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- Subgroups_of_cyclic_groups abstract "In abstract algebra, every subgroup of a cyclic group is cyclic. Moreover, for a finite cyclic group of order n, every subgroup's order is a divisor of n, and there is exactly one subgroup for each divisor. Gallian (2010) has called this result the fundamental theorem of cyclic groups.".
- Subgroups_of_cyclic_groups wikiPageID "10805909".
- Subgroups_of_cyclic_groups wikiPageRevisionID "588785239".
- Subgroups_of_cyclic_groups subject Category:Articles_containing_proofs.
- Subgroups_of_cyclic_groups subject Category:Fundamental_theorems.
- Subgroups_of_cyclic_groups subject Category:Theorems_in_algebra.
- Subgroups_of_cyclic_groups comment "In abstract algebra, every subgroup of a cyclic group is cyclic. Moreover, for a finite cyclic group of order n, every subgroup's order is a divisor of n, and there is exactly one subgroup for each divisor. Gallian (2010) has called this result the fundamental theorem of cyclic groups.".
- Subgroups_of_cyclic_groups label "Subgroups of cyclic groups".
- Subgroups_of_cyclic_groups sameAs m.02qqkzg.
- Subgroups_of_cyclic_groups sameAs Q5508972.
- Subgroups_of_cyclic_groups sameAs Q5508972.
- Subgroups_of_cyclic_groups wasDerivedFrom Subgroups_of_cyclic_groups?oldid=588785239.
- Subgroups_of_cyclic_groups isPrimaryTopicOf Subgroups_of_cyclic_groups.