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Preemption Operators

机译:抢占运营商

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摘要

We introduce a family of operators for belief change that aim at making a new piece of information to be preemptive so that any former belief subsuming it is given up. That is, the current belief base is to be altered even in the case that it is logically consistent with the new piece of information. Existing operators for belief revision are inadequate for this purpose because they amount to set-theoretic union in a contradiction-free case. We propose a series of postulates for such preemption operators. We show that a preemption operator can be defined as a multiple contraction followed by an expansion, drawing on operators from belief revision.
机译:我们引入了一系列用于信念改变的运算符,其目的是使新的信息具有先发性,从而放弃任何包含该信念的先前信念。也就是说,即使在逻辑上与新信息保持一致的情况下,也要更改当前的信念基础。现有的用于信念修改的运算符在此目的上是不够的,因为它们相当于无冲突情况下的设定理论联合。我们为此类抢占运营商提出了一系列假设。我们展示了抢占运算符可以定义为多重收缩,然后是扩展,这是基于信念修订版得出的运算符。

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