Commit 2026-02-13 16:28 709c07e8

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feat(GroupTheory/FiniteAbelian): prove that the restriction map is surjective (#33403) Let G be a finite commutative group and let H be a subgroup. If M is a commutative monoid such that G →* Mˣ and H →* Mˣ are both finite (this is the case for example if M is a commutative domain), then any homomorphism H →* Mˣ can be extended to an homomorphism G →* Mˣ.

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