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Incomplete preference relations: An upper bound condition

机译:偏好关系不完整:一个上限条件

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摘要

In decision making, consistency in fuzzy preference relations is associated with the study of transitivity property. While using additive consistency property to complete incomplete preference relations, the preference values found may lie outside the interval [0, 1] or the resultant relation may itself be inconsistent. This paper proposes a method that avoids inconsistency and completes an incomplete preference relation using an upper bound condition. Additionally, the paper extends the upper bound condition for multiplicative reciprocal preference relations. The proposed methods ensure that if (n - 1) preference values are provided by an expert, such that they satisfy the upper bound condition, then the preference relation is completed such that the estimated values lie inside the unit interval [0, 1] in the case of preference relations and [1/9, 9] in the case of multiplicative preference relation. Moreover, the resultant preference relation obtained using the proposed method is transitive.
机译:在决策过程中,模糊偏好关系的一致性与传递性属性的研究相关。在使用加性一致性属性完成不完整的偏好关系时,找到的偏好值可能位于区间[0,1]之外,或者所得的关系本身可能不一致。本文提出了一种避免不一致并使用上限条件完成不完全偏好关系的方法。此外,本文扩展了乘法互惠偏好关系的上限条件。所提出的方法确保如果专家提供(n-1)个偏好值,使其满足上限条件,则偏好关系将完成,以使估计值位于单位区间[0,1]中偏好关系的情况下为[1/9,9]。而且,使用所提出的方法获得的结果偏好关系是可传递的。

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