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Theory of games and economic behavior,

저자: John Von Neumann; Oskar Morgenstern
출판사: Princeton, Princeton University Press, 1953 [©1944]
판/형식:   Print book : 영어 : [3d ed.]모든 판과 형식 보기
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Von Neumann, John, 1903-1957.
Theory of games and economic behavior.
Princeton, Princeton University Press, 1953 [©1944]
(OCoLC)609468703
문서 형식:
모든 저자 / 참여자: John Von Neumann; Oskar Morgenstern
ISBN: 0691003629 9780691003627
OCLC 번호: 525610
설명: 641 pages illustrations 25 cm
내용: Part I. Formulation of the Economic Problem --
1. The Mathematical Method in Economics --
2. Qualitative Discussion of the Problem of Rational Behavior --
3. The Notion of Utility --
4. Structure of the Theory: Solutions and Standards of Behavior --
Part II. General Formal Description of Games of Strategy --
5. Introduction --
6. The Simplified Concept of A Game --
7. The Complete Concept of A Game --
8. Sets and Partitions --
9. The Set-Theoretical Description of A Came --
10. Axiomatic Formulation --
11. Strategies and the Final Simplification of the Description of the Game --
Part III. Zero-Sum Two-Person Games: Theory --
12. Preliminary Survey --
13. Functional Calculus --
14. Strictly Determined Games --
15. Games With Perfect Information --
16. Linearity and Convexity --
17. Mixed Strategies. the Solution for All Games --
Part IV. Zero-Sum Two-Person Games: Examples --
18. Some Elementary Games --
19. Poker and Bluffing --
Part V. Zero-Sum Three-Person Games --
20. Preliminary Survey --
21. The Simple Majority Game of Three Persons --
22. Further Examples --
23. The General Case --
24. Discussion of an Objection --
Part VI. FORMULATION OF THE GENERAL THEORY: ZERO-SUM n-PERSON GAMES --
25. The Characteristic Function --
26. Construction of A Game With A Given Characteristic Function --
27. Strategic Equivalence. Inessential and Essential Games --
28. Groups, Symmetry and Fairness --
29. Reconsideration of the Zero-Sum Three-Person Game --
30. The Exact Form of the Generaldefinitions --
31. First Consequences --
32. Determination of All Solutions of the Essential Zero-Sum Three-Person Game --
33. Conclusions --
Part VII. Zero-Sum Four-Person Games --
34. Preliminary Survey --
35. Discussion of Some Special Points in the Cube Q --
36. Discussion of the Main Diagonals --
37. The Center and Its Environs --
38. A Family of Solutions for A Neighborhood of the Center --
Part VIII. SOME REMARKS CONCERNING n (equal to or greater than) 5 PARTICIPANTS --
39. The Number of Parameters in Various Classes of Games --
40. The Symmetric Five Person Game --
Part IX. Composition and Decomposition of Games --
41. Composition and Decomposition --
42. Modification of the Theory --
43. The Decomposition Partition --
44. Decomposable Games. Further Extension of the Theory --
45. Limitations of the Excess. Structure of the Extended Theory --
46. Determination of All Solutions of A Decomposable Game --
47. The Essential Three-Person Game in the New Theory --
Part X. Simple Games --
48. Winning and Losing Coalitions and Games Where They Occur --
49. Characterization of the Simple Games --
50. The Majority Games and the Main Solution --
51. Methods for the Enumeration of All Simple Games --
52. THE SIMPLE GAMES FOR SMALL n --
53. THE NEW POSSIBILITIES OF SIMPLE GAMES FOR n (equal to or greater than) 6 --
54. Determination of All Solutions in Suitable Games --
55. THE SIMPLE GAME (1, <sup>. . .< /sup> , 1, n --
2)<sub>h< /sub> --
Part XI. General Non-Zero-Sum Games --
56. Extension of the Theory --
57. The Characteristic Function and Related Topics --
58. Interpretation of the Characteristic Function --
59. General Considerations --
60. THE SOLUTIONS OF ALL GENERAL GAMES WITH n (equal to or less than) 3 --
61. ECONOMIC INTERPRETATION OF THE RESULTS FOR n = 1, 2 --
62. ECONOMIC INTERPRETATION OF THE RESULTS FOR n = 3: SPECIAL CASE --
63. ECONOMIC INTERPRETATION OF THE RESULTS FOR n = 3: GENERAL CASE --
64. The General Market --
Part XII. Extension of the Concepts of Domination and Solution --
65. The Extension. Special Cases --
66. Generalization of the Concept of Utility --
67. Discussion of an Example 608 Appendix: the Axiomatic Treatment of Utility.
책임: by John Von Neumann and Oskar Morgenstern.

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