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A slightly larger count (but still better than split radix for N 256) was shown to be provably optimal for N 512 under additional restrictions on the possible algorithms (split-radix-like flowgraphs with unit-modulus multiplicative factors), by reduction to a satisfiability modulo theories problem solvable by brute force (Haynal & Haynal, 2011). For more on the theory and mathematics behind the algorithm, see the RSA Theory page. Other, more complicated, methods include polynomial transform algorithms due to Nussbaumer (1977),[40] which view the transform in terms of convolutions and polynomial products. 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