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Risk Modeling and Decision Analysis

New York Oct 27-28, 2010

Part 1 - Introduction to Risk Analysis

  • Background of risk analysis and risk management
  • Risk analysis as a team effort
    • Going from data to knowledge to a useful decision tool
    • Dealing with the limits of current knowledge

Part 2 - Introduction to Statistical Descriptors

  • Mean, mode, standard deviation, skewness, kurtosis, percentiles

Part 3 - Introduction to Probability Theory

  • The use of distributions: uncertainty, variability and inter-individual variability
  • Probability concepts
  • Graphical representations of risk events: Venn diagrams, fault trees and event trees
  • A look at some simple probability distributions

Part 4 - Introduction to Risk Modeling

  • Monte Carlo simulation, Crystal Ball/@RISK/ModelRisk and Excel
    • Brief tutorial on Crystal Ball/@RISK/ModelRisk
  • Calculation vs. simulation - the pros and cons of Monte Carlo
  • Typical risk analysis results, their presentation and interpretation
  • Practical problems to solve
  • The most common probability distributions

Part 5 - Stochastic Processes - the basis of risk analysis

  • Binomial Process
    • Binomial, beta, negative binomial and geometric distributions
    • Imperfect tests, machine failures, risk events, etc.;
  • Poisson Process
    • Poisson, gamma, and exponential distributions
    • Modeling insurance claims, accidents, random outbreaks, etc.

Part 6 - Hypergeometric Process

  • Hypergeometric and inverse Hypergeometric distributions
  • Survey results, prevalence estimate with imperfect diagnostic test, gambling, etc.

Part 7 - Practical Problems to Solve

Part 8 - Best Practices in Risk Modeling,
Common mistakes and how to prevent them,
Introduction to analyzing and using data for risk analysis

  • Statistical techniques
  • Why we need uncertainty distributions not confidence intervals in risk analysis
  • Creating uncertainty distributions with standard Classical Statistical tests t-tests, z-tests, Chi-squared tests
  • Examples of estimation of population mean and standard deviation
  • The Bootstrap to include uncertainty
  • The use of Bayesian Statistics in risk analysis

Part 9 - Example Risk Analyses

(a range of examples will also be covered during the course)

Part 10 - Wrap-up and review of course material

Review of course material