Sahasrabuddhe Flashcards

1
Q

Criticisms of current claims development practices (3)

A
  1. does not vary trend across AYs
  2. does not consider development period or CY trend
  3. does not consider varying effect of trend on different claims layers
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2
Q

Necessary claims data adjustments (2)

Sahasrabuddhe

A
  1. common limit

2. cost level

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3
Q

Connections b/w development factors at different layers and cost levels (2)

A
  1. claim size models

2. trend

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4
Q

Model assumptions along with complexity (5)

Sahasrabuddhe

A

requires:

  1. selection of a basic limit
  2. use of a claim size model
  3. claims data is adjusted to basic limit and common cost level
  4. claim size models at maturities prior to ultimate (generally not available)
  5. triangle of trend indices

1-3 - simple, 4-5 complex

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5
Q

Adjusted data at cell (i,j)

A

adj data = raw data * ( LEV(n,j) at common limit / LEV(i,j) at raw limit )

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6
Q

Development factor for any layer and any exposure period

A

= age-to-ultimate for common limit * { [ LEV (X,i,n) / LEV (Y,n,n) ] / [ LEV (X,i,j) / LEV (Y,n,j) ] }

Y = starting/common limit
X = ending limit

ratio of ratios w/ratio at ultimate over ratio at t
exposure periods go from n&raquo_space; i
development periods go from j&raquo_space; n

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7
Q

Development factor for any layer and any exposure period under simplified assumptions (layer lower bound at 0)

A

= age-to-ultimate for common limit * U / R

where U = LEV (X) / LEV (Y) at (i,n)
and R = LEV (X) / LEV (Y) at (i,j)

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8
Q

Development factor for any layer and any exposure period under simplified assumptions (layer lower bound <> 0)

A

= age-to-ultimate for common limit * ( 1 - U ) / ( 1 - R )

where U = LEV (X) / LEV (Y) at (i,n)
and R = LEV (X) / LEV (Y) at (i,j)

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9
Q

Decay model for R

A

Rj (X,Y) = U + ( 1 - U ) * decay factor

decay factor = 0 at ultimate

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10
Q

Impact of a smaller claim size model parameter

Sahasrabuddhe

A

Smaller % of losses eliminated

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