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For any sequence, and.
for any sequence in.
and for any sequence holds.
For any sequence, we define (2.11).
For any sequence with, we have (3.5).
For any sequence in with, we have,.
For any sequence with as, let.
For any sequence of mappings, it holds that (2.12).
Then, for any sequence with, we have (4.27).
Thus, for any sequence satisfying with, we have.
The mapping is said to be closed if for any sequence such that and, then.
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