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The subject proved large enough for a feature, and a 10-year quest began.
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The terrace is large enough for entertaining.
Portions are large enough for two.
Since holds for large enough for we may assume to be large enough to satisfy (3.19).
Our sample size was large enough for the analyses.
So far, we have proved that for large enough, has no zero point on for each.
In its initial form, our extension amounted to assuming all these facets oriented either parallel to slip planes or normal to slip directions, what is proved convenient for large enough grains.
As a consequence of the Erdős Szekeres theorem we prove that, for n large enough, any set of kn points, in general position in Ed, d⩾3, can be partitioned into n convex subsets of size k.
We only need to prove that for k large enough there exist (rho_{k}>r_{k}>0) such that (A2): (a_{k}=max_{uin Y_{k},Vert uVert =rho_{k}}I u leq0), (A3): (b_{k}=inf_{uin Z_{k},Vert uVert =r_{k}}I u rightarrowinfty), as (krightarrow+infty).
That lead, seemingly insurmountable a week ago, proved to be just large enough.
These did not form a large enough group for analysis.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com