FAMA & French Model Flashcards

(12 cards)

1
Q

What is the Fama-French Three-Factor Model?

A

A model developed by Eugene Fama and Kenneth French that explains stock returns using three factors: market risk, company size, and book-to-market value.

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2
Q

How does the Fama-French model improve upon CAPM?

A

It includes two additional factors—SMB (Small minus big: return spread between small-cap and large-cap stocks) and HML (High Minus Low: return spread between high and low book-to-market (value vs. growth)—to capture size and value effects, which CAPM misses.

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3
Q

What is the formula for the Fama-French Three-Factor Model?

A

r = Rf + β3(Km −Rf) + bs ∗ SMB + bv ∗ HML + α

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4
Q

What is SMB in the Fama-French model?

A

“Small Minus Big” – the return difference between small-cap and large-cap stock portfolios, measuring the size premium.

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5
Q

What is HML in the Fama-French model?

A

“High Minus Low” – the return difference between high and low book-to-market stocks, measuring the value premium.

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6
Q

Why are small-cap and value stocks included in the model?

A

Historically, they have outperformed the market, indicating additional sources of risk and return not captured by CAPM.

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7
Q

What does
𝛼
α represent in the Fama-French model?

A

The abnormal return (alpha) not explained by the three factors.

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8
Q

What is a key limitation of the Fama-French model?

A

Its effectiveness depends on accurate empirical testing; the factors may not always predict returns consistently in different markets or time periods.

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9
Q

What is 𝛽m in the Fama-French equation?

A

CAPM Beta

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10
Q

What does 𝛽s represent in the Fama-French model?

A

β
s

is the sensitivity of the asset’s return to the SMB factor (Small Minus Big). It shows how much the return is affected by size-related risk.

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11
Q

What does 𝛽𝑣 represent in the Fama-French model?

A

the sensitivity of the asset’s return to the HML factor (High Minus Low), capturing exposure to value risk.

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12
Q

How do 𝛽𝑠 and 𝛽𝑣 contribute to portfolio returns?

A

They measure how exposed a portfolio is to the size and value risk factors, which can lead to higher or lower returns depending on market conditions.

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