Module 5: Constructing an Investment Portfolio—Part 2 Flashcards
Briefly describe a passive investment strategy.
A “passive investment strategy” is a portfolio decision that avoids any direct or indirect security analysis. No resources are devoted to acquiring information on any individual stock or group of stocks, leading to a neutral diversification strategy. Such a strategy may result in the selection of a diversified portfolio of stocks that mirror the value of the corporate sector of the Canadian economy. The most widely used value-weighted stock portfolio in Canada is the Toronto Stock Exchange’s index of the largest capitalization Canadian corporations, the S&P/TSX Composite Index.
A passive strategy involves investing in two passive portfolios—one of virtually risk-free, short-term T-bills (or a money market fund) and a second portfolio comprising a fund of common stocks that mimics a broad market index such as the S&P/TSX Composite Index.
Explain the relationship between the “capital market line” (CML) and a passive investment strategy.
The CML is the capital allocation line provided by the short-term T-bill rate and a fund of common stocks that mimics a broad market index. A passive strategy generates an investment set that is represented by the CML.
Compare the costs and benefits of an active investment strategy with a passive investment strategy.
Construction of an active portfolio is more expensive than construction of a passive one. It requires either an investment of time and money by the individual investor to acquire the information needed to generate an optimal active portfolio of risky assets or delegation of that task to a professional. Each approach involves a cost, resulting in fees higher than what would be associated with a passive strategy. Passive management entails only negligible costs to purchase T-bills and very modest management fees associated with an exchange-traded or mutual fund.
Passive strategies also reflect the “free rider benefit”. If we assume there are many active, knowledgeable investors quickly bidding up prices of undervalued assets and bidding down overvalued assets by selling them, we can conclude that at any time, most assets are fairly priced. Therefore, a well-diversified portfolio of common stock may be a reasonably fair buy and may not be inferior to that of the average active investor.
Describe the Markowitz efficient frontier and explain the importance of risk and expected return trade-off in applying this theory.
The Markowitz efficient frontier model assumes that an investor wants to maximize a portfolio’s expected return contingent on any given amount of risk, with risk measured by the standard deviation of the portfolio’s rate of return. It is the set of portfolios with the maximum return for a given standard deviation.
For portfolios that meet this criterion (i.e., satisfy the condition that no other portfolio exists with a higher expected return but with the same standard deviation of return, known as “efficient frontier portfolios,”) achieving a higher expected return requires taking on more risk, so investors are faced with a trade-off between risk and expected return. This means that individual investors should determine how much risk they are willing to take on, and then they can allocate or diversify their portfolios according to the results of that decision.
Use the following graph of a Markowitz efficient frontier to explain the significance of portfolios that lie on the efficient frontier, those that lie below it and those that cluster to its right.
Portfolios that comprise the efficient frontier tend to have a higher degree of diversification than the suboptimal ones, which are typically less diversified.
Portfolios that lie below the efficient frontier are suboptimal—They do not provide enough return for the level of risk.
Portfolios that cluster to the right of the efficient frontier are suboptimal—They have a higher level of risk for the expected rate of return.
Explain the limitations of the Markowitz efficient frontier.
There are some limitations of the Markowitz efficient frontier, including the assumptions that:
(1) Asset returns follow a normal distribution at all times. Actually, securities may experience returns that are abnormal.
(2) Investors are rational and avoid risk when possible; large investors are not able to influence market prices, and investors have access to borrowing and lending of funds at the risk-free interest rate. However, the market includes irrational and risk-seeking investors, large market participants who could influence market prices and investors who do not have unlimited access to borrowing and lending money.
(3) All investors will have the same expectations regarding inputs used to develop efficient portfolios such as expected returns, variances and covariances; that is, all investors are the same. However, some investors will simply choose the portfolio with the highest expected return or if shown portfolios with the same returns but different risk levels, choose the portfolio with the lowest risk.
Define diversification and briefly outline its role in portfolio construction.
“Diversification” is the process of including various type of assets within a single portfolio. Diversification across many assets will eliminate some of the risk associated with individual assets. The basic idea is that the good performance of some assets in a portfolio will outweigh the poor performance of other assets.
Contrast systematic risk with nonsystematic risk.
“Systematic risks” are characteristic of an entire market, a specific asset class or a portfolio investment in that asset class. Systematic risk is also called “market risk” or “nondiversifiable risk.”
“Nonsystematic risk” is the opposite of systematic risk; and is specific to individual assets. Nonsystematic risk is diversifiable. It is also called “company-specific risk,” “unique risk” or “diversifiable risk.”
A “diversifiable risk” means that risk can be reduced through proper diversification. However, because systematic risk is nondiversifiable, diversification cannot reduce risk altogether.
Explain how the “law of diminishing returns” impacts diversification in a portfolio.
Risk reduction from adding securities drops off as more and more securities are added to a portfolio. With ten securities, most of the diversification effect is already realized, and with 30 or so, there is very little remaining benefit to adding additional securities. The benefit of further diversification increases at a decreasing rate. The “law of diminishing returns” applies to this situation. It is an application of the principle that a continual increase in effort or investment does not lead to a continual increase in output or results.
Define “correlation” and explain how correlation coefficients are interpreted.
“Correlation” can be defined as the degree of similarity between two random variables, for example, the changes in returns on two different assets. That is, if a change in one stock affects a change in the other, the two stocks are “correlated.” Correlation can be expressed as a value known as the correlation coefficient. The correlation coefficient value falls within the range of -1 and 1 (that is, if the correlation coefficient is represented by r, −1≤r≤+1)
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Interpret the implications of correlation coefficients by describing the possible relationships between Asset A and Asset B assuming a correlation coefficient of +1; a correlation coefficient of 0, and a correlation coefficient of −1.
(a) If Asset A and Asset B have a correlation coefficient of +1, they have a perfect positive correlation. Should the return of Asset A move, either up or down, the return of Asset B will move in lockstep in the same direction. Perfect correlation does not necessarily mean their returns move by the same amount.
(b) If Asset A and Asset B have a correlation coefficient of 0, there is no relationship between the movements experienced by the two assets.
(c) If Asset A and Asset B have a correlation coefficient of -1, they have a perfect negative correlation. Their returns will again move in lockstep but in different directions. That is, if the return of Asset A moves up, the return of Asset B will move down, and vice versa.
Describe the diversification benefits of combining two highly correlated assets and two negatively correlated assets in portfolio construction.
Combining two highly correlated assets (correlation is near to +1) offers a limited diversification benefit. For example, two stocks from the same oil and gas industry—Suncor and Exxon—will tend to be relatively highly correlated since the companies are in essentially the same business. A portfolio of two such stocks is not likely to offer diversification benefits.
However, if the two assets are negatively correlated, whenever the return on one zigs, the other tends to zag. For two assets that are highly negatively correlated, there will be a substantial diversification benefit because variation in the return on one asset tends to be offset by variation in the opposite direction from the other. If two assets have a perfect negative correlation, then it is possible to combine them in such a way that all risk is eliminated. However, perfect negative correlation is mostly only found in synthetic financial instruments such as futures contracts. These instruments, and skills in their use, can provide near-perfect negative correlation and therefore can be useful tools to reduce portfolio volatility.
Explain how covariance is interpreted.
Covariance is closely related to correlation coefficient. “Covariance” is a measure of the extent or degree to which returns on two risky assets change in tandem. Positive covariance indicates that higher-than-average values of one variable tend to be paired with higher-than-average values of the other variable. Negative covariance indicates that higher-than-average values of one variable tend to be paired with lower-than-average values of the other variable.
Holding assets that provide returns that have a high covariance with each other does not provide very much diversification. For example, if Suncor stock return is high whenever Exxon stock return is high, and the same can be said for low returns, then these stocks are said to have a positive covariance. Greater diversification can be achieved by investing in assets that have low covariance to each other.
escribe the predictions made by the efficient market hypothesis (EMH) and its implications for investors who accept that EMH is a valid way to understand an investment market.
The efficient market hypothesis (EMH) makes two predictions:
(a) That security prices properly reflect whatever information is available to investors (hence the use of the term “efficient”) and
(b) That active traders will find it difficult to outperform passive strategies such as holding market indexes.
Investors who accept the validity of the EMH are therefore accepting that:
(a) The information available to them about securities is accurate and complete, and,
(b) The value of “expert” stock selectors and market timing is questionable since it won’t be possible for those activities to lead to investment returns beyond those provided by the overall market, and,
(c) An active approach to investment management is unlikely to provide superior returns after considering the costs associated with active management (e.g., technical and fundamental analysis.)
Identify the general approach to testing market efficiency, and the success of that testing.
It is difficult to devise measures of the true or intrinsic value of a security and to test whether prices match those value. Therefore, most tests of market efficiency have focused on the performance of active trading strategies, and have been of two kinds:
(a) The examination of strategies that apparently would have provided superior risk-adjusted returns (known as the “anomalies literature”), and
(b) Tests that ask whether professional managers have been able to beat the market based on the results of their actual investments.
Neither class of tests has proven fully conclusive.