Loops and the Lagrange property.

DOI10.1007/BF03322722zbMath1039.20037arXivmath/0205141OpenAlexW1997108415MaRDI QIDQ1412969

Michael K. Kinyon, Orin Chein, Andrew Rajah, Petr Vojtěchovský

Publication date: 10 November 2003

Published in: Results in Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0205141

zbMATH Keywords

commutative Moufang loopsvarieties of loopsfinite loopsPaige loopssimple loopsBol loopsLagrange property

Mathematics Subject Classification ID

Loops, quasigroups (20N05)

Related Items (3)

The Algebra of Gyrogroups: Cayley’s Theorem, Lagrange’s Theorem, and Isomorphism Theorems ⋮ On twisted subgroups and Bol loops of odd order. ⋮ Lagrange's theorem for Hom-groups

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Loops whose inner mappings are automorphisms
• On loops of odd order. II
• Nilpotence of finite Moufang 2-loops
• On maps \(x \to x^ n\) and the isotopy-isomorphy property of Moufang loops
• Lagrange's theorem for M\(_k\)-loops
• On loops of odd order
• Every diassociative A-loop is Moufang
• A Class of Simple Moufang Loops
• The classification of finite simple Moufang loops
• A Special Class of Moufang Loops

This page was built for publication: Loops and the Lagrange property.