Crazy Queens 1.3

The crazy queens puzzle is the game of putting chess queens on a chessboard such that none of them is able to capture any other using the standard chess queens moves. The queens must be placed in such a way that no two queens would be able to attack each other. Thus, a solution requires that no two queens share the same row, column, or diagonal.

There are multiple levels (or boards) in this game. The game starts with an easy level (or board of 4x4). You have to place 4 queens on a 4x4 board so that none of the queens can attach each other. Similarly on the 5x5 board, you have to place 5 queens. In 6x6 board, you have to place 6 queens and so on.

Level 1: Board 4x4. You have to put 4 queens on a 4x4 board so that none of the queens can attach each other. (2 puzzles in this level)
Level 2: Board 5x5. You have to put 5 queens on a 5x5 board so that none of the queens can attach each other. (10 puzzles in this level)
Level 3: Board 6x6. You have to put 6 queens on a 6x6 board so that none of the queens can attach each other. (4 puzzles in this level)
Level 4: Board 7x7. You have to put 7 queens on a 7x7 board so that none of the queens can attach each other. (40 puzzles in this level)
Level 5: Board 8x8. You have to put 8 queens on a 8x8 board so that none of the queens can attach each other. (92 puzzles in this level)

The game starts with placing one hint queen on the board. You have to place other queens on the board to solve the puzzle.

Tapping a tile will select or de-select it. (Place a queen on that tile or remove a queen from that tile)

You cannot remove the first queen that was placed as a hint on the board.

The game will save the last played puzzle, so next time when you start the application, it will bring back your last played puzzle and you can continue from there.

Double tapping anywhere else will show or hide the top & bottom information bars.

Please note that we have uploaded a version 1.1 of this game to apple and awaiting their approval. The updated version has 148 puzzles in total. If you can solve the last 148th puzzle, then send us a screen shot at support@hirak.com