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Mutual Rationalizability in Vector-Payoff Games

机译:向量支付游戏中的相互合理性

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This paper deals with vector-payoff games, which are also known as Multi-Objective Games (MOGs), multi-payoff games and multi-criteria games. Such game models assume that each of the players does not necessarily consider only a scalar payoff, but rather takes into account the possibility of self-conflicting objectives. In particular, this paper focusses on static non-cooperative zero-sum MOGs in which each of the players is undecided about the objective preferences, but wishes to reveal tradeoff information to support strategy selection. The main contribution of this paper is the introduction of a novel solution concept to MOGs, which is termed here as Multi-Payoff Mutual-Rationalizability (MPMR). In addition, this paper provides a discussion on the development of co-evolutionary algorithms for solving real-life MOGs using the proposed solution concept.
机译:本文涉及向量支付游戏,也称为多目标游戏(MOG),多支付游戏和多标准游戏。这样的游戏模型假设每个参与者不一定只考虑标量收益,而是考虑了自相矛盾的目标的可能性。特别是,本文着重于静态非合作式零和MOG,其中每个参与者都不确定目标偏好,但希望揭示权衡信息以支持策略选择。本文的主要贡献是为MOG引入了一种新颖的解决方案概念,在这里被称为多付清相互合理化(MPMR)。此外,本文还讨论了使用提出的解决方案概念来解决现实生活中的MOG的协同进化算法的发展。

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