Ok ok, I don't think we'll get somewhere so I'll just tell you: the 
3-cycles are nothing else than a swap of two adjacent corners followed 
by a U turn. So you have these two cases:

- Swap two adjacent corners.
- Swap two diagonal corners.

Got it?

Cheers!
Stefan


--- In [email protected], "Craig Bouchard" 
<[EMAIL PROTECTED]> wrote:
>
> Well, you may be being picky and say 1, cuz if you execute one alg 
the
>  right way multiple times then it will solve...but I mean for a 1 
look
> every time...
> 
> Craig
> 
> --- In [email protected], "Stefan Pochmann"
> <[EMAIL PROTECTED]> wrote:
> >
> > --- In [email protected], "Craig Bouchard" 
> > <[EMAIL PROTECTED]> wrote:
> > >
> > > Yes theres 3...the 2 3 Cycles and then the one that switches the 
2
> > > sets of the adjacent corners...unless you are counting the 3 
cycles
> > > are 1 cuz one is just the inverse...
> > 
> > No, the two 3-cycles are the same, and I don't mean by 
> > inversion/mirroring. Think again :-)
> > 
> > > P.S. - Stefan you were the 25000th post...intense
> > 
> > Yeah I know. The prime factorization is 2^3 * 5^5 so if you don't 
hear 
> > from me again you know the Illuminati got me.
> > 
> > Cheers!
> > Stefan
> >
>






 
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