Аннотация:
It is proved that any loop which contains an infinite cyclic group and does not contain infinite number of relative prime periodic elements has an infinite and independent basis of quasiidentities. In particular, any torsion free nilpotent loop has an infinite and independent basis of quasiidentities.
Ключевые слова и фразы:quasigroup, loop, quasiidentities, basis of quasiidentities, independent basis, coverage.
Полный текст:
PDF файл (108 kB)