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Because of its odd size and color, it would not be accepted as the high-grade, industry-approved standard Red Delicious.
[NB most of these maximal combinatorial configurations don't arise arithmetically.] A final curious observation is that the consistent configurations always split evenly between even and odd size; e.g. for n=7 the counts are: so the even configurations total 1 + 420 + 6538 + 8593 + 832 = 16384, same as the count of odd configurations 35 + 2310 + 10076 + 3899 + 64.
We can circularly shift the inputs of an odd size P-point RFFT whose inputs have the pattern of x P [k]=x P [P−1−k] by (frac {P-1}{2}Q) to an odd size REFFT.
We also provide an analytical proof of the D-optimality when there exist a pair of blocks of odd size and remaining blocks are of even size.
Therefore, if we shift the inputs of an odd size P-point RFFT whose inputs have the pattern of x P [k]=x P [P−1−k] by (frac {P-1}{2}Q), the outputs will be (X_{P}[k]W_{N}^{frac {P-1}{2}Qk}), as the interval of the inputs is Q.
If l is odd, size of the feature vector will be 4 l /2, and if l is even, the size will be (4 l +4 l /2 /2.
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