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Introduction: Some Mathematical Tools | 11 | |
Part I. | Basic Concepts | |
1. | Levels of Game-theoretic Analysis | 45 |
2. | Three-level Analysis of Elementary Games | 68 |
3. | Individual and Group Rationality | 87 |
4. | The Von Neumann-Morgenstern Solution | 93 |
5. | The Shapley Value | 106 |
6. | The Bargaining Set | 114 |
7. | The Kernel | 125 |
8. | Restrictions on Realignments | 137 |
9. | Games in Partition Function Form | 145 |
10. | N-Person Theory and Two-Person Theory Compared | 158 |
11. | Harsanyi's Bargaining Model | 170 |
Part II. | Applications | |
Introduction to Part II | 183 | |
12. | A Small Market | 186 |
13. | Large Markets | 196 |
14. | Simple Games and Legislatures | 207 |
15. | Symmetric and Quota Games | 222 |
16. | Coalitions and Power | 234 |
17. | Experiments Suggested by N-Person Game Theory | 254 |
18. | "So Long Sucker": A Do-it-yourself Experiment | 271 |
19. | The Behavioral Scientist's View | 284 |
20. | Concluding Remarks | 301 |
Notes | 311 | |
References | 317 | |
Index | 321 |
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Add N-person game theory, N-person game theory analyzes contests in which there are more than two sets of conflicting interests, from a hand of poker to wide-scale warfare. In this sequel to Two-Person Game Theory, the author introduces the necessary mathematical notation (, N-person game theory to the inventory that you are selling on WonderClubX
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Add N-person game theory, N-person game theory analyzes contests in which there are more than two sets of conflicting interests, from a hand of poker to wide-scale warfare. In this sequel to Two-Person Game Theory, the author introduces the necessary mathematical notation (, N-person game theory to your collection on WonderClub |