Lower complexity bounds in justification logic

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Lower complexity bounds in justification logic

Justification Logic studies epistemic and provability phenomena by introducing justifications/proofs into the language in the form of justification terms. Pure justification logics serve as counterparts of traditional modal epistemic logics, and hybrid logics combine epistemic modalities with justification terms. The computational complexity of pure justification logics is typically lower than ...

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A Complexity Question in Justification Logic

Bounds for the computational complexity of major justification logics were found in papers by Buss, N. Krupski, Kuznets, and Milnikel: logics J, J4, JT, LP and JD, were established to be Σ 2 -complete. A corresponding lower bound is also known for JD4, the system that includes the consistency axiom and positive introspection. However, no upper bound has been established so far for this logic. H...

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The communication complexity of a function f(x, y) measures the number of bits that two players, one who knows x and the other who knows y, must exchange to determine the value f(x, y). Communication complexity is a fundamental measure of complexity of functions. Lower bounds on this measure lead to lower bounds on many other measures of computational complexity. This monograph survey lower bou...

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The Complexity of Probabilistic Justification Logic

Probabilistic justification logic is a modal logic with two kind of modalities: probability measures and explicit justification terms. We present a tableau procedure that can be used to decide the satisfiability problem for this logic in polynomial space. We show that this upper complexity bound is tight.

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On the complexity of probabilistic justification logic

The logic PJ is a probabilistic logic over the basic justification logic J. In this paper we establish upper and lower bounds for the complexity of PJ. The main result of the paper is that the complexity of the logic PJ remains the same as the complexity of the logic J.

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ژورنال

عنوان ژورنال: Annals of Pure and Applied Logic

سال: 2012

ISSN: 0168-0072

DOI: 10.1016/j.apal.2011.09.010