![]() ![]() ![]() Below we will be going over the most famous algorithms, such as Sune, Sledgehammer, and many more. There are many examples of iconic cubing things, but none are as omnipresent or as widely useful as algorithms. Commutative - it's not a necessary condition of the permutation group but notice that FB = BF but FR != RF.Inverse element - every permutation has an inverse permutation: ex.Neutral element - there is a permutation which doesn't rearrange the set: ex.Associative - the permutations in the row can be grouped together: ex.Below are the properties of the operations of this mathematical structure. In the introduction I have presented the Rubik's Cube as a permutation group. Mathematical properties of the algorithms R' D' R D - degree is 6 because we have to repeat the algorithm 6 times to return to the initial configuration. Every algorithm or permutation has a degree which is a finite number that shows how many times we have to execute the operation to return to the initial state. ![]()
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