One version of the expectations theory of the term structure of interest rates holds that a...
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One version of the expectations theory of the term structure of interest rates holds that a long-term rate equals the average of the expected values of short-term interest rates into the future, plus a term premium that is I(0). Specifically, let Rk, denote a k-period interest rate, let R1, denote a one-period interest rate, and let e, denote an I(0) term premium. Then Rk, = }E-0 R1,+it + e, where R1,+ik is the forecast made at date t of the value of R1 at date t + i. Suppose that R1, follows a random walk so that R1, = R1,-1 + u,. a. Show that Rk, = R1, + e. b. Show that Rk, and R1, are cointegrated. What is the cointegrating coefficient? c. Now suppose that AR1, = 0.5AR1,-1 + up. How does your answer to (b) change? d. Now suppose that R1, = 0.5R1,-1 + u,. How does your answer to (b) change? ォ-1 One version of the expectations theory of the term structure of interest rates holds that a long-term rate equals the average of the expected values of short-term interest rates into the future, plus a term premium that is I(0). Specifically, let Rk, denote a k-period interest rate, let R1, denote a one-period interest rate, and let e, denote an I(0) term premium. Then Rk, = }E-0 R1,+it + e, where R1,+ik is the forecast made at date t of the value of R1 at date t + i. Suppose that R1, follows a random walk so that R1, = R1,-1 + u,. a. Show that Rk, = R1, + e. b. Show that Rk, and R1, are cointegrated. What is the cointegrating coefficient? c. Now suppose that AR1, = 0.5AR1,-1 + up. How does your answer to (b) change? d. Now suppose that R1, = 0.5R1,-1 + u,. How does your answer to (b) change? ォ-1
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Related Book For
Introduction to Econometrics
ISBN: 978-0133595420
3rd edition
Authors: James H. Stock, Mark W. Watson
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