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Optimal forecast combinations under general loss functions and forecast error distributions

机译:一般损失函数和预测误差分布下的最优预测组合

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摘要

Existing results on the properties and performance of forecast combinations have been derived in the context of mean squared error loss. Under this loss function empirical studies have generally found that equally-weighted combined forecasts lead to better performance than estimates of optimal forecast combination weights which in turn outperform the best individual predictions. We show that this and other results can be overturned when asymmetries are introduced in the loss function and the forecasterror distribution is skewed. We characterize the optimal combination weights for the most commonly used alternatives to mean squared error loss and demonstrate how the degree of asymmetry in the loss function and skews in the underlying forecast errordistribution can significantly change the optimal combination weights. We also propose estimation methods and investigate their small sample properties in simulations and in an inflation forecasting exercise.
机译:关于预测组合的属性和性能的现有结果是在均方误差损失的背景下得出的。在这种损失函数下,经验研究通常发现,同等权重的组合预测比最佳预测组合权重的估计具有更好的性能,而最佳预测组合权重反而优于最佳的单个预测。我们表明,当在损失函数中引入不对称性并且偏向于预测误差分布时,该结果和其他结果可以被推翻。我们用均方误差损失来表征最常用替代方案的最佳组合权重,并说明损失函数的不对称程度和基础预测误差分布的偏斜度如何显着改变最佳组合权重。我们还提出了估算方法,并在模拟和通货膨胀预测活动中研究了它们的小样本属性。

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