Hi Chris,

I don't know if you're interested in seeing how someone might find
that on his or her own, but I thought Id tell you anyway. :)

A long time a go I was looking for a new way to reverse the position
of LL corners. Previously I had worked out R U R' U' which affects 4
corners and 3 edges and I thought I could adapt it the LL. The 4
corners were DR UR BR and BL. Since LU wasn't affected and DR was I
added F to put LU where RU was and RU where DR was...beginning and
ending with F so F R U R' U' F' which you probably recognize.
Definitely one of my favorite algs.

Later on with similar reasoning applied to its mirror inverse R' U' F'
U F R, I added L to the beginning and U L' at the end...

L R' U' F' U F R U L'

L U' R F' U' F U r' Eight moves in my notation.

It is one of my favorite algs.

While I'm on favorite algs try F' U' L' U2 L F U R U2 R'  now rotate
the cube QU2 and do the alg again.

Cheers,

David J

--- In [email protected], cmhardw <[EMAIL PROTECTED]>
wrote:
>
> Hey everyone,
> 
> I recently found that one of my ZBLL algs ends in a really really nice
> OLL alg that I have never seen before.  The first half is a setup into
> this OLL such that the OLL solves it.
> 
> Anyway I've been trying just the OLL itself and I really like it, and
> am definitely switching to it.
> 
> To setup do: L R' U F U' F' L' U' R
> 
> To solve do: (R' U) L y' (R U R' U') (S)
> 
> Also the inverse is very nice and solves the inverse OLL case
> To setup do: R' U L F U F' U' L' R
> 
> To solve do: x' (M' U) y' (R U' R') y (L' U') R
> 
> Again I'm sure these algs have already been discovered, but I had
> never seen them before.
> 
> Hope someone likes them.  The first one is definitely much faster than
> my current alg, and I think with practice I get get the second one to
> beat my current alg also.
> 
> Heh heh ZBLL can come in handy for Fridrich solving :-)
> 
> Chris
>






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