Faster Scrambling Idea?

I think I might...? I won't post what I think it is yet though.
I think I might, but I won't speak yet.
Who else besides MistArts sees the problem with this idea?
I'd love this, but there's a problem. ;)

Okay we're getting no where.... seriously, I'd love to know what the problem is


The problem is that you can start by solving the innermost layer, and then move up, so that its only like a 3x3, but 3 times (7x7)
a 2x2 and 2 3x3's (6x6)
a 3x3 two times (5x5)
and a 2x2 and a 3x3 (4x4)
 
Anybody else thinking this would be a really cool way to do a relay?

And I still don't quite understand what you meant up there, but this could work if you did a 3x3 on the inner, then on the outer, then on the inner again, couldn't it? Or is that or something similar what you meant? It would save inexperienced big cube scramblers like myself confusion and inconsistency.
 
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SparkZer00 said:
4x4- 2 scrambles, 1st outer tier and then 1st inner tier

Than solve it like a 2x2 ( for the centers+edges)- so you skip the edges, so only use Rw, Lw etc, than solve it like a 3x3x3 ( no parities)

I'd like to see someone do that, that's essentially the equivalent of exactly reversing a scramble on any solve, which would require an absolute Genius to do or someone with an EXTREMELY complex method in my opinion. If this still seems like a problem, then the scramble length can be extended, as still the method of scrambling still in my opinion is much more efficient and faster than what is in use officially today.

With you method, the centers are "connected" in groups of three's in "corners", so not all positions can be reached. Also, the wings are connected to slices if you only do slice moves. Double layer moves would make it connected to the center-"corner".

We could do something like the megaminx though.
 
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Try it on a 4x4. Scramble the outer layers first, then scramble the inner layers as a 2x2. Now solve the centers as a 2x2 (i.e. without turning outer layers) and see what happens.
 
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