6. Empirical Evidence Flashcards

1
Q

What does CAPM stand for?

A

Capital Asset Pricing Model.

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2
Q

What is the formula for beta in CAPM?

A

βi = Cov(ri, rM) / σ²M.

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3
Q

What is the security market line (SML)?

A

A graphical representation of the expected return of a security as a function of its beta.

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4
Q

What are the three factors in the Fama-French 3-factor model?

A

Market risk (RM), size (SMB), and value (HML).

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5
Q

What is the purpose of the Fama-MacBeth regression?

A

To estimate the reward for bearing systematic risk and test CAPM validity.

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6
Q

How does CAPM explain the relationship between risk and return?

A

CAPM states that the expected return of an asset is proportional to its beta, which measures its systematic risk relative to the market.

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7
Q

Why is beta important in asset pricing?

A

Beta measures a security’s sensitivity to market movements and helps determine its risk premium in CAPM.

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8
Q

How do Fama and French extend CAPM in their 3-factor model?

A

They add size (SMB) and value (HML) factors to market risk (RM) to capture additional sources of return variation.

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9
Q

What is the implication of Roll’s critique for CAPM tests?

A

Roll argues that the true market portfolio is unobservable, making empirical tests of CAPM dependent on a proxy for the market.

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10
Q

What does the momentum factor (WML) represent in asset pricing?

A

It captures the return difference between stocks with high past returns (winners) and low past returns (losers).

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11
Q

Explain how measurement error in beta affects CAPM tests.

A

Measurement error in beta introduces noise, leading to biased and inconsistent estimators, weakening the reliability of CAPM tests.

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12
Q

How does the Fama-MacBeth methodology address cross-sectional return variation?

A

It separates beta estimation (first-pass regression) from testing risk-return relationships (second-pass regression) to evaluate systematic risk premiums over time.

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13
Q

Discuss the risk-based interpretation of the Fama-French 3-factor model.

A

The model suggests that SMB and HML capture additional dimensions of systematic risk related to small-cap stocks and high book-to-market ratios, rewarding investors for bearing these risks.

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14
Q

Why is the illiquidity factor significant in asset pricing models?

A

Illiquidity affects trading costs, price concessions, and investor behavior, influencing expected returns, as shown in Pastor-Stambaugh’s illiquidity factor.

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15
Q

Compare the CAPM and Fama-French models in explaining asset returns.

A

While CAPM uses only beta and market risk, the Fama-French model includes size (SMB) and value (HML) factors, providing better explanatory power for returns, especially for small-cap and value stocks.

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16
Q

Analyze how macro factor models incorporate economic variables into asset pricing.

A

Macro factor models use systematic economic variables like GDP growth, inflation, and bond risk premiums as factors to explain asset returns, reflecting how economic changes affect investment performance.

17
Q

Evaluate the implications of Roll’s critique for the practical application of CAPM.

A

Roll’s critique highlights the challenge of identifying the true market portfolio, suggesting that CAPM tests rely on proxies that may not fully represent market risk, leading to potential misestimation of risk-return relationships.

18
Q

Explain how the inclusion of momentum as a factor enhances the Fama-French model.

A

Momentum captures return persistence based on past performance, complementing size and value factors by addressing a behavioral aspect of asset returns not explained by the original 3-factor model.

19
Q

Assess the challenges in estimating beta using historical data.

A

Estimating beta with historical data faces issues like time-varying beta, limited sample periods, and noise from idiosyncratic returns, which can distort systematic risk measurement.

20
Q

Justify the use of multifactor models over single-factor models in modern finance.

A

Multifactor models better capture the complexities of asset returns by incorporating multiple systematic risks, such as size, value, momentum, and liquidity, offering improved accuracy over single-factor models like CAPM.

21
Q

Why is beta central to CAPM’s theoretical framework?

A

Beta quantifies systematic risk, the only type of risk rewarded in CAPM, distinguishing it from idiosyncratic risk, which diversification eliminates.

22
Q

How does the security market line (SML) illustrate CAPM theory?

A

The SML shows the linear relationship between beta and expected return, reflecting the risk-return tradeoff as theorized by CAPM.

23
Q

What role does the risk-free rate play in CAPM?

A

The risk-free rate anchors the expected return, representing the return on an asset with zero systematic risk.

24
Q

Why are size and value factors included in the Fama-French model?

A

They address anomalies like the small-cap effect and value premium, which CAPM cannot explain, reflecting additional dimensions of systematic risk.

25
Q

How does the Fama-MacBeth regression test CAPM assumptions?

A

It evaluates whether the risk premium is consistent with CAPM predictions by analyzing cross-sectional and temporal relationships between beta and returns.

26
Q

What is the theoretical basis for including a liquidity factor in asset pricing?

A

Liquidity impacts transaction costs and market efficiency, creating a systematic risk dimension that affects expected returns.

27
Q

How does Roll’s critique challenge the theoretical validity of CAPM tests?

A

Roll argues that CAPM’s assumptions hinge on an unobservable true market portfolio, undermining the empirical tests’ conclusions if proxies deviate from the theoretical portfolio.

28
Q

Why does the Fama-French model assume a linear relationship between factors and returns?

A

It builds on CAPM’s framework, positing that returns are linearly related to systematic risks, but extends it by adding factors that capture additional dimensions of risk.

29
Q

How do momentum-based models explain asset return anomalies?

A

They theorize that behavioral biases and market inefficiencies create persistent trends, challenging efficient market assumptions and extending factor-based pricing models.

30
Q

Why are multifactor models considered more robust than single-factor models?

A

They incorporate multiple sources of systematic risk, improving explanatory power and addressing empirical anomalies that single-factor models like CAPM fail to capture.