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Argument Ranking with Categoriser Function

机译:用分类器函数排名

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摘要

Recently, ranking-based semantics is proposed to rank-order arguments from the most acceptable to the weakest one(s), which provides a graded assessment to arguments. In general, the ranking on arguments is derived from the strength values of the arguments. Categoriser function is a common approach that assigns a strength value to a tree of arguments. When it encounters an argument system with cycles, then the categoriser strength is the solution of the non-linear equations. However, there is no detail about the existence and uniqueness of the solution, and how to find the solution (if exists). In this paper, we will cope with these issues via fixed point technique. In addition, we define the categoriser-based ranking semantics in light of categoriser strength, and investigate some general properties of it. Finally, the semantics is shown to satisfy some of the axioms that a ranking-based semantics should satisfy.
机译:最近,基于排名的语义,提出了从最弱的一个最弱点的排序争论,这为参数提供了分级评估。通常,对参数的排名来自参数的强度值。分类器函数是一种常见的方法,可以为参数树分配强度值。当它遇到具有循环的参数系统时,分类器强度是非线性方程的解。但是,对解决方案的存在和唯一性没有详细信息,以及如何找到解决方案(如果存在)。在本文中,我们将通过定点技术应对这些问题。此外,我们根据分类器强度定义基于分类的排名语义,并调查它的一些常规属性。最后,示出了语义来满足基于排名的语义应该满足的一些公理。

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