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Progression and Verification of Situation Calculus Agents with Bounded Beliefs

机译:有限信念的情境演算代理的进展与验证

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摘要

We investigate agents that have incomplete information and make decisions based on their beliefs expressed as situation calculus bounded action theories. Such theories have an infinite object domain, but the number of objects that belong to fluents at each time point is bounded by a given constant. Recently, it has been shown that verifying temporal properties over such theories is decidable. We take a first-person view and use the theory to capture what the agent believes about the domain of interest and the actions affecting it. In this paper, we study verification of temporal properties over online executions. These are executions resulting from agents performing only actions that are feasible according to their beliefs. To do so, we first examine progression, which captures belief state update resulting from actions in the situation calculus. We show that, for bounded action theories, progression, and hence belief states, can always be represented as a bounded first-order logic theory. Then, based on this result, we prove decidability of temporal verification over online executions for bounded action theories. © 2015 The Author(s)
机译:我们调查信息不完整的代理商,并根据他们的信念(以情境演算来界定行动理论)做出决策。这样的理论具有无限的对象域,但是在每个时间点上流利的对象的数量由给定的常数限制。近来,已经表明根据这样的理论验证时间特性是可决定的。我们采用第一人称视角,并使用该理论来捕获代理对所关注领域及其影响行为的看法。在本文中,我们研究了在线执行中时间属性的验证。这些是因执行者仅执行根据其信念可行的操作而产生的执行。为此,我们首先检查进度,该进度捕获由情境演算导致的信念状态更新。我们证明,对于有限动作理论而言,进展以及因此的信念状态始终可以表示为有限一阶逻辑理论。然后,基于此结果,我们证明了有限动作理论在在线执行时的时间验证的可判定性。 ©2015作者

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