Lecture 2 Flashcards

1
Q

To establish the level of risk we should find in the marketplace

A

Use historical experience to forecast, there is no theory about the level of risk

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2
Q

Are expected returns/ risk directly observable?

A

No

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3
Q

Can we observe realised rates of return?

A

Yes

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4
Q

Total risk-free return formula =

A

(Par value) / P(T) ) - 1

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5
Q

Investment returns are expressed as

A

Effective annual rate (EAR)

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6
Q

Effective annual rate (EAR) shows

A

% increase in funds invested over a 1 year horizon

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7
Q

Gross return =

A

Terminal value of a $1 investment

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8
Q

EAR formula =

A

EAR = rf(1)

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9
Q

Gross return formula =

A

(1 + EAR)

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10
Q

Annual percentage rate (APR) shows

A

Annual rate charged for borrowing or earned through an investment

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11
Q

As T (years) approaches zero

A

Effectively approach continuous compounding. The relationship between EAR and APR given by the exponential function.

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12
Q

Holding period =

A

How long an individual holds an investment for

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13
Q

Realised rate of return depends on (2)

A
  • Price per share at period’s end

- Cash dividends collected over the year

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14
Q

Holding period return assumes

A

All dividends are received at the end of the period

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15
Q

Holding period return formula =

A

[ (Ending price of share - starting price) + Cash dividend ] / Starting price

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16
Q

Holding period return ignores

A

Reinvestment income earned between receipt payment and end holding period if dividends are received during the period

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17
Q

Dividend yield =

A

% return from dividends

18
Q

Holding period return simple formula =

A

Dividend yield + Rate capital gains

19
Q

Standard deviation of the rate of return is

A

A measure of risk

20
Q

Standard deviation =

A

Square root of variance

21
Q

Variance =

A

Expected value of squared deviations from expected returns. Provides measure of uncertainty of outcomes.

22
Q

Higher the volatility

A

Higher the variance

23
Q

Standard variance is a reasonable measure of risk as long as

A

The probability distribution is symmetric about the mean

24
Q

Risk premium =

A

Expected return - risk free rate

25
Excess return =
Actual rate of return - actual risk free rate
26
Risk premium is an estimate for
The value of excess return
27
Risk aversion =
Degree to which investors willing to commit funds to stock
28
If the risk premium = 0
Investors wouldn't invest > risk averse
29
Geometric average return =
Measure of performance (fixed annual HPR) which compounds over a period to a terminal value
30
Arithmetic average return =
Arithmetic average of a sample of rates of return
31
Larger the swings in rates of return
Greater the discrepancy between arithmetic and geometric averages
32
3 types of means
- Expected - Arithmetic - Geometric
33
Sharpe ratio
The importance of the trade off between reward (risk premium) and risk (measured by s.d) suggests that we measure the attraction of a portfolio by a ratio of risk premiums to s.d. of excess returns
34
Sharpe ratio formula =
Risk premium / SD of excess returns
35
Sharpe ratio widely used
To evaluate performance of investment managers
36
When the distribution is positively skewed
Standard deviation overestimates risk due to extreme positive surprises (which don't concern investors) but increase the estimate of volatility
37
Kurtosis measures
The degree of fat tails
38
Any kurtosis above 0 (excess)
Sign of fatter tails
39
Value at risk (VaR) =
Measure of the risk of loss for investments
40
Value at risk is (2)
- The most optimistic measure of risk > as it takes the highest return (smallest loss) - More realistic > expected loss of downside exposure This is called expected shortfall (ES) or conditional tail expectation (CTE)