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Let G be a group and H a cyclic normal subgroup of G. Prove that every subgroup of H is a normal subgroup of G.
Let G be a group and H a cyclic normal subgroup of G. Prove that every subgroup of H is a normal subgroup of G.
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An Introduction to Measure Theoretic Probability
Authors: George G. Roussas
2nd edition
128000422, 978-0128000427
