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Let be a decreasing sequence.
Let be a decreasing sequence in such that.
Let ((d_{m})_{m}) be a decreasing sequence converging to (d^).
For let be a increasing sequence and be a decreasing sequence.
Let ({ x_{n} } subset 0,M-delta_{0})) be a decreasubset 0,M-delta_{ that (lim_{n rightarrowinfty}x_{n}=0}.
Let (p>1) and (w=(w_{n})) be a decreasing sequence with non-negative entries and (sum_{n=1}^{infty}frac{w_{n}}{n}) be divergent.
Similar(50)
Then is a decreasing sequence.
Clearly that, is a decreasing sequence.
{ f k } is a decreasing sequence.
Since is a cyclic -contraction map, is a decreasing sequence.
We get that is a decreasing sequence, so (3.9).
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