Concurrent Simulation of a Reinsurance Market Price Cycle Don Mango (Guy Carpenter) Jens Alkemper (GE Research) CARE Seminar May 2007.

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Concurrent Simulation of a Reinsurance Market Price Cycle Don Mango (Guy Carpenter) Jens Alkemper (GE Research) CARE Seminar May 2007

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3 Modeling the Pricing Cycle  Can we replicate this price cycle using just basic assumptions?  Construct a simplified reinsurance market, with core dynamics sufficiently realistic to ensure meaningful learning. The characteristics we chose to model are : –Single product type with known expected cost; –Single, known claims payment timing pattern; –Underwriting capacity measured, and pricing determined, as a function of underlying exposure units.  An “idealized market”

4 Agent-Based Modeling – Reinsurer Agents aka “The Sims”  Reinsurance is underwritten into a Book of Business.  Each Book collects premiums and generates claims.  As it is written, the following variables are established: number of exposure units (i.e., capacity underwritten), price per exposure unit, and expected claims (loss costs) per exposure unit.  Premium (revenue) = exposures * price per exposure unit  Total ultimate loss payments = exposures * claims per exposure unit  As the book ages, it establishes a reserve liability  Premiums received in year one, loss paid equally over four years.  Price depends on the market conditions, but the break-even price is fixed at $400 per policy, the expected loss cost.  A Reinsurer (the business) holds a collection of books of business by age, known as a portfolio.  Reinsurer has assets and liabilities.  The liabilities are the sum of the reserve liabilities for the books in the portfolio.  The assets increase for premium, and decrease for expenses and claims payments.  The difference between assets and liabilities is the capital.

5 Agent-Based Modeling – Reinsurer Agents aka “The Sims”

6 Market Dynamics  Three reinsurers, no new entrants  Underwriting capacity constrained by maximum capital adequacy ratio = exposures / capital  Capped at 200%  This constrains their offered capacity  Once a year each reinsurer will be asked for its offered capacity (expressed in exposure units = number of policies)  Only one product type is available, with known expected loss cost of $400 per exposure unit.  The model assumes that each of the three reinsurer’s bids the maximum exposure units allowed subject to its maximum CAR.  Bidding is simultaneous and blind – each reinsurer knows only its own bid.  The resulting market price is a function of the aggregate capacity offered by all three agents combined, and is revealed after the bids are submitted.  A simple demand curve is used to determine this market price.

7 Running the Market  Initialization phase, each reinsurer is given some assets and a starting Book of Business. However, these are not in equilibrium.  We allowed 60 cycles of ramp-up for the market to reach a quasi-stable state  At period 60, we introduce a catastrophe that wipes out ~20% of the capital of each reinsurer.  We observe what happens to the prices over the next 20 years.

8 Observations  The demand curve slope around the $400 (break-even cost) price influences the degree of damping observed.  By modifying the demand curve, one can create scenarios in which price fluctuations escalate over time or are dampened out.  The critical insight: even with many simplifying assumptions (e.g., known expected loss cost), the interaction effects of the strategies themselves introduce cyclical market behavior.  One could speculate that the relaxation of the simplifying assumptions would in all likelihood not act to dampen or reduce the cyclicality.

9 Enhancements – Three LOB’s, Interactive

Worthy of further development? Industry consortium? Under the CAS banner?