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By Lemma 3.1, there exist open neighborhood of and open neighborhood of, such that whenever.
Nevertheless, there do exist open questions concerning the nature of the interaction.
Then there exist open neighborhood of and open neighborhood of, and open neighborhood of such that whenever,, Proof.
By (2), there exist open neighborhood of and open neighborhood of, open neighborhood of such that whenever.
Now, by Proposition 1, there exist open L-sets {V1,V2,….. Vn + 2} such that F i < V i < U i for each i and {V i } are similar to {F i }.
Thus for each, we have whenever, By (1), there exist open neighborhood of with and open neighborhood of such that whenever, which implies that (3.2). whenever,, The proof is finished.
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end{aligned}Since X is amenable, there exists Open image in new window.
(ii) The metric space (X, d) is called amenable if for every (R>0) and (varepsilon > 0) there exists Open image in new window.
The metric space (X, d) is called amenable if for every (R>0) and (varepsilon > 0) there exists Open image in new window.
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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