Chapter 15 Introduction to risk modelling Flashcards

1
Q

Potential issues when quantifying risks LUIE

A
  • Limitations on data
  • Interdependencies of risks
  • Unquantifiable risk
  • Extreme events
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2
Q

Merits of Pearson’s rho WEEN

A
  • Widely used
  • Easy to calculate – you just need observations
  • Elliptical joint distributions of marginal distributions assumed
  • Normal and t distribution can directly use the results
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3
Q

Considerations of Correlations and Volatility CADOS TACOS

A

• Concentration measured
• Aggregation of risks considers correlation
• Diversification of risks assessed
• Optimise portfolio by considering correlation
• NB: Changes in correlation in stress scenarios
• Tolerance setting (max deviation from VAR)
• Assessment of risk (VAR)
• Controls (risk limits)
• Optimization of risk (MVPT)

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4
Q

Merits of sensitivity analysis DUCS

A
  • Dependence of the model on assumptions detected
  • Understanding of variables’ effect on a model outcome
  • Concentration risk detected
  • Supervisory requirements met
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5
Q

Merits of scenario analysis and stress testing CHES B CHEP

A
  • Catastrophe management done
  • High impact low likelihood scenarios can be assessed
  • Evaluate impact of plausible risk events
  • Supplement traditional statistical models
  • Business continuity management and Back-testing
  • Complex process
  • Hypothetical events must be plausible
  • Exhaustive list of scenarios may not be found
  • Probabilities not assigned to the scenarios
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6
Q

Merits of bootstrap modelling PALP ORIA

A
  • Probability distribution not specified
  • Applicable to various situations
  • Large amounts of data not required
  • Past data represented without parameterisation
  • Outcomes limited to past data
  • Reliance on past data
  • Indicative nature of past data assumed
  • Autocorrelation of past data not considered
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7
Q

Merits of Monte Carlo simulation WACSI FT

A
  • Widely available computer packages can do MC simulation
  • Accuracy can be increased by repeated simulation
  • Complex financial instruments can be modelled
  • Simple math – easily understood
  • Interdependence of risks can be simulated
  • Full range of possibilities may not be represented
  • Time consuming to do many simulations
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8
Q

Features of rank correlation measures BINC

A
  • Binary measure – 1 if ranks match, 0 if not
  • Independent of marginal distributions
  • Non-linear strictly increasing transformations retains value (co-monotonic functions)
  • Combined with copulas in applications
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9
Q

Limits of linear correlation HENI

A
  • Heavy tailed distribution cannot use it
  • Elliptical joint distributions required
  • Non-linear relationships cannot be measured
  • Incompatible with marginal distributions – joint distribution cannot be created from it
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