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Since the proposed optimization function in (8) is a binary optimization problem, a mapping scheme needs to be adopted to map the NAA on binary spaces.
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For this, all we need is a special modulation/demodulation mapping scheme, referred to as PNC mapping in this paper, to obtain the equivalence of GF(2) summation of bits from and at the physical-layer.
The scheme needs amendment.
The parliamentary entitlements scheme needs some sunlight.
In the longer term, the scheme needs to be redesigned.
What get-rich-quick scheme needs public buildings to operate?
"Broken Pairs" mapping scheme was selected.
Thus, the illumination and detection scheme needs to be modified.
The use of dominant markers allows scoring recombinant progeny in the F2 generation, a generation earlier than mapping schemes using recessive markers, eliminating the need to set up crosses with each recombinant progeny.
Even if our payment schemes need upper-bounded type sets, every instance of Q∥Cmax can be "mapped" into an instance with upper-bounded type sets preserving the approximation ratio.
But such schemes need lots of outside cash and expertise.
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