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A General Family of Preferential Belief Removal Operators

机译:优惠信念去除算子的一般族

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Most belief change operators in the AGM tradition assume an underlying plausibility ordering over the possible worlds which is transitive and complete. A unifying structure for these operators, based on supplementing the plausibility ordering with a second, guiding, relation over the worlds was presented in Booth et al. (Artif Intell 174:1339–1368, 2010). However it is not always reasonable to assume completeness of the underlying ordering. In this paper we generalise the structure of Booth et al. (Artif Intell 174:1339–1368, 2010) to allow incomparabilities between worlds. We axiomatise the resulting class of belief removal functions, and show that it includes an important family of removal functions based on finite prioritised belief bases.
机译:在AGM传统中,大多数信仰变更运营商都假设可能的世界具有潜在的合理性顺序,这些顺序是可传递的和完整的。在Booth等人的文章中,提出了一种针对这些操作员的统一结构,该结构基于对真实性排序的补充是第二种指导性关系。 (Artif Intell 174:1339-1368,2010)。但是,假定底层顺序的完整性并不总是合理的。在本文中,我们概括了Booth等人的结构。 (Artif Intell 174:1339–1368,2010),以允许世界之间的不可比性。我们公理化所得的信念去除函数类别,并证明它包括基于有限优先信念基的重要的去除函数族。

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