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Thirdly, since, there is sufficiently large such that (2.33).
Since, there exist constants large such that (3.7).
Since is bounded, we always can choose a sufficiently large such that (311).
Next, by for there exists a sufficiently large such that (3.23).
In view of (H6) there exists an sufficiently large such that For we have (2.14).
Then, we can always take a sufficiently large such that (E.8).
If, for, we obtain a sufficiently large such that, for, (4.22).
Now, for any p ≥ 2, we take r sufficiently large such that r > p in (4.7).
Lemma 2.4 If M > 1 is large such that , then Γ is convex and nonempty.
From (4.16) and (4.18), there exists a sufficiently large such that (4.19).
Finally, we prove for any, there exists sufficiently large such that (311).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com