2020
DOI: 10.1002/for.2725
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Forecasting the production side of GDP

Abstract: We evaluate the forecasting performance of time series models for the production side of gross domestic product (GDP)-that is, for the sectoral real value-added series summing up to aggregate output. We focus on two strategies to model a large number of interdependent time series simultaneously: a Bayesian vector autoregressive model (BVAR) and a factor model structure; and compare them to simple aggregate and disaggregate benchmarks. We evaluate point and density forecasts for aggregate GDP and the cross-sect… Show more

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Cited by 3 publications
(5 citation statements)
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References 61 publications
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“…17. Following the specification of Bäurle et al (2018), we denote quarter-on-quarter growth of a single sector or component at time by and the stacked vector of in all sectors by . The vector of macroeconomic variables is denoted by .…”
Section: A Bayesian Vector Autoregressions Modelmentioning
confidence: 99%
See 3 more Smart Citations
“…17. Following the specification of Bäurle et al (2018), we denote quarter-on-quarter growth of a single sector or component at time by and the stacked vector of in all sectors by . The vector of macroeconomic variables is denoted by .…”
Section: A Bayesian Vector Autoregressions Modelmentioning
confidence: 99%
“…In this environment, an econometric approach developed specifically to address the "curse of dimensionality" may be highly relevant. In particular, the class of Bayesian VAR models that has been recently developed (De Mol et al [2008], Banbura et al [2010], Giannone et al [2012a], Banbura et al [2014], and Bäurle et al [2018]) is known to produce adequate results even when a relatively large number of variables, compared with the sample time series, are included in the model simultaneously.…”
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confidence: 99%
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“…Liu et al (2020) find that the effect of GDP competition on firm investments is significantly positive and also find that GDP competition destroys investment efficiency significantly, especially by increasing overinvestment. Bäurle et al (2020) found that the factor model structure outperforms the benchmarks in most tests, and in many cases also the Bayesian vector autoregressive model (BVAR), and the analysis of the covariance matrix of the sectoral forecast errors suggests that the superiority can be traced back to the ability to capture sectoral co-movement more accurately. Caporale & Gil-Alana (2021) shows that the behaviour of US GDP can be captured accurately by a model incorporating both stochastic trends and stochastic cycles that allows for some degree of persistence in the data, both appear to be mean reverting, although the stochastic trend is nonstationary, while the cyclical component is stationary, with cycles repeating themselves every 6-10 years.…”
Section: Introductionmentioning
confidence: 99%