Heterogeneous experience and constant-gain learning

IF 1.9 3区 经济学 Q2 ECONOMICS
John Duffy , Michael Shin
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引用次数: 0

Abstract

Recent evidence suggests that agents may base their forecasts for macroeconomic variables mainly on their personal life experiences. We connect this behavior to the concept of constant-gain learning (CGL) in macroeconomics. Our approach incorporates both heterogeneity in the life cycle via the perpetual youth model and learning from experience (LfE) into a linear expectations model where agents are born and die with some probability every period. For LfE, agents employ a decreasing-gain learning (DGL) model using data only from their own lifetimes. While agents are using DGL individually, we show that in the aggregate, expectations follow an approach related to CGL, where the gain is now tied to the probabilities of birth and death. We provide a precise characterization of the relationship between CGL and our model of perpetual youth learning (PYL) and show that PYL can well approximate CGL while pinning down the gain parameter with demographic data. Calibrating the model to U.S. demographics leads to gain parameters similar to those found in the literature. Further, variation in birth and death rates across countries and time periods can help explain the empirical time-variation in gains. Finally, we show that our approach is robust to alternative ways of modeling individual agent learning.

异质经验和恒定收益学习
最近的证据表明,行为主体对宏观经济变量的预测可能主要基于其个人生活经验。我们将这种行为与宏观经济学中的恒定收益学习(CGL)概念联系起来。我们的方法通过永葆青春模型将生命周期中的异质性和经验学习(LfE)纳入线性预期模型,在该模型中,代理人每期都有一定概率出生和死亡。对于经验学习(LfE),代理人只使用自己一生的数据,采用递减收益学习(DGL)模型。当代理人单独使用 DGL 时,我们表明,在总体上,预期遵循与 CGL 相关的方法,即收益现在与出生和死亡的概率挂钩。我们提供了 CGL 与我们的永久青年学习(PYL)模型之间关系的精确表征,并表明PYL 可以很好地近似 CGL,同时利用人口数据确定收益参数。根据美国的人口统计数据对模型进行校准,得出的增益参数与文献中发现的参数相似。此外,不同国家和不同时期出生率和死亡率的变化也有助于解释收益的经验时间变化。最后,我们证明了我们的方法对个体代理学习建模的其他方法是稳健的。
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来源期刊
CiteScore
3.10
自引率
10.50%
发文量
199
期刊介绍: The journal provides an outlet for publication of research concerning all theoretical and empirical aspects of economic dynamics and control as well as the development and use of computational methods in economics and finance. Contributions regarding computational methods may include, but are not restricted to, artificial intelligence, databases, decision support systems, genetic algorithms, modelling languages, neural networks, numerical algorithms for optimization, control and equilibria, parallel computing and qualitative reasoning.
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