Bayesian Forecasting of US Growth using Basic Time Varying Parameter Models and Expectations Data

N. Basturk, Pinar Ceyhan, H. V. Dijk
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Abstract

Time varying patterns in US growth are analyzed using various univariate model structures, starting from a naive model structure where all features change every period to a model where the slow variation in the conditional mean and changes in the conditional variance are specified together with their interaction, including survey data on expected growth in order to strengthen the information in the model. Use is made of a simulation based Bayesian inferential method to determine the forecasting performance of the various model specifications. The extension of a basic growth model with a constant mean to models including time variation in the mean and variance requires careful investigation of possible identification issues of the parameters and existence conditions of the posterior under a diffuse prior. The use of diffuse priors leads to a focus on the likelihood fu nction and it enables a researcher and policy adviser to evaluate the scientific information contained in model and data. Empirical results indicate that incorporating time variation in mean growth rates as well as in volatility are important in order to improve for the predictive performances of growth models. Furthermore, using data information on growth expectations is important for forecasting growth in specific periods, such as the the recession periods around 2000s and around 2008.
基于基本时变参数模型和预期数据的美国经济增长贝叶斯预测
使用各种单变量模型结构分析美国增长的时变模式,从所有特征在每个时期都变化的朴素模型结构开始,到指定条件均值和条件方差的缓慢变化及其相互作用的模型,包括关于预期增长的调查数据,以加强模型中的信息。利用基于仿真的贝叶斯推理方法来确定各种模型规格的预测性能。将具有恒定均值的基本增长模型推广到包含均值和方差随时间变化的模型,需要仔细研究弥散先验下参数的可能识别问题和后验的存在条件。扩散先验的使用导致了对可能性函数的关注,它使研究人员和政策顾问能够评估模型和数据中包含的科学信息。实证结果表明,为了提高增长模型的预测性能,在平均增长率和波动率中纳入时间变化是很重要的。此外,使用关于增长预期的数据信息对于预测特定时期的增长非常重要,例如2000年前后和2008年前后的衰退时期。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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