Assertion: abelian group's subgroup | /r/HasAspect | order
Facets:
Source sentences:
text: Since every central subgroup is normal, it follows that every minimal normal subgroup of a finite p-group is central and has order
text: h not in its orbit generate G, (since the subgroup they generate must have order
text: generate(since the subgroup they generate must have order) but they commute sinceis central, so the group is abelian, and in fact
text: From Lagrange's theorem we know that any non-trivial subgroup of a group with 6 elements must have order 2 or 3.