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Curt Burmeister
IBM Risk Analytics
Insurance Risk North America
November 5th 2013

Trends in Economic Capital Modeling

© 2013 IBM Corporation
Economic Capital Modeling: 2005-present
Phase 1 - Analytics
(2005-2010)

 Complete capital numbers
at the Group and BU level
 Used simplified modeling
assumptions where
possible (e.g. curve fitting,
no roll-forward, simple
capital aggregation rules,
no ‘what-if’ runs/reports,
etc.)

Phase 2 –Workflow &
Governance

Typical Phase 2

(2009-2012)

 Use active data (i.e. run
model quarterly or other
frequency)
 Move to target operating
model (i.e. more
participation from BU
users)
 Auditability &
Transparency

Phase 3 – Reporting
(2010-2015)

 Regulatory Reporting
 Management Reporting

 ‘What-if’ and ad-hoc runs,
additional reporting

2

© 2013 IBM Corporation
Economic Capital Modeling: Looking ahead

Phase 4 - Analytics

 Curve Fitting & Least
Square Monte Carlo
 More scenarios

Phase 5 –Workflow &
Typical Phase 2
Governance

 Faster calculations
 Reduced IT costs
 Improved Credit Risk
Modeling

 Trusting the numbers
 Auditability, Transparency,
Traceability
 User annotations and
comments

3

Phase 6 – Reporting

 Incorporating “trust
metrics” into risk
management dashboards

© 2013 IBM Corporation
Why use 100,000 or more Real World Scenarios?

1. SCR/VaR/CTE convergence
2. Stability of capital attribution
3. Stability of SCR over time (Quarter to Quarter)

“To run just our with-profit model takes an hour, even if we squeeze every bit of efficiency out
of it. To run it 100,000 times would take 10 years”

– Large UK Insurer

 but everyone is looking for lower TCO

4

© 2013 IBM Corporation
Proxy the Liabilities

1. Replicating Portfolios
2. Sampling from Empirical & Analytical Distributions
3. Curve Fitting & Least Squares Monte Carlo

5

© 2013 IBM Corporation
Curve Fitting / Least Squares Monte Carlo
1

A collection of nested RW
and RN stress scenarios
on relevant risk factors
(MR + NMR).

1

Economic
Scenarios
2
3

A/L
Sample

2

The sample points
must be calculated
under each scenario
in the actuarial
valuation system.

8

3

Loss
Function
calibration

Choose a formula (e.g.
polynomial) and a fitting
method (e.g. linear
regression).
Perform the regression,
check goodness of fit
and fine tune.
.

© 2013 IBM Corporation
Curve Fitting

Example

Real World Scenarios = 20
Risk Neutral Scenarios per Real Work
Scenario = 1000
Total Scenarios = 20,000

Note - Real World scenarios are
typically instantaneous shocks

9

© 2013 IBM Corporation
Least Squares Monte Carlo

Example

Real World Scenarios = 2000
Risk Neutral Scenarios per Real
World Scenario = 1
Total Scenarios = 2,000

Note - Real World scenarios are
typically 1 year shocks

10

© 2013 IBM Corporation
Building the Equations
‱ Flexible User-Defined Formula: Cross Terms, Squares, Log, etc.
‱ Piecewise fitting allows to improve local precision.
‱ Fitting Choice of weights on observations.

‱ Linear Equations
‱ a + b * RF1 + c * RF2
‱ a + b * ln( RF1)
‱ a + b * Step Function(RF1)
‱ Non-Linear Equations
‱ a + RF1* Log(b)
‱ a * exp(b * RF1)

11

© 2013 IBM Corporation
Curve Fitting Example
 Liability
– German With Profits
 Risk Factors
– German Equity
– German Interest Rate
– Lapse
– Mortality
 Value of Liability under 30 Stress Tests
– Partitioned into two Samples of size 15

12

© 2013 IBM Corporation
Curve Fitting Equation
c+

Constant

a(EQ) + b(IR) + c(Lapse) + d(Mort) +

Function of risk factors

e(EQ2) + f(IR2) + g(Lapse2) + h(Mort2) +

Function of squared risk factors

i(Lapse*EQ) + j(Lapse*IR)

Cross Terms

13

© 2013 IBM Corporation
Curve Fitting Example – Summary Statistics

14

© 2013 IBM Corporation
Curve Fitting Example – Goodness of Fit

15

© 2013 IBM Corporation
Credit Risk

© 2013 IBM Corporation
Regulator Feedback
 The approach used in modeling credit risk seems overly simplistic, given the size and
complexity of the firm and the methodology appears to have been designed primarily to
deliver an overall group capital figure and does not appear to be capable of playing a key
role in an overall group-wide system for accepting, monitoring and controlling credit risk.

 It is unclear if the model is able to provide relevant and required information to stakeholders
within the firm. For example it does not breakdown the credit risk contribution due to spread
only, migration only and default only risks. The firm needs to show that the choice of model
and methodology reflects the risks which the firm believes that it is exposed to and that it
provides sufficiently granular information to ensure that it can play an important role in the
relevant management decisions, at both group and business unit level
 The firm should be able to explain links, if any, the firm believes exist between market
conditions and the changes in bond prices, driven by both spreads and migration and
defaults, over the next year.

17

© 2013 IBM Corporation
General Framework for Portfolio Credit Risk

1

Scenarios:
Market factors

2

Obligor
exposures

3

Systemic
risks &
conditional
credit states

4

Idiosyncratic
risk &
conditional
losses

Sampling
x

x

x xx x x
x

x

x

LLN

CLT

FFT

19

© 2013 IBM Corporation
Decompose Loses by Risk Type

Analyze risk contributions in expected
and unexpected loss percentiles

Simulate credit loss distributions
Joint default, migration and spread
Probability

Losses

Marginal contributions to loss percentiles

Spread only
100%
90%
80%
70%
60%
50%
40%
30%
20%
10%
0%

Default
Migration
Spread

99.5

99

99.5

99.9

Generate a credit loss distribution using Monte Carlo or Sobol Simulation
‱ Various loss distributions can be generated, such as one based only on spread volatility or
incorporating all spread, migration and default risks.
‱ Stand alone and Marginal contributions by risk type, scenario, issuer or asset type

21

© 2013 IBM Corporation
Enterprise Risk Governance

© 2013 IBM Corporation
Many Consume
Analytics
Production

Few Know

Methodology

Few Know

© 2013 IBM Corporation
Effectively, analytics are to most users a ‘black box’ that they
don’t understand.

The Black Square
Director: Hiroshi Okuhara
© 2013 IBM Corporation
TRUST
NETWORK

Quality Indicators
Social Viewpoints
Credibility Score
Point in Time Context

Many Consume

Instrumented Process
Backtest/Validation
Data Metrics
History
Audits
Control Sets

Few Know

Few Know

© 2013 IBM Corporation
© 2013 IBM Corporation
© 2013 IBM Corporation
RWA – June 2013 – Quality Analysis
300
250
200
150
100
50
0

Quality
100

RWA

No. of Calc
Errors
No. Dropped
Positions

50

User
Assessment

t-3

t-2

t-1

Timeliness of
Data

Today

Level

Trace Back System

1

Cognos

2

IRP fact table 16

2

IRP fact table 12

3-12

Data Stage Process Group 13

13

File #382, time stamp XYZ

14-32

Algo One, process 63 time stamp ABC

33

Trading System 1

33

Trading System 2

33

Bloomberg

More


User 17 on XYZ said:
“The RWA values are unreliable this
month because of a failure in one of the
lending systems to properly convert
currencies. Revised, more accurate
values are expected before end of
August.”
Ref: Remedial Plan 74

© 2013 IBM Corporation
Comment

Agree

Disagree

Approve

© 2013 IBM Corporation
© 2013 IBM Corporation

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Trends in Economic Capital Modeling

  • 1. Curt Burmeister IBM Risk Analytics Insurance Risk North America November 5th 2013 Trends in Economic Capital Modeling © 2013 IBM Corporation
  • 2. Economic Capital Modeling: 2005-present Phase 1 - Analytics (2005-2010)  Complete capital numbers at the Group and BU level  Used simplified modeling assumptions where possible (e.g. curve fitting, no roll-forward, simple capital aggregation rules, no ‘what-if’ runs/reports, etc.) Phase 2 –Workflow & Governance Typical Phase 2 (2009-2012)  Use active data (i.e. run model quarterly or other frequency)  Move to target operating model (i.e. more participation from BU users)  Auditability & Transparency Phase 3 – Reporting (2010-2015)  Regulatory Reporting  Management Reporting  ‘What-if’ and ad-hoc runs, additional reporting 2 © 2013 IBM Corporation
  • 3. Economic Capital Modeling: Looking ahead Phase 4 - Analytics  Curve Fitting & Least Square Monte Carlo  More scenarios Phase 5 –Workflow & Typical Phase 2 Governance  Faster calculations  Reduced IT costs  Improved Credit Risk Modeling  Trusting the numbers  Auditability, Transparency, Traceability  User annotations and comments 3 Phase 6 – Reporting  Incorporating “trust metrics” into risk management dashboards © 2013 IBM Corporation
  • 4. Why use 100,000 or more Real World Scenarios? 1. SCR/VaR/CTE convergence 2. Stability of capital attribution 3. Stability of SCR over time (Quarter to Quarter) “To run just our with-profit model takes an hour, even if we squeeze every bit of efficiency out of it. To run it 100,000 times would take 10 years” – Large UK Insurer 
 but everyone is looking for lower TCO 4 © 2013 IBM Corporation
  • 5. Proxy the Liabilities 1. Replicating Portfolios 2. Sampling from Empirical & Analytical Distributions 3. Curve Fitting & Least Squares Monte Carlo 5 © 2013 IBM Corporation
  • 6. Curve Fitting / Least Squares Monte Carlo 1 A collection of nested RW and RN stress scenarios on relevant risk factors (MR + NMR). 1 Economic Scenarios 2 3 A/L Sample 2 The sample points must be calculated under each scenario in the actuarial valuation system. 8 3 Loss Function calibration Choose a formula (e.g. polynomial) and a fitting method (e.g. linear regression). Perform the regression, check goodness of fit and fine tune. . © 2013 IBM Corporation
  • 7. Curve Fitting Example Real World Scenarios = 20 Risk Neutral Scenarios per Real Work Scenario = 1000 Total Scenarios = 20,000 Note - Real World scenarios are typically instantaneous shocks 9 © 2013 IBM Corporation
  • 8. Least Squares Monte Carlo Example Real World Scenarios = 2000 Risk Neutral Scenarios per Real World Scenario = 1 Total Scenarios = 2,000 Note - Real World scenarios are typically 1 year shocks 10 © 2013 IBM Corporation
  • 9. Building the Equations ‱ Flexible User-Defined Formula: Cross Terms, Squares, Log, etc. ‱ Piecewise fitting allows to improve local precision. ‱ Fitting Choice of weights on observations. ‱ Linear Equations ‱ a + b * RF1 + c * RF2 ‱ a + b * ln( RF1) ‱ a + b * Step Function(RF1) ‱ Non-Linear Equations ‱ a + RF1* Log(b) ‱ a * exp(b * RF1) 11 © 2013 IBM Corporation
  • 10. Curve Fitting Example  Liability – German With Profits  Risk Factors – German Equity – German Interest Rate – Lapse – Mortality  Value of Liability under 30 Stress Tests – Partitioned into two Samples of size 15 12 © 2013 IBM Corporation
  • 11. Curve Fitting Equation c+ Constant a(EQ) + b(IR) + c(Lapse) + d(Mort) + Function of risk factors e(EQ2) + f(IR2) + g(Lapse2) + h(Mort2) + Function of squared risk factors i(Lapse*EQ) + j(Lapse*IR) Cross Terms 13 © 2013 IBM Corporation
  • 12. Curve Fitting Example – Summary Statistics 14 © 2013 IBM Corporation
  • 13. Curve Fitting Example – Goodness of Fit 15 © 2013 IBM Corporation
  • 14. Credit Risk © 2013 IBM Corporation
  • 15. Regulator Feedback  The approach used in modeling credit risk seems overly simplistic, given the size and complexity of the firm and the methodology appears to have been designed primarily to deliver an overall group capital figure and does not appear to be capable of playing a key role in an overall group-wide system for accepting, monitoring and controlling credit risk.  It is unclear if the model is able to provide relevant and required information to stakeholders within the firm. For example it does not breakdown the credit risk contribution due to spread only, migration only and default only risks. The firm needs to show that the choice of model and methodology reflects the risks which the firm believes that it is exposed to and that it provides sufficiently granular information to ensure that it can play an important role in the relevant management decisions, at both group and business unit level  The firm should be able to explain links, if any, the firm believes exist between market conditions and the changes in bond prices, driven by both spreads and migration and defaults, over the next year. 17 © 2013 IBM Corporation
  • 16. General Framework for Portfolio Credit Risk 1 Scenarios: Market factors 2 Obligor exposures 3 Systemic risks & conditional credit states 4 Idiosyncratic risk & conditional losses Sampling x x x xx x x x x x LLN CLT FFT 19 © 2013 IBM Corporation
  • 17. Decompose Loses by Risk Type Analyze risk contributions in expected and unexpected loss percentiles Simulate credit loss distributions Joint default, migration and spread Probability Losses Marginal contributions to loss percentiles Spread only 100% 90% 80% 70% 60% 50% 40% 30% 20% 10% 0% Default Migration Spread 99.5 99 99.5 99.9 Generate a credit loss distribution using Monte Carlo or Sobol Simulation ‱ Various loss distributions can be generated, such as one based only on spread volatility or incorporating all spread, migration and default risks. ‱ Stand alone and Marginal contributions by risk type, scenario, issuer or asset type 21 © 2013 IBM Corporation
  • 18. Enterprise Risk Governance © 2013 IBM Corporation
  • 20. Effectively, analytics are to most users a ‘black box’ that they don’t understand. The Black Square Director: Hiroshi Okuhara © 2013 IBM Corporation
  • 21. TRUST NETWORK Quality Indicators Social Viewpoints Credibility Score Point in Time Context Many Consume Instrumented Process Backtest/Validation Data Metrics History Audits Control Sets Few Know Few Know © 2013 IBM Corporation
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  • 24. RWA – June 2013 – Quality Analysis 300 250 200 150 100 50 0 Quality 100 RWA No. of Calc Errors No. Dropped Positions 50 User Assessment t-3 t-2 t-1 Timeliness of Data Today Level Trace Back System 1 Cognos 2 IRP fact table 16 2 IRP fact table 12 3-12 Data Stage Process Group 13 13 File #382, time stamp XYZ 14-32 Algo One, process 63 time stamp ABC 33 Trading System 1 33 Trading System 2 33 Bloomberg More
 User 17 on XYZ said: “The RWA values are unreliable this month because of a failure in one of the lending systems to properly convert currencies. Revised, more accurate values are expected before end of August.” Ref: Remedial Plan 74 © 2013 IBM Corporation
  • 26. © 2013 IBM Corporation