Infinite Cyclic Groups Do Not Have Composition Series
Problem 123
Let $G$ be an infinite cyclic group. Then show that $G$ does not have a composition series.
Add to solve laterLet $G$ be an infinite cyclic group. Then show that $G$ does not have a composition series.
Add to solve laterLet $G$ be a finite group. Then show that $G$ has a composition series.
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