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AGM Meets Abstract Argumentation: Contraction for Dung Frameworks

机译:年度股东大会遇到抽象论点:粪便框架收缩

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The aim of the paper is to combine two of the most important areas of knowledge representation, namely belief revision and argumentation. We present a first study of AGM-style contraction for abstract argumentation frameworks (AFs). Contraction deals with removing former beliefs from a given knowledge base. Our presented approach is based on a reformulation of the original AGM postulates. In contrast to the AGM setup, where propositional logic is used, we build upon the recently developed Dung-logics. These logics have been introduced to tackle the somehow inverse problem, namely adding new beliefs. Importantly, they satisfy the characterization property that ordinary equivalence in Dung logics coincides with strong equivalence for the respective argumentation semantics. Although using the same setup we prove a negative result, regarding the unrestricted existence of contraction operators. This means, an analog to the Harper Identity, which allows to construct a contraction operator from a given revision operator, is not available. However, dropping the somewhat controversial recovery postulate leads to the existence of reasonable operators.
机译:本文的目的是结合知识表示的两个最重要的领域,即信念修正和论证。我们目前对抽象论证框架(AFs)的AGM风格收缩进行了首次研究。收缩处理从给定的知识库中删除以前的信念。我们提出的方法基于原始AGM假设的重新表述。与使用命题逻辑的AGM设置相反,我们以最近开发的Dung逻辑为基础。引入这些逻辑是为了解决某种程度上的逆问题,即增加新的信念。重要的是,它们满足了Dung逻辑中的普通对等与各个论点语义的强对等相吻合的特征。尽管使用相同的设置,但对于收缩算子的无限制存在,我们证明了否定的结果。这意味着无法使用Harper Identity的类似物,该类似物允许从给定的修订运算符构造收缩运算符。但是,放弃颇有争议的恢复假设会导致存在合理的算子。

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