Fair Payoffs Distribution in Linear Production Game by Shapley Value

Benjawan Intara, Chattrakul Sombattheera
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Abstract

Shapley value is regarded as a fair payoff distribution concept for cooperative agents. While traditional cooperative game assume superadditivity and non-externalty, real world environments do not hold this assumption. We show that in linear production game, the environment is non-superadditive is with externalties. In such environment, grand coalition does not provide optimal solution to the system. Consequently, applying traditional shapley value does not provide an attractive payoff to agents. In addition, fairness may also be lost because individual payoffs are less than singleton coalition values. We show how this environments may occur and how we can propose a more attractive and, still, fair payoffs to agents.
基于Shapley值的线性生产博弈中的公平收益分配
Shapley值被认为是合作主体的公平收益分配概念。传统的合作游戏假设超可加性和非外部性,但现实世界环境不支持这种假设。我们证明了在线性生产对策中,环境是非超加性的,具有外部性。在这样的环境下,大联合政府并不能提供最优的解决方案。因此,应用传统的shapley值并不能为代理人提供有吸引力的回报。此外,由于个体收益低于单一联盟价值,公平性也可能丧失。我们展示了这种环境是如何发生的,以及我们如何向代理人提出更有吸引力、更公平的报酬。
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