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A New Judging and Revising Method for Ordinal Consistency of Fuzzy Judgment Matrix

机译:模糊判断矩阵的序数一致性新判断与修订方法

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—In uncertainty decision making, experts can use interval-fuzzy number, triangular fuzzy number, trapezoidal fuzzy number, linguistic 2- tuple or linguistic indices to express their preferences. Using kernel function, the fuzzy numbers can be converted into fuzzy number range from 0 to 1. Thus, different fuzzy judgment matrix can be expressed in a unified style. A judging method for ordinal consistency of fuzzy judgment matrix was proposed according to the transitivity of binary relation. And two concepts of non-transitive route number(NTRN) and non-transitive route contribution number(NTCN) were put forward. Through the non-transitive route number and nontransitive route contribution number guidance, a revising method for fuzzy judgment matrix without ordinal consistency was put forward, in which the irrational element can be identified. The revising method can help the decision-maker revise his/her judgment matrix effectively. Finally, the nonfinancial performance evaluation attributes were selected and experts were asked to give the judgment matrix, fuzzy matrix without ordinal consistency was used to demonstrate the idea of the new judging and revising method for ordinal consistency of the fuzzy judgment matrix.
机译:- 不确定决策,专家可以使用间隔模糊数,三角模糊数,梯形模糊数,语言2-元或语言指标来表达他们的偏好。使用内核函数,模糊数可以转换为模糊数范围从0到1.因此,可以以统一的方式表达不同的模糊判断矩阵。根据二元关系的传递算术提出了模糊判断基质的序数一致性的判断方法。提出了两个不传递路线数(NTRN)和非传递路线贡献号(NTCN)的两个概念。通过非传递路线数和非传播路线贡献号指导,提出了一种无序贯一致性的模糊判断矩阵的修订方法,其中可以识别非理性元素。修改方法可以帮助决策者有效地修改他/她的判断矩阵。最后,选择了非金融性能评估属性,并要求专家提供判断矩阵,没有序数一致性的模糊矩阵用于证明模糊判断矩阵的序数常量的新判断和修改方法的思想。

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