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1. THE EXISTENCE OF N2 RESOLVABLE LATIN SQUARES.

Author

Wolfe, A. J., Ling, A. C. H., and Dinitz, J. H.

Subjects
*MAGIC squares, *STEINER systems, *GROUP theory, *MATRICES (Mathematics), *ORTHOGONAL arrays, *INFINITE element method
Abstract

An N2 resolvable Latin square is a Latin square with no 2 × 2 subsquares that also has an orthogonal mate. In this paper we show that N2 resolvable Latin squares exist for all orders n with n ≠ 2, 4, 6, 8. [ABSTRACT FROM AUTHOR]

Published
2009
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