A short proof of the nonexistence of a pair of orthogonal Latin squares of order six
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Publication:793028
DOI10.1016/0097-3165(84)90044-XzbMath0538.05012MaRDI QIDQ793028
Publication date: 1984
Published in: Journal of Combinatorial Theory. Series A (Search for Journal in Brave)
Related Items (18)
Disconnecting strongly regular graphs ⋮ A candidate for the ``Next Fermat Problem ⋮ Maximal sets of mutually orthogonal frequency squares ⋮ A direct proof of the non-existence of a \(\mathrm{MOL}(6)\) ⋮ A short disproof of Euler's conjecture based on quasi-difference matrices and difference matrices ⋮ Pairs of MOLS of order ten satisfying non-trivial relations ⋮ Minimum variance rectangular designs for U-statistics. ⋮ Group divisible designs in MOLS of order ten ⋮ Constructions of perfect Mendelsohn designs ⋮ A graph-theoretic proof of the non-existence of self-orthogonal Latin squares of order 6 ⋮ An LP-based proof for the non-existence of a pair of orthogonal Latin squares of order 6. ⋮ A generalization of completely separating systems ⋮ Disjoint blocks in a \(\mathrm{MOL}(6)\) ⋮ The problem of Euler/Tarry revisited ⋮ Mutually orthogonal binary frequency squares ⋮ The geometric reason for the non-existence of a MOL(6) ⋮ An elementary, geometric proof of the non-existence of a projective plane of order 6. ⋮ A coding theoretic solution to the 36 officer problem
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