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Group properties of Hadamard matrices
Published online by Cambridge University Press: 09 April 2009
Extract
An Hadamard matrix H is a square matrix of order n all of whose entries are ± 1 such thatThere are matrices of order 1 and 2
and for all other Hadamard matrices the order n is a multiple of 4, n = 4m. It is a reasonable conjecture that Hadamard matrices exist for every order which is a multiple of 4 and the lowest order in doubt is 268. With every Hadamard matrix H4m a symmetric design D exists with
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- Copyright © Australian Mathematical Society 1976
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