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On groups that are nearly metahamiltonian
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We consider groups whose subgroups are either normal or have Chernikov commutant. It was proved that if such group G has a subgroup H of finite index and its commutant is a Chernikov group, then commutant of group G is a Chernikov group.
Title: On groups that are nearly metahamiltonian
Description:
We consider groups whose subgroups are either normal or have Chernikov commutant.
It was proved that if such group G has a subgroup H of finite index and its commutant is a Chernikov group, then commutant of group G is a Chernikov group.
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