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For a group GGG, any element g∈Gg\in Gg∈G one can form a subgroup of all its integer powers ⟨g⟩={gk:k∈Z}\langle g\rangle=\{ g^{k}: k\in\mathbb{Z} \}⟨g⟩={gk:k∈Z} called the cyclic subgroup generated by g. `
Cyclic Group