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Then for every, (2.9).
Then, for every for.
Then, for every and, exists.
Then, for every, we have.
Then, for every and, the limit exists.
If then for every, by Lemma 2.2.
If, then, for every,, one has (313).
Then, for every bounded sequence, one has.
Then, for every there exists such that.
For, let,, then for every (44).
Then for every given, we have (4.5).
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CEO of Professional Science Editing for Scientists @ prosciediting.com