In the game, there are colored markers in several tiles. You should try to link like colored markers. You can click left mouse button on one marker and hold it. Then draw across cube and once it reaches another same colored marker, you shall release left mouse button. Link every pair of like colored markers to complete a cube. You can not link cells diagonally. If you break an existing link, reselect the broken link color by clicking on one of the two markers, then plug and gaps. Black cells are blocked. Once a cube is completed, it will break to pieces. Then you can move to the next level.

• Cube Lines 1.0
  Brightly colored cubes keep falling and falling down! Try to remove as many as possible... Can you?

• Coolcubes 1.0
  If you have got tired of work you can have a rest with the help of this interesting and addictive game

• Cubes Invasion 1.0
  Time to celebrate for puzzle lovers of all ages! Sugar Games has unveiled new Cubes Invasion. The puzzle revives the legendary play spirit of Tetris which is now combined with all-new game mechanics and truly addictive play modes: Super...

• Rotary Puzzle 1.3.2.01
  Rotate the groups of colored cubes and attain identical blue color

• Faces of the Famous Cube for Windows 1.0
  The Faces/Sides of the Famous Cube is a more challenging problem/game than the original Rubik's Cube, because player can see only a one side of the cube. The aim of this game is the same -to reach the state where each side of the cube has all facets with the same color. There are several levels of complexity with 3, 4, and 5 slices per side.

• Faces of the Famous Cube for Palm OS 1.0
  The Faces/Sides of the Famous Cube is a more challenging problem/game than the original Rubik's Cube, because player can see only a one side of the cube

• Faces of the Famous Cube for Pocket PC 1.0
  The Faces/Sides of the Famous Cube is a more challenging problem/game than the original Rubik's Cube, because player can see only a one side of the cube. The aim of this game is the same -to reach the state where each side of the cube has all facets...