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The sequence, defined by (29) .
For any given, the sequence defined by .
Now, consider the sequence defined by (2.23).
Let be the sequence defined by (3.1).
(8) If for the sequence defined by.
Then the sequence defined by (2.1).
For any given, the sequence defined by.
Let denote the sequence defined as in (1.8) with.
then the sequence defined by (3.1) converges strongly to.
We consider the sequence defined by if and otherwise.
Let p ¯ n be the sequence defined above.
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