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Can the random walk model be beaten in out-of-sample density forecasts? Evidence from intraday foreign exchange rates

机译:是否可以在样本外密度预测中击败随机游走模型?盘中外汇汇率的证据

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It has been documented that random walk outperforms most economic structural and time series models in out-of-sample forecasts of the conditional mean dynamics of exchange rates. In this paper, we study whether random walk has similar dominance in out-of-sample forecasts of the conditional probability density of exchange rates given that the probability density forecasts are often needed in many applications in economics and finance. We first develop a nonparametric portmanteau test for optimal density forecasts of univariate time series models in an out-of-sample setting and provide simulation evidence on its finite sample performance. Then we conduct a comprehensive empirical analysis on the out-of-sample performances of a wide variety of nonlinear time series models in forecasting the intraday probability densities of two major exchange rates-Euro/Dollar and Yen/Dollar. It is found that some sophisticated time series models that capture time-varying higher order conditional moments, such as Markov regime-switching models, have better density forecasts for exchange rates than random walk or modified random walk with GARCH and Student-t innovations. This finding dramatically differs from that on mean forecasts and suggests that sophisticated timeseries models could be useful in out-of-sample applications involving the probability density.
机译:据记录,在有条件平均汇率动态的样本外预测中,随机游走优于大多数经济结构和时间序列模型。在本文中,我们研究了随机游走是否在汇率的条件概率密度的样本外预测中具有类似的优势,因为在经济和金融的许多应用中经常需要概率密度预测。我们首先开发了非参数portmanteau检验,用于在样本外设置中对单变量时间序列模型的最佳密度预测,并提供了其有限样本性能的仿真证据。然后,我们对多种非线性时间序列模型的样本外性能进行了全面的实证分析,以预测两种主要汇率(欧元/美元和日元/美元)的日内概率密度。我们发现,捕获一些时变的高阶条件矩的复杂时间序列模型,例如马尔可夫政权转换模型,比采用GARCH和Student-t创新的随机游动或修正随机游动具有更好的汇率密度预测。这一发现与平均预测结果大不相同,并表明复杂的时间序列模型在涉及概率密度的样本外应用中可能很有用。

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