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  | import Mathlib.Tactic.Common | |
| theorem Nat.nmd_aux (f : ℕ → ℕ) : (∀ n k, n < k → f n > f k) → ∀ k, f k + k ≤ f 0 := by | |
| intro pr k | |
| induction' k with k ih | |
| . apply Nat.le.refl | |
| . trans | |
| swap | |
| . exact ih | |
| . nth_rw 2 [Nat.add_comm k 1] | 
  
    
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  | MyEnum e = MyEnum.ME1; | |
| for (int i = 0; i < 4; i++) { | |
| e = (MyEnum) ((int) (e + 1) & 3); | |
| System.Console.WriteLine(e); | |
| } | |
| public enum MyEnum { | |
| ME1, |