give a example of infinite group or non proper subgroups are infinite
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In conclusion: Zp∞ is an infinite group whose proper subgroups are all finite. It is a non-cyclic group whose all proper subgroups are cyclic.
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We study some properties of the Prüfer p-group Zp∞ for a prime number p. The Prüfer p-group may be identified with the subgroup of the circle group, consisting of all pn-th roots of unity as n ranges over all non-negative integers:
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