AT_abc398_b [ABC398B] Full House 3

We have seven cards. The $ i $ -th card $ (i=1,\ldots,7) $ has an integer $ A_i $ written on it. Determine whether it is possible to choose five of them so that the chosen cards form a full house. A set of five cards is called a full house if and only if the following conditions are satisfied: - For different integers $ x $ and $ y $ , there are three cards with $ x $ and two cards with $ y $ .

The input is given from Standard Input in the following format: > $ A_1 $ $ A_2 $ $ A_3 $ $ A_4 $ $ A_5 $ $ A_6 $ $ A_7 $

If a full house can be formed by choosing five cards, print `Yes`; otherwise, print `No`.

### Sample Explanation 1 For example, by choosing the cards $ (1,1,1,4,4) $ , we can form a full house. ### Sample Explanation 2 No five cards chosen from the seven cards form a full house. ### Sample Explanation 3 Note that five identical cards do not form a full house. ### Constraints - $ A_i $ is an integer between $ 1 $ and $ 13 $ , inclusive.