Locally finite groups containing a 2-element with Chernikov centralizer
classification
🧮 math.GR
keywords
centralizerfinitechernikovelementlocallycontaininggroupgroups
read the original abstract
Suppose that a locally finite group $G$ has a $2$-element $g$ with Chernikov centralizer. It is proved that if the involution in $\langle g\rangle$ has nilpotent centralizer, then $G$ has a soluble subgroup of finite index.
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