Denition:
An orthogonal array OA(k, n) on n symbols is an n2 x k
array such that,...
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Denition: An orthogonal array OA(k, n) on n symbols is an n2 x karray such that, in any two columns, each ordered pair of symbolsoccurs exactly once. Prove that there exists an OA(k, n) if and only if there exist (k -2) mutually orthogonal Latin squares of order n.
(combinatorics and design)
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A Latin square of order n is an n n array with symbols in such that each row and each column contains each of the symbolsin exactly
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