Alexander's Star
From Wikipedia, the free encyclopedia
Alexander's Star is a puzzle invented by Adam Alexander in 1982. It is a great dodecahedron with 30 moving pieces in the style of a magic polyhedron, (the most famous of which is the Rubik's Cube) which rotate in star-shaped groups of five around the outermost vertices. The challenge of the puzzle is to get it to a state in which each star is surrounded by five faces of the same color, and opposite stars are surrounded by the same color; this is equivalent to solving just the edges of a six-color Megaminx.
There are 29!×2^13 positions, or 7.2×1034.
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| Inventor | Ernő Rubik |
| Rubik's Cubes | Overview • 2×2×2 (Pocket Cube) • 3×3×3 (Rubik's Cube) • 4×4×4 (Rubik's Revenge) • 5x5x5 (Professor's Cube) |
| Cubic variations | Square 1 • Skewb • Sudokube |
| Non-cubic variations | Megaminx • Pyramorphix • Pyraminx • Skewb Diamond • Skewb Ultimate • Dogic • Alexander's Star |
| Derivatives | Rubik's Magic • Rubik's Snake • Missing Link • Rubik's Revolution • Rubik's Clock |
| World record holders | Edouard Chambon |
| Solvers | Jessica Fridrich • Lars Petrus • Ron van Bruchem • Chris Hardwick • Shotaro "Macky" Makisumi • Tyson Mao • Leyan Lo |
| Solutions | God's algorithm • Optimal • Speedcubing |
| Mathematics | Rubik's Cube group |
| Related Articles | List of Rubik's Cube software |
fr:Étoile d'Alexandre ja:アレキサンダースター
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