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The asset management industry uses a variety of "performance measures" to asses the relative performance of managed portfolios or funds, mostly (but not always) relative to an appropriate benchmark. One such measure, the "Sharpe ratio", was introduced in the lectures. The "Treynor ratio" is defined in very much the same way, with the only exception that the denominator is not the portfolio's volatility ("sigma"), but instead it's "beta" (i.e. the slope coefficient in a CAPM-style regression of portfolio returns onto a benchmark). Another performance measure used frequently is "alpha" (the intercept in the aforementioned regression). There are other measures (e.g. "M2" or the "Information Ratio"); feel free to include any of these in your discussion at your discretion.
(a) Provide a discussion of the characteristics of these performance measures (and any others you may choose to include). Discuss in particular:
(b) Discuss what performance measure(s) you would employ (and why?) if you were any of the following:
(c) Below are two statements that we found in articles on performance measures.
Chose either one of these statements and provide a brief discussion:
Statement (1):
Investors use performance measures to decide where to drop their money. But clearly, since very few of us can see into the future, we are constrained to using historical (past) data to compute those measures. But investors probably do not care about how much they would have made if they had invested in the fund in the past, but how much they will make in the future if they invest now. The question is thus, how much does past performance tell us about future performance? Based on the empirical evidence, the answer seems to be: very little!
Determination of risk assessment policy should be included as a specific component of risk management Risk assessment policy sets the guidelines for value judgments
The asset management industry uses a variety of "performance measures" to asses the relative performance of managed portfolios or funds, mostly (but not always) relative to an appr
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