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Can Cointegration-based Forecasting Outperform Univariate Models? An Application to Asian Exchange Rates

机译:基于协整的预测能否优于单变量模型?亚洲汇率的应用

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Conventional wisdom holds that restrictions on low-frequency dynamics among cointegrated variables should provide more accurate short- to medium-term forecasts than univariate techniques that contain no such information; even though, on standard accuracy measures, the information may not improve long-term forecasting. But inconclusive empirical evidence is complicated by confusion about an appropriate accuracy criterion and the role of integration and cointegration in forecasting accuracy. We evaluate the short- and medium-term forecasting accuracy of univariate Box-Jenkins type ARIMA techniques that imply only integration against multivariate cointegration models that contain both integration and cointegration for a system of five cointegrated Asian exchange rate time series. We use a rolling-window technique to make multiple out of sample forecasts from one to forty steps ahead. Relative forecasting accuracy for individual exchange rates appears to be sensitive to the behaviour of the exchange rate series and the forecast horizon length. Over short horizons, ARIMA model forecasts are more accurate for series with moving-average terms of order >1. ECMs perform better over medium-term time horizons for series with no moving average terms. The results suggest a need to distinguish between 'sequential' and 'synchronous' forecasting ability in such comparisons.
机译:传统观点认为,与不包含此类信息的单变量技术相比,对协整变量中的低频动力学的限制应提供更准确的短期至中期预测。即使采用标准准确性度量,该信息也可能无法改善长期预测。但是,由于对适当的准确度标准以及积分和协整在预测准确度中的作用感到困惑,不确定的经验证据变得复杂。我们评估了单变量Box-Jenkins型ARIMA技术的短期和中期预测准确性,该技术仅暗示针对包含五个协整亚洲汇率时间序列的系统的包含积分和协整的多元协整模型的积分。我们使用滚动窗口技术从向前一到四十步进行多个样本外预测。单个汇率的相对预测准确性似乎对汇率系列的行为和预测时限很敏感。在短期内,ARIMA模型预测对于阶数大于1的移动平均项的序列更为准确。对于没有移动平均数的序列,ECM在中期时间范围内的表现更好。结果表明,在这种比较中需要区分“顺序”和“同步”预测能力。

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