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MODIFICATION OF SHAPLEY VALUE AND ITS IMPLEMENTATION IN DECISION MAKING

机译:Shapley值的修改及其在决策中的实现

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The article presents a solution of a problem that is critical from a practical point of view: how to share a higher than usual discount of $10 million among 5 importers. The discount is a result of forming a coalition by 5 current, formerly competing, importers. The use of Shapley value as a concept for co-operative games yielded a solution that was satisfactory for 4 lesser importers and not satisfactory for the biggest importer. Appropriate modification of Shapley value presented in this article allowed to identify appropriate distribution of the saved purchase amount, which according to each player accurately reflects their actual strength and position on the importer market. A computer program was used in order to make appropriate calculations for 325 permutations of all possible coalitions. In the last chapter of this paper, we recognize the lasting contributions of Lloyd Shapley to the cooperative game theory, commemorating his recent (March 12, 2016) descent from this world.
机译:本文从实际角度提出了一个至关重要的问题的解决方案:如何在5个进口商之间分享高于平时的1000万美元折扣。折扣是由5个目前在竞争中的进口商组成联盟的结果。使用Shapley值作为合作游戏的概念产生了一个解决方案,该解决方案对于4个较小的进口商来说是令人满意的,而对于最大的进口商则不令人满意。通过对本文所述的Shapley值进行适当的修改,可以确定节省的购买金额的适当分布,根据每个参与者,它们可以准确反映出他们在进口商市场上的实际实力和地位。为了对所有可能的联盟的325个排列进行适当的计算,使用了一个计算机程序。在本文的最后一章中,我们认识到劳埃德·沙普利(Lloyd Shapley)对合作博弈理论的持久贡献,以纪念他最近(2016年3月12日)从这个世界来的血统。

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