Get Automated Reasoning with Analytic Tableaux and Related PDF

By Clark Barrett, Stéphane Demri, Morgan Deters (auth.), Didier Galmiche, Dominique Larchey-Wendling (eds.)

ISBN-10: 3642405363

ISBN-13: 9783642405365

ISBN-10: 3642405371

ISBN-13: 9783642405372

This ebook constitutes the refereed lawsuits of the 22th overseas convention on automatic Reasoning with Analytic Tableaux and similar tools, TABLEAUX 2013, held in Nancy, France, in September 2013. The 20 revised learn papers offered including four procedure descriptions have been rigorously reviewed and chosen from 38 submissions. The papers hide many themes as proof-theory in classical and non-classical logics, analytic tableaux for varied logics, similar thoughts and ideas, e.g., version checking and BDDs, comparable tools (model removing, sequent calculi, solution, and connection method), new calculi and techniques for theorem proving and verification in classical and non-classical logics, platforms, instruments, implementations and purposes in addition to computerized deduction and formal equipment utilized to common sense, arithmetic, software program improvement, protocol verification, and security.

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Extra resources for Automated Reasoning with Analytic Tableaux and Related Methods: 22nd International Conference, TABLEAUX 2013, Nancy, France, September 16-19, 2013, Proceedings

Example text

Let N = MΘ [σ ] Var(ψ) = σ , W , R , VN and R = MΘ [σ ] Var(Γ (σ)) = σ , W , R , VR . By Proposition 3 N |= ψ and R |= Γ (σ). Let N = ρ¯(N ) = σ , W , R , VN . By construction, N ρ¯ N and therefore N |= ρ¯(ϕ). Finally, let U = N ∪ R = σ, W , R , V where V (w) = VN (w) ∪ VR (w) for all w ∈ W . By the symmetry blocking condition we know that Var(¯ ρ(ψ)) ∪ Var(Γ (σ)) = ∅ and therefore LVN (w) ∩ LVR (w) = ∅ for all w ∈ W . It follows that no contradiction will arise when doing VN (w) ∪ VR (w) and hence that the valuation function V (w) is well defined.

We say that I satisfies a sequent s Q Φ, written as I |= s Q Φ, iff (I, stateI (s) |= formQ (Φ). We say that I satisfies a set Σ of sequents, written as I |= Σ, iff I satisfies every sequent in Σ. 2. Let I be an interpretation and Σ a set of sequents. For every tableau rule inference with premise Σ and conclusions Σ1 , . . , Σn it holds that I |= Σ if and only if I |= Σ j , for some 1 ≤ j ≤ n. 3 (Soundness). Given a state transition system M = (S , I, R) as described in Section 3 and a path formula Ψ0 [db].

New York (2006) 11. : A theoretical analysis of reasoning by symmetry in first-order logic. In: Proc. of AAAI 1992 Work. on Tractable Reasoning, San Jose, pp. 17–22 (1992) 12. : Symmetry-breaking predicates for search problems. In: Proc. of KR 1996, pp. 148–159 (1996) 13. : Exploiting structure in symmetry detection for CNF. In: Proc. of DAC 2004, pp. 530–534 (2004) 14. : Exploiting symmetry in SMT problems. , Sofronie-Stokkermans, V. ) CADE 2011. LNCS, vol. 6803, pp. 222–236. Springer, Heidelberg (2011) 15.

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Automated Reasoning with Analytic Tableaux and Related Methods: 22nd International Conference, TABLEAUX 2013, Nancy, France, September 16-19, 2013, Proceedings by Clark Barrett, Stéphane Demri, Morgan Deters (auth.), Didier Galmiche, Dominique Larchey-Wendling (eds.)


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