Click a thumbnail to see its larger version and description.
A 3x3x3 which twisting abilities can be contrained by various pieces. Mass produced versions of seven variants exists.
The Constrained Cube is a variation on the regular Rubik's Cube, where the rotation of faces can be limited to make solving the puzzle more difficult. This is achieved by having a cogwheel attached to the core, around which the centre piece rotates. The Constrained Cube uses a combination of custom pieces and regular Rubik's Cube pieces.
There are many possible variations of the Constrained Cube. It is possible to choose a different rotational freedom for every face by combining the modular pieces. There are parts that allow full rotation, parts that constrain the face to 180 and 90 degrees and parts that do not allow the selected face to move at all. There are also parts that will constrain a face to 270 degrees, but since going 270 degrees one way is the same as going 90 degrees the other way, they do not change the solving experience (but they could be nice as a joke for speedcubers!).
Beginning in September 2012 seven mass-produced variants (images 5–14) of this concept were sold by hknowstore. These variants are:
Constrained Cube 90 – all faces 90 degree constrained
Constrained Cube 180 – all faces 180 degree constrained
Constrained Cube 270 – all faces 270 degree constrained
Constrained Cube Ultimate – mixed (including 0/90/180 degree constrained and free turn)
Constrained Cube Mix I (90 & 180) – 3 faces 90 degree constrained and 3 faces 180 degree constrained
Constrained Cube Mix II (90 & 270) – 3 faces 90 degree constrained and 3 faces 270 degree constrained
Constrained Cube Mix III (180 & 270) – 3 faces 180 degree constrained and 3 faces 270 degree constrained
The first four variants are available in two differently sized boxes.
Edge length: 55 mm
Weight: 87 grams (stickerless version)
Weight: 90 grams (black body)
Thank you to the following people for their assistance in helping collect the information on this page: Andreas Nortmann, Matt.
This puzzle can be found in collections of these members:
Found a mistake or something missing? Edit it yourself
or contact the moderator