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Robustness of unit root tests when the series are I(2)
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Date
2003-6-1
Author
Akdi, Yılmaz
Kıvılcım , Metin Özcan
Yalçın, Yeliz
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This paper examines the testing for unit roots when the macroeconomic series are integrated of order two, I(2), rather than of order one, I(1). Via an example we demonstrate that neither the Augmented Dickey-Fuller test, nor the autocorrelation and partial autocorrelation functions are robust in the presence of double unit roots. Empirically, the Dickey-Pantula sequential unit root method indicates that the Turkish money stock, GNP, and price data are I(2), while autocorrelation and partial autocorrelation functions provide evidence in favor of I(1). The paper thus recommends that the possibility of I(2)-ness should be seriously considered in econometric modeling.
Subject Keywords
Robustness
,
Unit root tests
,
Dickey-Pantula
URI
http://www2.feas.metu.edu.tr/metusd/ojs/index.php/metusd/article/view/22
https://hdl.handle.net/11511/58522
Journal
ODTÜ Gelişme Dergisi
Collections
Department of Economics, Article
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Y. Akdi, M. Ö. Kıvılcım, and Y. Yalçın, “Robustness of unit root tests when the series are I(2),”
ODTÜ Gelişme Dergisi
, vol. 30, no. 1, pp. 19–34, 2003, Accessed: 00, 2020. [Online]. Available: http://www2.feas.metu.edu.tr/metusd/ojs/index.php/metusd/article/view/22.