## Rationality and game theory when players are Turing machinesSuntory Toyota International Centre for Economics and Related Disciplines, London School of Economics, 1988 - 33 pages |

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### Contents

Natural Games and Turing Machines | 7 |

Game Theory | 15 |

Procedural Rationality | 23 |

1 other sections not shown

### Common terms and phrases

2n+l act rationally Anderlini Anthony Horsley Ariel Rubinstein Avner Shaked behaviour best reply checking algorithm chooses a strategy Church's thesis construct solution machines Cutland defined demon dominant strategy Douglas Gale effectively denumerable Eric Maskin find a machine finite alphabet finite number finite sequence follows g is solvable g is strongly game g game is solvable Godel number Hence implements the checking information set input John Moore John Sutton Joseph Stiglitz Ken Binmore machine is rational Market mimics Monopolistic Competition Nash equilibrium natural game natural numbers Oliver Hart opposing machine optimal Partha Dasgupta payoff play a best procedurally rational machines published in Review Rafael Repullo rational number rational player set of machines set of natural set of rational solution concepts solvable games strategy choice strategy for player strong Nash strategy strongly Nash solvable subset substantive rationality Suppose g suppose the game symbols tape Theorem 13 universal Turing machine zn+i