Abstract
Real-time nowcasting is a process to assess current-quarter GDP from timely released economic and financial series before the figure is disseminated in order to catch the overall macroeconomic conditions in real time. In economic data nowcasting, dynamic factor models (DFMs) are widely used due to their abilities to bridge information with different frequencies and to achieve dimension reduction. However, most of the research using DFMs assumes a fixed known number of factors contributing to GDP nowcasting. In this paper, we propose a Bayesian approach with the horseshoe shrinkage prior to determine the number of factors that have nowcasting power in GDP and to accurately estimate model parameters and latent factors simultaneously. The horseshoe prior is a powerful shrinkage prior in that it can shrink unimportant signals to 0 while keeping important ones remaining large and practically unshrunk. The validity of the method is demonstrated through simulation studies and an empirical study of nowcasting U.S. quarterly GDP growth rates using monthly data series in the U.S. market.
Highlights
Real-time nowcasting is a process to assess current-quarter GDP from timely released economic and financial series before the figure is disseminated in order to catch the overall macroeconomic conditions in real time
Real-time nowcasting has become important in making policy decisions and long-term forecasting
dynamic factor models (DFMs), our Bayesian approach allows an unknown number of contributing factors and utilizes the horseshoe shrinkage to determine the number of contributing factors
Summary
Real-time nowcasting is a process to assess current-quarter GDP from timely released economic and financial series before the figure is disseminated in order to catch the overall macroeconomic conditions in real time. This is of interest because most data are released with a lag and are released subsequently. Any release, no matter at what frequency, may affect current-quarter estimates and their precision potentially Both forecasting and nowcasting are important tasks for central banks for policy decision-making; for example, monetary policies need to be made in real time and are based on assessments of current and future economic conditions. Bafigi et al [1], Rünstler and Sédillot [2], and Kitchen and Monaco [3] studied the idea of bridge equations which use small models to “bridge”
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