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Reasoning about common knowledge with infinitely many agents

机译:无限多个代理商对常识的推理

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Complete axiomatizations and exponential-time decision procedures are provided for reasoning about knowledge and common knowledge when there are infinitely many agents. The results show that reasoning about knowledge and common knowledge with infinitely many agents is no harder than when there are finitely many agents, provided that we can check the cardinality of certain set differences G ― G′, where G and G′ are sets of agents. Since our complexity results are independent of the cardinality of the sets G involved, they represent improvements over the previous results even when the sets of agents involved are finite. Moreover, our results make clear the extent to which issues of complexity and completeness depend on how the sets of agents involved are represented.
机译:当存在无限多个代理时,将提供完整的公理化和指数时间决策程序来推理知识和常识。结果表明,只要可以检查某些集合差异G ― G'(其中G和G'是代理集)的基数,就可以使用无限多个代理进行知识和常识的推理并不困难。 。由于我们的复杂性结果与所涉及的集合G的基数无关,因此即使所涉及的代理集合有限,它们也代表了对先前结果的改进。此外,我们的结果表明,复杂性和完整性问题在多大程度上取决于所涉及代理的表示方式。

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