Optimal portfolio modeling models to maximize return and control risk in Excel and R

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1. Verfasser: McDonnell, Philip J. 1949- (VerfasserIn)
Format: Buch
Sprache:English
Veröffentlicht: Hoboken, NJ Wiley 2008
Schriftenreihe:Wiley trading series
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MARC

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650 4 |a Portfolio management 
650 4 |a Risk management 
650 4 |a Investments 
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Datensatz im Suchindex

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adam_text Contents Preface Acknowledgments xi xiii CHAPTER 1 Modeling Market Microstructure—Randomness in Markets I The Random Walk Model 3 What You Cannot Predict Is Random to You 5 Market Microstructure 7 Efficient Market Hypothesis 9 Arbitrage Pricing Theory 10 CHAPTER 2 Distribution of Price Changes The Normal Distribution Reflection Principle Approximation of the Normal Distribution by Rational Polynomial Lognormal Distribution Symmetry of the Normal and Lognormal Why Pick a Distribution at All? The Empirical Distribution The Lognormal as an Approximation 13 13 17 18 19 22 23 24 26 vii viii CONTENTS CHAPTER 3 Investment Objectives 29 Statistician s Fair Game 29 A Fair Game Is a Loser! 30 Criteria for a Favorable Game 30 Gambler s Ruin 31 Optimal Return Models 32 Markets Are Rational, Psychologists Are Not 34 The St. Petersburg Paradox 36 Compounded Return Is the Real Objective 37 Denning Risk 38 Minimum Risk Models 41 Correlation of Assets 41 Summary of Correlation Relationships 42 Beta and Alpha 43 The Efficient Frontier and the Market Portfolio 46 The Sharpe Ratio 47 Limitations of Modern Portfolio Theory 48 CHAPTER 4 Modeling Risk Management and Stop-loss Myths 51 Stop-loss Orders 52 Stops: Effect on the Mean Return 53 Stops: Effect on the Probability of Gain 56 Stops: Probability of Being Stopped Out 56 Stops: Effect on Variance and Standard Deviation 58 Effect on Skew 59 Effect on the Kurtosis 60 Stop-loss: Summary 61 Modeling Stops 61 Identifying When to Use Stops and When Not To 62 Stop-Profits 64 Puts and Calls 65 CHAPTER 5 Maximal Compounded Return Model 67 Optimal Compound Return Models 68 Relative Returns 68 Average Stock Returns, but Compound Portfolio Returns 70 Contents i Logarithms and the Optimal Exponential Growth Model 71 Position Sizing as the Only Guaranteed Risk Control 71 Controlling Risk through Optimal Position Sizing 72 Maximize Compounded Portfolio Return 72. Maximal Compounded Return Models 73 What the Model Is and Is Not 74 Modeling the Empirical Distribution 75 Correlations 76 The Enhanced Maximum Investment Formulas 77 Expected Drawdowns May Be Large 78 CHAPTER 6 Utility Models—Preferences Toward Risk and Return 79 Basis for a Utility Model 80 History of Logarithms 81 Optimal Compounded Utility Model 84 The Sharpe Ratio 85 Optimal Model for the Sharpe Ratio 85 Optimization with Excel Solver 88 CHAPTER 7 Money Management Formulas Using the Joint Multiasset Distribution 93 The Continuous Theoretical Distributions 94 Maximal Log Log Model in the Presence of Correlation 94 Optimal Sharpe Model with Correlation 95 The Empirical Distribution 96 Maximal Log Log Model in the Presence of Correlation 97 Maximizing the Sharpe Ratio in the Presence of Correlation 97 CHAPTER 8 Proper Backtesting for Portfolio Models 101 Assuring Good Data 102 Synchronize Data 102 Use Net Changes Not Levels 103 Only Use Information from the Past 104 Predictive Studies versus Nonpredictive Studies 106 CONTENTS Use Intraday Highs and Lows for Model Accuracy 107 Adjusted Data May Be Erroneous 108 Adjusting Your Own Data 109 Miscellaneous Data Pitfalls 109 Tabulate and Save the Detailed Results with Dates 110 Overlapping Dates Are Important for Correlations 110 Calculate Mean, Standard Deviation, Variance, and Probability of Win 111 Robust Methods to Find Statistics 111 Confidence Limits for Robust Statistics 112 CHAPTER 9 The Combined Optimal Portfolio Model 113 Choosing the Theoretical Distribution 114 The Empirical Distribution 115 Selecting Sharpe versus a Log Log Objective Function 116 Model Simulation 117 Professional Money Manager versus Private Investor 119 ABOUT THE CD-ROM 121 Introduction 121 System Requirements 121 What s on the CD 122 Updates to the CD-ROM 124 Customer Care 124 APPENDIX 1 Table of Values of the Normal Distribution 125 APPENDIX 2 Installing R 129 APPENDIX 3 Introduction to R 131 APPENDIX 4 R Language Definition 233 Index 295
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series2 Wiley trading series
spellingShingle McDonnell, Philip J. 1949-
Optimal portfolio modeling models to maximize return and control risk in Excel and R
Microsoft Excel (Computer file)
Portfolio management
Risk management
Investments
title Optimal portfolio modeling models to maximize return and control risk in Excel and R
title_auth Optimal portfolio modeling models to maximize return and control risk in Excel and R
title_exact_search Optimal portfolio modeling models to maximize return and control risk in Excel and R
title_full Optimal portfolio modeling models to maximize return and control risk in Excel and R Philip J. McDonnell
title_fullStr Optimal portfolio modeling models to maximize return and control risk in Excel and R Philip J. McDonnell
title_full_unstemmed Optimal portfolio modeling models to maximize return and control risk in Excel and R Philip J. McDonnell
title_short Optimal portfolio modeling
title_sort optimal portfolio modeling models to maximize return and control risk in excel and r
title_sub models to maximize return and control risk in Excel and R
topic Microsoft Excel (Computer file)
Portfolio management
Risk management
Investments
topic_facet Microsoft Excel (Computer file)
Portfolio management
Risk management
Investments
url http://www.loc.gov/catdir/enhancements/fy0743/2007038105-d.html
http://www.loc.gov/catdir/enhancements/fy0743/2007038105-t.html
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