Sahasrabuddhe Flashcards
1
Q
Two requirements of the claim size model
A
- Claim size model parameters can be adjusted for the impact of inflation
- Limited expected values and unlimited means can be easily calculated
2
Q
By assuming that Rk<1, we obtain 3 properties
A
- A early maturities, there will be less development in the excess layer, resulting in an R ratio close to 1
- Rk>=U. U is the Rk at ultimate. because there is more development associated with the denominator of R (claims in layer B) than the numerator of R (claims in layer X)
- If B is unlimited and if all development in the unlimited layer occurs above X, then the maximum value for R is calculated as U times the unlimited claims development (violated by negative development or if excess layers developing more quickly than working layer)
3
Q
Model assumption
A
- the procedure requires us to select a basic limit
- the procedure requires the use of a claim size model
- The procedure requires that the data triangle be adjusted to a basic limit and common cost level
- The procedures requires claim size models at maturities prior to ultimate (difficult)
- The procedure requires a triangle of trend indices (difficult)
4
Q
Differences are greater for larger expected unlimited claim size which increases the expected loss in the layer between the basic limit and new limit
A
5
Q
Differences are greater where trend and/or loss development act over longer time periods (long-tailed lines) or when the loss trend is higher
A