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Suppose that the sequence is coherent.
Suppose that the sequence satisfies (3.17).
Case 2. Suppose that the sequence is not eventually decreasing.
Suppose that the sequence ({(x_{k},y_{k})}) is bounded.
Suppose that the sequence ({u_{n} }) is unbounded in X.
Suppose that the sequence { x n } is defined by (1.3).
Similar(20)
Suppose that the sequences and are generated iteratively by (3.3).
Suppose that the sequences and are uniformly bounded by (3.27).
Now suppose that the sequences { u m } and { v m } in X satisfy (3.1) and (3.3).
Suppose that the sequences { T n ; n ≥ 1 } and { Y n ; n ≥ 1 } are independent.
Let,, and be the same as in Theorem 4.1, and suppose that the sequences are generated by Algorithm 5.1.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com