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In a finite group, the order of each element of the group divides the
order of the group
if G is a finite group and a is the any element of a then order of a divides order of g
i.e. O(a)/O(g)
Lagrange’s Theorem†: |H| Divides |G|
If G is a finite group and H is a subgroup of G, then |H| divides |G|.
Moreover, the number of distinct left (right) cosets of H in G is |G|/|H|
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