Quasigroup (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Quasigroup" in English language version.

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Romanowska & Smith 1999, p. 93 Romanowska, Anna B.; Smith, Jonathan D.H. (1999), "Example 4.1.3 (Zassenhaus's Commutative Moufang Loop)", Post-modern algebra, Pure and Applied Mathematics, New York: Wiley, doi:10.1002/9781118032589, ISBN 978-0-471-12738-3, MR 1673047

anu.edu.au

cs.anu.edu.au

McKay, Meynert & Myrvold 2007 McKay, Brendan D.; Meynert, Alison; Myrvold, Wendy (2007). "Small Latin squares, quasigroups, and loops" (PDF). J. Comb. Des. 15 (2): 98–119. CiteSeerX 10.1.1.151.3043. doi:10.1002/jcd.20105. S2CID 82321. Zbl 1112.05018.

archive.org

Smith 2007, pp. 3, 26–27 Smith, J.D.H. (2007). An Introduction to Quasigroups and their Representations. CRC Press. ISBN 978-1-58488-537-5.
Rubin & Rubin 1985, p. 109 Rubin, H.; Rubin, J.E. (1985). Equivalents of the Axiom of Choice, II. Elsevier.
Colbourn & Dinitz 2007, p. 497, definition 28.12 Colbourn, Charles J.; Dinitz, Jeffrey H. (2007), Handbook of Combinatorial Designs (2nd ed.), CRC Press, ISBN 978-1-58488-506-1

arxiv.org

Shcherbacov, Pushkashu & Shcherbacov 2021, p. 1 Shcherbacov, V.A.; Pushkashu, D.I.; Shcherbacov, A.V. (2021). "Equational quasigroup definitions". arXiv:1003.3175v1 [math.GR].
Shcherbacov, Pushkashu & Shcherbacov 2021, p. 3, Thm. 1, 2 Shcherbacov, V.A.; Pushkashu, D.I.; Shcherbacov, A.V. (2021). "Equational quasigroup definitions". arXiv:1003.3175v1 [math.GR].

books.google.com

Bruck 1971, p. 1 Bruck, R.H. (1971) [1958]. A Survey of Binary Systems. Springer. ISBN 978-0-387-03497-3.
Romanowska & Smith 1999, p. 93 Romanowska, Anna B.; Smith, Jonathan D.H. (1999), "Example 4.1.3 (Zassenhaus's Commutative Moufang Loop)", Post-modern algebra, Pure and Applied Mathematics, New York: Wiley, doi:10.1002/9781118032589, ISBN 978-0-471-12738-3, MR 1673047

doi.org

Damm 2007 Damm, H. Michael (2007). "Totally anti-symmetric quasigroups for all orders n ≠ 2, 6". Discrete Mathematics. 307 (6): 715–729. doi:10.1016/j.disc.2006.05.033.
Romanowska & Smith 1999, p. 93 Romanowska, Anna B.; Smith, Jonathan D.H. (1999), "Example 4.1.3 (Zassenhaus's Commutative Moufang Loop)", Post-modern algebra, Pure and Applied Mathematics, New York: Wiley, doi:10.1002/9781118032589, ISBN 978-0-471-12738-3, MR 1673047
McKay, Meynert & Myrvold 2007 McKay, Brendan D.; Meynert, Alison; Myrvold, Wendy (2007). "Small Latin squares, quasigroups, and loops" (PDF). J. Comb. Des. 15 (2): 98–119. CiteSeerX 10.1.1.151.3043. doi:10.1002/jcd.20105. S2CID 82321. Zbl 1112.05018.

iastate.edu

jdhsmith.math.iastate.edu

Smith, Jonathan D. H. Groups, Triality, and Hyperquasigroups (PDF). Iowa State University.

planetmath.org

an associative quasigroup is a group

psu.edu

citeseerx.ist.psu.edu

McKay, Meynert & Myrvold 2007 McKay, Brendan D.; Meynert, Alison; Myrvold, Wendy (2007). "Small Latin squares, quasigroups, and loops" (PDF). J. Comb. Des. 15 (2): 98–119. CiteSeerX 10.1.1.151.3043. doi:10.1002/jcd.20105. S2CID 82321. Zbl 1112.05018.

semanticscholar.org

api.semanticscholar.org

McKay, Meynert & Myrvold 2007 McKay, Brendan D.; Meynert, Alison; Myrvold, Wendy (2007). "Small Latin squares, quasigroups, and loops" (PDF). J. Comb. Des. 15 (2): 98–119. CiteSeerX 10.1.1.151.3043. doi:10.1002/jcd.20105. S2CID 82321. Zbl 1112.05018.

subwiki.org

groupprops.subwiki.org

Nonempty associative quasigroup equals group

youtube.com

Smith, Jonathan D. H. "Codes, Errors, and Loops". Recording of the Codes & Expansions Seminar. Retrieved 2 April 2024.

zbmath.org

McKay, Meynert & Myrvold 2007 McKay, Brendan D.; Meynert, Alison; Myrvold, Wendy (2007). "Small Latin squares, quasigroups, and loops" (PDF). J. Comb. Des. 15 (2): 98–119. CiteSeerX 10.1.1.151.3043. doi:10.1002/jcd.20105. S2CID 82321. Zbl 1112.05018.