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Inference on Filtered and Smoothed Probabilities in Markov-Switching Autoregressive Models

机译:马尔可夫切换自回归模型中滤波和平滑概率的推论

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摘要

We derive a statistical theory that provides useful asymptotic approximations to the distributions of the single inferences of filtered and smoothed probabilities, derived from time series characterized by Markov-switching dynamics. We show that the uncertainty in these probabilities diminishes when the states are separated, the variance of the shocks is low, and the time series or the regimes are persistent. As empirical illustrations of our approach, we analyze the U.S. GDP growth rates and the U.S. real interest rates. For both models, we illustrate the usefulness of the confidence intervals when identifying the business cycle phases and the interest rate regimes.
机译:我们推导了一种统计理论,该理论为以Markov切换动力学为特征的时间序列推导了滤波后概率和平滑概率的单个推断的分布提供了有用的渐近近似。我们表明,当状态分离,冲击的方差低且时间序列或状态持续存在时,这些概率的不确定性会减小。作为我们方法的经验例证,我们分析了美国GDP增长率和美国实际利率。对于这两种模型,我们都说明了在确定商业周期阶段和利率制度时置信区间的有用性。

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