What kind of independence do we need for multiple iterated belief change?

Q1 Mathematics
Gabriele Kern-Isberner, Daniela Huvermann
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引用次数: 10

Abstract

Multiple iterated revision requires advanced belief revision techniques that are able to integrate several pieces of new information into epistemic states. A crucial feature of this kind of revision is that the multiple pieces of information should be dealt with separately. Previous works have proposed several independence postulates which should ensure this. In this paper, we argue, first, that these postulates are too strong as they may enforce beliefs without justification, and second, that they are not necessary to ensure the principal aim of multiple revision. Instead, principles of conditional preservation guarantee a suitable handling of sets of sentences under revision. We formalize such a principle for multiple propositional revision for ranking functions, and we propose some novel postulates for multiple iterated revision that are in line with AGM and the Darwiche & Pearl postulates. We show that just a few fundamental postulates are enough to cover major approaches to (multiple) iterated belief revision, and that independence in the sense of Thielscher, Jin, and Delgrande is optional. As a proof of concept, we present propositional c-revisions of ranking functions.

对于多次迭代的信念改变,我们需要什么样的独立性?
多次迭代修正需要先进的信念修正技术,能够将多个新信息整合到认知状态中。这种修订的一个关键特征是,应该分别处理多个信息片段。以前的工作已经提出了几个独立的假设,应该确保这一点。在本文中,我们认为,首先,这些假设过于强大,因为它们可能会在没有理由的情况下强制执行信念,其次,它们对于确保多次修订的主要目标是不必要的。相反,条件保存原则保证了对正在修改的句子集的适当处理。我们形式化了排序函数的多次命题修正原则,并提出了一些符合AGM和达尔文理论的多次迭代修正的新假设。珍珠假设。我们表明,只需几个基本假设就足以涵盖(多次)迭代信念修正的主要方法,并且Thielscher, Jin和Delgrande意义上的独立性是可选的。作为概念证明,我们提出了排序函数的命题c-修正。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Journal of Applied Logic
Journal of Applied Logic COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE-COMPUTER SCIENCE, THEORY & METHODS
CiteScore
1.13
自引率
0.00%
发文量
0
审稿时长
>12 weeks
期刊介绍: Cessation.
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