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In order to handle "number bounds", we allow numeric quantifiers, and for transitive closure of roles we use infinitary disjunction.
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The effects of the relative position of the domain with respect to the mesh are studied in a sensitivity analysis; it illustrates how the proposed solution allows to keep the condition number bounded.
Table 2 shows the numbered bounding box, detection rate, and the error detection rate.
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).
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].
We will consider DL-features denoted by I (inverse roles), (Q_k) (qualified number restrictions with numbers bounded by a constant k), and (mathsf {Self}) (local reflexivity of a role).
So, { u n } n = 0 ∞ is a decreasing sequence of positive numbers bounded below by 0. Hence { u n } n = 0 ∞ will converge to 0, i.e., lim n → ∞ u n = 0. □.
He strengthened this, he tightened that, he moved the numbers 'round and 'round, He huffed and puffed "Bipartisan" -- he couldn't get it off the ground.
He allows that it might be only one of a number of "bounds".
According to [25], a number of bounds on forecasting errors are theoretically proven in this section.
Also a novel technique of bonding, the Tape Automated Bonding, was used to fulfill the large number of bounds to be done.
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CEO of Professional Science Editing for Scientists @ prosciediting.com