The Theory of Infinite Games. Mathematical Methods and Theory in Games, Programming, and Economics

Content: 
Front Matter, Pages ii-iii
Copyright, Page iv
NOTE TO THE READER, Page v
LOGICAL INTERDEPENDENCE OF THE VARIOUS CHAPTERS, Page v
NOTATION, Pages x-xi
CHAPTER 1 - THE DEFINITION OF A GAME AND THE MIN-MAX THEOREM, Pages 1-21
CHAPTER 2 - THE NATURE AND STRUCTURE OF INFINITE GAMES, Pages 22-47
CHAPTER 3 - SEPARABLE AND POLYNOMIAL GAMES, Pages 48-79
CHAPTER 4 - GAMES WITH CONVEX KERNELS AND GENERALIZED CONVEX KERNELS, Pages 80-100
CHAPTER 5 - GAMES OF TIMING OF ONE ACTION FOR EACH PLAYER, Pages 101-144
CHAPTER 6 - GAMES OF TIMING: Continued, Pages 145-174
CHAPTER 7 - MISCELLANEOUS GAMES, Pages 175-205
CHAPTER 8 - INFINITE CLASSICAL GAMES NOT PLAYED OVER THE UNIT SQUARE, Pages 206-237
CHAPTER 9 - POKER AND GENERAL PARLOR GAMES, Pages 238-278
SOLUTIONS TO PROBLEMS, Pages 279-318
INTRODUCTION TO APPENDIXES, Page 319
APPENDIX A - VECTOR SPACES AND MATRICES, Pages 320-354
APPENDIX B - CONVEX SETS AND CONVEX FUNCTIONS, Pages 355-364
APPENDIX C - MISCELLANEOUS TOPICS, Pages 365-370
BIBLIOGRAPHY, Pages 371-383
INDEX, Pages 385-386