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91.21 On singular 3 × 3 semi-diagonal Latin squares

Published online by Cambridge University Press:  01 August 2016

Götz Trenkler  and
Dietrich Trenkler
Götz Trenkler
Affiliation:
Department of Statistics, University of Dortmund, Vogelpothsweg 87, D-44221 Dortmund
Dietrich Trenkler
Affiliation:
Department of Economics, University of Osnabrück, Rolandstraβe 8, D-49069 Osnabrück
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Information
The Mathematical Gazette , Volume 91 , Issue 520 , March 2007 , pp. 126 - 128
Copyright
Copyright © The Mathematical Association 2007

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References

1. Emanouilides, E. and Bell, R. A., Latin squares and their inverses, Math. Gaz. 88, (March 2004) pp. 127–128.Google Scholar
2. Moore, C. D., On the reciprocal of the general algebraic matrix, Bulletin of the American Mathematical Society 26, (1920) pp. 394–395.Google Scholar
3. Penrose, R., A generalized inverse for matrices, Proceedings of the Cambridge Philosophical Society 51 (1955) pp. 406–413.Google Scholar
4. Meyer, C. D., Matrix analysis and applied linear algebra, SIAM, Philadelphia (2000).Google Scholar
5. Pearl, M. H., On generalized inverses of matrices, Proceedings of the Cambridge Philosophical Society 62 (1959) pp. 673–677.Google Scholar
6. Schmidt, K. and Trenkler, G., The Moore-Penrose inverse of a semi-magic square is semi-magic, International Journal of Mathematical Education in Science and Technology 32 (2001) pp. 624–629.Google Scholar