Waterman Method  

 
Proposer(s): 
Marc Waterman 
Proposed: 
1982 
Alt Names: 
N/A 
Variants: 
N/A 
No. Steps: 
3 
No. Algs: 
117 
Avg. Moves: 
Over 50 
Purpose(s): 

The Waterman Method is a method for solving the Rubik's Cube which was invented by Marc Waterman in the 1980s. The method is based on Corners First methods but is efficient enough to be used for advanced speedsolving (average times of under 20 seconds).
The Steps Edit
The steps are as follows:
 Step 1: Solve one layer of the cube. The original way to do this is by first putting together the corners and then solving the center and edges together. This can also be done with blockbuilding (start with a 1x2x3 block as with Roux and then fill in the last three pieces).
 Step 2: Solve the corners of the opposite layer. This is done in one step in the style of CxLL. After this step, turn the cube so that the solved layer is on L.
 Step 3a: Solve two of the edges on R, while at the same time placing a third somewhere in the R layer.
 Step 3b: Finish the R edges while orienting the M edges, all in one algorithm. This step is difficult to learn and has around 80 algorithms, but the algorithms mostly use only M, R, r, and U moves, so this is a fast step.
 Step 3c: Solve the M edges. This is trivial and there are only a few possible cases, all very fast.
Those who are truly interested in learning this method should check out Josef Jelinek's webpage which has very thorough descriptions as well as a complete list of algorithms for the last four steps. He also has a copy of the original booklet containing the method.
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