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  1. (1 other version)The complexity of propositional proofs.Nathan Segerlind - 2007 - Bulletin of Symbolic Logic 13 (4):417-481.
    Propositional proof complexity is the study of the sizes of propositional proofs, and more generally, the resources necessary to certify propositional tautologies. Questions about proof sizes have connections with computational complexity, theories of arithmetic, and satisfiability algorithms. This is article includes a broad survey of the field, and a technical exposition of some recently developed techniques for proving lower bounds on proof sizes.
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  • On the Computational Intractability of Analytic Tableau Methods.Neil Murray & Erik Rosenthal - 1994 - Logic Journal of the IGPL 2 (2):205-228.
    The method of analytic tableaux is discussed with respect to the notion of computational complexity. The class of formulas that was first identified to be intractable for the tableau method I. examined, and an explicit proof of this intractability is presented. A minor addition that leads to fast proofs of these formulas is described. Several results demonstrating that tableau deductions can be substantially speeded up with applications of path dissolution, which is an inference medianism that generalises the method of analytic (...)
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