References
- 1. R. H. Bruck, A survey of binary systems, Springer-Verlag, Berlin-Gottingen- Heidelberg, 1966
- 2. O. Chein, H. O. Pflugfelder, and J. D. H. Smith, Quasigroups and loops : Theory and applications, Heldermann Verlag, 1990
- 3. J. Dene and A. D. Keedwell, Latin squares and their applications, English University press Lts, 1974
- 4. E. G. Goodaire, E. Jespers, and C. P. Milies, Alternative loop rings, NHMS (184), Elsevier, 1996
- 5. T. G. Jaiyeola, A study of new concepts in smarandache quasigroups and loops, ProQuest Information and Learning(ILQ), Ann Arbor, USA, 2009
- 6. T. G. Jaiyeola, Some necessary and sufficient conditions for parastrophic invariance in the associative law, Fasciculi Mathematici, 40, (2008), 25-35.
- 7. H. O. Pflugfelder, Quasigroups and loops : Introduction, Berlin, 1990
- 8. R. L. Rivest, Permutation polynomials Modulo 2w, Finite Fields and Their Applications 7, (2001), 287-292.
- 9. L. V. Sabinin, Smooth quasigroups and loops, Kluver Academic Publishers, Dordrecht, 1999
- 10. J. D. H. Smith, An introduction to quasigroups and their representations, Taylor and Francis Group, LLC., 2007.
- 11. A. R. T. Solarin and B. L. Sharma, On the construction of Bol loops, Scientific Annals of ”Al.I. Cuza” University of Iasi, 27, No. 1, (1981), 13-17.
- 12. G. R. Vadiraja Bhatta and B. R. Shankar, Permutation Polynomials modulo n, n = 2w and Latin Squares, International J. Math. Combin. 2, (2009), 58-65.
- 13. W. B. Vasantha Kandasamy, Smarandache loops, Department of Mathematics, Indian Institute of Technology, Madras, India, 2002