3. Finite Abelian Groups
Ellis L. Johnson · Society for Industrial and Applied Mathematics eBooks · 1980
1. Cyclic groups. Before proceeding, let us digress by discussing the nature of cyclic groups. It is known that every Abelian (which is the type we have here), finite cyclic group is equivalent to the integers taken modulo some particular integer. We will simply think of cyclic groups as being such objects.