Forecasting Capacity of ARIMA Models; A Study on Croatian Industrial Production and its Sub-sectors

Author:

Tomić Daniel1,Stjepanović Saša1

Affiliation:

1. Juraj Dobrila University of Pula, Faculty of Economics and Tourism «Dr. Mijo Mirković», Pula , Croatia

Abstract

Abstract As one of the most important indicator for monitoring the production in industry as well as for directing investment decisions, industrial production plays important role within growth perspectives. Not only does the composition and/or fluctuation of the goods produced indicate the course of economic activity but it also reflects the changes in cyclical development of the economy thereby providing opportunity to macro-manage with early signs of (short-term) turning-points and (long-term) trend variations. In this paper, we compare univariate autoregressive integrated moving average (ARIMA) models of the Croatian industrial production and its subsectors in order to evaluate their forecasting features within short and long-term data evolution. The aim of this study is not to forecast industrial production but to analyze the out-of-sample predictive performance of ARIMA models on aggregated and disaggregated level inside different forecasting horizons. Our results suggest that ARIMA models do perform very well over the whole rage of the prediction horizons. It is mainly because univariate models often improve the predictive ability of their single component over the short horizons. In that manner ARIMA modelling could be used at least as a benchmark for more complex forecasting methods in predicting the movements of industrial production in Croatia.

Publisher

Walter de Gruyter GmbH

Reference16 articles.

1. Bačić, K. & Vizek, M. (2008). Forecasting business and growth cycles in Croatia. Economic Review, 59(11), 646-668.

2. Bačić, K. & Vizek, M. (2006). A brand new CROLEI - do we need a new forecasting index? Financial Theory and Practice, 30(4), 311-346.

3. Brockwell, P.J. & Davis, R. A. (2002). Introduction to time series and forecasting, 2nd edition. New York: Springer.

4. Bruno G. & Lupi, C. (2004). Forecasting industrial production and the early detection of turning points. Empirical Economics, 29(3), 647-671.

5. Bulligan, G., Golinelli, R. & Parigi, G. (2010). Forecasting monthly industrial production in real time: from single equations to factor based-models. Empirical Economics, 39(2), 303-336.

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