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On consistency of the weighted geometric mean complex judgement matrix in AHP

机译:层次分析法中加权几何平均复数判断矩阵的一致性

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摘要

The weighted geometric mean method (WGMM) is the most common group preference aggregation method in the Analytic Hierarchy Process. This paper reports on research concerning the consistency of WGMM and proves that the weighted geometric mean complex judgement matrix (WGMCJM) is of acceptable consistency. In Saaty's (T. L. Saaty, The Analytic Hierarchy Process, McGraw-Hill, New York, 1980) opinion, a consistency ratio (CR) of 0.1 or less is acceptable under the condition that all judgement matrices given by experts for the same problem of decision-making are of acceptable consistency. Accordingly, a theoretic basis has been developed for the application of the WGMM in group decision making.
机译:加权几何平均法(WGMM)是Analytic Hierarchy Process中最常见的组首选项聚合方法。本文报道了关于WGMM一致性的研究,证明了加权几何平均复数判断矩阵(WGMCJM)具有可接受的一致性。根据Saaty(TL Saaty,《分析层次过程》,McGraw-Hill,纽约,1980年)的观点,在专家为同一决策问题给出的所有判断矩阵的条件下,一致性比(CR)为0.1或更小是可以接受的。制做具有可接受的一致性。因此,已经为WGMM在群体决策中的应用开发了理论基础。

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