Most investors are happy when their returns are above average, but not so happy when they are

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Most investors are happy when their returns are "above average," but not so happy when they are "below average." In the Markowitz portfolio optimization problem given by equations (8.10) through (8.19), the objective function is to minimize variance, which is given by

Min ½ E(R, – R)² s=1

where Rs is the portfolio return under scenario s and R is the expected or average return of the portfolio. With this objective function, we are choosing a portfolio that minimizes deviations both above and below the average, RÌ…. However, most investors are happy when Rs > RÌ…, but unhappy when RsLet Dsp - Dsn = Rs - RÌ…, and restrict Dsp and Dsn to be nonnegative. Then Dsp measures the positive deviation from the mean return in scenario s (i.e., Dsp = Rs - RÌ… when Rs.Reformulate the Markowitz portfolio optimization model given in equations (8.10) through (8.19) to use semivariance in the objective function. Solve the model using either Excel Solver or LINGO.

Portfolio
A portfolio is a grouping of financial assets such as stocks, bonds, commodities, currencies and cash equivalents, as well as their fund counterparts, including mutual, exchange-traded and closed funds. A portfolio can also consist of non-publicly...
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Related Book For  answer-question

An Introduction to Management Science Quantitative Approaches to Decision Making

ISBN: 978-1111823610

14th edition

Authors: David R. Anderson, Dennis J. Sweeney, Thomas A. Williams, Jeffrey D. Camm, James J. Cochran

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