Quantitative Methods Flashcards

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1
Q

PV of a Perpetuity

A

A/R

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2
Q

Growth Rate

A

[nroot(FV/PV)]-1

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3
Q

IRR of Annuity

A

PV=A/IRR or IRR=A/PV

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4
Q

Holding Period Return

A

(P1-P0+D)/(P0)

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5
Q

Yield on Bank Discount Basis

A

(D/F)*(360/T)

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6
Q

Effective Annual Yield

A

(HPR)^(365/t)

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7
Q

Money Market Yield

A

(360BDY)/(360- tBDY)

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8
Q

Time Series Data

A

Fetched from multiple points in time

Haha. Fetch.

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9
Q

Cross Sectional Data

A

Fetched from one time period

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10
Q

Weighted Mean

A

Summation of WiXi

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11
Q

Geometric Mean

A

Nroot(X1X2Xn)

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12
Q

Geometric Mean Return

A

Nroot[(1+R1)(1+R2)(1+Rn)] -1

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13
Q

Find a given percentage point

A

Ly=(n+1)(y/100)

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14
Q

Linear Interpolation

A

Multiple the difference of Ly and the next lowest whole number with the size of the interval, then add that to the next lowest number before Ly

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15
Q

Variance

A

(Xi-X`)^2/N

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16
Q

Standard Deviation

A

sqrt[(Xi-X`)^/N]

17
Q

Semivariance

A

Variance BELOW the mean

18
Q

Semideviation

A

Variance ABOVE the mean

19
Q

Chebyshev’s Inequalities Formula

A

The percentage of observations that will lie within k standard deviations is
1-1/k^2

20
Q

Coefficient of Variation

A

s/x` (standard deviation over mean)

21
Q

Sharpe Ratio (formula and what it measures)

A

Rp-Rf/Sp, measures excess return per unit risk

22
Q

Normal Distribution Qualities

including s%’s

A
Mean=Median
Completely described by mean and variance
1s-68%
2s-95%
3s-99%
23
Q

Positive Skewness Qualities

A

Mode Median Mean
Frequent Small Losses, Occasional large gains
Skewed to the RIGHT

24
Q

Negative Skewness Qualitites

A

Mean Median Mode

Frequent small gains, occasional large losses

25
Q

Sample Skewness Formula

A

[(n/(n-1)(n-2)*(Xi-X`)^3/s^3]

26
Q

Leptokurcic

A

More peaked
Fatter Tails
More Frequent large surprises

27
Q

Platykuric

A

Flatter peak

28
Q

Excess Kurtosis

A

3(n-1)^2/(n-2)(n-3)
In normal distribution, kurtosis=3

29
Q

Covariance

A

w1s1+w2s2+2w1w2s1s2p

30
Q

Right Skew

A

Positive Skew