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A First-Order Logic of Probability and Only Knowing in Unbounded Domains

机译:一阶逻辑的概率,并且只知道在无限的域中

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Only knowing captures the intuitive notion that the beliefs of an agent are precisely those that follow from its knowledge base. It has previously been shown to be useful in characterizing knowledge-based reasoners, especially in a quantified setting. While this allows us to reason about incomplete knowledge in the sense of not knowing whether a formula is true or not, there are many applications where one would like to reason about the degree of belief in a formula. In this work, we propose a new general first-order account of probability and only knowing that admits knowledge bases with incomplete and probabilistic specifications. Beliefs and non-beliefs are then shown to emerge as a direct logical consequence of the sentences of the knowledge base at a corresponding level of specificity.
机译:只知道捕捉到直观的概念,即代理人的信念正是那些遵循其知识库的人。之前已被证明可用于表征基于知识的推理,尤其是在量化的环境中。虽然这使我们能够在不了解公式是否真实的意义上的不完整知识,但有许多应用程序希望有人想到公式中的信仰程度。在这项工作中,我们提出了一个新的一般一阶的概率账户,只知道承认具有不完整和概率规格的知识库。然后显示信仰和非信仰被认为是知识库句子在相应的特异性水平的直接逻辑后果。

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