Skip Nav Destination
Close Modal
Update search
NARROW
Format
Journal
TocHeadingTitle
Date
Availability
1-2 of 2
Richard Startz
Close
Follow your search
Access your saved searches in your account
Would you like to receive an alert when new items match your search?
Sort by
Journal Articles
Measuring the NAIRU with Reduced Uncertainty: A Multiple-Indicator Common-Cycle Approach
UnavailablePublisher: Journals Gateway
The Review of Economics and Statistics (2008) 90 (4): 805–811.
Published: 01 November 2008
Abstract
View articletitled, Measuring the NAIRU with Reduced Uncertainty: A Multiple-Indicator Common-Cycle Approach
View
PDF
for article titled, Measuring the NAIRU with Reduced Uncertainty: A Multiple-Indicator Common-Cycle Approach
Standard estimates of the NAIRU or natural rate of unemployment are subject to considerable uncertainty. We show in this paper that using multiple indicators to extract an estimated NAIRU cuts in half uncertainty as measured by variance and gives a 33% reduction in the confidence band. The inclusion of an Okun's Law relation is particularly valuable. The essential notion is the existence of a common cyclical force driving the macroeconomic variables. Model comparisons based on the use of Bayes factors favor the idea of a common cyclical component.
Journal Articles
Publisher: Journals Gateway
The Review of Economics and Statistics (1998) 80 (3): 420–426.
Published: 01 August 1998
Abstract
View articletitled, Maximum-Likelihood Estimation of Fractional Cointegration with an Application to U.S. and Canadian Bond Rates
View
PDF
for article titled, Maximum-Likelihood Estimation of Fractional Cointegration with an Application to U.S. and Canadian Bond Rates
We estimate a multivariate ARFIMA model to illustrate a cointegration testing methodology based on joint estimates of the fractional orders of integration of a cointegrating vector and its parent series. Previous cointegration tests relied on a two-step testing procedure and maintained the assumption in the second step that the parent series were known to have a unit root. In our empirical example of fractional cointegration, we illustrate how uncertainty regarding the order of integration of the parent series can be even more important than uncertainty regarding the order of integration of the cointegrating vector when testing for cointegration.