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Characterization of the Row Geometric Mean Ranking with a Group Consensus Axiom

机译:具有组共识公理的行几何平均排名的表征

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摘要

An axiomatic approach is applied to the problem of extracting a ranking of the alternatives from a pairwise comparison ratio matrix. The ordering induced by row geometric mean method is proved to be uniquely determined by three independent axioms, anonymity (independence of the labelling of alternatives), responsiveness (a kind of monotonicity property) and aggregation invariance, which requires the preservation of group consensus, that is, the pairwise ranking between two alternatives should remain unchanged if unanimous individual preferences are combined by geometric mean.
机译:公理化方法被应用于从成对比较比率矩阵中提取备选方案的等级的问题。行几何均值法引起的排序被证明是由三个独立的公理唯一确定的,即匿名(替代标记的独立性),响应性(一种单调性)和聚合不变性,这需要保持组共识。即,如果一致的个人偏好通过几何平均值组合,则两个选择之间的成对排名应保持不变。

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