Which of the following statements is false?
If the market portfolio is not efficient, then a portfolio of small stocks will likely have positive
alphas.
A momentum strategy is one where you buy stocks that have had low past returns and (short)
sell stocks that have had high past returns.
Over the years since the discovery of the CAPM, it has become increasing clear to researchers
and practitioners alike that forming portfolios based on market capitalization,
book–to–market ratios, and past returns, one can construct trading strategies that have a
positive alpha.
Portfolios containing firms with the highest realized returns over the previous six months
have positive alphas over the next six months.
Various trading strategies appear to offer non–zero alphas when we examine real world data. If
indeed these alphas are positive, it could be explained by any of the following except:
A stock’s beta with the market portfolio does not adequately measure a stock’s systematic
risk.
Investors are systematically ignoring positive–NPV investment opportunities.
The positive alpha trading strategies contain risk that investors are unwilling to bear but the
CAPM does not capture.
The market portfolio is inefficient, but the market portfolio proxy used to calculate the alphas
is efficient.
Which of the following statements is false?
Trading strategies based on market capitalization, book–to–market ratios, and momentum
have been developed that appear to have zero alphas.
Rather than relying on the efficiency of a single portfolio (such as the market), multifactor
models rely on the weaker condition that an efficient portfolio can be constructed from a
collection of well–diversified portfolios or factors.
A positive alpha in a single factor model means that the portfolios that implement the trading
strategy capture risk that is not captured by the market portfolio.
Multifactor models have a distinct advantage over single–factor models in that it is much
easier to identify a collection of portfolios that captures systematic risk than just a single
portfolio.