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Max-based Prioritized Information Fusion without Commensurability

机译:基于Max的无可比性优先信息融合

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In the last decade, several approaches have been proposed for merging multiple and potentially conflicting pieces of information. Egalitarian fusion modes pick solutions that minimize the local dissatisfaction of each source (agent, expert), which is involved in the fusion process. When pieces of information to merge are prioritized, or ranked, most existing approaches assume that these priority degrees are commensurable, namely sources are assumed to share the same meaning of uncertainty scales. This article provides useful strategies for an egalitarian fusion of incommensurable ranked belief bases under constraints. In particular, it focuses on Max-based merging operators, and proposes a merging operator that allows to aggregate a set of ranked belief bases E. This operator is based on the concept of compatible scales. We provide three equivalent characterizations of this operator. The first one shows that Max-based merging of incommensurable belief bases can also be defined in terms of a Pareto-like ordering on possible worlds, denominated SMP ordering. The second one is based on the notion of compatible rankings defined on finite scales. The third one is only based on total pre-orders induced by ranked bases to merge. The last part of the article analyses rational postulates satisfied by our merging operator and compare it with some related works.
机译:在过去的十年中,已经提出了几种方法来合并多个且可能有冲突的信息。平等融合模式选择的解决方案可以最大程度地减少融合过程中涉及的每个来源(代理,专家)的局部不满。当要合并的信息片段具有优先级或排序时,大多数现有方法都假定这些优先级是可比较的,即假设源具有相同的不确定性量表含义。本文为约束条件下无与伦比的排名信念基础的平等融合提供了有用的策略。特别是,它着重于基于Max的合并算子,并提出了一种合并算子,该算子允许聚合一组排名的信念库E。此算子基于兼容标度的概念。我们提供了该运算符的三个等效特征。第一个表明,基于Max的不可估量的信念基础的合并也可以根据可能世界上的帕累托式排序(称为SMP排序)来定义。第二个是基于在有限尺度上定义的兼容排名的概念。第三个仅基于排名基础合并产生的总预订。本文的最后一部分分析了我们的合并算子所满足的有理假设,并将其与一些相关工作进行了比较。

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