2014
DOI: 10.1162/rest_a_00406
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A Flexible Finite-Horizon Alternative to Long-Run Restrictions with an Application to Technology Shocks

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Cited by 112 publications
(82 citation statements)
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“…We focus on k equal to 20 quarters (5 years). Such a "medium run" identification approach has been shown to have considerably better small sample properties in some controlled settings (Francis et al, 2005).…”
Section: A Basic Methodsmentioning
confidence: 99%
“…We focus on k equal to 20 quarters (5 years). Such a "medium run" identification approach has been shown to have considerably better small sample properties in some controlled settings (Francis et al, 2005).…”
Section: A Basic Methodsmentioning
confidence: 99%
“…Since minimizing the contribution of the restricted shock amounts to maximizing the share of the unrestricted one, in our bivariate model this is identical to the constraint brought forward by Francis et al (2013). While economic theory hardly gives any guidance regarding an appropriate value of h, one may instead have an interval of horizons in mind which will be considered relevant.…”
Section: Long-run and Finite-horizon Identification Schemesmentioning
confidence: 99%
“…As a remedy we suggest the use of medium-run constraints for identification, which was considered in standard SVARs by Uhlig (2004) and Francis et al (2013) as an alternative to long-run restrictions. We propose several approaches which constrain the variance contribution of selected shocks over a prespecified range of periods.…”
Section: Introductionmentioning
confidence: 99%
“…7 Under the max share method, the impulse responses of all variables to a favorable shock to predictable changes in aggregate TFP are very similar to those to a favorable shock to predictable changes in investment-sector TFP. However, under Barsky and Sims' method, the results show the mixed effects of shocks to predictable changes in two sectoral TFP series.…”
mentioning
confidence: 90%
“…We employ two variants of the maximum forecast error variance approach (Uhlig, 2003) in a VAR system to isolate shocks that are associated with predictable movements in (aggregate and sectoral) TFP: the first is the max share method introduced by Francis et al (2005) and the second is the method proposed by Barsky and Sims (2011). Along with the restriction that such shocks have no immediate impact on TFP, the max share method identifies these shocks by maximizing their share of the forecast error variance (FEV) of TFP at a finite forecast horizon, while Barsky and Sims' method maximizes the sum of the shocks' shares of the FEV of TFP over all forecast horizons up to a finite truncation horizon.…”
Section: Introductionmentioning
confidence: 99%