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The concept constructors (ge n,R) and (le n,R) are called unqualified number restrictions.
As further extensions, we also allow data roles and the concept constructors "functionality" and "unqualified number restrictions".
In comparison with [22], we allow also data roles and the concept constructors "functionality" and "unqualified number restrictions".
We consider some DL-features denoted by (I) (inverse), (O) (nominal), (F) (functionality), (N) (unqualified number restriction), (Q) (qualified number restriction), (U) (universal role), (mathsf {Self}) (local reflexivity of a role).
It can be extended to deal also with the features (N_k) (unqualified number restrictions with numbers bounded by a constant k), F (role functionality), and reformulated for Setting 2 as done in [30].
That class is a bit larger than the one considered in our work, as it also allows the features (N_k) (unqualified number restrictions with numbers bounded by a constant k) and F (role functionality), which are special forms of (Q_k) (qualified number restrictions with numbers bounded by a constant k).
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