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Non-self-averaging in macroeconomic models: a criticism of modern micro-founded macroeconomics

机译:宏观经济模型中的非自我平均:对现代微观基础宏观经济学的批评

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摘要

When the coefficient of variation, namely the ratio of the standard deviation over the mean approaches zero as the number of economic agents becomes large, a system is called self-averaging. Otherwise, it is non-self-averaging. Most economic models take it for granted that the economic system is self-averaging. However, they are based on the extremely unrealistic assumption that all the economic agents face the same probability distribution, and that micro shocks are independent. Once these unrealistic assumptions are dropped, non-self-averaging behavior naturally emerges. Using a simple stochastic growth model, this paper demonstrates that the coefficient of variation of aggregate output or GDP does not go to zero even if the number of sectors or economic agents goes to infinity. Non-self-averaging phenomena imply that even if the number of economic agents is large, dispersion could remain significant, and we cannot legitimately focus solely on the means of aggregate variables. This, in turn, means that the standard microeconomic foundations based on representative agents have little value for they are meant to provide us with accurate dynamics of the means of aggregate variables. Contrary to the main stream view, micro-founded macroeconomics such as a dynamic general equilibrium model does not provide solid micro foundations.
机译:当变异系数,即标准偏差与平均值的比率随着经济主体数量的增加而接近零时,该系统称为自平均。否则,它是非自我平均的。大多数经济模型都认为经济体系是自我平均的。但是,它们基于极其不现实的假设,即所有经济主体都面临相同的概率分布,并且微观冲击是独立的。一旦放弃了这些不切实际的假设,自然就会出现非自我平均的行为。本文使用简单的随机增长模型证明,即使部门或经济主体的数量达到无穷大,总产出或GDP的变异系数也不会为零。非自我平均现象暗示着,即使经济主体的数量很大,分散也可能仍然很明显,我们不能合法地仅仅关注总变量的方法。反过来,这意味着基于代表代理的标准微观经济基础价值不大,因为它们旨在为我们提供总体变量均值的准确动态。与主流观点相反,微观基础的宏观经济学(例如动态一般均衡模型)没有提供坚实的微观基础。

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