The Jensen's measure, or Jensen's alpha, is a risk-adjusted performance measure that represents the average return on a portfolio or investment, above or below that predicted by the capital asset pricing model (CAPM), given the portfolio's or investment's beta and the average market return. This metric is also commonly referred to as simply alpha.
The Jensen's measure is the difference in how much a person returns vs. the overall market.
Jensen's measure is commonly referred to as alpha. When a manager outperforms the market concurrent to risk, they have "delivered alpha" to their clients.
The measure accounts for the risk-free rate of return for the time period.
To accurately analyze the performance of an investment manager, an investor must look not only at the overall return of a portfolio but also at the risk of that portfolio to see if the investment's return compensates for the risk it takes. For example, if two mutual funds both have a 12% return, a rational investor should prefer the less risky fund. Jensen's measure is one of the ways to determine if a portfolio is earning the proper return for its level of risk.
If the value is positive, then the portfolio is earning excess returns. In other words, a positive value for Jensen's alpha means a fund manager has "beat the market" with their stock-picking skills.
Assuming the CAPM is correct, Jensen's alpha is calculated using the following four variables:
Using these variables, the formula for Jensen's alpha is:
Alpha = R(i) - (R(f) + B x (R(m) - R(f)))
where:
R(i) = the realized return of the portfolio or investment
R(m) = the realized return of the appropriate market index
R(f) = the risk-free rate of return for the time period
B = the beta of the portfolio of investment with respect to the chosen market index
For example, assume a mutual fund realized a return of 15% last year. The appropriate market index for this fund returned 12%. The beta of the fund versus that same index is 1.2, and the risk-free rate is 3%. The fund's alpha is calculated as:
Alpha = 15% - (3% + 1.2 x (12% - 3%)) = 15% - 13.8% = 1.2%.
Given a beta of 1.2, the mutual fund is expected to be riskier than the index, and thus earn more. A positive alpha in this example shows that the mutual fund manager earned more than enough return to be compensated for the risk they took over the course of the year. If the mutual fund only returned 13%, the calculated alpha would be -0.8%. With a negative alpha, the mutual fund manager would not have earned enough return given the amount of risk they were taking.
Critics of Jensen's measure generally believe in the efficient market hypothesis (EMH), invented by Eugene Fama, and argue that any portfolio manager's excess returns derive from luck or random chance rather than skill. Because the market has already priced in all available information, it is said to be "efficient" and accurately priced, the theory says, precluding any active manager from bringing anything new to the table. Further supporting the theory is the fact that many active managers fail to beat the market any more than those that invest their clients' money in passive index funds.
The Jensen's measure, or Jensen's alpha, is a risk-adjusted performance measure that represents the average return on a portfolio or investment, above or below that predicted by the capital asset pricing model (CAPM), given the portfolio's or investment's beta and the average market return. This metric is also commonly referred to as simply alpha.
The Jensen's measure is the difference in how much a person returns vs. the overall market.
Jensen's measure is commonly referred to as alpha. When a manager outperforms the market concurrent to risk, they have "delivered alpha" to their clients.
The measure accounts for the risk-free rate of return for the time period.
To accurately analyze the performance of an investment manager, an investor must look not only at the overall return of a portfolio but also at the risk of that portfolio to see if the investment's return compensates for the risk it takes. For example, if two mutual funds both have a 12% return, a rational investor should prefer the less risky fund. Jensen's measure is one of the ways to determine if a portfolio is earning the proper return for its level of risk.
If the value is positive, then the portfolio is earning excess returns. In other words, a positive value for Jensen's alpha means a fund manager has "beat the market" with their stock-picking skills.
Assuming the CAPM is correct, Jensen's alpha is calculated using the following four variables:
Using these variables, the formula for Jensen's alpha is:
Alpha = R(i) - (R(f) + B x (R(m) - R(f)))
where:
R(i) = the realized return of the portfolio or investment
R(m) = the realized return of the appropriate market index
R(f) = the risk-free rate of return for the time period
B = the beta of the portfolio of investment with respect to the chosen market index
For example, assume a mutual fund realized a return of 15% last year. The appropriate market index for this fund returned 12%. The beta of the fund versus that same index is 1.2, and the risk-free rate is 3%. The fund's alpha is calculated as:
Alpha = 15% - (3% + 1.2 x (12% - 3%)) = 15% - 13.8% = 1.2%.
Given a beta of 1.2, the mutual fund is expected to be riskier than the index, and thus earn more. A positive alpha in this example shows that the mutual fund manager earned more than enough return to be compensated for the risk they took over the course of the year. If the mutual fund only returned 13%, the calculated alpha would be -0.8%. With a negative alpha, the mutual fund manager would not have earned enough return given the amount of risk they were taking.
Critics of Jensen's measure generally believe in the efficient market hypothesis (EMH), invented by Eugene Fama, and argue that any portfolio manager's excess returns derive from luck or random chance rather than skill. Because the market has already priced in all available information, it is said to be "efficient" and accurately priced, the theory says, precluding any active manager from bringing anything new to the table. Further supporting the theory is the fact that many active managers fail to beat the market any more than those that invest their clients' money in passive index funds.
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