Abstract
We review the history of the skew-weighing matrix conjecture and show that there exist skew-symmetric weighing matrices W (21.2t, k) for all k=0,l,.....,21.2t - I, t ≥ 4 a positive integer. Hence there exist orthogonal designs of type l(l,k) for all k=O,l,..., 21.2t - 1, t ≥ 4 a positive integer, in order 21.2t.
Publication Details
Seberry, J, The skew - weighing matrix conjecture, University of Indore Research J. Science, 7, 1982, 1-7.