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https://github.com/GrammaticalFramework/gf-core.git
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change in Romance agreement to produce correct number for polite singular pronouns ; linking functions that involve mkClause now takes a long time and should be revised
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examples/phrasebook/pgraph.png
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@@ -116,6 +116,18 @@ Separate concrete syntaxes.
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<CODE>DisambPhrasebook</CODE>: disambiguation grammars generating feedback phrases if
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the input language is ambiguous.
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</P>
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<P>
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Here is the module structure produced by
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</P>
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<PRE>
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> i -retain DisambPhrasebookEng.gf
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> dg -only=Phrasebook*,Sentences*,Words*,Greetings*,DiffP*,DisambPhrasebookEng
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> ! dot -Tpng _gfdepgraph.dot >pgraph.png
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</PRE>
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<P></P>
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<P>
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<IMG ALIGN="middle" SRC="pgraph.png" BORDER="0" ALT="">
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</P>
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<H1>To Do</H1>
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<P>
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Improved translation interface
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@@ -97,6 +97,15 @@ Separate concrete syntaxes.
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``DisambPhrasebook``: disambiguation grammars generating feedback phrases if
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the input language is ambiguous.
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Here is the module structure produced by
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```
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> i -retain DisambPhrasebookEng.gf
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> dg -only=Phrasebook*,Sentences*,Words*,Greetings*,DiffP*,DisambPhrasebookEng
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> ! dot -Tpng _gfdepgraph.dot >pgraph.png
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```
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[pgraph.png]
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=To Do=
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@@ -88,10 +88,11 @@ oper
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infForm _ _ _ _ = True ;
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mkImperative b p vp = {
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s = \\pol,aag =>
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s = \\pol,agr =>
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let
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pe = case b of {True => P3 ; _ => p} ;
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agr = aag ** {p = pe} ;
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---- agr = aag ** {p = pe} ;
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aag = verbAgr agr ; ----
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clpr = <[],[],False> ; ----e pronArg agr.n agr.p vp.clAcc vp.clDat ;
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----e verb = case <aag.n, pol,pe> of {
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----e <Sg,Neg,P2> => (vp.s ! VPInfinit Simul clpr.p3).inf ! aag ;
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@@ -38,7 +38,7 @@ concrete IdiomCat of Idiom = CatCat **
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} ;
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ImpPl1 vp = {s =
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(mkImperative False P1 vp).s ! Pos ! {n = Pl ; g = Masc} --- fem
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(mkImperative False P1 vp).s ! Pos ! Ag Masc Pl P1 ; --- fem
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} ;
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CleftAdv ad s = mkClause [] True (agrP3 Masc Sg)
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@@ -146,7 +146,7 @@ oper
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<Sg,Fem> => sa ;
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_ => ses
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} ;
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a = {g = g ; n = n ; p = p} ;
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a = Ag g n p ;
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hasClit = True
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} ;
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@@ -31,9 +31,10 @@ concrete ExtraFin of ExtraFinAbs = CatFin **
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RelExistNP prep rp np = {
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s = \\t,ant,bo,ag =>
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let cl =
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mkClause
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(\_ -> appCompl True Pos prep (rp2np ag.n rp))
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let
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n = complNumAgr ag ;
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cl = mkClause
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(\_ -> appCompl True Pos prep (rp2np n rp))
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np.a
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(insertObj
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(\\_,b,_ => np.s ! NPCase Nom)
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@@ -71,7 +72,7 @@ concrete ExtraFin of ExtraFinAbs = CatFin **
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vai_Conj = {s1 = [] ; s2 = "vai" ; n = Sg} ;
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CompPartAP ap = {
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s = \\agr => ap.s ! False ! NCase agr.n Part
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s = \\agr => ap.s ! False ! NCase (complNumAgr agr) Part
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} ;
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}
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@@ -62,7 +62,8 @@ instance DiffFre of DiffRomance = open CommonRomance, PhonoFre, Prelude in {
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_ => VPAgrSubj
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} ;
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vpAgrClit : Agr -> VPAgr = \a ->
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vpAgrClit : Agr -> VPAgr = \a0 ->
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let a = complAgr a0 in
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VPAgrClit a.g a.n ;
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---- pronArg = pronArgGen Neg ; --- takes more space and time
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@@ -118,14 +119,14 @@ instance DiffFre of DiffRomance = open CommonRomance, PhonoFre, Prelude in {
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} ;
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mkImperative b p vp = {
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s = \\pol,aag =>
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s = \\pol,ag =>
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let
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num = if_then_else Number b Pl aag.n ;
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agr = {g = aag.g ; n = num ; p = p} ;
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verb = vp.s.s ! vImperForm agr ;
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agr = verbAgr ag ;
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num = if_then_else Number b Pl agr.n ;
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verb = vp.s.s ! vImperForm ag ;
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neg = vp.neg ! pol ;
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clpr = <vp.clit1 ++ vp.clit2, False> ; ---- TODO: True if clit
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compl = vp.comp ! agr ++ vp.ext ! pol
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compl = vp.comp ! ag ++ vp.ext ! pol
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in
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case pol of {
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Pos => verb ++ if_then_Str clpr.p2 "-" [] ++ clpr.p1 ++ compl ;
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@@ -42,9 +42,8 @@ concrete ExtraFre of ExtraFreAbs = ExtraRomanceFre **
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Fem Sg P2 ;
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youPl8fem_Pron,
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youPol8fem_Pron =
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mkPronoun
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"vous" "vous" "vous" "vous" "votre" "votre" "vos"
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Fem Pl P2 ;
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let vous = mkPronoun "vous" "vous" "vous" "vous" "votre" "votre" "vos" Masc Pl P2
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in {s = vous.s ; hasClit = vous.hasClit ; poss = vous.poss ; a = AgPol Fem} ;
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oper
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prepQue : Case -> Str = \c -> case c of {
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@@ -34,7 +34,7 @@ concrete IdiomFre of Idiom = CatFre **
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(predV copula) ;
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ImpPl1 vp = {s =
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(mkImperative False P1 vp).s ! Pos ! {n = Pl ; g = Masc} --- fem
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(mkImperative False P1 vp).s ! Pos ! Ag Masc Pl P1 --- fem
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} ;
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ImpP3 np vp = {
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@@ -177,7 +177,7 @@ oper
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<Sg,Fem> => sa ;
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_ => ses
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} ;
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a = {g = g ; n = n ; p = p} ;
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a = Ag g n p ;
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hasClit = True
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} ;
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@@ -166,10 +166,13 @@ lin
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youSg_Pron = mkPronoun
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"tu" (elision "t") (elision "t") "toi" "ton" (elisPoss "t") "tes"
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Masc Sg P2 ;
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youPl_Pron, youPol_Pron =
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youPl_Pron =
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mkPronoun
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"vous" "vous" "vous" "vous" "votre" "votre" "vos"
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Masc Pl P2 ;
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youPol_Pron =
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let vous = mkPronoun "vous" "vous" "vous" "vous" "votre" "votre" "vos" Masc Pl P2
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in {s = vous.s ; hasClit = vous.hasClit ; poss = vous.poss ; a = AgPol Masc} ;
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not_Predet = {s = \\a,c => prepCase c ++ "pas" ; c = Nom ; a = PNoAg} ;
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@@ -77,8 +77,9 @@ instance DiffIta of DiffRomance = open CommonRomance, PhonoIta, BeschIta, Prelud
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_ => VPAgrSubj
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} ;
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vpAgrClit : Agr -> VPAgr = \a ->
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VPAgrClit a.g a.n ; --- subty
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vpAgrClit : Agr -> VPAgr = \a0 ->
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let a = complAgr a0 in
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VPAgrClit a.g a.n ;
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pronArg = \n,p,acc,dat ->
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let
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@@ -108,10 +109,11 @@ instance DiffIta of DiffRomance = open CommonRomance, PhonoIta, BeschIta, Prelud
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infForm n p x y = (pronArg n p x y).p3 ;
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mkImperative b p vp = {
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s = \\pol,aag =>
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s = \\pol,agr =>
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let
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pe = case b of {True => P3 ; _ => p} ;
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agr = aag ** {p = pe} ;
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---- agr = aag ** {p = pe} ;
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aag = verbAgr agr ; ----
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clpr = <vp.clit1 ++ vp.clit2,[],False> ; ---- TODO: True is clit
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verb = case <aag.n, pol,pe> of {
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<Sg,Neg,P2> => vp.s.s ! VInfin clpr.p3 ; ---- ! aag ;
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@@ -18,7 +18,8 @@ concrete IdiomIta of Idiom = CatIta **
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(insertComplement (\\_ => ad.s) (predV copula))) ;
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ExistNP np =
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mkClause [] True (agrP3 np.a.g np.a.n)
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let npa = complAgr np.a in
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mkClause [] True (agrP3 npa.g npa.n)
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(insertClit3 (elision "ci" "c'" "ci")
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(insertComplement (\\_ => (np.s ! Nom).ton)
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(predV copula))) ;
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@@ -43,7 +44,7 @@ concrete IdiomIta of Idiom = CatIta **
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(predV (essereV (verboV (stare_16 "stare")))) ;
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ImpPl1 vp = {s =
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(mkImperative False P1 vp).s ! Pos ! {n = Pl ; g = Masc} --- fem
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(mkImperative False P1 vp).s ! Pos ! Ag Masc Pl P1 --- fem
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} ;
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}
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@@ -154,7 +154,7 @@ oper
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<Pl,Masc> => ses ;
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<Pl,Fem> => see
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} ;
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a = {g = g ; n = n ; p = p} ;
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a = Ag g n p ;
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hasClit = True
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} ;
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@@ -63,12 +63,12 @@ oper
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_ => Masc
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} ;
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conjAgr : Agr -> Agr -> Agr = \a,b -> {
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g = conjGender a.g b.g ;
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n = conjNumber a.n b.n ;
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p = conjPerson a.p b.p
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} ;
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conjAgr : Agr -> Agr -> Agr = \a,b -> case <a,b> of {
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<Ag g n p, Ag h m q> => Ag (conjGender g h) (conjNumber n m) (conjPerson p q) ;
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<Ag g n p, AgPol h> => Ag (conjGender g h) Pl (conjPerson p P2) ;
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<AgPol h, Ag g n p> => Ag (conjGender g h) Pl (conjPerson p P2) ;
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<AgPol g, AgPol h> => AgPol (conjGender g h)
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} ;
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--3 Verbs
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--
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@@ -122,7 +122,19 @@ param
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oper
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AAgr : Type = {g : Gender ; n : Number} ;
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Agr : Type = AAgr ** {p : Person} ;
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param
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Agr = Ag Gender Number Person | AgPol Gender ;
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oper
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complAgr : Agr -> {g : Gender ; n : Number} = \a -> case a of {
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Ag g n _ => {g = g ; n = n} ;
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AgPol g => {g = g ; n = Sg} -- vous êtes fatiguée
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} ;
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verbAgr : Agr -> {g : Gender ; n : Number ; p : Person} = \a -> case a of {
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Ag g n p => {g = g ; n = n ; p = p} ;
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AgPol g => {g = g ; n = Pl ; p = P2}
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} ;
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param
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RAgr = RAg {g : Gender ; n : Number} | RNoAg ; --- AAgr
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@@ -137,7 +149,7 @@ oper
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aagr : Gender -> Number -> AAgr = \g,n ->
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{g = g ; n = n} ;
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agrP3 : Gender -> Number -> Agr = \g,n ->
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aagr g n ** {p = P3} ;
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Ag g n P3 ;
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vf2numpers : VF -> (Number * Person) = \v -> case v of {
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@@ -156,11 +168,11 @@ oper
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_ => VInfin False
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} ;
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vImperForm : Agr -> VF = \a -> case <a.n,a.p> of {
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<Pl,P1> => VImper PlP1 ;
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<_, P3> => VFin (VPres Conjunct) a.n P3 ;
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<Sg,_> => VImper SgP2 ;
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<Pl,_> => VImper PlP2
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vImperForm : Agr -> VF = \a -> case a of {
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Ag _ Pl P1 => VImper PlP1 ;
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Ag _ n P3 => VFin (VPres Conjunct) n P3 ;
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Ag _ Sg _ => VImper SgP2 ;
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_ => VImper PlP2 -- covers French AgPol
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} ;
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@@ -10,7 +10,7 @@ incomplete concrete ConjunctionRomance of Conjunction =
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ConjAdv conj ss = conjunctDistrSS conj ss ;
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ConjNP conj ss = heavyNP (conjunctDistrTable Case conj ss ** {
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a = {g = ss.a.g ; n = conjNumber conj.n ss.a.n ; p = ss.a.p} ;
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a = conjAgr (Ag Masc conj.n P3) ss.a ;
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hasClit = False
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}) ;
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ConjAP conj ss = conjunctDistrTable AForm conj ss ** {
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@@ -49,7 +49,7 @@ interface DiffRomance = open CommonRomance, Prelude in {
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-- To render imperatives (with their clitics etc).
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oper mkImperative : Bool -> Person -> VP -> {s : Polarity => AAgr => Str} ;
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oper mkImperative : Bool -> Person -> VP -> {s : Polarity => Agr => Str} ;
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--2 Constants that must derivatively depend on language
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@@ -18,16 +18,20 @@ incomplete concrete NounRomance of Noun =
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UsePron p = p ;
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PredetNP pred np = heavyNP {
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s = \\c => pred.s ! aagr (np.a.g) (np.a.n) ! c ++ (np.s ! pred.c).ton ;
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a = case pred.a of {PAg n => agrP3 np.a.g n ; _ => np.a} ;
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hasClit = False
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PredetNP pred np =
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let agr = complAgr np.a in
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heavyNP {
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s = \\c => pred.s ! agr ! c ++ (np.s ! pred.c).ton ;
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a = case pred.a of {PAg n => agrP3 agr.g n ; _ => np.a} ;
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hasClit = False
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} ;
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PPartNP np v2 = heavyNP {
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s = \\c => (np.s ! c).ton ++ v2.s ! VPart np.a.g np.a.n ;
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a = np.a ;
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hasClit = False
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PPartNP np v2 =
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let agr = complAgr np.a in
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heavyNP {
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s = \\c => (np.s ! c).ton ++ v2.s ! VPart agr.g agr.n ;
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a = np.a ;
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hasClit = False
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} ;
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|
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RelNP np rs = heavyNP {
|
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|
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@@ -52,7 +52,7 @@ incomplete concrete QuestionRomance of Question =
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vp = predV copula ;
|
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cls = (mkClause (np.s ! Nom).comp np.hasClit np.a vp).s !
|
||||
DInv ! t ! a ! p ! Indic ;
|
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why = icomp.s ! {g = np.a.g ; n = np.a.n}
|
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why = icomp.s ! complAgr np.a ;
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in why ++ cls
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} ;
|
||||
|
||||
|
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@@ -6,7 +6,7 @@ incomplete concrete RelativeRomance of Relative =
|
||||
lin
|
||||
|
||||
RelCl cl = {
|
||||
s = \\ag,t,a,p,m => pronSuch ! {g=ag.g; n=ag.n} ++ conjThat ++
|
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s = \\ag,t,a,p,m => pronSuch ! complAgr ag ++ conjThat ++
|
||||
cl.s ! DDir ! t ! a ! p ! m ;
|
||||
c = Nom
|
||||
} ;
|
||||
@@ -15,12 +15,12 @@ incomplete concrete RelativeRomance of Relative =
|
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RelVP rp vp = case rp.hasAgr of {
|
||||
True => {s = \\ag =>
|
||||
(mkClause
|
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(rp.s ! False ! {g = ag.g ; n = ag.n} ! Nom) False
|
||||
{g = rp.a.g ; n = rp.a.n ; p = P3}
|
||||
(rp.s ! False ! complAgr ag ! Nom) False
|
||||
(Ag rp.a.g rp.a.n P3)
|
||||
vp).s ! DDir ; c = Nom} ;
|
||||
False => {s = \\ag =>
|
||||
(mkClause
|
||||
(rp.s ! False ! {g = ag.g ; n = ag.n} ! Nom) False
|
||||
(rp.s ! False ! complAgr ag ! Nom) False
|
||||
ag
|
||||
vp).s ! DDir ; c = Nom
|
||||
}
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||||
@@ -28,7 +28,7 @@ incomplete concrete RelativeRomance of Relative =
|
||||
|
||||
RelSlash rp slash = {
|
||||
s = \\ag,t,a,p,m =>
|
||||
let aag = {g = ag.g ; n = ag.n}
|
||||
let aag = complAgr ag
|
||||
in
|
||||
slash.c2.s ++
|
||||
rp.s ! False ! aag ! slash.c2.c ++
|
||||
@@ -38,7 +38,7 @@ incomplete concrete RelativeRomance of Relative =
|
||||
|
||||
FunRP p np rp = {
|
||||
s = \\_,a,c => (np.s ! Nom).ton ++ p.s ++ rp.s ! True ! a ! p.c ;
|
||||
a = {g = np.a.g ; n = np.a.n} ;
|
||||
a = complAgr np.a ;
|
||||
hasAgr = True
|
||||
} ;
|
||||
IdRP = {
|
||||
|
||||
@@ -190,12 +190,13 @@ oper
|
||||
|
||||
mkClause : Str -> Bool -> Agr -> VP ->
|
||||
{s : Direct => RTense => Anteriority => Polarity => Mood => Str} =
|
||||
\subj, hasClit, agr, vp -> {
|
||||
\subj, hasClit, ag, vp -> {
|
||||
s = \\d,te,a,b,m =>
|
||||
let
|
||||
neg = vp.neg ! b ;
|
||||
compl = vp.comp ! agr ++ vp.ext ! b ;
|
||||
compl = vp.comp ! ag ++ vp.ext ! b ;
|
||||
|
||||
agr = verbAgr ag ;
|
||||
gen = agr.g ;
|
||||
num = agr.n ;
|
||||
per = agr.p ;
|
||||
|
||||
@@ -10,13 +10,13 @@ incomplete concrete SentenceRomance of Sentence =
|
||||
|
||||
ImpVP vp = {
|
||||
s = \\p,i,g => case i of {
|
||||
ImpF n b => (mkImperative b P2 vp).s ! p ! (aagr g n)
|
||||
ImpF n b => (mkImperative b P2 vp).s ! p ! (Ag g n P2) ---- AgPol ?
|
||||
}
|
||||
} ;
|
||||
|
||||
SlashVP np v2 =
|
||||
-- agreement decided afterwards: la fille qu'il a trouvée
|
||||
{s = \\ag =>
|
||||
{s = \\_ =>
|
||||
let
|
||||
vp = v2
|
||||
----e vp = case <v2.c2.c, v2.c2.isDir> of {
|
||||
|
||||
@@ -11,7 +11,7 @@ incomplete concrete VerbRomance of Verb =
|
||||
ComplVS v s = insertExtrapos (\\b => conjThat ++ s.s ! (v.m ! b)) (predV v) ;
|
||||
ComplVQ v q = insertExtrapos (\\_ => q.s ! QIndir) (predV v) ;
|
||||
ComplVA v ap =
|
||||
insertComplement (\\a => ap.s ! AF a.g a.n) (predV v) ;
|
||||
insertComplement (\\a => let agr = complAgr a in ap.s ! AF agr.g agr.n) (predV v) ;
|
||||
|
||||
SlashV2a v = mkVPSlash v.c2 (predV v) ;
|
||||
|
||||
@@ -58,7 +58,7 @@ incomplete concrete VerbRomance of Verb =
|
||||
ReflVP v = case v.c2.isDir of {
|
||||
True => insertRefl v ;
|
||||
False => insertComplement
|
||||
(\\a => v.c2.s ++ reflPron a.n a.p v.c2.c) v
|
||||
(\\a => let agr = verbAgr a in v.c2.s ++ reflPron agr.n agr.p v.c2.c) v
|
||||
} ;
|
||||
|
||||
SlashVV v vp =
|
||||
@@ -73,14 +73,15 @@ incomplete concrete VerbRomance of Verb =
|
||||
|
||||
UseComp comp = insertComplement comp.s (predV copula) ;
|
||||
|
||||
CompAP ap = {s = \\ag => ap.s ! AF ag.g ag.n} ;
|
||||
CompAP ap = {s = \\ag => let agr = complAgr ag in ap.s ! AF agr.g agr.n} ;
|
||||
CompNP np = {s = \\_ => (np.s ! Nom).ton} ;
|
||||
CompAdv a = {s = \\_ => a.s} ;
|
||||
|
||||
AdvVP vp adv = insertAdv adv.s vp ;
|
||||
AdVVP adv vp = insertAdV adv.s vp ;
|
||||
|
||||
PassV2 v = insertComplement (\\a => v.s ! VPart a.g a.n) (predV auxPassive) ;
|
||||
PassV2 v = insertComplement
|
||||
(\\a => let agr = complAgr a in v.s ! VPart agr.g agr.n) (predV auxPassive) ;
|
||||
|
||||
}
|
||||
|
||||
|
||||
@@ -91,10 +91,12 @@ instance DiffSpa of DiffRomance = open CommonRomance, PhonoSpa, BeschSpa, Prelud
|
||||
infForm _ _ _ _ = True ;
|
||||
|
||||
mkImperative b p vp = {
|
||||
s = \\pol,aag =>
|
||||
s = \\pol,agr =>
|
||||
let
|
||||
pe = case b of {True => P3 ; _ => p} ;
|
||||
agr = aag ** {p = pe} ;
|
||||
---- agr = aag ** {p = pe} ;
|
||||
aag = verbAgr agr ; ----
|
||||
|
||||
clpr = <[],[],False> ; ----e pronArg agr.n agr.p vp.clAcc vp.clDat ;
|
||||
----e verb = case <aag.n, pol,pe> of {
|
||||
----e <Sg,Neg,P2> => (vp.s ! VPInfinit Simul clpr.p3).inf ! aag ;
|
||||
|
||||
@@ -39,7 +39,7 @@ concrete IdiomSpa of Idiom = CatSpa **
|
||||
(predV (verboV (estar_2 "estar"))) ;
|
||||
|
||||
ImpPl1 vp = {s =
|
||||
(mkImperative False P1 vp).s ! Pos ! {n = Pl ; g = Masc} --- fem
|
||||
(mkImperative False P1 vp).s ! Pos ! Ag Masc Pl P1 ; --- fem
|
||||
} ;
|
||||
|
||||
}
|
||||
|
||||
@@ -110,7 +110,7 @@ oper
|
||||
<Pl,Fem> => see
|
||||
} ;
|
||||
|
||||
a = {g = g ; n = n ; p = p} ;
|
||||
a = Ag g n p ;
|
||||
hasClit = True
|
||||
} ;
|
||||
|
||||
|
||||
Reference in New Issue
Block a user