000 02521 a2200349 4500
999 _c200130020
_d31140
001 200130020
003 TR-AnTOB
005 20200512164026.0
008 130715s2012 nyu 001 0
020 _a9781107008915 (hardback)
020 _a9781107401396 (paperback)
040 _aDLC
_beng
_cDLC
_dTR-AnTOB
041 _aeng
050 _aQA269
_b.P47 2012
090 _aQA269 .
_bP47 2012
100 _aPerea, Andrés
_991523
245 1 0 _aEpistemic game theory :
_breasoning and choice /
_cAndrés Perea.
264 1 _aNew York :
_bCambridge University Press,
_c2012.
300 _axviii, 561 pages :
_billustsrations ;
_c26 cm
336 _2rdacontent
_atext
_btxt
337 _2rdamedia
_aunmediated
_bn
338 _2rdacarrier
_avolume
_bnc
504 _aIncludes bibliographical references (pages 552-558) and index.
505 _aMachine generated contents note: Acknowledgements; 1. Introduction; Part I. Standard Beliefs in Static Games: 2. Belief in the opponents’ rationality; 3. Common belief in rationality; 4. Simple belief hierarchies; Part II. Lexicographic Beliefs in Static Games: 5. Primary belief in the opponent’s rationality; 6. Respecting the opponent’s preferences; 7. Assuming the opponent’s rationality; Part III. Conditional Beliefs in Dynamic Games: 8. Belief in the opponents’ future rationality; 9. Strong belief in the opponents’ rationality; Bibliography; Index.
520 _a"In everyday life we must often reach decisions while knowing that the outcome will not only depend on our own choice, but also on the choices of others. These situations are the focus of epistemic game theory. Unlike classical game theory, it explores how people may reason about their opponents before they make their final choice in a game. Packed with examples and practical problems based on stories from everyday life, this is the first textbook to explain the principles of epistemic game theory. Each chapter is dedicated to one particular, natural way of reasoning. The book then shows how each of these ways of reasoning will affect the final choices that can rationally be made and how these choices can be found by iterative procedures. Moreover, it does so in a way that uses elementary mathematics and does not presuppose any previous knowledge of game theory"--
_cProvided by publisher.
650 _aGame theory
_92161
650 _aOyun teorisi
_974876
650 _aEpistemik mantık
_991525
650 _aEpistemic logic
_991524
942 _cBK
_2lcc