Abstract

The primary purpose of this dissertation is to present, solve, and estimate a portfolio balance model and its extensions for the Canadian/U.S. exchange rate, and evaluate the out-of-sample forecasting performance of each of these models by comparing it to that of the random walk model. Current literature reveals the structural models of exchange rate determination to be deficient in explaining exchange rate movements. In particular, we find the empirical validity of monetary models to be worth examining, given the abundance of literature pointing to their demise. Our purpose is to show that the pessimism with reference to these models is unfounded, at least for the Canadian/U.S. exchange rate. We apply the most recently developed non-stationarity and cointegration techniques to examine the time-series properties of the variables. Each of these models is then appropriately estimated given these underlying time-series properties. ;Another objective of this dissertation is to test the cross-equation restrictions imposed by the rational expectations solution, This involves a joint test of the structural model and the rational expectations hypothesis, ;Finally, the out-of-sample prediction properties of these structural models are analyzed. We will provide evidence that at least one of our structural models is capable of out-performing the simple random walk model. ;We estimate our models for Canada using quarterly data for the period 1971 to 1992, Based on the likelihood ratio test, we cannot reject the joint hypothesis of any of our structural models and the rational expectations assumption. We also find evidence that the structural exchange rate models are quite capable of out-performing the simple random walk model, at least for the Canadian/U.S. exchange rate. ;We find our results to be interesting because previous researchers in this field have provided evidence against structural exchange rate models. By modifying a few assumptions in the traditional structural models, we succeed in showing that the structural models are still very much alive