Pentagonal quasigroups, their translatability and parastrophes
Any pentagonal quasigroup QQ is proved to have the product xy=φ(x)+y−φ(y)xy=\varphi \left(x)+y-\varphi (y), where (Q,+)\left(Q,+) is an Abelian group, φ\varphi is its regular automorphism satisfying φ4−φ3+φ2−φ+ε=0{\varphi }^{4}-{\varphi }^{3}+{\varphi }^{2}-\varphi +\varepsilon =0 and ε\varepsilon...
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Formato: | article |
Lenguaje: | EN |
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De Gruyter
2021
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Acceso en línea: | https://doaj.org/article/163a26228c004017b35408ae550bf033 |
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