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Challenges in the QBF Arena: the SAT'03 Evaluation of QBF Solvers'

机译:QBF竞技场的挑战:QBF求解器的SAT'03评估“

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The implementation of effective reasoning tools for deciding the satisfiability of Quantified Boolean Formulas (QBFs) is an important issue in several research fields such as Formal Verification, Planning, and Reasoning about Knowledge. Several QBF solvers have been implemented in the last few years, most of them extending the well-known Davis, Putnam, Logemann, Loveland procedure (DPLL) for propositional satisfiability (SAT). At the same time, a substantial breed of QBF benchmarks emerged, both in the form of statistical models for the generation of random formulas, and in the form of real-world instances. In this paper we report about the - first ever - evaluation of QBF solvers that was run as a joint event to SAT'03 Conference on Theory and Applications of Satisfiability Testing. Owing to the relative youngness of QBF tools and applications, we decided to run the comparison on a noncompetitive basis, using the same technology that powered SAT'02 and SAT'03 competitions of SAT solvers. Running the evaluation enabled us to collect all sorts of data regarding the relative strength of different solvers and methods, the quality of the benchmarks, and to understand some of the current challenges for researchers involved in the QBF arena.
机译:实施有效推理工具决定量化布尔公式的可靠性(QBFS)是几个研究领域的重要问题,如正式验证,规划和对知识的推理。在过去的几年里,几个QBF议案已经实施,其中大多数延伸了众所周知的戴维斯,Putnam,Logemann,Loveland程序(DPLL),用于命题可满足性(SAT)。与此同时,出现了大量的QBF基准,两者都以统计模型的形式产生随机公式,以及以现实世界的情况的形式。在本文中,我们报告了第一次评价QBF议案,该QBF议案将作为联合事件的理论和可满足测试的应用。由于QBF工具和应用程序的相对较高,我们决定以非竞争性的基础进行比较,使用SAT'02和SAT SOTVERS的SAT'03竞争的相同技术。运行评估使我们能够收集有关不同求解器和方法的相对强度,基准质量的各种数据,以及了解参与QBF竞技场的研究人员的一些当前挑战。

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