My small Rubik's puzzles collection

Rubik's Cube

Invented by Erno Rubik, the Cube came out in 1979 and became a world hit, beating the popularity record of the "sliding piece puzzle" (in french called "taquin" or "pousse-pousse") of 1879.

The picture shows my specimen. I put the letters CUBE on it, to make evident that the central pieces have four different possible orientations. As a result, I now have problems to solve it completely...

Since the cube came out, and still today, there are speed competitions for solving the cube.
In 1982, the first championship was won by Minh Thai, who needed 23 seconds. The current (2015) record is hold by Lucas Etter who needed 5 seconds.

A more theoretical question is: what is the "best" formula to solve the cube. This ideal solution is called "God's algorithm".
In 2010 it was proven that there is always a way to restore the initial state in at most 20 moves.

Cube variations

Rubik's Magic Rings

The puzzle has eight square plates painted on both sides and tied together in a complicated way by nylon cords, which allow that the puzzle can be fold an rearranged in many ways, but it is always kept together in one piece.

The left picture shows the initial state. The aim is, to fold the puzzle correctly, in order to get, when turned on the back side, the structure shown on the right picture.

But there are other creative ways to play with the puzzle, trying to find out what 3D-constructions are possible, for example:

Rubik's Clock

There are 9 clocks on each side of the puzzle; on 4 corners there are wheels, and 4 pegs that control which clocks will move if the wheels are turned. The aim is, from a random position of the 18 pointers, to turn them all to twelve o'clock.

Rubik's Tangles

This game is not mechanical, but a kind of jigswaw. It consists of 25 small paper cards on which are drawn ends of cords in 4 colors. The aim is to put cards together in a square of 5x5 in a way that the color ends of the cords fit.

The figures show the two (non-equivalent) solutions for Tangle 1.

Pascal Program to find the solutions: tangle.pas
(takes 160 seconds on a 300MHz CPU)

When it came out, there were also 3 other sets: Tangle 2,3 and 4. It was pretended that all together could form a legendary 'big tangle' with 10x10 tiles.

The tangle tiles can also be used to form 3d cubes

Later came out a simplified version of this puzzle consisting in 9 pieces with a pattern on both sides (but only one solution):

Rubik's Fifteen

This is Rubik's response to the classical sliding piece puzzle.

Rubik's Triamid

An assembling puzzle. It is less challenging than others because cheating is just too easy.

Rubik's Snake

The puzzle is composed of 24 "triangles" (more exactly: wedges) that are fixed together on the two small faces and can rotate on the bases.
Many figures can be formed: the most trivial is a "line", the one showed here is a "ball".

Rubik's Soma Cube

Also called Rubik's Mini Bricks. This is another classical assembling puzzle. As you see from the picture, I have not yet managed to solve it completely.

Other Rubik's puzzles, that are not (yet) in my collection

Other, non Rubik's, puzzles from my collection

See My small collection of beautiful wooden puzzles.

Questions and Links ...

Where can the Cube (and other puzzles) be bought
Some toy stores sell reproductions of the Cube and other puzzles.

Some commercial Web Sites sell Rubik's and other Puzzles:

Some puzzle collectors (see links below) sell or exchange puzzles.

Formulas to solve the Cube and other puzzles can be found at

Fan Pages
Many people have interesting pages about the Cube, a list of sites can be found at yahoo.
Georges Helm is a cube collector from Luxembourg.
There is an interesting site about puzzles in general at, with pictures of puzzles and an international list of puzzle collectors.
There is also a site by Erno Rubrik himself:

Cube curiosities
There are screensavers, online CGI-scripts and JAVA programs to solve the cube.
More extraordinary are those mechanical robots to solve the cube:

Another unconventional activity is to put a lot of cubes together in order to form mosaic images ( CubeArt).

Created on Friday the 13th, 1996-12-13; last (minimally) updated: 2016-08-04
Your comments are welcome! Mail to Patrick Hahn (