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Results in the Emergence of Social Equilibria: Some Computational Experiments

机译:社会均衡出现的结果:一些计算实验

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摘要

Disequilibrium states and non-optimal choices are common facts of social behavior that contradict the conclusions of classical economic theory. This encourages research on models in which outcomes exhibit those properties. In these models -in which uncertainty is a fundamental feature- the social behavior is an emergent property of the interactions among components of the system. In this work we present a framework for the simulation of the emergence of social behavior and the analysis of the mathematical properties of a set of agents engaged in interactions mediated by a protocol that regulates the interactions and the allocation of resources. The formal-ization allows to predict the existence of an equilibrium and the simulation confirms this for a particular but paradigmatic case. The simulation is based on an implementation of the iterated Prisoner's Dilemma. Prior experimentation (for example, Axelrod's tournaments) showed that tit-for-tat is the most adequate solution of this models. Our framework, based on certain realistic assumption, shows instead that tit-for-tat is unstable: a population of tit-for-tatters mimics a population of irrational agents if it becomes infected by even a low percentage of them.
机译:不平衡状态和非最优选择是社会行为的普遍事实,与古典经济学理论的结论相矛盾。这鼓励了对结果表现出那些特性的模型的研究。在这些模型(不确定性是基本特征)中,社会行为是系统各组成部分之间相互作用的一种新兴属性。在这项工作中,我们提出了一个框架,用于模拟社会行为的出现以及对一组由调节交互作用和资源分配的协议介导的参与交互作用的主体的数学性质的分析。形式化可以预测均衡的存在,而模拟可以针对特定但范式的情况进行确认。该模拟基于迭代的囚徒困境的实现。先前的实验(例如,Axelrod的锦标赛)表明,针锋相对是该模型的最适当解决方案。相反,我们基于某些现实假设的框架表明,针锋相对的情况是不稳定的:如果针锋相对的人群被低比例的感染,就会模仿不合理的人群。

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