Quantitative Methods V Flashcards

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1
Q

Null hypothesis

A

One you want to reject in order to assume alternate is correct

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2
Q

Test statistic

same for Z and T

A

(sample mean - hypothesized mean) / standard error

remember, standard error = stdev / sqrt(n)

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3
Q

Two tailed vs. one-tailed

A

Two tailed is Ho = something

One-tailed is Ho > something

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4
Q

Type I error

A

Rejection of null when it’s actually true

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5
Q

Type II error

A

Failure to reject when it is actually false

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6
Q

Power of test

A

1 - probability of type II error

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7
Q

Confidence interval (Z-test)

A

Sample mean - (standard error * critical z-value) < mean < sample mean + (standard error * critical z-value)

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8
Q

P-value

A

Prob of test stat that would lead to a type I error.

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9
Q

T-Test

A

Use if population variance is unknown and either:

  1. Sample is large
  2. Sample is small, but distribution is normal
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10
Q

Z-Test

A

Use if population is normal, with known variance or when sample is large and population variance is unknown

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11
Q

Sample distribution

A

Sample statistics computed from samples of the same size drawn from the same population

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12
Q

Desired properties of estimators (3)

A

Efficiency, consistency and unbiasedness

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13
Q

Data mining

A

Searching for trading patterns until one “works”

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14
Q

Sample selection bias

A

Some data is systematically excluded (e.g. from lack of availability)

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15
Q

Look ahead bias

A

Study tests relationship using sample data that wasn’t available on test date

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16
Q

Time period bias

A

Either too long or too short

17
Q

Chi-squared (X^2)

A

Used for tests concerning variance of normally distributed population vs. sample

Symmetrical, approaches normal as d.f. increases

Chi is bounded by 0 so test stats can’t be negative

18
Q

Chi-squared test statistic

A

[(n-1) * sample variance] / hypothesized pop. variance

FYI, critical value is for one tail, so you have to adjust for two

19
Q

F-test

A

Tests equality of variances of two populations via samples of said populations

Populations are normal and samples are INDEPENDENT.

Bounded by 0 (like chi square)

20
Q

F-test: two tailed vs. one-tailed

A

Two tailed: variance of pop. 1 = variance pop. 2

One-tailed: variance of pop. 1 >= variance pop. 2

21
Q

F-statistic

A

Variance sample 1 / variance sample 2

Note: always put larger variance in numerator, use d.f. of larger sample and look at right tail.

22
Q

Difference in means test

A

T-statistic

Two INDEPENDENT samples, normally distributed populations

Formula won’t be on test.

23
Q

Paired comparisons test

A

T-test statistic

Used when samples are dependent.

Sample data must be normally distributed.

24
Q

Paired comparisons test (formula)

A

Tstat = (sample mean difference - mean) / standard error of mean difference

Sample mean difference = 1/n * sum(mean1 - mean2…)

Standard error = sample stdev / sqrt(n)

25
Q

Elliot wave theory - impulse wave

A

Direction of the prevailing trend, has five smaller waves

26
Q

Elliot wave theory - corrective wave

A

Against the prevailing trend, has three smaller waves.

27
Q

Type II Error probability

A

Calculate probability that you fail to reject the null when is actually false. Here you use the actual M and get the stat of (X-bar - M) / standard error.

28
Q

Treynor Ratio

A

(portfolio return - risk free return) / Beta

29
Q

Consistent estimator

A

Gets closer to population as n increases

30
Q

Unbiased estimator

A

Expected value = true population value

31
Q

Efficient estimator

A

Has a variance of sampling distributions that is lower than that of any other estimator