theorem Set.mem_compl_iff._simp_1
theorem Set.mem_compl_iff._simp_1: ∀ {α : Type u} (s : zpg9xh52.Set α) (x : α), Membership.mem (zpg9xh52.compl s) x = ¬Membership.mem s x
theorem Set.mem_compl_iff._simp_1
theorem Set.mem_compl_iff._simp_1: ∀ {α : Type u} (s : zpg9xh52.Set α) (x : α), Membership.mem (zpg9xh52.compl s) x = ¬Membership.mem s x