Samenvatting
We call a loop universally noncommutative if it does not have a loop isotope in which two non-identity elements commute. Finite universally noncommutative loops are equivalent to latin squares
that avoid the configuration: (formula).
By computer enumeration we find that there are only two species of universally noncommutative loops of order = 11. Both have order 8.
| Originele taal-2 | Engels |
|---|---|
| Pagina's (van-tot) | 113-115 |
| Tijdschrift | Bulletin of the Institute of Combinatorics and its Applications |
| Volume | 61 |
| Status | Gepubliceerd - 2011 |