The complexity of admissible rules of Łukasiewicz logic

Computer Science – Logic in Computer Science

Scientific paper

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14 pages, 2 figures; to appear in Journal of Logic and Computation

Scientific paper

We investigate the computational complexity of admissibility of inference
rules in infinite-valued {\L}ukasiewicz propositional logic (\L). It was shown
in [13] that admissibility in {\L} is checkable in PSPACE. We establish that
this result is optimal, i.e., admissible rules of {\L} are PSPACE-complete. In
contrast, derivable rules of {\L} are known to be coNP-complete.

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