2008
DOI: 10.1002/jae.1013
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Hours per capita and productivity: evidence from correlated unobserved components models

Abstract: SUMMARYRecent studies debate the effect of a permanent productivity shock on hours per capita within a structural VAR context. This paper examines the issue using a correlated unobserved components (UC) framework. The estimates show that permanent shocks to productivity are negatively correlated with transitory shocks to hours. This result is robust for non-stationary or levels stationary specifications of hours. Model comparisons indicate that the data do not favor imposing VAR-type restrictions on the UC mod… Show more

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Cited by 14 publications
(10 citation statements)
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“…There is considerable potential for future research drawing on this paper’s accomplishments. Particularly, it seems promising to extend multivariate approaches as in Cochrane (1994), Morley (2007), Basistha (2009), or Sinclair (2009). Based on the current methodology, further time series containing valuable information on macroeconomic trends and cycles should be employed.…”
Section: Summary and Discussionmentioning
confidence: 99%
“…There is considerable potential for future research drawing on this paper’s accomplishments. Particularly, it seems promising to extend multivariate approaches as in Cochrane (1994), Morley (2007), Basistha (2009), or Sinclair (2009). Based on the current methodology, further time series containing valuable information on macroeconomic trends and cycles should be employed.…”
Section: Summary and Discussionmentioning
confidence: 99%
“…For convenience, the prior for λ ηy ,y was a truncated normal distributions on (−∞, 0) with mean −0.5 and variance equal to 1. This prior is based on the MLE estimates and on results of previous studies [for example, Morley et al (2003), Basistha (2009), Sinclair (2009), or Morley and Singh (2016]. This restriction is also consistent with impulse responses from studies that use VECM models.…”
Section: Appendix B: Bayesian Estimationmentioning
confidence: 64%
“…Roberts (2001) also assumed that α = 1 but allowed for correlations between innovations. Basistha (2007Basistha ( , 2009, on the other hand, allowed α < 1; he also allowed for correlated trend-cycle innovations. 2 Stella and Stock (2016) take a different approach and specify the inflation trend as a unit root process, similar to the unemployment rate trend in the GDP-unemployment rate bivariate UC model of Section 3.2, as follows: 3…”
Section: Bivariate Uc Model: Gdp and The Inflation Ratementioning
confidence: 99%