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OverviewFull Product DetailsAuthor: Harold W. Kuhn , Albert William TuckerPublisher: Princeton University Press Imprint: Princeton University Press Volume: 27 Dimensions: Width: 21.00cm , Height: 2.10cm , Length: 27.90cm Weight: 1.049kg ISBN: 9780691079356ISBN 10: 0691079358 Pages: 408 Publication Date: 21 March 1953 Audience: Professional and scholarly , College/higher education , Professional & Vocational , Tertiary & Higher Education Format: Paperback Publisher's Status: Active Availability: Manufactured on demand ![]() We will order this item for you from a manufactured on demand supplier. Language: English Table of Contents*Frontmatter, pg. i*Preface, pg. vi*Contents, pg. vii*1. A Certain Zero-sum Two-person Game Equivalent to the Optimal Assignment Problem, pg. 5*2. Two Variants of Poker, pg. 13*3. The Double Description Method, pg. 51*4. Solutions of Convex Games as Fixed-points, pg. 75*5. Admissible Points of Convex Sets, pg. 87*6. Games of Timing, pg. 97*7. Reduction of Certain Classes of Games to Integral Equations, pg. 125*8. On a Class of Games, pg. 159*9. Notes on Games over the Square, pg. 173*10. On Randomization in Statistical Games with k Terminal Actions, pg. 183*11. Extensive Games and the Problem of Information, pg. 193*12. Equivalence of Information Patterns and Essentially Determinate Games, pg. 217*13. Infinite Games with Perfect Information, pg. 245*14. Signaling Strategies in n-Person Games, pg. 267*15. Bridge and Signaling, pg. 279*16. Sums of Positional Games, pg. 291*17. A Value for n-Person Games, pg. 307*18. Symmetric Solutions to Majority Games, pg. 319*19. Discriminatory and Bargaining Solutions to a Class of Symmetric n-Person Games, pg. 325*20. Quota Solutions of n-Person Games, pg. 343*21. Arbitration Schemes for Generalized Two-person Games, pg. 361*Bibliography, pg. 389*Backmatter, pg. 396ReviewsAuthor InformationTab Content 6Author Website:Countries AvailableAll regions |