Almost all insurers exist to make a profit, an appropriate return for their shareholders given the risk they take. They hold risk capital on their balance sheet to absorb volatility. The more volatile the business, the more risk capital. Capital must be rewarded (eg 12.5% return on capital to shareholders). And so the more volatile the business, the higher the return margin required.
The tricky bit is allocating the amorphous lump of capital to the sources of volatility in the business. It tends to go a bit like this:
– Risk capital = insurance risk capital + other risk capital
- (other being investment risk, credit risk, operational risk etc)
– Insurance risk capital = cat risk capital + other
- (other being claims volatility, pricing and reserving risks, large claim risk etc)
- (cat risk capital treated separately as it is harder to diversify)
– Then further allocated to different cat perils, different lines of business, etc.
I’ll give you a made-up example of a company that has material local windstorm exposures. It only operates in this locality, so it cannot diversify its windstorm (catastrophe) risk. For £100m of capital, £65m may be for insurance risk, of which £40m is for cat risk. Suppose this business writes £100m of premium (a 1:1 capital to premium ratio), all equally exposed to the risk of storms. And finally suppose the company has a 12.5% target return on capital for shareholders. Then each policy must have a margin of 5% of premium to cover the return for catastrophe risk. And a 7.5% margin for the rest of the risks. I’m hoping you can see how these margins are calculated.
And, just to be crystal clear, this 5% margin within the premium is purely for the volatility due to catastrophes. It does not include the “long run expected windstorm cost”, which is in the expected losses in section (1) above.