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  • A propositional proof system is weakly automatizable if there is a polynomial time algorithm that separates satisfiable formulas from formulas that have a short refutation in the system, with respect to a given length bound. We show that if the resolution proof system is weakly automatizable, then parity games can be decided in polynomial time. We give simple proofs that the same holds for depth-1 propositional calculus (where resolution has depth 0) with respect to mean payoff and simple stochastic games. We define a new type of combinatorial game and prove that resolution is weakly automatizable if and only if one can separate, by a set decidable in polynomial time, the games in which the first player has a positional winning strategy from the games in which the second player has a positional winning strategy.
  • A propositional proof system is weakly automatizable if there is a polynomial time algorithm that separates satisfiable formulas from formulas that have a short refutation in the system, with respect to a given length bound. We show that if the resolution proof system is weakly automatizable, then parity games can be decided in polynomial time. We give simple proofs that the same holds for depth-1 propositional calculus (where resolution has depth 0) with respect to mean payoff and simple stochastic games. We define a new type of combinatorial game and prove that resolution is weakly automatizable if and only if one can separate, by a set decidable in polynomial time, the games in which the first player has a positional winning strategy from the games in which the second player has a positional winning strategy. (en)
Title
  • Parity games and propositional proofs
  • Parity games and propositional proofs (en)
skos:prefLabel
  • Parity games and propositional proofs
  • Parity games and propositional proofs (en)
skos:notation
  • RIV/67985840:_____/14:00430389!RIV15-AV0-67985840
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  • RIV/67985840:_____/14:00430389
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  • bounded arithmetic; mean payoff games; parity games (en)
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  • US - Spojené státy americké
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  • [171B7463D81B]
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  • ACM Transactions on Computational Logic
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  • 15
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  • Thapen, Neil
  • Pudlák, Pavel
  • Beckmann, A.
http://linked.open...ain/vavai/riv/wos
  • 000336005000007
issn
  • 1529-3785
number of pages
http://bibframe.org/vocab/doi
  • 10.1145/2579822
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