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From naive to sophisticated behavior in multiagents-based financial market models

机译:在基于多代理的金融市场模型中从幼稚到复杂的行为

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摘要

The behavior of physical complexity and mutual information function of the outcome of a model of heterogeneous, inductive rational agents inspired by the El Farol Bar problem and the Minority Game is studied. The first magnitude is a measure rooted in the Kolmogorov-Chaitin theory and the second a measure related to Shannon's information entropy. Extensive computer simulations were done, as a result of which, is proposed an ansatz for physical complexity of the type C(l)= l(alpha) and the dependence of the exponent alpha from the parameters of the model is established. The accuracy of our results and the relationship with the behavior of mutual information function as a measure of time correlation of agents choice are discussed. (C) 2000 Elsevier Science B.V. All rights reserved. [References: 19]
机译:研究了El Farol Bar问题和少数博弈启发下的异质归纳有理代理模型的结果的物理复杂性和互信息功能。第一个量度是扎根于Kolmogorov-Chaitin理论的量度,第二个量度是与Shannon信息熵有关的量度。进行了广泛的计算机仿真,结果提出了C(l)= l(alpha)类型的物理复杂度的ansatz,并建立了指数alpha与模型参数的依赖关系。讨论了我们结果的准确性以及与相互信息功能的行为之间的关系,以衡量代理选择的时间相关性。 (C)2000 Elsevier Science B.V.保留所有权利。 [参考:19]

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