The FREE game Zooker can be played by one or more (up to 40) people.

The game's software stores the names of up to 40 people and compares their scores, the time it took each player to find a solution, and how many solutions that player has found.

  • There are 16.777.216 possible configurations.
  • There are 92 correct configurations.
  • 12 Of those correct configurations are unique solutions.
  • The remaining 80 correct configurations are variations of the unique solutions.

If you find a correct configuration for this game, but it is a variation of a unique solution you had found earlier, the game's program will alert you.
The screen shows that this player has found a solution. This is his or her first solution. The solution #1 remains on the screen.
This game's screen shows that John has been playing for less than 3 minutes, and has found 1 solution (obviously, he cheated. It is the same solution as our example on this web site)!
This is the sign-in log.

The program stores your name, the solutions you have found, and how long it took you to find the solutions.

The graphics below explain the concept of variations for this game.
The red markers show a solution.
The green markers show the same solution turned 180 degrees.
The blue markers show the same solution again. This time, the game board has been flipped horizontal.
The purple markers show the same solution flipped horizontal, than turned 180 degrees.

The unique solution is repeated several times, but each time turned or flipped another way.

Because the unique solution is fully a-symmetric, this solution can be placed on the game board 8 times. Four times simply by rotating the solution 90, 180, or 270 degrees. Another four times by mirroring (or flipping) the solution.
All 8 variations of the same unique solution are placed on the board. Markers of one variation overlap markers of other variations, but now all possible variations are on the board.

When all variations of the same solution are laid out on the board, the end result is perfect symmetry.

Here, all of the game's variations are on the board, and in the same color.

As you can see, when all variations of the same solution are laid out on the board, the end result is perfect symmetry.

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