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Modeling uncertainty in macroeconomic growth determinants using Gaussian graphical models

机译:使用高斯图形模型对宏观经济增长决定因素的不确定性进行建模

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摘要

Model uncertainty has become a central focus of policy discussion surrounding the determinants of economic growth. Over 140 regressors have been employed in growth empirics due to the proliferation of several new growth theories in the past two decades. Recently Bayesian model averaging (BMA) has been employed to address model uncertainty and to provide clear policy implications by identifying robust growth determinants. The BMA approaches were, however, limited to linear regression models that abstract from possible dependencies embedded in the covariance structures of growth determinants. The recent empirical growth literature has developed jointness measures to highlight such dependencies. We address model uncertainty and covariate dependencies in a comprehensive Bayesian framework that allows for structural learning in linear regressions and Gaussian graphical models. A common prior specification across the entire comprehensive framework provides consistency. Gaussian graphical models allow for a principled analysis of dependency structures, which allows us to generate a much more parsimonious set of fundamental growth determinants. Our empirics are based on a prominent growth dataset with 41 potential economic factors that has been utilized in numerous previous analyses to account for model uncertainty as well as jointness.
机译:模型不确定性已成为围绕经济增长决定因素的政策讨论的重点。在过去的二十年中,由于几种新的增长理论的激增,已经有140多个回归变量用于增长经验。最近,贝叶斯模型平均(BMA)已被用于解决模型的不确定性并通过确定强劲的增长决定因素来提供明确的政策含义。但是,BMA方法仅限于线性回归模型,该模型从嵌入在生长决定因素协方差结构中的可能依赖关系中抽象出来。最近的经验增长文献已经开发出联合措施以突出这种依赖性。我们在一个全面的贝叶斯框架中处理模型不确定性和协变量依赖性,该框架允许在线性回归和高斯图形模型中进行结构学习。整个综合框架中的通用先验规范提供了一致性。高斯图形模型允许对依赖结构进行原则性分析,这使我们能够生成更为简约的基本增长决定因素集。我们的经验是基于一个具有41个潜在经济因素的重要增长数据集,该数据集已在许多先前的分析中用于说明模型的不确定性和联合性。

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