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Associations between Constructive Models for Set Contraction

机译:设定收缩的建设模型之间的关联

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Belief Change is one of the central research topics in Knowledge Representation and theory revision and contraction are two of the most important operators in Belief Change. Recently the original axiomatization of revision and contraction was extended to include epistemic input represented by a (possibly infinite) set of sentences (as opposed to a single sentence) giving rise to the operators of set revision (also known as multiple revision) and set contraction. Both set revision and set contraction have been characterized in terms of constructive models called system of spheres and epistemic grasp respectively. Based on these links, in this paper we provide a characterization of set contraction in terms of system of spheres, and we identify the necessary and sufficient conditions under which the system-of-spheres model and the epistemic-grasp model give rise to the same set contraction.
机译:信仰变革是知识表示的中央研究主题之一,理论修订和收缩是信仰变革中最重要的运营商中的两个。最近,修订和收缩的原始公理化被扩展到包括由(可能是无限)的句子(而不是单句)表示的认知意见(而不是单句),从而导致设置修订的运营商(也称为多个修订)并设定收缩。在分别称为球体和认知掌握系统的建设性模型方面的特征在于设定修订和设定收缩。基于这些链接,在本文中,我们在球体系统方面提供了集合收缩的表征,并且我们确定了领域系统模型和认知掌握模型产生的必要和充分条件设定收缩。

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