You were playing tic-tac-toe with a friend online. However, there was a problem, another air raid in your area! Being a responsible person, you go to the bomb shelter. After the alarm is over, you come back to finish the game, but something is not right. Your friend may have cheated and changed the board.

You remember the game board $A$ as it was. Upon returning, you see the same game and the board $B$. Can you tell if it is possible to obtain board $B$ from board $A$ in no more than one move, made according to the rules?

Please note that the first move is made by the player placing the \textbf{X}. Also, the standard rule that the game stops if there are three X's or O's in a row does not apply here.