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(i) is bounded.
We claim that X i is bounded.
(i) is bounded is bounded, (ii) is unbounded for any, (iii) for some constant.
We make the following assumptions: (i) is bounded, that is, (2.3).
Since S i is uniformly continuous, then S i is bounded.
For instance, if f i ∈ C r d ( J ) and f i is bounded, the existence holds.
Let the following conditions hold: (i) is bounded, (ii) are bounded, (iii) and are odd about u and for every.
It is easy to see that the first criteria are twice continuously differentiable and monotonically increasing function; bounded function: U i (x i )>0, ∀x i >0 and U i (x i ) is bounded as x i is bounded.
twice continuously differentiable and monotonically increasing function; bounded function: U i (x i )>0, ∀x i >0 and U i (x i ) is bounded as x i is bounded.
Since { x k } k ∈ K i is bounded, so is { T i m k x k } k ∈ K i.
The rank r L + L-i) for any layer i is bounded by O ( log 2 ( | U ∪ C | ) ).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com