Abstract
We observe that a partitien of PG(2, q2) into Baer subplanes gives rise to certain separable
pairwise balanced block designs (with ¿ = 1) which in turn can be used to get more mutually
orthogonal Latin squares of certain orders than previously known. As a side result we find an embedding of STS(19) in PG(2, 11), thus refuting a conjecture of M. Limbos.
Original language | English |
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Pages (from-to) | 39-41 |
Journal | European Journal of Combinatorics |
Volume | 1 |
Publication status | Published - 1980 |