The seasonal unit root structure in New Zealand Macroeconomic variables

References

• Beaulieu , J. J. and Miron , J. A. 1993 . Seasonal unit roots in aggregate US data . Journal of Econometrics , 55 : 305 – 328 .
   Web of Science ®Google Scholar
• Box , G. and Jenkins , G. 1970 . Time Series Analysis, Forecasting and Control , San Francisco : Holden-day .
   Google Scholar
• Brooks , R. and Gibbs , D. T. 1994 . A model of the New Zealand economy: Reserve Bank model XII . Economic Modelling , 11 : 5 – 86 .
   Web of Science ®Google Scholar
• Campbell , J. Y. and Perron , P. 1991 . “ Pitfalls and opportunities: what macroeconomists should know about unit roots ” . In NBER Macroeconomics Annual , Cambridge, MA : MIT Press .
   Google Scholar
• Dickey , D. A. and Pantula , S. G. 1987 . Determining the order of differencing in autoregressive process . Journal of Business and Economic Statistics , 15 : 455 – 461 .
   Web of Science ®Google Scholar
• Dolado , J. J. , Jenkinson , T. and Sosvilla-Rivero , S. 1990 . Cointegration and unit roots . Journal of Economic Surveys , 5 : 249 – 273 .
   Google Scholar
• Engle , R. F. , Granger , C. W. J. and Hallman , J. 1989 . Merging short- and long-run forecasts: an application of seasonal cointegration to monthly electricity sales forecasting . Journal of Econometrics , 40 : 45 – 62 .
   Web of Science ®Google Scholar
• Engle , R. F. , Granger , C. W. J. , Hylleberg , S. and Lee , H. S. 1993 . Seasonal cointegration: the Japanese, consumption function . Journal of Econometrics , 55 : 275 – 303 .
   Web of Science ®Google Scholar
• Franses , P. H. 1991 . Moving average filters and unit roots . Economics Letters , 37 : 399 – 403 .
   Web of Science ®Google Scholar
• Ghysels , E. 1990 . Unit root tests and the statistical pitfalls of seasonal adjustment: the case of postwar real gross national product . Journal of Business and Economic Statistics , 8 : 145 – 152 .
   Web of Science ®Google Scholar
• Ghysels , E. and Perron , P. 1993 . The effect of seasonal adjustment filters on tests for a unit root . Journal of Econometrics , 55 : 57 – 99 .
   Web of Science ®Google Scholar
• Hall, A. (1991) Testing for a unit root in time series with pretest data based model selection, Mimeo, University of North Carolina.
   Google Scholar
• Hylleberg , S. , Engle , R. F. , Granger , C. W. J. and Yoo , B. S. 1990 . Seasonal integration and cointegration . Journal of Econometrics , 44 : 215 – 238 .
   Web of Science ®Google Scholar
• Hylleberg , S. , Jorgensen , C and Sorensen , N. K. 1993 . Seasonality in macroeconomic time series . Empirical Economics , 18 : 321 – 335 .
   Google Scholar
• Ilmakunnas , P. 1990 . Testing the order of differencing in quarterly data: An illustration of the testing sequence . Oxford Bulletin of Economics and Statistics , 52 : 79 – 88 .
   Web of Science ®Google Scholar
• Krol , R. 1992 . Trends, random walks and persistence: an empirical study of disaggregated US industrial production . The Review of Economics and Statistics , 74 : 154 – 159 .
   Web of Science ®Google Scholar
• Lee , H. S. and Siklos , P. L. 1991 . Unit roots and seasonal unit roots in macroeconomics time series . Economics Letters , 35 : 273 – 277 .
   Web of Science ®Google Scholar
• McDermott , C. J. 1990 . Cointegration: origin and significance for economists . New Zealand Economic Papers , : 1 – 23 .
   Google Scholar
• Mitchell , W. F. January 1992 . “ Testing for unit roots in OECD unemployment rates, NO.4 ESC ” . In Working Paper Series No. 181 , January , University of Newcastle .
   Google Scholar
• Muscatelli , V. A. and Hurn , S. 1992 . Cointegration and dynamic time series models . Journal of Economic Surveys , 6 : 1 – 43 .
   Google Scholar
• Osborn , D. R. 1990 . A survey of seasonality in U.K macroeconomic variables . International Journal of Forecasting , 6 : 327 – 336 .
   Web of Science ®Google Scholar
• Osborn , D. R. , Chui , A. P. L. , Smith , J. P. and Birchenhall , E. R. 1988 . Seasonality and the order of integration for consumption . Oxford Bulletin of Economics and Sratistics , 50 : 361 – 377 .
   Web of Science ®Google Scholar
• Otto , G. and Wirjanto , T. 1990 . Seasonal unit root testson Canadian macroeconomic time series . Economics Letters , 34 : 117 – 120 .
   Web of Science ®Google Scholar
• Perman , R. 1991 . Cointegration: an introduction to the literature . Journal of Economic Studies , 18 : 3 – 30 .
   Web of Science ®Google Scholar
• Perron , P. 1988 . Trends and random walks in macroeconomic time series: further evidence from a new approach . Journal of Economic Dynamics and Control , 12 : 297 – 332 .
   Web of Science ®Google Scholar
• Pierce , D. A. 1978 . “ Seasonal adjustment when both deterministic and stochastic seasonality are present ” . In Seasonal Analysis of Economic Time Series , Edited by: Zellner , A. 242 – 269 . Washington, DC : US Dept. of Commerce .
   Google Scholar
• Pindyck , R. S. and Rubinfeld , D. L. 1991 . Econometric models and economic forecasts , 3rd , New York : McGraw-Hill .
   Google Scholar
• Psaradakis , Z. G. 1991 . “ Modelling the Structure of Wage and Price Determination in Greece ” . In University of South hampton Department of Economics Discussion Paper No. 9102.
   Google Scholar
• Salzman , L. 1968 . Computerised Economic Analysis , New York : McGraw-Hill .
   Google Scholar
• Sarantis , N. and Stewart , C. 1993 . Seasonality, cointegration and the long run purchasing power parity: evidence for sterling exchange rates . Applied Economics , 25 : 243 – 250 .
   Web of Science ®Google Scholar
• Yule , G. U. 1926 . Why do we sometimes get nonsense-correlations between time series? A study in sampling and the nature of time series . Journal of the Royal Statistical Society , 89 : 1 – 64 .
   Google Scholar