Z_Module_Associated_with_Abelian_Group_is_Unitary_Z_Module_v2
Provedabelian-groupsmodule-theorymodulesproofwikiz-modules
Let be an abelian group with identity . Let be the -module associated with . Then is a unitary -module.
Preamble
import Mathlib.Analysis.Complex.Basic
Formal statement
theorem Z_Module_Associated_with_Abelian_Group_is_Unitary_Z_Module_v2 {G : Type _} [AddCommGroup G] (g : G) : (1 : ℤ) • g = g := by sorrySource