Optimised exptime tableaux for \(\mathcal{SHJN}\) over finite residuated lattices (Q1714715)
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scientific article; zbMATH DE number 7010718
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Optimised exptime tableaux for \(\mathcal{SHJN}\) over finite residuated lattices |
scientific article; zbMATH DE number 7010718 |
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Optimised exptime tableaux for \(\mathcal{SHJN}\) over finite residuated lattices (English)
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1 February 2019
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Summary: This study proposes to adopt a novel tableau reasoning algorithm for the description logic \(\mathcal{SHJN}\) with semantics based on a finite residuated De Morgan lattice. The syntax, semantics, and logical properties of this logic are given, and a sound, complete, and terminating tableaux algorithm for deciding fuzzy ABox consistency and concept satisfiability problem with respect to TBox is presented. Moreover, based on extended and/or completion-forest with a series of sound optimization technique for checking satisfiability with respect to a TBox in the logic, a new optimized ExpTime (complexity-optimal) tableau decision procedure is presented here. The experimental evaluation indicates that the optimization techniques we considered result in improved efficiency significantly.
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