1997
DOI: 10.1111/1468-0084.00076
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Testing for Unit Roots with Breaks: Evidence on the Great Crash and the Unit Root Hypothesis Reconsidered

Abstract: Nelson and Plosser (1982), in a classic paper, failed to find strong evidence against the null hypothesis of a generating process with a unit autoregressive root for thirteen US macroeconomic time series. Perron (1989) claimed that such evidence was available for a majority of these series if the alternative hypothesis was of trend stationarity with a break in 1929. Zivot and Andrews (1992) treated the break date as endogenous, then finding strong evidence agcainst the null for a minority of these series. Our … Show more

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Cited by 172 publications
(108 citation statements)
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“…When considering unit root tests that allow for structural breaks, there may be a case of size distortion that leads to spurious rejection of the null hypothesis of a unit root when the actual time series process contains a unit root with a structural break (Nunes et al 1997). The test developed by Lumsdaine and Papell (1997) suffers from the same size distortion problems and consequent spurious rejection of the null hypothesis (Lee and Strazicich 2003).…”
Section: A Econometric Methodology: Estimating Trendsmentioning
confidence: 99%
“…When considering unit root tests that allow for structural breaks, there may be a case of size distortion that leads to spurious rejection of the null hypothesis of a unit root when the actual time series process contains a unit root with a structural break (Nunes et al 1997). The test developed by Lumsdaine and Papell (1997) suffers from the same size distortion problems and consequent spurious rejection of the null hypothesis (Lee and Strazicich 2003).…”
Section: A Econometric Methodology: Estimating Trendsmentioning
confidence: 99%
“…Means rejection of the null hypothesis would imply rejection of a unit root without breaks instead of rejection of a unit root per se in the mentioned situation. Nunes et al (1997) and Lee and Strazicich (2001) provided evidence that by assuming no break under the null in endogenous break tests, the test statistic diverges in order to reject the unit root null significantly when the Data-Generating Process (DGP) is a unit root with break (s). As a solution to the mentioned matter as the above, (Lee and Strazicich, 2003) proposed a twobreak minimum Lagrange Multiplier (LM) unit root test in which the alternative hypothesis unambiguously implies trend stationarity.…”
Section: Ajasmentioning
confidence: 99%
“…However, the situation is different in the OLS endogenous unit root tests as they will critically depend on the break coefficient. In contrast to the exogenous test of Perron (1989), the OLS endogenous unit root tests assume no break under the null and tend to diverge as the magnitude of a break increases (Nunes et al, 1997 andStrazicich, 2001). Perron (2006) notes that these endogenous break unit root tests are invalid when the break coefficient is a nuisance parameter; see also Byrne and Perman (2007).…”
Section: Notesmentioning
confidence: 99%