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Titlebook: Automated Reasoning; 12th International J Christoph Benzmüller,Marijn J.H. Heule,Renate A. S Conference proceedings‘‘‘‘‘‘‘‘ 2024 The Editor

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期刊全称Automated Reasoning
期刊简称12th International J
影响因子2023Christoph Benzmüller,Marijn J.H. Heule,Renate A. S
视频video
发行地址This book is open access, which means that you have free and unlimited access
学科分类Lecture Notes in Computer Science
图书封面Titlebook: Automated Reasoning; 12th International J Christoph Benzmüller,Marijn J.H. Heule,Renate A. S Conference proceedings‘‘‘‘‘‘‘‘ 2024 The Editor
影响因子.Infotext (nur auf Basis des Vorgängers): ..This two-volume set of LNAI 14739-14740 constitute the proceedings of the 12th International Joint Conference on Automated Reasoning, IJCAR 2024, held in Nancy, France, during July 3-6, 2024...The 39 full research papers and 6 short papers presented in this book were carefully reviewed and selected from 115 submissions...The papers focus on the following topics: theorem proving and tools; SAT, SMT and Quantifier Elimination; Intuitionistic Logics and Modal Logics; Calculi, Proof Theory and Decision Procedures; and Unification, Rewriting and Computational Models...This book is open access... .
Pindex Conference proceedings‘‘‘‘‘‘‘‘ 2024
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https://doi.org/10.1007/978-1-0716-3690-9o an unblocked phase, where any rule can be backward applied, and a blocked phase where only right rules can be used. We prove that, if proof search for a sequent . in . fails, then a Kripke countermodel for . can be constructed.
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A Cyclic Proof System for Guarded Kleene Algebra with Tests . allows for a non-well-founded sequent system whose set of regular proofs is complete with respect to the guarded language model. This is unlike the situation with Kleene Algebra, where hypersequents are required. Moreover, the decision procedure induced by proof search runs in ., whereas that of Kleene Algebra is in ..
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0302-9743 Calculi, Proof Theory and Decision Procedures; and Unification, Rewriting and Computational Models...This book is open access... .978-3-031-63500-7978-3-031-63501-4Series ISSN 0302-9743 Series E-ISSN 1611-3349
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https://doi.org/10.1007/978-1-0716-3690-9 a ‘certificate’ for satisfiable modal formulae that can be independently checked to assure a user that the result of . is correct. This complements the existing provision of proofs for unsatisfiable modal formulae.
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