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- W2148043942 abstract "The number of moves required to solve any configuration of Rubik’s cube has held a fascination for over 25 years. A new upper bound of 26 is produced. More important, a new methodology is described for finding upper bounds. The novelty is two-fold. First, parallel disks are employed. This allows 1.4×10 12 states representing symmetrized cosets to be enumerated in seven terabytes. Second, a faster table-based multiplication is described for symmetrized cosets that attempts to keep most tables in the CPU cache. This enables the product of a symmetrized coset by a generator at a rate of 10 million moves per second." @default.
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- W2148043942 date "2009-07-01" @default.
- W2148043942 modified "2023-09-29" @default.
- W2148043942 title "Harnessing parallel disks to solve Rubik’s cube" @default.
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- W2148043942 doi "https://doi.org/10.1016/j.jsc.2008.04.013" @default.
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