Quantitative Methods 2 Flashcards

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1
Q

Discrete random variable

A

Number of possible outcomes can be counted

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2
Q

Continuous random variable

A

Cannot describe the possible outcomes, as there are an infinite number of possibilities

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3
Q

Binomial distribution - Bernoulli experiment

A
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4
Q

Bernoulli and binomial variances

A
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5
Q

Multivariate distribution

A

Specifies probabilities for a group of related random variables. If returns are modelled as a group, need to take into account statistical interrelationships

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6
Q

Standard normal random variable, Z (descriptive)

A
  1. Subtract mean of population from random variable.
  2. Divide the result by the standard deviation
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7
Q

Standard normal variable formula

A
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8
Q

Z table example

A
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9
Q

Confidence interval

A
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10
Q

How to use z table for confidence intervals

A

Use normal distribution and z tables in reverse

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11
Q

Roy’s safety-first criterion

A

Risk portfolio value will fall bellow a minimum acceptable level

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12
Q

SFRatio

A
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13
Q

Lognormal distribution

A

Distribution of the natural log of a normally distributed variable. Bounded below by zero, skewed to the right. Asset prices bounded by zero

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14
Q

Normal/Lognormal distribution

A
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15
Q

Continuously compounded rate of return

A
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16
Q

Value at risk

A

Estimates how much a set of investments might lose given normal market conditions

17
Q

Sampling issues

A

When your sample size is 30 or above, you have enough to count as statistically ‘large’

18
Q

Central limit theorem

A

Distribution of sample means (DOSM) is approximately normal if the sample size chosen has to least 30 observations

19
Q

Standard error (s.d. of sampling distribution of the statistics)

A
20
Q

Confidence interval

A
21
Q

T distribution

A

Used if population’s standard devision is not known. DOSM is t-distributed not normally disributed

22
Q

T distribution graphical representation

A
23
Q

Sample selection bias

A

Data availability leads to certain assets being excluded from the analysis

24
Q

Look-ahead bias

A

Using information not available on the test date

25
Q

Time-period bias

A

Short time periods are likely to give results that may not reflect a longer time period

Long time periods are distortive if there has been structural change

26
Q

Formal steps in hypothesis testing

A
  1. State the null hypothesis and the alternative hypothesis
  2. Identify the appropriate test statistic and its probability distribution
  3. Soecify the significance level
  4. State the decision rule
  5. Collect the data and calculate the test statistic
  6. Make the statistical decision
  7. Make the economic or investment decision
27
Q

T statistic

A
28
Q

Summary of rejection points

A
29
Q

Type II error

A

ACCepting afalse null hyopthesis (beta)

30
Q

Type I error

A

Rejecting a true null hypothesis

31
Q

Standard error population between means

A
32
Q

Test statistic population between means

A
33
Q

Pooled variance

A
34
Q

Hypothesis tests concerning variances

A
35
Q

Testing equality of two variances

A

Using sample variances to determine whether population variances are the same.

Calculate the ratio between the two variances and look up in F-table using n-1 for denominator and numerator.

F-statistic should always be greater than 1

36
Q

Correlation and regression

A