Diagonally-cyclic Steiner Latin squares
A Steiner triple system is a decomposition of Kn into K3, such as S={013,026,045,124,156,235,346}. Steiner triple systems give rise to a Steiner Latin squares, such as L below. L=(0361542314026564251301053624521640346320512504316) We define L=(lij) by lii=i for all i and lij=k whenever ijk is a triangle in S. Note: Typically, Steiner Latin squares are viewed in an … Read more