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Infinite Games with Uncertain Moves

Abstract : We study infinite two-player games where one of the players is unsure about the set of moves available to the other player. In particular, the set of moves of the other player is a strict superset of what she assumes it to be. We explore what happens to sets in various levels of the Borel hierarchy under such a situation. We show that the sets at every alternate level of the hierarchy jump to the next higher level.
Keywords : Game Theory
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Submitted on : Wednesday, October 7, 2015 - 2:01:34 PM
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  • HAL Id : hal-01212863, version 1
  • OATAO : 12818


Nicholas Asher, Soumya Paul. Infinite Games with Uncertain Moves. Strategic Reasoning Workshop, European Joint Conference on Theory and Practice of Software (2013), Mar 2013, Rome, Italy. pp. 25-32. ⟨hal-01212863⟩



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