Chapter 7: Asset Pricing Models Flashcards

1
Q

Assumptions of the CAPM

A

ALL ASSUMPTIONS FROM MODERN PORTFOLIO THEORY PLUS:

All investors:

  • have the same 1-period horizon
  • can borrow/lend unlimited amounts at the same risk-free rate.
  • have the same estimates of the expected returns, standard deviations and covariances of securities over the one-period horizon.
  • measure in the same “currency” or in “real”/”money” terms.
  • The market for risky assets are perfect
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2
Q

4 Results of CAPM

A
  • All investors have same efficient frontier of risky assets
  • Efficient frontier collapses to a straight line in E-σ space in the presence of a risk-free asset.
  • All investors hold a combination of the risk free asset and the same portfolio of risky assets, M.
  • M is the market portfolio - it consists of all assets held in proportion to their market cap.
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3
Q

Limitations of basic CAPM

A

Empirical studies do not provide strong support for the model.

It does not account for

  • taxes,
  • inflation or
  • where there is no riskless asset.

It does not consider

  • multiple time periods or
  • optimisation of consumption over time.
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4
Q

Strength of Arbitrage pricing theory

A

Based on no-arbitrage conditions.

- It allows us to describe equilibrium in terms of any multi-index model.

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5
Q

Weaknesses of APT

A
  • Gives no evidence as to what might be an appropriate multi-index model
  • Tells nothing about the size or signs of the λs
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6
Q

7 Requirements for a perfect market

A
  • Many buyers and sellers, so that no one individual can influence the market price
  • All investors are perfectly informed
  • Investors all behave rationally
  • Large amount of each type of asset
  • Assets can be bought / sold in very small quantities (perfect divisibility)
  • No taxes
  • No transaction costs
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7
Q

Separation Theorem

A

The fact that the optimal combination of risky assets for an investor can be determined without any knowledge of their preferences towards risk and return (of their liabilities).

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8
Q

2 Main assumptions underlying Arbitrage Pricing Theory

A
  • Principle of no arbitrage applied

- The returns on any stock can be linearly related to a set of factors.

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9
Q

Principle of no arbitrage

A

It is not possible to make risk-free profits by exploiting anomalies in prices.
Any 2 assets that have identical payoff profiles must have the same price.

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10
Q

Perfect market

A

Information is freely and instantly available to all investors and no investor believes that they can affect the price of a security by their own actions.

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11
Q

3 features of security returns in practice which appear to contradict the implications of the lognormal model.

A
  • Skewness and fat tails
  • Varying volatility
  • Mean reversion and momentum
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12
Q

Suggest an alternative to the lognormal distribution to better cater for:
- Skewness and fat tails

A
Alternative distribution (e.g. t-distribution)
or Levy jump-diffusion process
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13
Q

Suggest an alternative to the lognormal distribution to better cater for:
- varying volatility

A

ARCH models or Markov models

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14
Q

Suggest an alternative to the lognormal distribution to better cater for:
- mean reversion and momentum

A

Autoregressive models

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