a,tm -> aux ! VFin tm a.n a.p ;
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habere : Str = aux ! VInfin ;
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vf : Str -> Str -> {fin,inf : Str} = \fin,inf -> {
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fin = fin ; inf = inf
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} ;
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Adjective : Type = {s : AForm => Str} ;
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mkAdjective : (x1,_,_,_,_,_,x7 : Str) -> {s : AForm => Str} =
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\liten, litet, lilla, sma, mindre, minst, minsta -> {
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s = table {
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AF (APosit a) c => mkCase c (mkAdjPos a liten litet lilla sma) ;
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AF ACompar c => mkCase c mindre ;
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AF (ASuperl SupStrong) c => mkCase c minst ;
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AF (ASuperl SupWeak) c => mkCase c minsta
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}
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} ;
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mkVerb : (x1,_,_,_,_,_,_,x8 : Str) -> {s : VForm => Str ; vtype : VType} =
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\finna,finner,finn,fann,funnit,funnen,funnet,funna -> {
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s = table {
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VF (VPres Act) => finner ;
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VF (VPres Pass) => mkVoice Pass finn ;
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VF (VPret v) => mkVoice v fann ;
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VF (VImper v) => mkVoice v finn ;
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VI (VInfin v) => mkVoice v finna ;
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VI (VSupin v) => mkVoice v funnit ;
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VI (VPtPret a c)=> mkCase c (mkAdjPos a funnen funnet funna funna)
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} ;
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vtype = VAct
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} ;
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-- These are useful auxiliaries.
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mkCase : Case -> Str -> Str = \c,f -> case c of {
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Nom => f ;
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Gen => f + case last f of {
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"s" | "x" => [] ;
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_ => "s"
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}
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in {
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s = \\a => table {
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VPFinite t Simul => vf (vfin a t) [] ;
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VPFinite t Anter => vf (habet a t) (vpart a) ;
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VPImperat => vf (verb.s ! VImper SgP2) [] ; ----
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VPInfinit Simul => vf [] vinf ;
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VPInfinit Anter => vf [] (habere ++ vpart a)
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} ;
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mkAdjPos : AFormPos -> (s1,_,_,s4 : Str) -> Str =
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\a, liten, litet, lilla, sma ->
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case a of {
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Strong gn => case gn of {
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SgUtr => liten ;
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SgNeutr => litet ;
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Plg => sma
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} ;
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Weak Sg => lilla ;
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Weak Pl => sma
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} ;
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mkVoice : Voice -> Str -> Str = \v,s -> case v of {
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Act => s ;
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Pass => s + case last s of {
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"s" => "es" ;
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_ => "s"
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}
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a1 = negation ;
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c1,c2 = [] ; ----
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n2 = \\a => [] ;
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a2 : Str = [] ;
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ext : Str = [] ;
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} ;
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-- For $Noun$.
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artDef : GenNum -> Str = \gn -> gennumForms "den" "det" "de" ! gn ;
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mkNP : (x1,_,_,_,x5 : Str) -> GenNum -> Person ->
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{s : NPForm => Str ; a : Agr} = \du,dig,din,ditt,dina,gn,p -> {
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s = table {
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NPNom => du ;
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NPAcc => dig ;
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NPPoss g => gennumForms din ditt dina ! g
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} ;
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a = {
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gn = gn ;
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p = p
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}
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} ;
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gennumForms : (x1,x2,x3 : Str) -> GenNum => Str = \den,det,de ->
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table {
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SgUtr => den ;
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SgNeutr => det ;
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_ => de
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} ;
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regNP : Str -> Str -> GenNum -> {s : NPForm => Str ; a : Agr} =
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\det,dess,gn ->
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mkNP det det dess dess dess gn P3 ;
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-- For $Verb$.
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Verb : Type = {
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s : VForm => Str ;
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vtype : VType
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} ;
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VP = {
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s : VPForm => {
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fin : Str ; -- V1 har ---s1
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inf : Str -- V2 sagt ---s4
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} ;
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a1 : Polarity => Str ; -- A1 inte ---s3
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n2 : Agr => Str ; -- N2 dig ---s5
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a2 : Str ; -- A2 idag ---s6
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ext : Str ; -- S-Ext att hon går ---s7
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--- ea1,ev2, --- these depend on params of v and a1
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en2,ea2,eext : Bool -- indicate if the field exists
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} ;
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insertObj : (Agr => Str) -> VP -> VP = \obj,vp -> {
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s = vp.s ;
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a1 = vp.a1 ;
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n2 = \\a => vp.n2 ! a ++ obj ! a ;
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a2 = vp.a2 ;
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ext = vp.ext ;
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en2 = True ;
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ea2 = vp.ea2 ;
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eext = vp.eext
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} ;
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insertAdv : Str -> VP -> VP = \adv,vp -> {
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s = vp.s ;
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a1 = vp.a1 ;
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n2 = vp.n2 ;
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a2 = vp.a2 ++ adv ;
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ext = vp.ext ;
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en2 = vp.en2 ;
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ea2 = True ;
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eext = vp.eext
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} ;
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insertAdV : Str -> VP -> VP = \adv,vp -> {
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s = vp.s ;
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a1 = \\b => vp.a1 ! b ++ adv ;
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n2 = vp.n2 ;
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a2 = vp.a2 ;
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ext = vp.ext ;
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en2 = vp.en2 ;
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ea2 = vp.ea2 ;
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eext = vp.eext
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} ;
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infVP : VP -> Agr -> Str = \vp,a ->
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(vp.s ! VPInfinit Simul).inf ++ vp.n2 ! a ++ vp.a2 ++ vp.ext ; --- a1
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-- For $Sentence$.
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Clause : Type = {
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s : Tense => Anteriority => Polarity => Order => Str
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} ;
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mkClause : Str -> Agr -> VP -> Clause = \subj,agr,vp -> {
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s = \\t,a,b,o =>
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mkClause : Str -> Agr -> VP ->
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{s : Tense => Anteriority => Polarity => Mood => Str} =
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\subj,agr,vp -> {
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s = \\t,a,b,m =>
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let
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verb = vp.s ! VPFinite t a ;
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tm = case t of {
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Pres => VPres m ;
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Past => VImperf m ;
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Fut => VFut ;
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Cond => VCondit
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} ;
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verb = vp.s ! agr ! VPFinite tm a ;
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neg = vp.a1 ! b ;
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clit = vp.c1 ++ vp.c2 ;
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compl = vp.n2 ! agr ++ vp.a2 ++ vp.ext
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in
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case o of {
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Main => subj ++ verb.fin ++ neg ++ verb.inf ++ compl ;
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Inv => verb.fin ++ subj ++ neg ++ verb.inf ++ compl ;
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Sub => subj ++ neg ++ verb.fin ++ verb.inf ++ compl
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}
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subj ++ neg.p1 ++ clit ++ verb.fin ++ neg.p2 ++ verb.inf ++ compl
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} ;
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}
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-}
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