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Manipulating Skeptical and Credulous Consequences When Merging Beliefs

机译:合并信仰时操纵持怀疑态度和轻信的后果

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Automated reasoning techniques for multi-agent scenarios need to address the possibility that procedures for collective decision making may fall prey to manipulation by self-interested agents. In this paper we study manipulation in the context of belief merging, a framework for aggregating agents' positions, or beliefs, with respect to a set of issues represented by propositional atoms. Within this framework agents submit their positions as propositional formulas that are to be aggregated into a single formula. To reach a final decision, we employ well-established acceptance notions and extract the skeptical and credulous consequences (i.e., atoms true in all and, respectively, at least one model) of the resulting formula. We find that, even in restricted cases, most aggregation procedures are vulnerable to manipulation by an agent acting strategically, i.e., one that is able to submit a formula not representing its true position. Our results apply when the goal of such an agent is either that of (i) affecting an atom's skeptical or credulous acceptance status, or (ii) improving its satisfaction with the result. With respect to latter task, we extend existing work on manipulation with new satisfaction indices, based on skeptical and credulous reasoning. We also study the extent to which an agent can influence the outcome of the aggregation, and show that manipulation can often be achieved by submitting a complete formula (i.e., a formula having exactly one model), yet, the complexity of finding such a formula resides, in the general case, on the second level of the polynomial hierarchy.
机译:多智能经纪方案的自动推理技术需要解决集体决策程序的可能性可能会使自私代理人操纵牺牲品。在本文中,我们在信仰合并的背景下研究操纵,这是一个框架,用于在命题原子所代表的一系列问题方面进行聚集的代理人的职位或信念。在该骨架内,代理商将其职位提交为将汇集成单一公式的命题公式。为了达到最终决定,我们雇用了完善的验收观念,并提取了所得公式的所有持怀疑态度和混心的后果(即原子,分别是至少一种模型)。我们发现,即使在限制性案例中,大多数汇总程序也容易受到战略性的代理人的操纵,即,能够提交不代表其真实位置的公式。我们的结果适用于这种代理人的目标是(i)影响原子持怀疑态度或轻信的接受状态,或(ii)从结果提高其满意度。关于后一项任务,基于持怀疑态度和轻信推理,我们通过新的满意度指数延长了现有的操纵工作。我们还研究了代理能够影响聚集的结果的程度,并且表明可以通过提交完整的公式(即,具有恰好一个模型的公式)来实现操纵,但是发现这种公式的复杂性在一般情况下,在多项式层次结构的第二级。

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