Тайсон Мао: Куб Рубик шебері және кәсіпкері

American Rubik's Cube speedsolver (born 1984)

Tyson Mao (born May 8, 1984, in San Francisco, California) is an Taiwanese American Rubik's Cube speedsolver. He is a co founder and a former board member of the World Cube Association, an organization that holds competitive events for the Rubik's Cube. In 2005, he set the world record for 3x3x3 blindfolded. In 2006, he appeared on the CW Television Network's Beauty and the Geek as one of the participants of the second incarnation of the reality television show.

Tyson Mao was born in San Francisco to immigrant parents from Tainan, Taiwan. He lives in the San Francisco Bay Area and previously used to work as a Poker Product Manager for Zynga. Mao graduated from the California Institute of Technology in 2006 with a degree in astrophysics. His father is a doctor based in South San Francisco. In 2017, Mao opened the Wursthall Restaurant & Bierhaus in San Mateo, California with partners Adam Simpson and J. Kenji López Alt.

Tyson began solving the cube during the Rubik's Cube's second boom in 2003, first using a beginner's method, then the Petrus and Fridrich methods. Tyson is credited for popularizing the "Caltech move" for solving the three diagonal corner permutation in blindfold solving.

Tyson has been the main organizer of major U. S competitions, including all US Nationals up to 2013, as well as many Caltech competitions.

Tyson Mao's unofficial beginner method is a set of 8 videos which can be viewed at Rubiks. com. This method is most famous for being used by Will Smith in a past film The Pursuit of Happyness, that was released in 2006. The method is basically a simplified layer by layer approach which works much the same way as the Fridrich method. The difference is that the cross is first built around the opposite side to simplify the permutation foresight required, the first two layers are permuted individually, the last layer requires an algorithm to construct a cross, and then repetition of Lars Petrus' Sune algorithm to orient, and finally permutation requires the use of two algorithms, one for the corners and one for the edges. These algorithms may have to be executed multiple times.