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The weak domination property is said to hold for a subset of if.
The weak domination property resp., domination property is said to hold for a subset of if resp.,.
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The -domination property is said to be held for a subset of if.
We next consider the situation for which HRX holds for a subset of (mathcal {S}_{mathcal {D}}cap mathcal {S}_{mathcal {A}}).
Given the diversity of data presented here, it is conceivable that each of these possibilities holds true for a subset of patients, and we presently lack sufficient information to differentiate among these or other scenarios.
holds for all subsets A and B of X.
This holds also true for a subset of those genes that are involved in metabolism or the response to stress or are responsible for ion homeostasis (Fig. 5B).
The first axiom (A1) asserts stability on non-refined elements in the sense that (A1) holds for any subset S ⊆ T ∩ T ^ of non-refined element domains, for all admissible refinements T ^ of a triangulation T, and for all corresponding discrete functions V ∈ X (T ) and V ^ ∈ X (T ^ ).
Furthermore, for (11c) to hold, must be a subset of.
We show that the conclusion can be strengthened under a slightly weaker condition (in which holds on a subset of instead) for a multivalued mapping.
To ensure that our conclusions hold in general, we repeated the analysis for a subset of the data in Table 2 with additional normalization methods.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com