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On consistency of the weighted arithmetical mean complex judgement matrix

机译:关于加权算术平均复杂判断矩阵的一致性

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The weighted arithmetical mean complex judgement matrix(WAMCJM)is the most common method for aggregating group opinions,but it has a shortcoming,namely the WAMCJM of the perfectly consistent judgement matrices given by experts canot guarantee its perfect consistency.An upper bound of the WAMCJM's consistency is presented.Simultaneously,a compatibility index of judging the aggregating extent of group opinions is also introduced.The WAMCJM is of acceptable consistency and is proved provided the compatibilities of all judgement matrices given by experts are smaller than the threshold value of acceptable consistency.These conclusions are important to group decision making.
机译:加权算术平均复杂判断矩阵(WAMCJM)是聚合组意见的最常见方法,但它具有缺点,即由专家给出的完全一致的判断矩阵的WAMCJM保证其完美的一致性。曼彻姆的上限介绍了一致性。也介绍了判断判断集团意见的聚合程度的兼容性指标。众议院是可接受的一致性,并证明了专家给出的所有判断矩阵的兼容性小于可接受一致性的阈值。这些结论对于小组决策是重要的。

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