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%I #16 Oct 19 2024 15:57:32
%S 2,4,8,10,16,20,26,32,40,52,64,80,100,104
%N Lengths of Golay complementary sequences.
%C 106 is the first length for which the question of existence is open. - _William P. Orrick_, Mar 24 2005
%D T. H. Andres and R. G. Stanton, Golay sequences, in "Combinatorial Mathematics V (Melbourne 1976)", Lect. Notes Math. 622 (1976), pp. 44-54.
%H P. B. Borwein and R. A. Ferguson, <a href="http://dx.doi.org/10.1090/S0025-5718-03-01576-X">A complete description of Golay pairs for lengths up to 100</a>, Mathematics of Computation 73 (2003) 967-985.
%H D. Z. Dokovic, I. Kotsireas et al., <a href="http://arxiv.org/abs/1405.7328">Charm bracelets and their application to the construction of periodic Golay pairs</a>, arXiv:1405.7328 [math.CO], 2014-2015.
%H Shalom Eliahou, <a href="http://images-archive.math.cnrs.fr/Connait-on-toutes-les-paires-de-Golay.html">Connaît-on toutes les paires de Golay ?</a>, Images des Mathématiques, CNRS, 2023. In French.
%K nonn,more
%O 1,1
%A _N. J. A. Sloane_.
%E More terms from _William P. Orrick_, Mar 24 2005