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Can Two Forecasts Have the Same Conditional Expected Accuracy?
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The approach for testing equal predictive accuracy for pairs of forecasting models proposed by Giacomini and White (2006) assumes that the parameters of the underlying forecasting models are estimated using a rolling window of fixed width and incorporates the effect of parameter estimation in the null hypothesis. We show that a necessary and sufficient condition for the conditionally expected loss differential of two forecasting models to be a martingale difference sequence is that the outcome is a simple average of the two forecasts. When the forecasts contain parameter estimation errors, this means that the conditional mean of the outcome has to be a function of past estimation errors--a condition that fails in many situations. We also show that the null can fail even in the absence of parameter estimation for many types of stochastic processes in common use.
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Sequential Scoring Rule Evaluation for Forecast Method Selection
A sequential test based on ratios of scoring rules is shown to be a generalized e-value, yielding finite-sample error control for forecast method selection.
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