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Consultation Paper No. 49 - CEIOPS-CP-49/09, 2 July 2009
Draft CEIOPS Advice for Level 2 Implementing Measures on Solvency II:
Standard formula SCR - Article 109 c, Life underwriting risk
 
3.3. Longevity risk

3.3.1. Explanatory text
Introduction


3.28. Longevity risk is associated with (re)insurance obligations (such as annuities) where a (re)insurance undertaking guarantees to make recurring series of payments until the death of the policyholder and where a decrease in mortality rates leads to an increase in the technical provisions, or with (re)insurance obligations (such as pure endowments) where a (re)insurance undertaking guarantees to make a single payment in the event of the survival of the policyholder for the duration of the policy term.

3.29. It is applicable for (re)insurance obligations contingent on longevity risk i.e. where there is no death benefit or the amount currently payable on death is less than the technical provisions held and, as a result, a decrease in mortality rates is likely to lead to an increase in the technical provisions.

3.30. The risk that a policyholder lives longer than anticipated is longevity risk.

Longevity risk is particularly significant as a result of an increasing life expectancy among policyholders in most developed countries.

3.31. The capital charge for longevity risk is intended to reflect the uncertainty in mortality parameters as a result of changes in the level, trend and volatility of mortality rates and capture the risk of policyholders living longer than anticipated.

3.32. This risk may be captured in a number of different ways: a simple approach of a reduction in base mortality rates, a more realistic approach of using improvement factors which leads to a two dimensional mortality table, or a combination of these two approaches.

In any event, the calibration (of the increase) should capture the impact of each of the above factors (level, trend and volatility).

Longevity risk in QIS4

3.33. The QIS4 approach to the SCR standard formula included a longevity risk sub-module in the life underwriting risk module (section TS.XI.C of the QIS4 Technical Specifications (MARKT/2505/08)).

The calculation of the capital requirement for longevity risk was a scenario based stress.

The scenario tested was a permanent 25% decrease in mortality rates.

3.34. QIS4 feedback from several Member States suggested that a gradual change to inception rates and trends would be more appropriate than a one-off shock for biometric risks.

3.35. With regard to the calibration of the longevity stress, several undertakings argued for an age and duration dependent treatment of longevity, reinforcing more general comments that a one-off shock is not the most appropriate form of stress for biometric risks.

An improvement of x% per annum (over base mortality) was suggested as an alternative by one respondent.

3.36. Some undertakings felt the longevity shock was too conservative.

Calculation of the capital requirement

3.37. QIS4 participants suggested that a gradual change to inception rates and trends would be more appropriate than a one-off shock for biometric risks.

For example, one respondent suggested that an improvement of x% per annum (over base mortality) could be used as an alternative.

3.38. Subsequent to QIS4, an analysis by UNESPA proposed an alternative structure to the longevity shock which depended on age and duration.

3.39. CEIOPS has considered the above mentioned proposals but has concluded that a one-off shock to longevity is more appropriate for the purposes of the standard formula for the following reasons:

• It is more straightforward to apply

• With respect to differentiating by duration, CEIOPS’ investigations (see Appendix B to this paper) indicate that shocks for different durations are small and are not monotone.

• With respect to differentiating by age, portfolios of (re)insurance obligations for which longevity risk is applicable are generally heavily weighted in favour of older age groups.

• We do not believe that there is sufficient reliable data to calibrate at a more granular level


3.40. The capital requirement should therefore be calculated as the change in net asset value (assets minus liabilities) following a permanent decrease in mortality rates of x%.

Calibration of longevity stress

3.41. The basis for the QIS4 calibration of the longevity risk stress is described in the CEIOPS paper “QIS3 Calibration of underwriting risk, market risk and MCR”.

3.42. Subsequent to QIS4, an investigation has been carried out by the Polish FSA which analysed the mortality data for nine countries indicated based both on historic improvements and a stochastic model of future mortality improvements.

3.43. The results of this analysis indicated that, on average (across the nine countries for which data was analysed), historic improvements in mortality rates over 15 years from 1992 to 2006 were higher than 25%.

Although the results of the stochastic model of future mortality improvements may imply a lower stress, CEIOPS has attached more weight to the analysis of historic improvements because of the significant uncertainty inherent in modelling mortality.

3.44. Furthermore feedback from internal model firms as part of QIS4 indicates that the median stress was 25%.

3.45. CEIOPS therefore proposes to maintain the QIS4 calibration of the longevity risk stress i.e. the stress shall be based on a permanent 25% decrease in mortality rates.

Unbundling of (re)insurance obligations

3.46. Where (re)insurance obligations provide benefits both in case of death and survival and the death and survival benefits are contingent on the life of the same insured person(s), these obligations should not be unbundled.

For these contracts the longevity scenario should be applied fully allowing for the netting effect provided by the ‘natural’ hedge between the death benefits component and the survival benefits component (note that a floor of zero applies at the level of contract if the net result of the scenario is
favourable to the (re)insurer).

3.47. Where model points are used for the purposes of calculating the technical provisions and the grouping of the data captures appropriately the longevity risk of the portfolio, each model points can be considered to represent a single insured person for the purposes of applying the above
advice.

3.3.2. CEIOPS’ advice
Longevity risk


3.48. The longevity risk sub-module is applicable for (re)insurance obligations contingent on longevity risk i.e. i.e. where there is no death benefit or the amount currently payable on death is less than the technical provisions held and, as a result, a decrease in mortality rates is likely to lead to an increase in the technical provisions.

3.49. The calculation of the capital requirement for longevity risk shall be a scenario based stress.

3.50. The capital requirement shall be calculated as the change in net asset value (assets minus liabilities) following a permanent decrease in mortality rates of 25%.


3.51. Where (re)insurance obligations provide benefits both in case of death and survival and the death and survival benefits are contingent on the life of the same insured person(s), these obligations should not be unbundled.

For these contracts the longevity scenario should be applied fully allowing for the netting effect provided by the ‘natural’ hedge between the death benefits component and the survival benefits component (note that a floor of zero applies at the level of contract if the net result of the scenario is favourable to the (re)insurer).

3.52. Where model points are used for the purposes of calculating the technical provisions and the grouping of the data captures appropriately the longevity risk of the portfolio, each model points can be considered to represent a single insured person for the purposes of applying the above advice.
 

 
Life Underwriting Risk:
 
Introduction to Solvency ii Life Underwriting Risk
 
Solvency ii Mortality Risk
 
Solvency ii Longevity Risk
 
Solvency ii Disability Morbidity Risk
 
Solvency ii Life Expense Risk
 
Solvency ii Life Revision Risk
 
Solvency ii Lapse Risk
 
Solvency ii Life Catastrophe Risk