I think that a pure color neutral Roux with NMCMLL would minimize move count. and if someone used something like that at full speed, it'd probably "beat" fridrich. But you need to dedicate time to improve look ahead( A LOT).
this is just a thought. Possible? yes... Practical? not so much...
seeing as roux is my main, i try to think of ways to improve it
I see
zero improvement being color neutral with "Roux" (
at this time). Honestly.
The normal steps:
1. Solve a 1x2x3
2. Solve opposite 1x2x3 (with same color on D)
3. Corners - Requires two thoughts; 1. Orientation, then 2. Permutation color pattern
4. LSE
Let's set it's advantages/disadvantages to 0 (normal).
Color neutral (I'll call it "CN solving" here):
1. Solve a 1x2x3 - Less moves than normal solving --- Advantage.
2. Solve opposite 1x2x3 (using 4 possible colors on D) - The same amount of moves as a normal solve, you don't have time to be looking for the best first pair.
3. Corners - Requires three thoughts; 1. L/R color orientation, 2. Find the two "same" colors on the white corners, 3. Find the two "same" colors on the yellow corners (it really is split like this, try it). NMCMLL = 1.5 times longer than CMLL recognition, even if you try to find the "same" colors while figuring out the L/R color orientation. ---Disadvantage
4. LSE - Also takes longer, because of 2 reasons; 1. It's move average is 1 more than normal solving (because of the last R or L move) and 2. Edge orientation recognition is a little longer because you
have to locate the L/R edges to know their orientation. ---Disadvantage
For CN solving that makes 1 advantage, 2 disadvantages, and one undecided (the second block). Even if you worked on the undecided one to make it count as 1 advantage, you are only at 0 (the same as normal solving). You would have to solve that second block
much faster (even with its 1-3 fewer moves) than normal solving in order to have the overall CN solve be faster than a normal solve. But with the second block in CN solving being the same as a normal solve I don't see how that's possible. You would have to have great look-ahead abilities while solving the first block to be able to see very short solutions to the second block.
The overall move-count for CN solving would only be 1-3 moves less than normal solving Explanation: minus between 2 and 3 moves for the first block in CN solving (I was averaging 7 moves for the first block), but add .75* moves for the last turn during the LSE.
And I know all of this is strange coming from the person that made the NMCMLL charts on Gilles' page. I used to think that non-matching blocks was the future of the method, but after putting so much time into figuring out
exactly how to think during every step of a CN solve, I started to see all of it's little disadvantages, it disappointed me, I really enjoyed solving the weird blocks.
*
There are four types of blocks you can have on the right side
fanwuq said:
The main problem is that time restraints allow for worse move count and the steps aren't as fingertrick friendly as Fridrich.
Not as fingertrick friendly? M/U/R feels faster than F/U/R to me.
DonQuixote said:
If people like Erik or Yu would have chosen Roux or Petrus the Fridrich method would already have been beaten. As far as I can tell no "Blockbuilder" is currently putting as much time into his/her cube as those guys.
Kind Regards
Martin
I know I don't put as much time into my solves as the average Fridrich user, and it doesn't seem like Gilles and Thom does anymore either. Johannes also doesn't solve much anymore.