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IEF 217a: Computer Simulations and Risk Assessment 1)Blake LeBaron 2)blebaron@brandeis.edu 3)www.brandeis.edu/~blebaron/classes/ief217a 4)TA: Ritirupa Samanta
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Introduction 1)Description 2)Prerequisites 3)Readings 4)Computer issues 5)Grading 6)Outline
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What is this course? 1)Computer 2)Probability/Statistics 3)Finance 4)Psychology/Philosophy
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Topics 1)Computational tools 2)Probability basics 3)Finance applications 1)Value-at-Risk 2)Stress testing 3)Multiperiod investments 4)Dynamic trading strategies 5)Liquidity risk
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Prerequisites 1)Required: 1)IEF 205 (basic finance knowledge) 2)Or Econ 171 for BA/MA students 2)Recommended: 1)Probability/Statistics 2)Computer skills (enthusiasm) 3)Who can take this course? 1)2 nd year MA, MBAi 2)MSF, BA/MA 3)2 nd year and beyond Ph.D
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Readings/Software 1)Books 1)Jorion, Value at Risk 2)Sigmon and Davis, Matlab Primer 2)Papers 1)Brandeis Electronic Reserves 2)Password “gambles” 3)Software 1)Matlab (personal version) 2)Internet (email/web)
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Computer Issues 1)Personal Computer (Windows) 2)Matlab student edition (cd rom: bookstore) 3)Can also use Sachar machines 4)Programs from course website
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Grading 1)Problem sets (25%) 2)Midterm exam (30%) 3)Group project (20%) 4)Take home final (25%)
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Course Outline 1)Introduction and philosophy 2)Tools 3)Risk measures 4)Financial meltdowns 5)Value-at-Risk 6)VaR methods 7)VaR extensions 8)Stress testing 9)Time, dynamics, and uncertainty 10)More finance examples 11)Advanced monte-carlo methods 12)Liquidity risk
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Introduction and philosophy 1)Basic ideas of probability 2)Quantifying risky situations 1)Expected values/St. Petersburg paradox 2)Variance 3)Histograms/distributions 3)Further questions about risk 1)Frank Knight: Risk versus uncertainty 2)Ellsberg paradox 4)Computing power and risk assessment
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Tools 1)The Matlab computer language 2)Probability basics 3)Sampling, monte-carlo, and bootstrapping
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Risk Measures 1)Histograms 2)Variance 3)Beta 4)Value-at-Risk (VaR) 5)Expected utility 6)Time and risk 7)Chaos and complexity 8)Types of risk
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Financial Meltdowns
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Value-at-Risk 1)Computing VaR 2)Interpreting VaR 3)Time scaling 4)Regulation and VaR 5)Estimation errors
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VaR Methods 1)Delta normal 2)Historical simulation 3)Monte-carlo 4)Bootstrap
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VaR Extensions 1)Testing VaR 2)VaR and portfolios 3)VaR and changing volatility
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Stress Testing
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Time, Dynamics, and Uncertainty 1)Multiperiod investments 2)Retirement problems 3)Dynamic trading strategies
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Further Financial Examples 1)Short positions and VaR 2)Exotic option pricing 3)Portfolio selection
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Final Topics 1)Advanced monte-carlo tools 2)Liquidity risk
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