Abstract
Let be a group of finite rank and any finite set of primes. We prove that contains a characteristic subgroup of finite index such that every finite -image of is nilpotent. Our conclusions are stronger if is also soluble.
Citation
B. A. F. Wehrfritz. "ON GROUPS OF FINITE PRÜFER RANK." Publ. Mat. 68 (2) 439 - 443, 2024. https://doi.org/10.5565/PUBLMAT6822405
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