Terminating Tableaux for $\mathcal{SOQ}$ with Number Restrictions on Transitive Roles
Abstract
We show that the description logic $\mathcal{SOQ}$ with number restrictions on transitive roles is decidable by a terminating tableau calculus. The language decided by the calculus includes the universal role, which allows us to internalize TBox axioms. Termination of the system is achieved through pattern-based blocking.
Domains
Digital Libraries [cs.DL]Origin | Files produced by the author(s) |
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