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This is a contradiction with our assumption.
With our assumption ( G p 2 ), this conclusion holds true.
Proceeding as in the proof of Case 1, we obtain contradiction with our assumption (9).
This with our assumption yields ({mathcal{R}} (A,m,A _{r} )>m), which completes the proof.
It is consistent with our assumption as described in Figure 7b.
This implies that x M ̄ = a and x n → a, which contradicts with our assumption.
As (X, d) is Hausdorff, we have ν = fν, a contradiction with our assumption that f has no periodic point.
This matches with our assumption that complex motions can be better modeled by the proposed translational and rotational motion model.
Otherwise if (x - i ne y - p), we can construct another harmful ordering which contradicts with our assumption.
The comparison of the slope of the theoretical curve, lni0 = f(ln[Ni II)]) with the experimental one is in good agreement with our assumption.
Note that with our assumption of infinitely backlogged traffic, cell-interior users of any BS will always fully utilize the available resources. .
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com