RSSK/Norm

For this reason, the reader will find another very interesting exercise to compute the sums of the squares of the coefficients for several of the sets of coefficients, to extend these results to both higher order derivatives and higher degree polynomials, to ascertain their effect on the variance of the computed derivative for extended versions of these tables. Hopkins [8] has performed some of these computations, and has also coined the term RSSK/Norm for the 2((coefl7Normalization factor)2) in the S-G tables. Since here we pre-divide the coefficients by the normalization factors, and we are not taking the square roots, we use the simpler term SSK (sum squared coefficients) for our equivalent quantity. Hopkins in the same paper has also demonstrated how the two-point... 

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