Forecasting autoregressive time series under changing persistenceCreation-Date: 20100701
Changing persistence in time series models means that a structural change from nonstationarity to stationarity or vice versa occurs over time. Such a change has important implications for forecasting, as negligence may lead to inaccurate model predictions. This paper derives generally applicable recommendations, no matter whether a change in persistence occurs or not. Seven different forecasting strategies based on a biasedcorrected estimator are compared by means of a large-scale Monte Carlo study. The results for decreasing and increasing persistence are highly asymmetric and new to the literature. Its good predictive ability and its balanced performance among different settings strongly advocate the use of forecasting strategies based on the Bai-Perron procedure.
Please report citation or reference errors to , or , if you are the registered author of the cited work, log in to your RePEc Author Service profile, click on "citations" and make appropriate adjustments.:
- Gerard O'Reilly & Karl Whelan, 2005.
"Has Euro-Area Inflation Persistence Changed Over Time?,"
The Review of Economics and Statistics,
MIT Press, vol. 87(4), pages 709-720, November.
- Gerard O'Reilly & Karl Whelan, 2004. "Has Euro-area inflation persistence changed over time?," Open Access publications 10197/251, School of Economics, University College Dublin.
- Gerard O'Reilly & Karl Whelan, 2005. "Has Euro-area inflation persistence changed over time?," Open Access publications 10197/211, School of Economics, University College Dublin.
- O'Reilly,Gerard & Whelan, Karl, 2004. "Has Euro-Area Inflation Persistence Changed Over Time?," Research Technical Papers 4/RT/04, Central Bank of Ireland.
- O'Reilly, Gerard & Whelan, Karl, 2004. "Has euro-area inflation persistence changed over time?," Working Paper Series 335, European Central Bank.
- Stephen Leybourne & Robert Taylor & Tae-Hwan Kim, 2007. "CUSUM of Squares-Based Tests for a Change in Persistence," Journal of Time Series Analysis, Wiley Blackwell, vol. 28(3), pages 408-433, May. Full references (including those not matched with items on IDEAS)