About Periodic Groups of Shunkov Saturated by Central Expansions of Finite 2-Groups by Means of Group L2(5)
Let ℜ be a set of ﬁnite groups. A group G is said to be saturated by ℜ, if every ﬁnite subgroup of G is contained in a subgroup isomorphic to a group from ℜ. We prove that a periodic group of Shunkov saturated by set ℜ = {L2(5)(v)}, where In - direct product of n copys of groups of order 2, is locally ﬁnite group.