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Automated reasoning using possibilistic logic: semantics, belief revision, and variable certainty weights

机译:使用可能性逻辑的自动推理:语义,信念修订和可变确定性权重

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摘要

An approach to automated deduction under uncertainty, based on possibilistic logic, is described; for that purpose we deal with clauses weighted by a degree that is a lower bound of a necessity or a possibility measure, according to the nature of the uncertainty. Two resolution rules are used for coping with the different situations, and the classical refutation method can be generalized with these rules. Also, the lower bounds are allowed to be functions of variables involved in the clauses, which results in hypothetical reasoning capabilities. In cases where only lower bounds of necessity measures are involved, a semantics is proposed in which the completeness of the extended resolution principle is proved. The relation between our approach and the idea of minimizing abnormality is briefly discussed. Moreover, deduction from a partially inconsistent knowledge base can be managed in this approach and captures a form of nonmonotonicity.
机译:描述了一种基于可能性逻辑的不确定性下自动扣除的方法。为此,我们根据不确定性的性质,对以必要性或可能性度量的下限进行加权的子句进行处理。使用两个解决规则来应对不同的情况,并且经典反驳方法可以用这些规则进行概括。而且,下限被允许是条款中涉及的变量的函数,这导致了假设的推理能力。在仅涉及必要措施下限的情况下,提出了一种语义,其中证明了扩展分辨率原理的完整性。简要讨论了我们的方法与最小化异常的想法之间的关系。此外,可以用这种方法来管理从部分不一致的知识库中得出的推论,并且可以得出一种非单调性。

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