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Proving ATL~* Properties of Infinite-State Systems

机译:证明无限状态系统的ATL〜*性质

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Alternating temporal logic (ATL~*) was introduced to prove properties of multi-agent systems in which the agents have different objectives and may collaborate to achieve them. Examples include (distributed) controlled systems, security protocols, and contract-signing protocols. Proving ATL~* properties over finite-state systems was shown de-cidable by Alur et al., and a model checker for the sublanguage ATL implemented in MOCHA. In this paper we present a sound and complete proof system for proving ATL~* properties over infinite-state systems. The proof system reduces proofs of ATL~* properties over systems to first-order verification conditions in the underlying assertion language. The verification conditions make use of predicate transformers that depend on the system structure, so that proofs over systems with a simpler structure, e.g., turn-based systems, directly result in simpler verification conditions. We illustrate the use of the proof system on a small example.
机译:引入了交替时间逻辑(ATL〜*)来证明多智能体系统的属性,在这些系统中,智能体具有不同的目标并且可以协作实现这些目标。示例包括(分布式)受控系统,安全协议和合同签署协议。 Alur等人证明了在有限状态系统上证明ATL〜*性质,并在MOCHA中实现了针对亚语言ATL的模型检查器。在本文中,我们提出了一个完善而完善的证明系统,用于证明无限状态系统上的ATL〜*属性。证明系统将系统的ATL〜*属性的证明减少为基础断言语言中的一阶验证条件。验证条件使用取决于系统结构的谓词转换器,因此对具有更简单结构的系统(例如基于回合的系统)的证明直接导致了更简单的验证条件。我们通过一个小例子说明证明系统的使用。

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