We describe {2, 3}-groups in which the order of a product of every two elements of orders at most 4 does not exceed 9 and the centralizer of every involution is a locally cyclic 2-subgroup. In particular, we will prove that these groups are locally finite.
On {2,3}-groups without elements of order 6
JABARA, Enrico
2016-01-01
Abstract
We describe {2, 3}-groups in which the order of a product of every two elements of orders at most 4 does not exceed 9 and the centralizer of every involution is a locally cyclic 2-subgroup. In particular, we will prove that these groups are locally finite.
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