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A. Hulpke, P. Kaski and P. Patric R. J. Ostergard, Östergård, <a href="http://dx.doi.org/10.1090/S0025-5718-2010-02420-2">The number of Latin squares of order 11</a>, Math. Comp. 80 (2011) 1197-1219
B. Brendan D. McKay, <a href="http://users.cecs.anu.edu.au/~bdm/data/latin.html">Latin Squares</a> (has list of all such squares)
B. Brendan D. McKay, A. Meynert and W. Myrvold, <a href="http://users.cecs.anu.edu.au/~bdm/papers/ls_final.pdf">Small Latin Squares, Quasigroups and Loops</a>, J. Combin. Designs, 15 (2007), no. 2, 98-119.
B. Brendan D. McKay and E. Rogoyski, <a href="http://www.combinatorics.org/ojs/index.php/eljc/article/view/v2i1n3">Latin squares of order ten</a>, Electron. J. Combinatorics, 2 (1995) #N3.
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Giancarlo Urzua, <a href="http://arXiv.org/abs/0704.0469">On line arrangements with applications to 3-nets</a>. , arXiv:0704.0469 [math.AG], 2007-2009 (see page 9).
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Yue Guan, Minjia Shi, Denis S. Krotov, <a href="https://arxiv.org/abs/1905.09081">The Steiner triple systems of order 21 with a transversal subdesign TD(3,6)</a>, arXiv:1905.09081 [math.CO], 2019.
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