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Let be a nonincreasing sequence of positive numbers.
Let be a nonincreasing sequence of nonnegative real numbers.
Let be a nonincreasing sequence of positive numbers.. Suppose that for each, then for every, (2.1).
Let be a demimartingale and be a nonincreasing sequence of positive numbers.
Theorem 2.2 Let { S n, n ≥ 1 } be a nonnegative demimartingale with S 0 = 0 and { c n, n ≥ 1 } be a nonincreasing sequence of positive numbers.
Let S1, S2,... be a demimartingale with S0 = 0 and {c k, k ≥ 1} be a nonincreasing sequence of positive numbers.
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Then is a nonincreasing sequence.
Since {Tx n } is a nonincreasing sequence in X.
So by the definition of " ", we have, that is, the sequence is a nonincreasing sequence in.
Case 1. Assume that there exists such that the sequence is a nonincreasing sequence for all.
Further, n1 < n2 < … and {d y k, yk+1)} is a nonincreasing sequence.
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CEO of Professional Science Editing for Scientists @ prosciediting.com