Draw continuously compounded returns of S(USD/AUD) graphically which can extract information on the distributional characteristics of the returns. What kind of distribution features you find. b. Using 68–95–99.7 normal rule of thumb, provide evidence that the distribution of S(USD/AUD) is different from the normal. c. Compare artificially (normally) created returns data with that of the actual returns with a valid graphical presentation. What characteristics of the returns do you look for to gauge differences in the two returns? d. What is your assessment for the directional move of S(USD/AUD) the next day based on your intuition and then based on a valid statistic. e. How would you convince your team to advise the client on whether to invest or not to invest in S(USD/AUD) for the next 30 days. Your argument must be based on an acceptable hypothesis testing procedure. f. What can you say about the efficiency of the FX market? Base your discussion on the following task: • Estimate the following models for USD/AUD returns leaving out the last week’s data: i. ð‘Ÿð‘Ÿð‘¡ð‘¡=ðœ‡ðœ‡+ðœ€ðœ€ð‘¡ð‘¡, Random Walk Model (RWM) ii. ð‘Ÿð‘Ÿð‘¡ð‘¡=ðœ‡ðœ‡+ðœŒðœŒð‘Ÿð‘Ÿð‘¡ð‘¡−1+ðœ€ðœ€ð‘¡ð‘¡, Autoregressive of order 1 (AR(1)) model Note: Use last 100 trading days’ data: first 90 observations for estimation window and the last 10 observations for hold out period. • Compute the individual forecasts and composite forecasts of S(USD/AUD) from the above models in the hold out period. Use regression method for weights in composite forecasts. Present the forecasting accuracy measures of MAE, MSE, and RMSE for forecasts. Report the best model for the forecast.
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