Equality of real returns on Canadian and US treasury bills: A fractional cointegration analysis

被引:0
作者
Shrestha K. [1 ]
机构
[1] Department of Accounting and Finance, Faculty of Business, Brock University, St. Catharines
关键词
Fractional cointegration; Maximum likelihood estimation; Real returns;
D O I
10.1023/A:1008352504777
中图分类号
学科分类号
摘要
This paper empirically analyzes the long memory relationship between the real returns on Canadian and US Treasury bills. A fractional cointegration approach, instead of conventional integer integration (unit root) and cointegration approaches, is used in analyzing the relationship. The advantage of fractionally integrated models is that they allow a smooth transition from a stationary process to a unit-root process. Furthermore, such models embody unit-root models as a special case. The models are therefore more general and appropriate for empirical analysis. By using fractionally integrated models, one also resolves the problems of an inconsistency in test results associated with using unit root and cointegration approaches. Briefly, it is found that the real returns on Canadian and US Treasury bills are fractionally integrated and the order of integration is significantly less than unity. Furthermore, the difference between the real returns follows a stationary process. This indicates that the Canadian and the US capital markets as well as product markets are well integrated. Furthermore, the domestic monetary authorities will not be able to influence the domestic real interest rate independent of the other market in the long-run. © 1999 Kluwer Academic Publishers.
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页码:83 / 99
页数:16
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  • [1] Baillie R.T., Long Memory Processes and Fractional Integration in Econometrics, Journal of Econometrics, 73, pp. 5-59, (1996)
  • [2] Baillie R.T., Bollerslev T., Cointegration, Fractional Cointegration, and Exchange Rate Dynamics, Journal of Finance, 49, pp. 737-745, (1994)
  • [3] Bonham C.S., Correct Cointegration Tests of the Long-Run Relationship between Nominal Interest and Inflation, Applied Economics, 23, pp. 1487-1492, (1991)
  • [4] Cavaglia S., The Persistence of Real Interest Differentials: A Kalman Filtering Approach, Journal of Monetary Economics, 29, pp. 429-444, (1992)
  • [5] Cheung Y.-W., Lai K.S., A Fractional Cointegration Analysis of Purchasing Power Parity, Journal of Business and Economics Statistics, 11, pp. 103-112, (1993)
  • [6] Chung C.F., A Generalized Fractionally Integrated Autoregressive Moving-Average Process, Journal of Time Series Analysis, 17, pp. 111-140, (1996)
  • [7] Chung C.F., Baillie R.T., Small Sample Bias in Conditional Sum-Of-Squares Estimators of Fractionally Integrated ARMA Models, Empirical Economics, 18, pp. 791-806, (1993)
  • [8] Crowder W.J., Hoffman D.L., The Long-Run Relationship between Nominal Interest Rates and Inflation: The Fisher Equation Revisited, Journal of Money, Credit, and Banking, 28, pp. 102-118, (1996)
  • [9] Cumby R.E., Mishkin F.S., The International Linkage of Real Interest Rates: The European-US Connection, Journal of International Money and Finance, 5, pp. 5-23, (1986)
  • [10] Cumby R.E., Obstfeld M., International Interest Rate and Price Level Linkages under Flexible Exchange Rates: A Review of Recent Evidence, Exchange Rate Theory and Practice, (1984)