2017
DOI: 10.1016/j.jeconom.2016.10.006
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On the role of the rank condition in CCE estimation of factor-augmented panel regressions

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Cited by 43 publications
(42 citation statements)
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“…We also see that the mean of the asymptotic distribution is generally not zero, but rather τboldΣboldv−1false(boldm1+boldm2false). This result is very interesting in that it shows how the results reported in Theorem 3 of Karabiyik et al ( ) under the assumption of stationary factors continue to hold also under Assumption , which is much more general. If F is known, it is easy to show that NTfalse(truebˆbold-italicβfalse)truedNfalse(bold0k×1,boldΣboldv−1boldSboldΣboldv−1false) as N,T regardless of the relative expansion rate of N and T .…”
Section: Asymptotic Resultssupporting
confidence: 54%
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“…We also see that the mean of the asymptotic distribution is generally not zero, but rather τboldΣboldv−1false(boldm1+boldm2false). This result is very interesting in that it shows how the results reported in Theorem 3 of Karabiyik et al ( ) under the assumption of stationary factors continue to hold also under Assumption , which is much more general. If F is known, it is easy to show that NTfalse(truebˆbold-italicβfalse)truedNfalse(bold0k×1,boldΣboldv−1boldSboldΣboldv−1false) as N,T regardless of the relative expansion rate of N and T .…”
Section: Asymptotic Resultssupporting
confidence: 54%
“…According to Theorem 3.1, √ NT ( b − β) converges to a normal distribution with covariance matrix −1 v S −1 v , which is identically the asymptotic distribution of the pooled CCE estimator based on knowing F. We also see that the mean of the asymptotic distribution is generally not zero, but rather − √ τ −1 v (m 1 + m 2 ). This result is very interesting in that it shows how the results reported in Theorem 3 of Karabiyik et al (2017) under the assumption of stationary factors continue to hold also under Assumption F, which is much more general. If F is known, it is easy to show that…”
Section: Asymptotic Distributionmentioning
confidence: 59%
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“…To put this result into context, we compare to the existing large‐ T literature. One of the results of this literature is that, while consistent, the asymptotic distribution of the CCEP estimator is biased when T / N → τ > 0 as N , T → ∞ jointly, which obviously poses a problem for inference (see Karabiyik, Reese, & Westerlund, ; Westerlund, ). It is possible to perform an analytic correction, but only in the empirically irrelevant case when m = k + 1.…”
Section: Resultsmentioning
confidence: 99%
“…Following Pesaran (2006) and Karabiyik, Reese, and Westerlund (2017), we make the following assumptions:…”
Section: The Model and The Simple Factmentioning
confidence: 99%