Game of Tic-Tac-Toe, Again?
Alice and Bob are playing a game of Tic-tac-toe, to be precise a variant of tic-tac-toe called Notakto. In a game of Notakto, there will always be a winner.
Notakto is played across one or several 3×3 Tic-tac-toe boards with both players marking the board with X. Alice always makes the first move. A game ends when all the boards contain three consecutive X in any direction (horizontal/vertical/diagonal), at which point the player to have made the last move loses the game. If there is 3 consecutive X in a board already, then no more moves can be made on that particular board.
Given a configuration of the game, you have to find out the winner.
You are given an integer t (1 <= t <= 100), the number of games.
For each game, you are given n, (1 <= n <= 104), the number of boards.
For each board, you are given a 3×3 grid. Each grid cell is empty (denoted by a dot), or occupied by a cross (denoted by an X).
For each game, print the winner of that game, in the format “Game #x: winner”. Here, x is the game number.
4 1 ... ... ..X 1 XX. X.X .XX 2 XX. X.X .XX XX. X.X .XX 3 XX. X.X .XX XX. X.X .XX XX. X.X .XX
Game #1: Alice Game #2: Bob Game #3: Alice Game #4: Bob
0% Solution Ratio
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