Abstract

Rather than relying on a potentially poor point estimate of a coefficient break date when forecasting, this paper proposes averaging forecasts over sub-samples indicated by a confidence interval or set for the break date. Further, we examine whether explicit consideration of a possible variance break and the use of a two-step methodology improves forecast accuracy compared with using heteroskedasticity robust inference. Our Monte Carlo results and empirical application to US productivity growth show that averaging using the likelihood ratio-based confidence set typically performs well in comparison with other methods, while two-step inference is particularly useful when a variance break occurs concurrently with or after any coefficient break.

Highlights

  • The pervasiveness of structural breaks in many macroeconomic time series is widely acknowledged (Stock and Watson 1996; Paye and Timmermann 2006) and they are an important source of a forecast failure (Hendry 2000; Hendry and Clements 2003)

  • This paper investigates the usefulness for forecasting of employing a wider range of information relating to structural break testing than implied by the use of a point estimate of the break date in the model’s coefficients

  • Our simulation results show that the Eo and Morley (2015) set is useful for this purpose and performs well relative to other methods, including those based on a point estimate of the break date and others that do not use any break information

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Summary

Introduction

The pervasiveness of structural breaks in many macroeconomic time series is widely acknowledged (Stock and Watson 1996; Paye and Timmermann 2006) and they are an important source of a forecast failure (Hendry 2000; Hendry and Clements 2003). This paper considers a scenario in which a discrete and permanent change in model coefficients may occur during the sample period used for estimation. Various forecast methods and strategies are proposed in the literature to deal with such a possibility, and these can be broadly classified into those that employ an estimated break date and robust methods that treat the break date as unknown.

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