Book 1_Quan_Statistical measures of asset returns Flashcards

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1
Q
  • Measures of Central Tendency
A

o arithmetic mean
o median

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2
Q
  • Methods for Dealing With Outliers
A

o 1% trimmed mean: remove 0.5% highest and 0.5% lowest
o 10% winsorized mean: Replace 5% highest and 5% lowest

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3
Q

Measures of Location (Quantile)

A

is the general term for a value at or below which a stated proportion of the
data in a distribution lies
- Quartile. The distribution is divided into quarters.
- Quintile. The distribution is divided into fifths.
- Decile. The distribution is divided into tenths
- Percentile. The distribution is divided into hundredths (percentages).

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4
Q
  • Dispersion
A

o the variability around the central tendency

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5
Q

coefficient of variation

A
  • Compare dispersion across different sets
    of data
    = Sx/ mean = std deviation of x/average value of x
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6
Q
  • The range
A

o range = maximum value − minimum value

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7
Q
  • mean absolute deviation (MAD)
A

o the average of the absolute values of the deviations of individual observations from the arithmetic mean

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8
Q
  • sample variance, s^2:
A

s2 = Sum (Xi-X!)^2/(n-1)

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9
Q
  • standard deviation
A

S = Căn Simple variance

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10
Q
  • Covariance
A

+ is a measure of how two variables move together
Sxy = Sum (Xi - X!)(Yi - Y!)/ (n-1)

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11
Q

target downside deviation

A
  • Only include deviations from the target value in
    our calculation if the outcomes are below that target
    S (target) = Can [sum(xi - B)^2]/(n-1)

B: the target

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12
Q
  • Correlation
A

+ measures the strength of the linear relationship between two random variables.
+ does not imply that changes in one variable cause changes in the other.
+ The correlation ranges from −1 to +1
+ Pxy = Sxy/ (SxSy)

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13
Q
  • Spurious correlation
A

refers to correlation that is either the result of chance or present due to changes in both variables over time that is caused by their
association with a third variable

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14
Q

Skewness

A

+ describes the degree to which a distribution is not symmetric about its
mean
+ A right-skewed distribution: the mean is greater than the median,
which is greater than the mode
+ A left-skewed distribution : the mean is less than the median, which is less than the mode.

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15
Q

Kurtosis

A

measures the peakedness of a distribution and the probability of extreme
outcomes (thickness of tails):
- Excess kurtosis is measured relative to a normal distribution, which has a kurtosis of 3.
- Positive values of excess kurtosis indicate a distribution that is leptokurtic (fat tails, more peaked), so the probability of extreme outcomes is greater than for a
normal distribution.
+ Negative values of excess kurtosis indicate a platykurtic distribution (thin tails, less peaked).

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