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Exact(9)
We are going to show that ({ Tgx_{n}}) has a subsequence converging to Tu, and this will also finish the proof (because, in such a case, (Tu=gu)).
This completes the proof because the converse inclusion holds automatically.
It is necessary to provide the proof because many of the iterative algorithms may have divergence cases.
We omit the proof because it is similar as the random case (see, [28]).
We brief the proof because it is similar as the random case [47, 27].
This is a contradiction to the former part of the proof (because N − 1 ≱ N ).
Similar(50)
It's not a spoiler to reveal that the proof exists, because there is never any doubt who the villains are in "Page Eight" — it's there in black and white on Page 8.
We show the proof again because of our modified normalization of the score function.
We adopt and present the proof also because we will use the same method to obtain the existence of the global attractor.
Proof Because the proof of the theorem is similar to that of Theorem 3.1 from [4], we will sketch some parts of it.
Proof Because the proof of this theorem is similar to that of Theorem 3 in [5], we will sketch some parts of it.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com