A group whose order is the product of three distinct primes is solvable.Suggest a slogan
Let \(p < q < r\) be primes and let \(G\) be a group with \(\abs{G} = pqr\). Then \(G\) is solvable.
PR-2ZOAV
Let \(p < q < r\) be primes and let \(G\) be a group with \(\abs{G} = pqr\). Then \(G\) is solvable.