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Let be a weak limit point of.
Let ω be its weak limit.
Moreover, ({x_{n}}) has at most one weak limit point.
Let ω be the weak limit of ({x_{n}}).
We also prove that the weak limit point of {x k } is the same as the weak limit point of {z k }.
Lemma 2.4 Let f have the weak limit shadowing property on R ( f ), and let δ > 0 be the number of the weak limit shadowing property of f.
Similar(7)
It is not clear to us that the weak-limit of ({x_{n}}) is a fixed point of H and J.
In the next result we show some close similarities between the classical weak-limit point in Banach spaces and the one introduced above.
The relations (2.5) and (2.9) mean that the sequence converges to a point, say and by (2.3), we have, where is a weak- limit point of in.
(ii) denotes the weak -limit set of.
where denotes the weak -limit set of.
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CEO of Professional Science Editing for Scientists @ prosciediting.com