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Decision Theory - Parmigiani, Giovanni

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      Présentation Decision Theory de Parmigiani, Giovanni Format Relié

       - Livre

      Livre - Parmigiani, Giovanni - 01/06/2009 - Relié - Langue : Anglais

      . .

    • Auteur(s) : Parmigiani, Giovanni - Inoue, Lurdes
    • Editeur : John Wiley & Sons
    • Langue : Anglais
    • Parution : 01/06/2009
    • Format : Moyen, de 350g à 1kg
    • Nombre de pages : 408
    • Expédition : 736
    • Dimensions : 23.5 x 15.7 x 2.6
    • ISBN : 9780471496571



    • Résumé :

      Preface xiii
      Acknowledgments xvii

      1 Introduction 1
      1.1 Controversies 1
      1.2 A guided tour of decision theory 6

      Part One Foundations 11

      2 Coherence 13
      2.1 The Dutch Book theorem 15
      2.2 Temporal coherence 24
      2.3 Scoring rules and the axioms of probabilities 26
      2.4 Exercises 27

      3 Utility 33
      3.1 St. Petersburg paradox 34
      3.2 Expected utility theory and the theory of means 37
      3.3 The expected utility principle 40
      3.4 The von Neumann-Morgenstern representation theorem 42
      3.5 Allais' criticism 48
      3.6 Extensions 50
      3.7 Exercises 50

      4 Utility in action 55
      4.1 The standard gamble 56
      4.2 Utility of money 57
      4.3 Utility functions for medical decisions 63
      4.4 Exercises 70

      5 Ramsey and Savage 75
      5.1 Ramsey's theory 76
      5.2 Savage's theory 81
      5.3 Allais revisited 91
      5.4 Ellsberg paradox 92
      5.5 Exercises 93

      6 State independence 97
      6.1 Horse lotteries 98
      6.2 State-dependent utilities 100
      6.3 State-independent utilities 101
      6.4 Anscombe-Aumann representation theorem 103
      6.5 Exercises 105

      Part Two Statistical Decision Theory 109

      7 Decision functions 111
      7.1 Basic concepts 112
      7.2 Data-based decisions 120
      7.3 The travel insurance example 126
      7.4 Randomized decision rules 131
      7.5 Classification and hypothesis tests 133
      7.6 Estimation 140
      7.7 Minimax-Bayes connections 144
      7.8 Exercises 150

      8 Admissibility 155
      8.1 Admissibility and completeness 156
      8.2 Admissibility and minimax 158
      8.3 Admissibility and Bayes 159
      8.4 Complete classes 164
      8.5 Using the same ? level across studies with different sample sizes is inadmissible 168
      8.6 Exercises 171

      9 Shrinkage 175
      9.1 The Stein effect 176
      9.2 Geometric and empirical Bayes heuristics 179
      9.3 General shrinkage functions 183
      9.4 Shrinkage with different likelihood and losses 188
      9.5 Exercises 188

      10 Scoring rules 191
      10.1 Betting and forecasting 192
      10.2 Scoring rules 193
      10.3 Local scoring rules 197
      10.4 Calibration and refinement 200
      10.5 Exercises 207

      11 Choosing models 209
      11.1 The true model perspective 210
      11.2 Model elaborations 216
      11.3 Exercises 219

      Part Three Optimal Design 221

      12 Dynamic programming 223
      12.1 History 224
      12.2 The travel insurance example revisited 226
      12.3 Dynamic programming 230
      12.4 Trading off immediate gains and information 235
      12.5 Sequential clinical trials 241
      12.6 Variable selection in multiple regression 245
      12.7 Computing 248
      12.8 Exercises 251

      13 Changes in utility as information 255
      13.1 Measuring the value of information 256
      13.2 Examples 265
      13.3 Lindley information 276
      13.4 Minimax and the value of information 283
      13.5 Exercises 285

      14 Sample size 289
      14.1 Decision-theoretic approaches to sample size 290
      14.2 Computing 298
      14.3 Examples 302
      14.4 Exercises 316

      15 Stopping 323
      15.1 Historical note 324
      15.2 A motivating example 326
      15.3 Bayesian optimal stopping 328
      15.4 Examples 332
      15.5 Sequential sampling to reduce uncertainty 337
      15.6 The stopping rule principle 339
      15.7 Exercises 342

      Appendix 345
      A.1 Notation 345
      A.2 Relations 349
      A.3 Probability (density) functions of some distributions 350
      A.4 Conjugate updating 350

      References 353
      Index 367

      ...

      Biographie:
      .

      Sommaire:
      Preface. Acknowledgments. 1 Introduction. 1.1 Controversies. 1.2 A guided tour of decision theory. Part One: Foundations. 2 Coherence. 2.1 The Dutch Book theorem. 2.2 Temporal coherence. 2.3 Scoring rules and the axioms of probabilities. 2.4 Exercises. 3 Utility. 3.1 St. Petersburg paradox. 3.2 Expected utility theory and the theory of means. 3.3 The expected utility principle. 3.4 The von Neumann-Morgenstern representation theorem. 3.5 Allais' criticism. 3.6 Extensions. 3.7 Exercises. 4 Utility in action. 4.1 The standard gamble. 4.2 Utility of money. 4.3 Utility functions for medical decisions. 4.4 Exercises. 5 Ramsey and Savage. 5.1 Ramsey's theory. 5.2 Savage's theory. 5.3 Allais revisited. 5.4 Ellsberg paradox. 5.5 Exercises. 6 State independence. 6.1 Horse lotteries. 6.2 State-dependent utilities. 6.3 State-independent utilities. 6.4 Anscombe-Aumann representation theorem. 6.5 Exercises. Part Two Statistical Decision Theory. 7 Decision functions. 7.1 Basic concepts. 7.2 Data-based decisions. 7.3 The travel insurance example. 7.4 Randomized decision rules. 7.5 Classification and hypothesis tests. 7.6 Estimation. 7.7 Minimax-Bayes connections. 7.8 Exercises. 8 Admissibility. 8.1 Admissibility and completeness. 8.2 Admissibility and minimax. 8.3 Admissibility and Bayes. 8.4 Complete classes. 8.5 Using the same ? level across studies with different sample sizes is inadmissible. 8.6 Exercises. 9 Shrinkage. 9.1 The Stein effect. 9.2 Geometric and empirical Bayes heuristics. 9.3 General shrinkage functions. 9.4 Shrinkage with different likelihood and losses. 9.5 Exercises. 10 Scoring rules. 10.1 Betting and forecasting. 10.2 Scoring rules. 10.3 Local scoring rules. 10.4 Calibration and refinement. 10.5 Exercises. 11 Choosing models. 11.1 The true model perspective. 11.2 Model elaborations. 11.3 Exercises. Part Three Optimal Design. 12 Dynamic programming. 12.1 History. 12.2 The travel insurance example revisited. 12.3 Dynamic programming. 12.4 Trading off immediate gains and information. 12.5 Sequential clinical trials. 12.6 Variable selection in multiple regression. 12.7 Computing. 12.8 Exercises. 13 Changes in utility as information. 13.1 Measuring the value of information. 13.2 Examples. 13.3 Lindley information. 13.4 Minimax and the value of information. 13.5 Exercises. 14 Sample size. 14.1 Decision-theoretic approaches to sample size. 14.2 Computing. 14.3 Examples. 14.4 Exercises. 15 Stopping. 15.1 Historical note. 15.2 A motivating example. 15.3 Bayesian optimal stopping. 15.4 Examples. 15.5 Sequential sampling to reduce uncertainty. 15.6 The stopping rule principle. 15.7 Exercises. Appendix. A.1 Notation. A.2 Relations. A.3 Probability (density) functions of some distributions. A.4 Conjugate updating. References. Index.

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