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New insights from a bounded rationality analysis for strategic price-QoS war

机译:从战略价格-QoS战争的有限理性分析中获得新见解

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We present a game theoretic framework for the dynamical behaviors of a duopoly game in telecommunications service providers' context. Competition between two Service Providers (SPs) is assumed to take place in terms of their pricing decisions and the Quality of Service (QoS) they offer. According to the SPs' rationality level, we consider two schemes: 1) Both SPs are rational, and 2) One SP is rational and the second SP is boundedly rational. We describe the competitive interaction and analyze the resulting equilibria. Later, we compute explicitly the steady states of the dynamical system induced by bounded rationality, and establish a necessary and sufficient condition for stability of its Nash equilibria (NEs). We prove that there exists exactly one NE which is fair whereas remaining equilibria are unfair. A special feature is that the stability condition of the Nash equilibrium coincides with the instability condition of the boundary equilibria. Thus the system would never be absorbed by any of the unfair equilibria which solves the equilibrium selection issue ! Moreover, we show that considering the delay case (i.e., assuming a market with memory) increases the stability of the system. Here, the size of the memory could be considered for multi-level rationality, which means that bounded rationality tends to rationality as the memory size increases. We finally show that boundedly rational SPs with delay have a higher chance of reaching the fair Nash equilibrium.
机译:我们为电信服务提供商背景下的双寡头游戏的动态行为提供了一个游戏理论框架。假定两个服务提供商(SP)之间的竞争是根据其定价决策和他们提供的服务质量(QoS)进行的。根据SP的合理性水平,我们考虑两种方案:1)两个SP都是有理的; 2)一个SP是有理的,第二个SP是有界的。我们描述了竞争相互作用并分析了产生的平衡。后来,我们明确地计算了有限理性引发的动力学系统的稳态,并为其纳什均衡(NEs)的稳定性建立了充要条件。我们证明确实存在一个公平的NE,而其余的均衡不公平。 Nash平衡的稳定性条件与边界平衡的不稳定性条件一致,这是一个特殊的特征。因此,该系统永远不会被解决均衡选择问题的任何不公平均衡所吸收!而且,我们表明,考虑延迟情况(即,假设有存储器的市场)增加了系统的稳定性。在这里,可以考虑将内存的大小用于多层次理性,这意味着随着内存大小的增加,有限理性趋向于理性。我们最终证明,有限理性的具有延迟的SP具有更高的机会达到公平的纳什均衡。

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