By Clark Barrett, Stéphane Demri, Morgan Deters (auth.), Didier Galmiche, Dominique Larchey-Wendling (eds.)
This booklet constitutes the refereed lawsuits of the 22th overseas convention on automatic Reasoning with Analytic Tableaux and similar equipment, TABLEAUX 2013, held in Nancy, France, in September 2013. The 20 revised examine papers provided including four method descriptions have been conscientiously reviewed and chosen from 38 submissions. The papers conceal many issues as proof-theory in classical and non-classical logics, analytic tableaux for varied logics, comparable thoughts and ideas, e.g., version checking and BDDs, similar tools (model removal, sequent calculi, solution, and connection method), new calculi and techniques for theorem proving and verification in classical and non-classical logics, structures, 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 info for Automated Reasoning with Analytic Tableaux and Related Methods: 22nd International Conference, TABLEAUX 2013, Nancy, France, September 16-19, 2013, Proceedings
The dynamics of the model is depicted as a graph in Fig. 1. It is comprised of three (process) fragments: the biggest fragment on the left, and beside it the two one-node fragments labelled “Paid” and “Shipped”. The depicted model’s initial node (“Init”) is where it waits for a purchase order to arrive. , enter node “Declined”). An order can be declined if the depicted guard (¬acceptable(db)) in the annotation of the edge is satisfied. The predicate acceptable is defined in the DEFINITIONS section of our input specification.
Z3 accepts quantified formulas, which are treated by instantiation heuristics. Moreover, Z3 natively supports integers, arrays, and lists. For JSON record types we have to supply axioms explicitly. Non-recursive definitions are passed on as “functions” to Z3, recursive ones as “constraints”. The coupling of Z3 is currently rather ineﬃcient, through a file interface using the SMT2 language. The lack of further improvements currently limits our implementation to problems that do not require too much combinatorial search induced by a process’ dynamics.
Dealing with Symmetries in Modal Tableaux 23 The LWB K benchmark presents a behavTable 1. 2 ﬁcation used in each problem class. Table 2 QBFLib 756 746 16656 shows detailed results for this benchmark. Column AvGen is the average number of generators. It shows that some problem classes Table 2. Symmetries in LWB K (k_branch, k_path, k_grz, k_ph and k_poly) Class #Inst #Sym AvGen exhibit a large amount of symmetries while k_branch 42 42 12 others exhibit none (k_d4, k_dum, k_t4p) or k_d4 42 0 0 very few symmetries (k_lin).