Meyers Flashcards

1
Q

Three tests for uniformity for n predicted percentiles

A

Histogram
p-p plot
K-S test

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2
Q

Mack model performance on incurred and paid loss data

A

Light tails on incurred

Biased high on paid

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3
Q

ODP model performance on paid loss data

A

Biased high

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4
Q

Two reasons Mack model does not validate against paid and/or incurred

A

Insurance loss environment has experienced changes not yet observable
Other models that can be validated

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5
Q

S-shape in Meyers

A

Light-tailed

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6
Q

Reverse S-shape in Meyers

A

Heavy-tailed

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7
Q

U-shape in Meyers

A

Biased high

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8
Q

Two ways to increase variability of predictive distribution produced by Mack model on incurred

A

1) Treat level of accident year as random instead of fixed (LCL)
2) Allow for correlation between AYs (CCL)

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9
Q

LCL performance on incurred data

A

Increased variability from Mack, produced light tails; failed KS

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10
Q

CCL performance on incurred data

A

Increased variability from LCL; validated

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11
Q

Two consequences of including payment year trend

A

Model should be based on incremental pad loss rather than cumulative
Incremental paid loss tend to be skewed to right and occasionally negative

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12
Q

Two formulation for skew normal

A

Mixed truncated normal-normal

Mixed lognormal-normal

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13
Q

Two Bayesian models that include payment year trend used to model paid losses

A

CIT (allows for correlation between AYs)

LIT (does not allow for correlation)

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14
Q

LIT performance on paid data

A

Biased high

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15
Q

CIT performance on paid data

A

Biased high

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16
Q

Alternative model that outperforms CIT and LIT models

A

CSR – removes payment year trend and skew normal; uses claims settlement rate parameter to account for speedup in claims settlement rate

17
Q

Why model risk can be thought of as a special type of parameter risk

A

Possible models can be thought of as “known unknowns”

18
Q

Test for existence of model risk

A

Formulate a model that is a weighted average of various candidate model, where weights are parameters. If posterior distribution of the weights has significant variability, model risk exists