General (Non-Life) Insurance Systems

Chapter 11
Capital, Solvency, Catastrophe and Enterprise Risk Management

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Capital, Solvency, Catastrophe and Enterprise Risk Management

Introduction

An insurer’s central promise is conditional and long-term: it receives premium today and may pay claims months or decades later. The ability to honour that promise depends not only on underwriting quality, but also on capital strength, asset-liability management, reinsurance, investment governance, catastrophe preparedness and enterprise-wide risk controls. General insurers are especially exposed to accumulation risk because a single event—such as a flood, cyclone, earthquake or cyber incident—can generate thousands of correlated claims.

Capital and solvency management therefore connects actuarial analysis, finance, regulation, governance and strategy. This chapter examines how insurers measure available financial resources, determine required capital, assess stress scenarios, model catastrophe risk, control aggregation and integrate these activities through risk appetite and the Own Risk and Solvency Assessment (ORSA).

Learning Objectives

By the end of this chapter, the reader should be able to:

  1. Explain the relationship between assets, liabilities, capital and solvency.
  2. Distinguish accounting, regulatory and economic capital.
  3. Apply basic solvency-ratio and capital-requirement calculations.
  4. Explain internal models, standard formulas, stress testing and scenario analysis.
  5. Describe catastrophe modelling, accumulation control and reinsurance implications.
  6. Construct a risk-appetite framework and explain the ORSA process.
  7. Evaluate governance, model, data, ethical and regulatory challenges.

1. The Solvency Problem in General Insurance

The balance-sheet identity of an insurer is:

A = L + E

where A is the market or accounting value of assets, L is the value of insurance and other liabilities, and E is equity or available capital. Solvency exists when assets are sufficient to meet liabilities under both expected conditions and adverse but plausible conditions.

The identity is an accounting relationship, not a complete solvency test. Liability values depend on assumptions about claim frequency, severity, inflation, discount rates, expenses, recoveries and future management actions. A company can report positive accounting equity while having insufficient resources to withstand a severe but plausible loss.

Solvency, liquidity and profitability

These concepts must be distinguished:

ConceptCore questionTypical measure
ProfitabilityDoes the insurer create earnings?Combined ratio, return on equity
LiquidityCan obligations be paid when due?Liquid assets, cash-flow projections
SolvencyCan total obligations be met over the risk horizon?Capital adequacy ratio
ResilienceCan the insurer continue after a severe shock?Stress surplus, recovery capacity

An insurer may be profitable but illiquid if assets cannot be converted into cash quickly. It may be liquid today but insolvent after a major catastrophe. Solvency management must therefore consider both the amount and timing of cash flows.

2. Asset–Liability Management

Asset–liability management (ALM) coordinates investment decisions with the timing, currency, duration, liquidity and uncertainty of insurance liabilities. It is not simply an investment-return exercise. The relevant question is whether assets remain adequate after changes in interest rates, inflation, claims experience, credit spreads, exchange rates and catastrophe losses.

2.1 Liability characteristics

General-insurance liabilities include unpaid reported claims, incurred-but-not-reported claims (IBNR), claims-handling expenses, premium obligations and possible obligations from legal or contractual uncertainty. Their principal characteristics are:

  • Duration: the weighted timing of expected cash payments;
  • Cash-flow uncertainty: claims may be higher, lower, earlier or later than expected;
  • Inflation sensitivity: repair, medical and legal costs may rise faster than general prices;
  • Currency exposure: multinational risks may produce foreign-currency claims;
  • Optionality: policyholders, claimants and courts may affect timing and amount.

2.2 Matching and immunisation

A basic ALM approach matches expected asset cash flows to liability cash flows. Duration provides a first approximation of sensitivity to interest-rate changes. For a small parallel change in yield, the approximate percentage price change of a fixed-income asset is:

∆P/P ≈ −Dmod × ∆y

where P is price, Dmod is modified duration in years, and ∆y is the change in annual yield expressed as a decimal. The approximation assumes a small, parallel yield change and ignores convexity. For example, an asset portfolio with modified duration 4 and a yield increase of 1 percentage point has an approximate price change of −4%.

Duration matching reduces—but does not eliminate—interest-rate risk. It is less reliable where liabilities are highly uncertain, non-linear or inflation-linked. Convexity, key-rate duration, liquidity and credit risk must also be considered.

2.3 ALM policy decisions

An ALM policy normally specifies:

  • permissible asset classes and concentration limits;
  • strategic asset allocation and rebalancing rules;
  • duration, currency and interest-rate limits;
  • liquidity buffers and collateral requirements;
  • credit-quality standards;
  • derivatives and hedging authority;
  • treatment of catastrophe and claim-payment liquidity;
  • escalation procedures for limit breaches.

A prudent investment portfolio is not necessarily the portfolio with the highest expected return. Return must be evaluated relative to capital consumption, liquidity needs and the insurer’s risk appetite.

3. Forms of Capital

3.1 Accounting capital

Accounting equity is based on the applicable financial-reporting framework. It supports transparency and performance reporting, but accounting values may use historical cost, prescribed reserves or valuation conventions that do not fully reflect economic risk.

3.2 Regulatory capital

Regulatory capital is the financial resource required by a supervisory regime. It is designed to protect policyholders and support confidence in the insurance system. Regulators may prescribe a standard formula, risk charges, eligibility restrictions, capital floors and supervisory interventions.

A simplified capital-adequacy ratio is:

CAR = Eligible Capital ÷ Required Capital

The ratio is dimensionless. If eligible capital is 180 million currency units and required capital is 120 million, then CAR = 1.50, or 150%. Interpretation depends on the jurisdiction’s threshold, capital tiers and supervisory requirements.

3.3 Economic capital

Economic capital is the amount of capital required to absorb unexpected loss over a specified horizon and confidence level while maintaining a chosen solvency objective. A generic formulation is:

EC = VaR_α(Loss) − Expected Loss

where EC is economic capital, VaR_α is the loss quantile at confidence level α, and expected loss is the mean loss over the selected horizon. The formula assumes that the loss distribution, horizon and confidence level have been clearly defined. It is not meaningful without specifying valuation basis, risk aggregation, diversification, tax and management actions.

For example, if the one-year loss distribution has expected loss of 40 million and the 99.5th-percentile loss is 160 million, economic capital on this definition is 120 million. This does not mean that a 99.5% outcome is impossible; it means the model targets a particular tail probability.

3.4 Capital fungibility and quality

Capital is not equally transferable across subsidiaries. Legal-entity restrictions, trapped assets, policyholder-protection rules, tax, currency controls and regulatory approvals may prevent group capital from being immediately available where needed. High-quality capital is generally permanent, loss-absorbing and free of excessive repayment obligations. Boards must examine both total capital and its location, quality and accessibility.

4. Solvency Assessment Frameworks

4.1 Standard formulas

A standard formula assigns prescribed risk charges to underwriting, market, credit and operational risks. It is comparatively transparent and easier to benchmark, but may not reflect the exact risk profile of a specialist insurer.

A simplified aggregation illustration for two risk modules is:

SCR = √(C1² + C2² + 2ρC1C2)

Here SCR is the aggregated capital requirement, C1 and C2 are module charges, and ρ is the prescribed or estimated correlation between them, with −1 ≤ ρ ≤ 1. This equation is valid only for a correlation-based aggregation framework and should not be presented as a universal solvency formula.

If C1 = 100, C2 = 80 and ρ = 0.25, then:

SCR = √(10000 + 6400 + 4000) = √20400 ≈ 142.8.

The result is lower than 180, the sum of stand-alone charges, because the framework recognises diversification. Diversification is an assumption, not a guaranteed asset: dependence can rise sharply during crises.

4.2 Internal models

An internal model estimates the insurer’s own loss distribution using exposure data, claims experience, catastrophe models, financial models and expert judgement. It may better represent complex portfolios, but introduces model risk, parameter uncertainty, data limitations and governance demands. Approval commonly requires validation, documentation, use in decision-making, change control and independent review.

4.3 Solvency monitoring

Solvency should be monitored through a dashboard containing:

  • eligible own funds and capital requirement;
  • capital-adequacy ratio and headroom;
  • underwriting, reserve, market and credit exposures;
  • catastrophe accumulations;
  • liquidity and collateral indicators;
  • reinsurance recoverables and counterparty quality;
  • stress results and breach triggers;
  • emerging-risk indicators.

A single ratio can conceal material weaknesses. Trend, composition, quality and sensitivity are as important as the headline number.

5. Stress Testing and Scenario Analysis

5.1 Purpose

Stress testing asks whether the insurer remains viable under adverse conditions. It supports capital planning, contingency planning, pricing, reinsurance purchase and board challenge. It is not a prediction of the most likely future.

A sensitivity test changes one factor, such as a 10% increase in claims inflation. A scenario test changes several connected factors, such as a cyclone followed by supply-chain disruption, inflation and reinsurer payment delay. A reverse stress test starts with failure—such as breaching the minimum capital requirement—and identifies the combination of events that could cause it.

5.2 Scenario design

A robust scenario includes:

  1. a clearly defined initiating event;
  2. direct insurance losses;
  3. secondary effects, including inflation, litigation and business interruption;
  4. asset-market and liquidity effects;
  5. reinsurance recoveries and counterparty delay;
  6. management actions and their feasibility;
  7. time horizon and reporting date;
  8. effects on capital, earnings, liquidity and operations.

Scenario results should be interpreted with sensitivity ranges rather than false precision. Historical data alone may be inadequate where climate, technology or legal conditions are changing.

6. Catastrophe Risk and Modelling

Catastrophe risk is the possibility of severe, correlated losses arising from natural or human-made events. Important examples include earthquake, flood, windstorm, wildfire, pandemic, terrorism and cyber catastrophe.

6.1 Catastrophe-model structure

A catastrophe model commonly contains four linked components:

  1. Hazard: frequency, intensity, location and footprint of events;
  2. Exposure: insured properties, values, construction, occupancy and geographic coordinates;
  3. Vulnerability: relationship between hazard intensity and damage;
  4. Financial module: deductibles, limits, reinstatement provisions, exclusions and policy terms.

The model produces an event-loss table or a simulated annual loss distribution. A common metric is the exceedance probability curve. If L is annual loss, the probability of exceeding level x is:

EP(x) = P(L > x)

The return period associated with an annual exceedance probability p is approximately:

T = 1 ÷ p

This interpretation assumes a stable annual process and expresses an average recurrence interval, not a timetable. A “1-in-100-year” event has annual exceedance probability 1%, but two such events can occur in consecutive years.

6.2 Model uncertainty

Catastrophe results are affected by incomplete exposure data, uncertain hazard science, vulnerability assumptions, demand surge, secondary perils, climate trends and policy interpretation. Model output should therefore be presented with alternative views, sensitivity analysis and expert review. Blind reliance on a vendor model can create concentrated model risk.

6.3 Accumulation control

Accumulation is the concentration of exposures vulnerable to the same event or cause. Controls include:

  • geographic limits by peril zone;
  • limits by postal code, grid or administrative region;
  • construction and occupancy controls;
  • event and aggregate policy limits;
  • facultative or treaty reinsurance;
  • catastrophe bonds and other insurance-linked securities;
  • exposure monitoring at quotation, binding and renewal;
  • controls on correlated cyber, supply-chain and pandemic exposures.

Gross, net and economic accumulations should be reported separately. A portfolio may appear diversified by policy count but remain highly concentrated by insured value or hazard footprint.

7. Reinsurance and Capital Relief

Reinsurance transfers specified risk to another insurer or reinsurer. It can protect capital, smooth earnings, provide capacity and support catastrophe protection. It also introduces counterparty, basis, collateral, legal and settlement risk.

For an excess-of-loss layer, the reinsurer’s recovery for a covered loss may be represented as:

R = min(max(X − A, 0), L)

where X is the covered loss, A is the attachment point, and L is the layer limit. The formula assumes a single loss and ignores reinstatement premiums, hours clauses, exclusions and aggregate limits.

Reinsurance should be assessed on a net basis after considering attachment probability, exhaustion probability, reinstatement, exclusions, counterparty security and liquidity of recoveries. Capital credit should not be granted for protection that is legally uncertain, operationally unavailable or unlikely to respond to the modeled event.

8. Enterprise Risk Management

Enterprise Risk Management (ERM) is an integrated system for identifying, assessing, managing, monitoring and reporting risks across the insurer. It prevents the separation of underwriting, investment, operational, legal, technology and strategic risks into isolated “silos.”

8.1 Risk taxonomy

A useful taxonomy includes:

  • insurance and underwriting risk;
  • reserving and claims risk;
  • catastrophe and accumulation risk;
  • market and ALM risk;
  • credit and counterparty risk;
  • liquidity risk;
  • operational and outsourcing risk;
  • cyber and information-security risk;
  • legal, conduct and regulatory risk;
  • strategic, reputational and emerging risk.

The taxonomy should support ownership without implying that risks are independent. For example, inflation can affect claims reserves, bond values, pricing adequacy, reinsurance costs and customer conduct simultaneously.

8.2 Risk appetite

Risk appetite is the aggregate level and type of risk an insurer is willing to accept in pursuit of its objectives. It differs from risk capacity, which is the maximum risk the balance sheet, legal entity and regulatory position can bear.

A risk-appetite statement should specify:

  • capital and solvency limits;
  • earnings volatility tolerance;
  • catastrophe and aggregate exposure limits;
  • liquidity minimums;
  • credit-quality requirements;
  • operational and cyber tolerances;
  • prohibited activities;
  • escalation and breach protocols.

Risk appetite should be translated into measurable limits for business units. A statement that the company has “low catastrophe risk appetite” is not operational unless it is connected to geographic, aggregate, return-period or capital limits.

8.3 Three lines and governance

The first line owns and manages risk in underwriting, claims, investments and operations. The second line provides risk oversight, challenge, policies and aggregation. The third line—internal audit—provides independent assurance. The board retains ultimate responsibility for strategy, risk appetite, capital planning and oversight.

9. ORSA: Own Risk and Solvency Assessment

ORSA is a forward-looking, board-owned assessment of the insurer’s own risks and solvency needs. It complements, rather than replaces, regulatory capital requirements.

A typical ORSA cycle is:

  1. establish strategy and risk appetite;
  2. identify material risks and dependencies;
  3. project business plans, premiums, claims, assets and capital;
  4. calculate internal solvency needs under base and stress conditions;
  5. assess capital quality, fungibility and transferability;
  6. evaluate management actions and contingency plans;
  7. document conclusions and board challenge;
  8. communicate results to the supervisor as required;
  9. monitor changes and refresh the assessment.

ORSA should answer three questions:

  • What risks does the insurer face?
  • What capital and financial resources does it need, given its own risk profile?
  • How will it remain solvent as strategy and conditions change?

The process is weakened when it becomes a compliance document prepared by the risk function without meaningful board engagement. It should influence pricing, underwriting limits, investment allocation, reinsurance, capital raising and business planning.

10. Worked Integrated Example

Consider an illustrative property insurer with eligible capital of 250 million currency units. Its modeled one-year capital requirement is 180 million. The company also estimates that a severe regional windstorm would create a net loss of 90 million after reinsurance, while a simultaneous 20 million asset-market loss is considered plausible.

The base capital ratio is:

CAR = 250 ÷ 180 = 1.389 ≈ 138.9%

After the combined stress, capital becomes 140 million. If the capital requirement remains 180 million for this simplified illustration:

Stressed CAR = 140 ÷ 180 = 0.778 ≈ 77.8%

The result indicates that the insurer would breach a 100% internal threshold under the scenario. Management should not simply conclude that more capital is needed. It should investigate exposure quality, reinsurance attachment and exhaustion, asset liquidity, claims-payment timing, potential premium increases, underwriting restrictions, contingent capital and recovery actions. It should also test whether the capital requirement itself changes after the event.

11. Illustrative Case: Meridian General Insurance

Background

Meridian General Insurance is a fictional regional insurer writing household, commercial property and motor business. Its portfolio has grown rapidly in coastal districts. A catastrophe model identifies a high concentration of insured values within one cyclone corridor. Meridian also holds medium-duration corporate bonds and depends on a small number of reinsurers.

Problem

The board’s headline capital ratio is 145%, comfortably above the regulatory minimum. However, a scenario involving a severe cyclone, post-event inflation, bond-spread widening and delayed reinsurance recoveries reduces available capital below the internal target. The investment team has measured market risk separately from underwriting risk and has not incorporated claims-payment liquidity into its stress dashboard.

Analysis

The risk function maps exposures by location and discovers that policy count understates concentration. Several commercial policies have contingent business-interruption exposure linked to the same transport network. The catastrophe model also uses incomplete building attributes, creating uncertainty in vulnerability estimates. Reinsurance appears adequate on a modeled gross-loss basis, but a layer may exhaust under demand surge and reinstatement assumptions.

Approach and solution

Meridian adopts the following measures:

  • introduces geographic and event-aggregate underwriting limits;
  • requires better geocoding and construction data at quotation;
  • recalibrates net catastrophe exposure after all reinsurance terms;
  • establishes a liquid-asset buffer for rapid claims payment;
  • tests reinsurer default and payment delay;
  • aligns bond duration with expected claim cash flows;
  • creates a board-approved risk-appetite trigger below the regulatory minimum;
  • incorporates the scenario into ORSA and capital planning;
  • performs independent validation of the catastrophe model.

Outcome

The company reduces growth in the most concentrated zones, purchases targeted additional protection and reallocates part of its bond portfolio. Its expected return falls modestly, but stress capital and liquidity improve. The board gains a more realistic view of resilience because the analysis links underwriting, investments, reinsurance and operations.

Learning points

A strong headline capital ratio does not guarantee resilience. Accumulation, liquidity, model uncertainty and counterparty risk must be assessed together. ORSA is most valuable when it changes decisions rather than merely documenting them.

12. Limitations, Ethics and Contemporary Developments

Capital models are representations, not reality. They may underestimate tail dependence, structural change, climate risk, cyber aggregation, legal uncertainty and operational disruption. Historical claims data may reflect past underwriting rules rather than future exposure. Correlations often increase during crises, making normal-period diversification assumptions unreliable.

Ethical governance requires transparency about uncertainty, fair treatment of policyholders, responsible use of exclusions, avoidance of discriminatory proxy variables and clear communication of model limitations. A technically profitable portfolio may be unacceptable if it systematically excludes vulnerable communities or uses opaque pricing practices.

Technology can improve geospatial exposure management, claims data quality, real-time accumulation monitoring and scenario generation. Artificial intelligence may assist underwriting, fraud detection and reserving, but it creates risks involving bias, explainability, data leakage, cyberattack and model drift. Human accountability, validation, access controls and audit trails remain essential.

Contemporary practice increasingly emphasizes climate scenario analysis, cyber catastrophe aggregation, operational resilience, granular exposure data, dynamic capital allocation and integrated financial and non-financial risk reporting. These developments reinforce a central principle: solvency is a forward-looking system of decisions, not a single number.

Best-Practice Checklist

An insurer should:

  • maintain reliable exposure, claims and asset data;
  • value assets and liabilities consistently with the chosen purpose;
  • distinguish expected loss from unexpected loss;
  • test capital under severe but plausible scenarios;
  • monitor gross, ceded and net accumulation;
  • assess reinsurance recoverability and counterparty concentration;
  • connect risk appetite to measurable limits;
  • integrate stress testing with ORSA and business planning;
  • validate models independently and document judgement;
  • report uncertainty and model limitations to the board;
  • preserve liquidity for rapid claims payments;
  • review assumptions when climate, technology or market conditions change.

Chapter Summary

Capital represents the financial buffer protecting policyholders against adverse outcomes, while solvency concerns the continuing ability to meet obligations. Effective management requires more than a regulatory ratio: it requires analysis of capital quality, liquidity, asset-liability mismatch, risk aggregation and stress resilience. Accounting, regulatory and economic capital serve different purposes and must not be treated as interchangeable.

ALM links investment cash flows and risk exposures to uncertain claim obligations. Standard solvency formulas offer comparability, whereas internal models can reflect portfolio-specific risks but require strong governance. Stress tests, scenario analysis and reverse stress tests reveal vulnerabilities that base-case projections may conceal.

Catastrophe models combine hazard, exposure, vulnerability and financial terms, but their outputs are uncertain and must be challenged. Reinsurance can provide substantial capital and catastrophe protection, yet introduces counterparty and basis risk. ERM integrates underwriting, investment, operational, strategic and emerging risks through risk appetite, governance and controls. ORSA brings these elements together in a forward-looking assessment that should influence strategy, capital planning and business decisions.

Key Terms

Capital: Financial resources available to absorb losses.

Solvency: Ability to meet obligations as they fall due and under adverse conditions.

Liquidity: Ability to make payments when required.

Asset–liability management: Coordination of assets with liability cash flows and risks.

Accounting capital: Equity measured under financial-reporting rules.

Regulatory capital: Capital required under supervisory rules.

Economic capital: Capital estimated for unexpected loss at a specified confidence level.

Capital-adequacy ratio: Eligible capital divided by required capital.

Stress testing: Assessment of financial effects under adverse assumptions.

Scenario analysis: Evaluation of a connected set of adverse events and responses.

Reverse stress testing: Analysis beginning with a specified failure outcome.

Catastrophe risk: Potential for severe, correlated losses from a major event.

Accumulation: Concentration of exposures vulnerable to a common cause.

Exceedance probability: Probability that loss exceeds a specified level.

Return period: Approximate reciprocal of annual exceedance probability.

Reinsurance: Transfer of specified insurance risk to another insurer.

Risk appetite: Amount and type of risk an organisation is willing to accept.

Enterprise Risk Management: Integrated identification, assessment and management of enterprise risks.

ORSA: Forward-looking Own Risk and Solvency Assessment conducted by the insurer.

Model risk: Risk of incorrect decisions arising from model limitations, errors or misuse.

Review Questions

Short Answer Questions

  1. Distinguish solvency from liquidity.
  2. What is the purpose of asset–liability management?
  3. Define economic capital.
  4. Identify the four main components of a catastrophe model.
  5. What is the purpose of ORSA?

Long Answer Questions

  1. Explain the differences among accounting, regulatory and economic capital and discuss their managerial uses.
  2. Discuss how duration matching can reduce asset–liability risk and explain its limitations.
  3. Explain the design and governance of an effective stress-testing programme.
  4. Describe how catastrophe modelling supports accumulation control and reinsurance decisions.
  5. Analyse the relationship among risk appetite, ERM, capital planning and ORSA.

Analytical / Application Questions

  1. An insurer has eligible capital of 300 million and required capital of 200 million. A scenario loss reduces capital by 110 million. Calculate the base and stressed capital-adequacy ratios and interpret the result.
  2. A property portfolio has low policy-count concentration but very high insured values in one floodplain. Explain why policy count is inadequate and recommend three controls.
  3. A catastrophe model indicates adequate net protection, but recoveries depend on a financially weak reinsurer and claims will be paid rapidly. Identify the principal risks and propose an integrated management response.

Multiple Choice Questions with Answers

Question 1

Which statement best distinguishes economic capital from regulatory capital?

A. Economic capital is always equal to accounting equity.

B. Economic capital reflects the insurer’s estimated unexpected loss for a specified confidence level and horizon.

C. Economic capital is the amount of premium collected during a year.

D. Economic capital excludes underwriting risk.

Correct Answer: B. Economic capital reflects the insurer’s estimated unexpected loss for a specified confidence level and horizon.

Question 2

If eligible capital is 180 million and required capital is 120 million, what is the capital-adequacy ratio?

A. 60%

B. 67%

C. 150%

D. 300%

Correct Answer: C. 150%

Question 3

In the approximation ∆P/P ≈ −Dmod × ∆y, what does Dmod represent?

A. Modified duration

B. Default probability

C. Discounted premium

D. Diversification margin

Correct Answer: A. Modified duration

Question 4

Which catastrophe-model component describes the relationship between hazard intensity and physical damage?

A. Exposure

B. Hazard

C. Vulnerability

D. Financial terms

Correct Answer: C. Vulnerability

Question 5

An annual exceedance probability of 1% corresponds approximately to what return period?

A. 1 year

B. 10 years

C. 50 years

D. 100 years

Correct Answer: D. 100 years

Question 6

What is the primary purpose of reverse stress testing?

A. To estimate the most profitable underwriting segment

B. To begin with a failure outcome and identify events that could cause it

C. To eliminate all model uncertainty

D. To calculate historical investment returns

Correct Answer: B. To begin with a failure outcome and identify events that could cause it

Question 7

Which risk can arise directly from purchasing reinsurance?

A. Counterparty risk

B. Elimination of all liquidity risk

C. Guaranteed profit

D. Removal of basis risk

Correct Answer: A. Counterparty risk

Question 8

A risk-appetite statement becomes operational when it is translated into:

A. General aspirations only

B. Measurable limits and escalation triggers

C. Historical financial statements only

D. A list of competitors

Correct Answer: B. Measurable limits and escalation triggers

Question 9

Which statement about a 1-in-100-year event is correct?

A. It can occur only once every 100 calendar years.

B. It has an approximate annual exceedance probability of 1%.

C. It has a 100% annual probability.

D. It cannot occur in consecutive years.

Correct Answer: B. It has an approximate annual exceedance probability of 1%.

Question 10

What is a central purpose of ORSA?

A. To replace all regulatory supervision

B. To provide a forward-looking assessment of the insurer’s own risks and solvency needs

C. To maximise investment returns regardless of risk

D. To calculate claims without assumptions

Correct Answer: B. To provide a forward-looking assessment of the insurer’s own risks and solvency needs

General (Non-Life) Insurance Systems
Chapter 11 of 15