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Automated Reasoning with Analytic Tableaux and Related by N. G. de Bruijn (auth.), Harrie de Swart (eds.)

By N. G. de Bruijn (auth.), Harrie de Swart (eds.)

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Extra resources for Automated Reasoning with Analytic Tableaux and Related Methods: International Conference, TABLEAUX’98 Oisterwijk, The Netherlands, May 5–8, 1998 Proceedings

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So it’s easy to maintain the prover. 2. Not only the prover test the validity of the formulae, but for a not-valid formula, it gives an counter-model of the formula. 4 Results With the exception of the s4 md n and s4 md p formulae, my prover is less efficient that the LWB-prover. This exception is easy to explain : my prover reduce the modalities using the identities valid in KT4 : box box = box, dia dia = dia, dia box dia box = dia box. I give the results with the LWB-presentation, each filename of the benchmark is followed by the number of formulae proved (or disproved) in less that 100 seconds.

On evaluating decision procedures for modal logics. In Proc. IJCAI’97, pages 202–207, 1997. 2. H. J. Ohlbach and R. A. Schmidt. Functional translation and second-order frame properties of modal logics. Res. Report MPI-I-95-2-002, MPI f. Informatik, Saarbr¨ ucken, 1995. 3. R. A. Schmidt. Resolution is a decision procedure for many propositional modal logics: Extended abstract. To appear in Proc. AiML’96, 1997. 4. C. Weidenbach, B. Gaede, and G. Rock. 42. In Proc. CADE-13, LNAI 1104, pages 141–145, 1996.

Clarke. Automatic verification of asynchronous circuits using temporal logic. IEE Proceedings, Part E 133(5), 1986. 16. A. Emerson and Chin Laung Lei. Modalities for model checking: Branching time strikes back. , January 1985. 17. Z. Har’El and R. P. Kurshan. Software for analytical development of communications protocols. –Feb. 1990. 18. R. P. Kurshan. Analysis of discrete event coordination. In J. W. -P. de Roever, and G. Rozenberg, editors, Proceedings of the REX Workshop on Stepwise Refinement of Distributed Systems, Models, Formalisms, Correctness, 24 19.

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