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Hence, there exists,, that is, there exists such that.
For every there exists that is comparable to See [16].
(2 If, then there exists that satisfies.
Thus, there exist such that, that is,.
Then, there exists such that that is.
If then there exists such that implies.
Suppose that there exists an such that is not -convex, that is, there exist such that.
That is, there exists such that (2.20).
Note that, and there exists such that.
Assume that there exist satisfying such that.
Assume that there exists such that for every, there exists such that (2.19).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com