Categorial Minimalist Grammar: From Generative Syntax To Logical Form
Identifieur interne : 001416 ( Hal/Curation ); précédent : 001415; suivant : 001417Categorial Minimalist Grammar: From Generative Syntax To Logical Form
Auteurs : Maxime Amblard [France] ; Alain Lecomte [France] ; Christian Retoré [France]Source :
- Linguistic Analysis [ 0098-9053 ] ; 2010-12.
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Abstract
We first recall some basic notions on minimalist grammars and on categorial grammars. Next we shortly introduce partially commutative linear logic, and our representation of minimalist grammars within this categorial system, the so-called categorial minimalist grammars. Thereafter we briefly present λμ-DRT (Discourse Representation Theory) an extension of λ-DRT (compositional DRT) in the framework of λμ calculus: it avoids type raising and derives different readings from a single semantic representation, in a setting which follows discourse structure. We run a complete example which illustrates the various structures and rules that are needed to derive a semantic representation from the categorial view of a transformational syntactic analysis.
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Bordeaux 3</orgName><desc><address><addrLine>Domaine universitaire - 33607 Pessac cedex</addrLine><country key="FR"></country></address><ref type="url">http://www.u-bordeaux3.fr/</ref></desc></org></tutelle><tutelle active="#struct-92972" type="direct"><org type="institution" xml:id="struct-92972" status="OLD"><orgName>Université Sciences et Technologies - Bordeaux 1</orgName><desc><address><addrLine>351 cours de la Libération - 33405 Talence cedex</addrLine><country key="FR"></country></address><ref type="url">http://www.u-bordeaux1.fr</ref></desc></org></tutelle><tutelle active="#struct-300009" type="direct"><org type="institution" xml:id="struct-300009" status="VALID"><orgName>Institut National de Recherche en Informatique et en Automatique</orgName><orgName type="acronym">Inria</orgName><desc><address><addrLine>Domaine de VoluceauRocquencourt - BP 10578153 Le Chesnay Cedex</addrLine><country key="FR"></country></address><ref type="url">http://www.inria.fr/en/</ref></desc></org></tutelle><tutelle active="#struct-300366" type="direct"><org type="institution" xml:id="struct-300366" status="VALID"><orgName>École Nationale Supérieure d'Électronique, Informatique et Radiocommunications de Bordeaux (ENSEIRB)</orgName><desc><address><country key="FR"></country></address></desc></org></tutelle><tutelle name="UMR5800" active="#struct-441569" type="direct"><org type="institution" xml:id="struct-441569" status="VALID"><idno type="ISNI">0000000122597504</idno><idno type="IdRef">02636817X</idno><orgName>Centre National de la Recherche Scientifique</orgName><orgName type="acronym">CNRS</orgName><date type="start">1939-10-19</date><desc><address><country key="FR"></country></address><ref type="url">http://www.cnrs.fr/</ref></desc></org></tutelle></tutelles></hal:affiliation><country>France</country></affiliation></author></analytic><series><title level="j">Linguistic Analysis</title><idno type="ISSN">0098-9053</idno><imprint><date type="datePub">2010-12</date></imprint></series></biblStruct></sourceDesc></fileDesc><profileDesc><textClass><keywords scheme="mix" xml:lang="fr"><term>DRT</term><term>Montague semantics</term><term>categorial grammar</term><term>lambda-DRT</term><term>linear logic</term><term>minimalism</term><term>minimalist grammar</term><term>semantics</term><term>syntax</term></keywords></textClass></profileDesc></teiHeader><front><div type="abstract" xml:lang="en">We first recall some basic notions on minimalist grammars and on categorial grammars. Next we shortly introduce partially commutative linear logic, and our representation of minimalist grammars within this categorial system, the so-called categorial minimalist grammars. Thereafter we briefly present λμ-DRT (Discourse Representation Theory) an extension of λ-DRT (compositional DRT) in the framework of λμ calculus: it avoids type raising and derives different readings from a single semantic representation, in a setting which follows discourse structure. We run a complete example which illustrates the various structures and rules that are needed to derive a semantic representation from the categorial view of a transformational syntactic analysis.</div></front></TEI><hal api="V3"><titleStmt><title xml:lang="en">Categorial Minimalist Grammar: From Generative Syntax To Logical Form</title><author role="aut"><persName><forename type="first">Maxime</forename><surname>Amblard</surname></persName><email>maxime.amblard@loria.fr</email><ptr type="url" target="http://www.loria.fr/~amblard"></ptr><idno type="idhal">maxime-amblard</idno><idno type="halauthor">949515</idno><affiliation ref="#struct-2347"></affiliation></author><author role="aut"><persName><forename type="first">Alain</forename><surname>Lecomte</surname></persName><email></email><idno type="halauthor">129550</idno><affiliation ref="#struct-56005"></affiliation><affiliation ref="#struct-204862"></affiliation></author><author role="aut"><persName><forename type="first">Christian</forename><surname>Retoré</surname></persName><email>christian.retore@labri.fr</email><ptr type="url" target="http://www.labri.fr/perso/retore"></ptr><idno type="halauthor">814204</idno><affiliation ref="#struct-56005"></affiliation><affiliation ref="#struct-3102"></affiliation></author><editor role="depositor"><persName><forename>Christian</forename><surname>Retoré</surname></persName><email>christian.retore@lirmm.fr</email></editor><funder ref="#projanr-8226"></funder></titleStmt><editionStmt><edition n="v1" type="current"><date type="whenSubmitted">2010-12-12 23:15:30</date><date type="whenModified">2016-05-19 01:04:34</date><date type="whenReleased">2010-12-13 09:55:49</date><date type="whenProduced">2010-12</date><date type="whenEndEmbargoed">2010-12-12</date><ref type="file" target="https://hal.archives-ouvertes.fr/hal-00545748/document"><date notBefore="2010-12-12"></date></ref><ref type="file" subtype="author" n="1" target="https://hal.archives-ouvertes.fr/hal-00545748/file/ALR_festschrift.pdf"><date notBefore="2010-12-12"></date></ref></edition><respStmt><resp>contributor</resp><name key="106815"><persName><forename>Christian</forename><surname>Retoré</surname></persName><email>christian.retore@lirmm.fr</email></name></respStmt></editionStmt><publicationStmt><distributor>CCSD</distributor><idno type="halId">hal-00545748</idno><idno type="halUri">https://hal.archives-ouvertes.fr/hal-00545748</idno><idno type="halBibtex">amblard:hal-00545748</idno><idno type="halRefHtml">Linguistic Analysis, David R. Willingham, 2010, 36 (1--4), pp.273--306</idno><idno type="halRef">Linguistic Analysis, David R. Willingham, 2010, 36 (1--4), pp.273--306</idno></publicationStmt><seriesStmt><idno type="stamp" n="SHS">Sciences de l'Homme et de la Société</idno><idno type="stamp" n="CNRS">CNRS - Centre national de la recherche scientifique</idno><idno type="stamp" n="INRIA">INRIA - Institut National de Recherche en Informatique et en Automatique</idno><idno type="stamp" n="UNIV-PARIS8">Université Paris VIII Vincennes-Saint Denis</idno><idno type="stamp" n="ENSEIRB">Ecole Nationale Supérieure d'Electronique, Informatique et Radiocommunications de Bordeaux</idno><idno type="stamp" n="INPL">Institut National Polytechnique de Lorraine</idno><idno type="stamp" n="SFLTAMP">Structure formelle du langage : typologie et acquisition, metrique et poétique</idno><idno type="stamp" n="LABRI">Laboratoire Bordelais de Recherche en Informatique</idno><idno type="stamp" n="AO-LINGUISTIQUE">Archives ouvertes de la Linguistique</idno><idno type="stamp" n="INSMI">CNRS-INSMI - INstitut des Sciences Mathématiques et de leurs Interactions</idno><idno type="stamp" n="UNIV-BORDEAUX">Université de Bordeaux</idno><idno type="stamp" n="LORIA2">Publications du LORIA</idno><idno type="stamp" n="INRIA-NANCY-GRAND-EST">INRIA Nancy - Grand Est</idno><idno type="stamp" n="LORIA">LORIA - Laboratoire Lorrain de Recherche en Informatique et ses Applications</idno><idno type="stamp" n="LORIA-TALC" p="LORIA">Traitement automatique des langues et des connaissances</idno><idno type="stamp" n="LABO-LORIA-SET" p="LORIA">LABO-LORIA-SET</idno><idno type="stamp" n="INRIA-LORRAINE">INRIA Nancy - Grand Est</idno><idno type="stamp" n="TESTBORDEAUX">TESTBORDEAUX</idno><idno type="stamp" n="UNIV-LORRAINE">Université de Lorraine</idno></seriesStmt><notesStmt><note type="audience" n="2">International</note><note type="popular" n="0">No</note><note type="peer" n="1">Yes</note></notesStmt><sourceDesc><biblStruct><analytic><title xml:lang="en">Categorial Minimalist Grammar: From Generative Syntax To Logical Form</title><author role="aut"><persName><forename type="first">Maxime</forename><surname>Amblard</surname></persName><email>maxime.amblard@loria.fr</email><ptr type="url" target="http://www.loria.fr/~amblard"></ptr><idno type="idHal">maxime-amblard</idno><idno type="halAuthorId">949515</idno><affiliation ref="#struct-2347"></affiliation></author><author role="aut"><persName><forename type="first">Alain</forename><surname>Lecomte</surname></persName><idno type="halAuthorId">129550</idno><affiliation ref="#struct-56005"></affiliation><affiliation ref="#struct-204862"></affiliation></author><author role="aut"><persName><forename type="first">Christian</forename><surname>Retoré</surname></persName><email>christian.retore@labri.fr</email><ptr type="url" target="http://www.labri.fr/perso/retore"></ptr><idno type="halAuthorId">814204</idno><affiliation ref="#struct-56005"></affiliation><affiliation ref="#struct-3102"></affiliation></author></analytic><monogr><idno type="halJournalId" status="VALID">29818</idno><idno type="issn">0098-9053</idno><title level="j">Linguistic Analysis</title><imprint><publisher>David R. Willingham</publisher><biblScope unit="volume">36</biblScope><biblScope unit="issue">1--4</biblScope><biblScope unit="pp">273--306</biblScope><date type="datePub">2010-12</date></imprint></monogr><idno type="arxiv">1012.2661</idno></biblStruct></sourceDesc><profileDesc><langUsage><language ident="en">English</language></langUsage><textClass><keywords scheme="author"><term xml:lang="fr">syntax</term><term xml:lang="fr">semantics</term><term xml:lang="fr">categorial grammar</term><term xml:lang="fr">minimalist grammar</term><term xml:lang="fr">minimalism</term><term xml:lang="fr">DRT</term><term xml:lang="fr">lambda-DRT</term><term xml:lang="fr">Montague semantics</term><term xml:lang="fr">linear logic</term></keywords><classCode scheme="halDomain" n="shs.langue">Humanities and Social Sciences/Linguistics</classCode><classCode scheme="halDomain" n="info.info-cl">Computer Science [cs]/Computation and Language [cs.CL]</classCode><classCode scheme="halDomain" n="scco.ling">Cognitive science/Linguistics</classCode><classCode scheme="halDomain" n="math.math-lo">Mathematics [math]/Logic [math.LO]</classCode><classCode scheme="halTypology" n="ART">Journal articles</classCode></textClass><abstract xml:lang="en">We first recall some basic notions on minimalist grammars and on categorial grammars. Next we shortly introduce partially commutative linear logic, and our representation of minimalist grammars within this categorial system, the so-called categorial minimalist grammars. Thereafter we briefly present λμ-DRT (Discourse Representation Theory) an extension of λ-DRT (compositional DRT) in the framework of λμ calculus: it avoids type raising and derives different readings from a single semantic representation, in a setting which follows discourse structure. We run a complete example which illustrates the various structures and rules that are needed to derive a semantic representation from the categorial view of a transformational syntactic analysis.</abstract></profileDesc></hal></record>Pour manipuler ce document sous Unix (Dilib)
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