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Consider an investor who has $ 2 0 , 0 0 0 for investment, and is investing in stocks X 1 , X 2 ,
Consider an investor who has $ for investment, and is investing in stocks X X X X The
prices of these stocks during the last months are provided in the table below. The investor also has an
option of keeping the money and not investing Cash Suppose that the objective is to maximize total
value of assets in the portfolio while also penalizing variability.
Month
X
X
X
X
Probability
The prices these are not net returns shown are the closing prices on the last business day of each month.
Assume that you are currently in the end of month ie purchasing prices for stocks are those of month
Assume also that someone gave you the probability distribution for the prices observed in the past as a
proxy for the likelihood of their occurrence in the future. This information is provided in the last row of
the table above.
Suppose that for ethical purposes the investor wishes to make sure that his combined allocation of funds
for X and X does not exceed combined allocation for X and X
For risk aversion coefficient assume the values of
Turn in the mathematical formulation of this problem NO GAMS Carefully, cleanly, and
clearly define all your sets and variables.
Use expected prices, based on past observations, for forecasting and determine the EV frontier
Expected value Variance graph, otherwise also known as locus of efficient portfolios Turn in the
graph of the EV frontier.
Hand in your GAMS code which should include a report writing parameter. Report writing
parameter should display the table of results in the lst file with risk aversion scenarios organized in
columns and corresponding outcomes in rows as shown below.
R R R R R R R R R R
X
X
X
X
RAP
Cash
Expected Payoffs
Variance
Shadow price of funds
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