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Suppose that there exists, (2.109).
Assume that, there exists such that and.
Assume that there exists, such that the function satisfies (2.11).
Now, we prove that there exists, such that.
Assume that there exists and.
We prove that there exists an extremizer for this inequality.
Furthermore, assume that there exists such that.
We prove that there exists such that.
Suppose that there exists some with.
Now suppose that there exists such that.
Assume that there exists an a.s.s
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com