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A Semantic Completeness Proof for TaMeD

  • Published:2006 Issue: Volume: Page:167-181
  • ISSN:0302-9743
  • Container-title:Logic for Programming, Artificial Intelligence, and Reasoning
  • language:
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Author:

Bonichon Richard,Hermant Olivier

Publisher

Springer Berlin Heidelberg

Reference19 articles.

1. Lecture Notes in Computer Science;B. Beckert,1993

2. Lecture Notes in Computer Science;R. Bonichon,2004

3. Bonichon, R., Hermant, O.: On constructive cut admissibility in deduction modulo (submitted), http://www-spi.lip6.fr/~bonichon/papers/occad-fl.ps

4. Cantone, D., Nicolosi Asmundo, M.: A sound framework for delta-rule variants in free variable semantic tableaux. In: FTP (2005)

5. Degtyarev, A., Voronkov, A.: The undecidability of simultaneous rigid e-unification. Theoretical Computer Science 166(1-2), 291–300 (1996)

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1. Linking Focusing and Resolution with Selection;ACM Transactions on Computational Logic;2020-05-22

2. First-Order Automated Reasoning with Theories: When Deduction Modulo Theory Meets Practice;Journal of Automated Reasoning;2019-09-23

3. Semantic A-translations and Super-Consistency Entail Classical Cut Elimination;Logic for Programming, Artificial Intelligence, and Reasoning;2013

4. Experimenting with Deduction Modulo;Lecture Notes in Computer Science;2011

5. Regaining cut admissibility in deduction modulo using abstract completion;Information and Computation;2010-02
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