Sentence examples for closure belonging from inspiring English sources

If Leibniz erred by ascribing to unknown noumena the properties of causal closure belonging to phenomena, Hume erred by being unaware of the inbuilt constraints on our representational capacity.

For each strain we searched for pairs of highly overlapping multigenes (after the closure) belonging to core anchors (i.e., anchors with elements in every strain).

Motivated by this, we will prove that the process corresponding to problem (1.1)–(1.3) with external terms being locally asymptotic smallness (see Definition 4.5) possesses a compact uniform attractor in, which coincides with uniform attractor of the family of processes with external terms belonging to weak closure of translation set of locally asymptotic smallness function in.

Ω̅ is the closure of Ω. (xinOmega) denotes x belonging to Ω. Either (Bu=u) or (Bu=partial u/partialmathbf{n}), where (partial /partialmathbf{n}) denotes the differentiation in the direction of the outward normal n to ∂Ω.

We have evaluated the potential of Z-closure and Q-imputation filtered supernetworks to identify splits belonging to the sets of principal trees associated with hybridization networks.

We consider the three-dimensional linear wave equation perturbed by a potential V belonging to a scaling-critical class which is the closure of bounded, compactly supported functions with respect to the global Kato norm.

She insisted the 30 archived notebooks she threw away shortly before the closure of the News of the World in 2011 were hers and anything belonging to her manager was returned to the office.

Ten days ago, the Moselle town of Woippy became briefly famous when more than 100 irate workers detained five managers at a plant belonging to Hewlett-Packard subsidiary FM Logistic in protest at the plant's closure.

On the contrary, all polar residues belonging to the FG segment and to the C-terminal helix turned outside forming ion-pairs responsible for the closure of gate 2 and 3.

Therefore, if is a root of belonging to the interior of one of the 2 cells of, then the equation must have a second root, which must belong to the closure of the other 2 cell of.

Belonging needs.