Lecture 10 Flashcards

1
Q

Portfolio Return

A
  • Weighted average of the stock in the portfolio
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2
Q

Return over a period

A

Calculated by comparing the amount invested at the beginning and its value at the end of the period

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3
Q

Excess Return

A

Difference between portfolio return and the risk-free rate

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4
Q

Return calculation between time i and time i+1

A

Return_{i+1} = [ ( share price_{i+1} x No. of shares + dividend paid per share ) / ( share price_i x No. of shares ) ] - 1
Note: If dividends paid per share is £4 and you have ten shares, you don’t add 4x10 for the “dividend paid per share”, you only add 4

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5
Q

Capital Allocation Line

A
  • Expected return of a complete portfolio (mix of risky and risk-free assets)
  • Steeper slope is preferred (Sharpe Ratio)
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6
Q

Optimal portfolio graph

A

The point where CAL is tangent to the efficient frontier

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7
Q

Sharpe Ratio

A

Average portfolio excess return over the sample period divided by the standard deviation of returns over that period
- Measures reward to (total) volatility trade-off
- Higher Sharpe Ratio is better

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8
Q

Annualised Sharpe ratio

A

Sharpe ration x sqrt{N}
where N is the number of periods per year

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9
Q

M^2 measure

A

E[return of P] - E[market return]
Where P
is a portfolio consisting of the risky portfolio and the risk-free asset to match the volatility level of the market

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10
Q

Capital Asset Pricing Model (CAPM)

A

Model for pricing an individual security or portfolio

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11
Q

Jensen’s Alpha

A

Expected return of a portfolio consisting of a risk-free asset and the market
- If the alpha is positive, the risky asset/portfolio is outperforming the market portfolio

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12
Q

Treynor Ratio

A

Same as Sharpe ratio but divided by beta_P instead of standard deviation of P
- This is the Beta in CAPM
- Higher Treynor Ratio is preferred

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13
Q

T^2 Measure

A
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14
Q

Information Ratio

A

Alpha of the active portfolio divided by the standard deviation of the residual terms in CAPM regression.
- Standard deviation of the residuals in the sum of their square divided by ( No. of residuals - 2 )

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15
Q

Possibility of Performance Manipulation

A
  • Sharpe Ratio is unaffected by the borrowing or lending of a risk-free asset at a fixed proportion y to form a complete portfolio
  • However, y changes over time
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16
Q

Morningstar Risk-Adjusted Rating

A
  • Risk-adjusted measure which is regarded as impossible to manipulate
  • Similar but much more complex than Sharpe Ratio
17
Q

Regression Approach

A
18
Q

Luck vs Skill

A
  • All managers invest randomly in stocks, some funds unluckily perform worse than passive benchmarks while some luckily outperform