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A dynamic programming approach to categorical deduction

Identifieur interne : 000B12 ( PascalFrancis/Corpus ); précédent : 000B11; suivant : 000B13

A dynamic programming approach to categorical deduction

Auteurs : P. De Groote

Source :

RBID : Pascal:99-0420847

Descripteurs français

English descriptors

Abstract

We reduce the provability problem of any formula of the Lambek calculus to some context-free parsing problem. This reduction, which is based on non-commutative proof-net theory, allows us to derive an automatic categorial deduction algorithm akin to the well-known Cocke-Kasami-Younger parsing algorithm.

Notice en format standard (ISO 2709)

Pour connaître la documentation sur le format Inist Standard.

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A01 01  1    @0 0302-9743
A05       @2 1632
A08 01  1  ENG  @1 A dynamic programming approach to categorical deduction
A09 01  1  ENG  @1 Automated deduction - CADE-16 : Trento, 7-10 July 1999
A11 01  1    @1 DE GROOTE (P.)
A12 01  1    @1 GANZINGER (Harald) @9 ed.
A14 01      @1 LORIA UMR n° 7503 - INRIA, Campus Scientifique, B.P. 239 @2 54506 Vandœuvre lès Nancy @3 FRA @Z 1 aut.
A20       @1 1-15
A21       @1 1999
A23 01      @0 ENG
A26 01      @0 3-540-66222-7
A43 01      @1 INIST @2 16343 @5 354000084546970010
A44       @0 0000 @1 © 1999 INIST-CNRS. All rights reserved.
A45       @0 11 ref.
A47 01  1    @0 99-0420847
A60       @1 P @2 C
A61       @0 A
A64 01  1    @0 Lecture notes in computer science
A66 01      @0 DEU
C01 01    ENG  @0 We reduce the provability problem of any formula of the Lambek calculus to some context-free parsing problem. This reduction, which is based on non-commutative proof-net theory, allows us to derive an automatic categorial deduction algorithm akin to the well-known Cocke-Kasami-Younger parsing algorithm.
C02 01  X    @0 001D02C05
C03 01  X  FRE  @0 Intelligence artificielle @5 01
C03 01  X  ENG  @0 Artificial intelligence @5 01
C03 01  X  SPA  @0 Inteligencia artificial @5 01
C03 02  X  FRE  @0 Programmation dynamique @5 02
C03 02  X  ENG  @0 Dynamic programming @5 02
C03 02  X  SPA  @0 Programación dinámica @5 02
C03 03  X  FRE  @0 Programmation logique @5 03
C03 03  X  ENG  @0 Logical programming @5 03
C03 03  X  SPA  @0 Programación lógica @5 03
C03 04  X  FRE  @0 Programmation linéaire @5 04
C03 04  X  ENG  @0 Linear programming @5 04
C03 04  X  SPA  @0 Programación lineal @5 04
C03 05  X  FRE  @0 Preuve programme @5 05
C03 05  X  ENG  @0 Program proof @5 05
C03 05  X  SPA  @0 Prueba programa @5 05
C03 06  X  FRE  @0 Sémantique formelle @5 06
C03 06  X  ENG  @0 Formal semantics @5 06
C03 06  X  SPA  @0 Semántica formal @5 06
C03 07  X  FRE  @0 Déduction automatique @4 CD @5 96
C03 07  X  ENG  @0 Automatic deduction @4 CD @5 96
N21       @1 270
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Format Inist (serveur)

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ET : A dynamic programming approach to categorical deduction
AU : DE GROOTE (P.); GANZINGER (Harald)
AF : LORIA UMR n° 7503 - INRIA, Campus Scientifique, B.P. 239/54506 Vandœuvre lès Nancy/France (1 aut.)
DT : Publication en série; Congrès; Niveau analytique
SO : Lecture notes in computer science; ISSN 0302-9743; Allemagne; Da. 1999; Vol. 1632; Pp. 1-15; Bibl. 11 ref.
LA : Anglais
EA : We reduce the provability problem of any formula of the Lambek calculus to some context-free parsing problem. This reduction, which is based on non-commutative proof-net theory, allows us to derive an automatic categorial deduction algorithm akin to the well-known Cocke-Kasami-Younger parsing algorithm.
CC : 001D02C05
FD : Intelligence artificielle; Programmation dynamique; Programmation logique; Programmation linéaire; Preuve programme; Sémantique formelle; Déduction automatique
ED : Artificial intelligence; Dynamic programming; Logical programming; Linear programming; Program proof; Formal semantics; Automatic deduction
SD : Inteligencia artificial; Programación dinámica; Programación lógica; Programación lineal; Prueba programa; Semántica formal
LO : INIST-16343.354000084546970010
ID : 99-0420847

Links to Exploration step

Pascal:99-0420847

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