Co-integration Suppose that X, and Y, are I(1) series that X-BY, is 1(0) when B 0. a) Show that for any & B, X, - SY, must be 1(1). b) What does this imply about the cointegrating vector and its uniqueness? c) Now there are three (1) series, X, Y. and Ze. Suppose that X-BY, is 1(0), X-yZ, is also I(0), where ß 0 and y # 0. What does this imply for the cointegration between Y, and 2,? Prove your statement.
Co-integration Suppose that X, and Y, are I(1) series that X-BY, is 1(0) when B 0. a) Show that for any & B, X, - SY, must be 1(1). b) What does this imply about the cointegrating vector and its uniqueness? c) Now there are three (1) series, X, Y. and Ze. Suppose that X-BY, is 1(0), X-yZ, is also I(0), where ß 0 and y # 0. What does this imply for the cointegration between Y, and 2,? Prove your statement.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section: Chapter Questions
Problem 49RE
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