catastrophic risks and insurance: financial designs and market capacity mike orszag march 2005
TRANSCRIPT
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Catastrophic Risks and Insurance: Financial Designs and Market Capacity
Mike Orszag
March 2005
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Catastrophic Risks
Richard Posner, Catastrophe: Risk and Response, Oxford, 2004
• Natural disasters:– Asteroid hits the planet– Hurricanes, tornadoes
• Man-made disasters:– Particle accelerate creating a strange particle which crushes
the planet into a ball 100 metres across– Terrorism– Global warming
• Others– Mortality risk
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Life Insurance and Pension Catastrophes
• Tremendous uncertainty about future longevity
• Vaupel: life expectancy at 65 may rise without bound
• Olshansky: life expectancy may decrease – no natural limit but no reason for individuals to live a long time
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Life Insurance and Pension Catastrophes
0
5
10
15
20
25
Annuity Factor -Constant Interest Rate
Annuity Factor - Real
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Denmark
Grosen and Jorgensen, Journal of Pension Economics and Finance, 1(3), 2003
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Insurability
• Available data and information
• Locality of risk (geographic?)
• Moral hazard:– Preparation– Possibility of human influence on event
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The Capacity Puzzle
• Global equity markets significant in size. If insurance products have high rates of return, capital should flow into insurance sector….
• … yet even products considered insurable limited in quantity
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Capacity Potential
Source: Mechler (IIASA), 2004
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The Capacity Puzzle
• Are catastrophe products zero beta (Froot/Posner)?
• Auffret (2003) – looked at Caribbean countries – premia 1.5% of GDP 1970-1999 whereas claims average 0.5% of GDP.
• Explanations: catastrophes not zero beta• Explanations: basis risk?• Is there scope for government involvement in
market?
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Measuring Capacity
• Cummins, Doherty and Lo, “Can Insurers Pay for the Big One?”, Journal of Banking and Finance (2002)
• Are losses of US$100 bn sustainable?
• Comparisons:– Northridge Earthquake US$10bn– Hurricane Andrew US$19bn
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Conceptual Framework
Payouts
Losses
Perfect market
Capacity in practice
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Measuring Capacity
• Is capital distributed optimally? Optimal portfolio close to all having share in aggregate losses.
• Reinsurance priced on correlation of individual losses with aggregate losses
• Normally distributed losses
• Pricing assumed competitive
• No transaction costs
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Results
Correlation
All US 0.18
Florida 0.13
Industry could cover 90-96% of $100 bn loss
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Comments
• Does not get at question: how much can industry afford to write?
• Estimation based on all losses instead of catastrophic losses (less scope for reinsurance)
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Comments
Payouts
Losses
Perfect market
Capacity in practice
Better financial markets
More demand for security
Less friction in reinsurance
More competitive markets
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Solutions for more market capacity
• Risk sharing designs, in particular with public sector (may need international involvement)
• Public benchmark securities
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Issues in non-OECD countries
• Low penetration but some success stories (Turkey earthquake insurance)
• Governments themselves may face significant risks and therefore may want to set up contingent financing or prefund
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Summary
• Capacity issues are apparent, even though theory suggests they should not be
• Lack of successful large-scale pure private sector solutions
• Need to consider public-private partnerships both in OECD and non-OECD countries