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Money as medium of exchange-an analysis with genetic algorithms

机译:金钱作为交换媒介 - 遗传算法分析

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This paper uses a model of Kiyotaki and Wright to analyse the medium of exchange function of money. An economy is modeled where money comes up because individuals maximize their expected utility. Individuals choose their trading strategies with respect to maximizing utility which depends on the storage costs of goods and the probabilities of finding a suitable trading partner. There exist two types of Markov-Nash-equilibria in the model, where different goods come up as commodity money, depending on the parameters of the model. Then genetic algorithms are used to study how artificially intelligent agents learn to coordinate their strategies. The first question which is analysed is: do individuals learn the optimal strategies which- characterize these equilibria and if so, the second question is: how much time do individuals need to reach the equilibrium strategies. One obtains that individuals only learn the strategies of the Markov-Nash-equilibrium if the equilibrium is the one with the lowest storage cost good as intermediate good, i.e. money. Otherwise the optimal strategies are not learned without further assumptions and individuals prefer also the lowest cost good as medium of exchange. The Nash-equilibrium is only reached, if the difference between additional utility of using the good with the highest costs as intermediate good and its additional costs is sufficiently high.
机译:本文采用Kiyotaki和Wright模型来分析了金钱的交换媒介。由于个人最大化预期效用,因此经济被建模。个人对最大化的实用程序选择他们的交易策略,这取决于商品的储存成本以及找到合适的贸易伙伴的概率。在模型中存在两种Markov-Nash-equilibia,不同的商品作为商品资金,具体取决于模型的参数。然后遗传算法用于研究人工智能代理人如何学会协调其策略。分析的第一个问题是:个人学习 - 表征这些均衡的最佳策略,如果是的话,第二个问题是:个人需要多长时间才能达到均衡策略。如果均衡是储存成本良好的储存成本最低的良好,即金钱,那么个人只能学习Markov-Nash-equilibium的策略。否则,无需进一步的假设,个人更喜欢作为交换媒介的最佳策略。只有达到纳什平衡,如果使用良好的额外效用与中间良好的良好成本的额外效用差异,其额外成本足够高。

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