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0 3 2 1 The remaining two permutations (0 2 3 1, 0 1 3 2) violate the condition, since 0+3 = 1+2 and those chords would cross in the circle.
In this paper we have determined two permutations and for which -core -core for all.
If is a strongly -regular matrix and are two permutations such that (2.1).
For 802.11n we use this solution for the first two permutations and a different program for the third permutation.
If is a strongly -regular nonnegative matrix and are two permutations as above, then -core -core for all.
The 3D TC is characterized by two permutations denoted by π and π′, as shown in Figure 1.
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The two permutation GAs are also compared with a standard non-permutation GA.
Repair strategies for standard GA and the two permutation GAs for dealing with constraints are also developed.
Instead of doing this, we used two permutation controls.
These two permutation tests are similar, except they differ in their sampling distributions.
In this simulation, the computation times for the two permutation methods were compared.
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