Subformula semantics for strong negation systems

Journal of Philosophical Logic 19 (2):217 - 226 (1990)
Abstract
We present a semantics for strong negation systems on the basis of the subformula property of the sequent calculus. The new models, called subformula models, are constructed as a special class of canonical Kripke models for providing the way from the cut-elimination theorem to model-theoretic results. This semantics is more intuitive than the standard Kripke semantics for strong negation systems.
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DOI 10.1007/BF00263542
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