Venter Factors Flashcards

1
Q

Formulas for adjusted SSE

A

SSE/(n - p)^2

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2
Q

Formula for AIC

A

SSE*e^(2p/n)

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3
Q

Formula for BIC

A

SSE*n^(p/n)

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4
Q

Venter: Row times column parameter

Constant variance for all cells

A
f(d) = sum(h*q)/sum(h^2)
h(w) = sum(f*q)/sum(f^2)
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5
Q

Venter: Modeled using f(d)h(w), assume variance proportional to incremental losses

A

f(d)^2 = sum(q/h)/sum(h)
h(w)^2 = sum(q/f)/sum(f)
BF type method

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6
Q

Venter: Modeled using f(d)c(w,d), assume variance is constant for all cells

A

f(d) = sum(c*q)/sum(c^2)

CL method, OLS average

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7
Q

Venter: Modeled using f(d)c(w,d), assume variance is proportional to reported losses

A

f(d) = sum(q)/sum(c)

CL method, volume weighted

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8
Q

Venter: Modeled using f(d)c(w,d), assume variance is proportional to square of reported loss

A

f(d) = sum(q/c)/sum(1)???

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9
Q

Venter: # of parameters in CL Method, m x m traingle

A

m - 1

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10
Q

Venter: # of parameters in BF method, m x m triangle

A

2m - 2

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11
Q

Venter: # of parameters in CC method, m x m triangle

A

m - 1

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12
Q

Venter: Losses modeled as f(d)h(w), and we group row and column parameters: How many parameters?

A

2m - 1 (don’t count first row, but count first column)

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13
Q

Test for linearity

A

Sequence of negative followed by positive residuals, may not be linear

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14
Q

Test for Correlation of LDFs

A

T = r[(n - 2)/(1 - r^2)]^0.5
T is t-distributed with n-2 D.O.F.

If more than 0.1m + sqrt(m) are correlated, strongly suggested to be correlated; m = number of testable pairs = (n - 3 choose 2)

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15
Q

Model inflation in BF method

A

q(w,d) = f(d)h(w)g(w+d)

g(w+d) is inflation term, could be (1 + j)^(w+d)

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16
Q

Venter test for high or low diagonals

A

Regress losses against:
Cumulative losses at prior age
Dummy variable for each diagonal

17
Q

Making fewer parameters

A

CY affect becomes inflation, g(w+d) = (1+j)^(w+d)
AY effect, set h(w) = h(1+k)^w
age parameters, set f(d) = (1+i)^d

Model is h(1+i)^d(1+j)^(w+d)(1+k)^w [3 parameters]

18
Q

Venter: Cape Cod h

A

h = sum(f*q)/sum(f^2) over the entire triangle