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Superposition as a Decision Procedure for Timed Automata

机译:叠加作为定时自动机的决策程序

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The success of superposition-based theorem proving in first-order logic relies in particular on the fact that the superposition calculus can be turned into a decision procedure for various decidable fragments of first-order logic and has been successfully used to identify new decidable classes. In this paper, we extend this story to the hierarchic combination of linear arithmetic and first-order superposition. We show that decidability of reachability in timed automata can be obtained by instantiation of an abstract termination result for SUP(LA), the hierarchic combination of linear arithmetic and first-order superposition.
机译:一阶逻辑中基于叠加的定理证明的成功尤其取决于以下事实:叠加演算可以转换为一阶逻辑的各种可判定片段的决策程序,并且已成功用于识别新的可判定类。在本文中,我们将这个故事扩展到线性算术和一阶叠加的层次组合。我们表明,可以通过实例化SUP(LA)的抽象终止结果,线性算术和一阶叠加的层次组合来获得定时自动机中可达性的可判定性。

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