Message #1914

From: Eduard Baumann <baumann@mcnet.ch>
Subject: Re: [MC4D] Re: 24cell FT
Date: Wed, 09 Nov 2011 18:01:11 +0100

Yes, thanks for the valuable hint.
The walk around (or better through) the whole 24cell is unnecessary complicated but is still an interesting and fascinating fact.
Ed

—– Original Message —–
From: schuma
To: 4D_Cubing@yahoogroups.com
Sent: Tuesday, November 08, 2011 11:32 PM
Subject: [MC4D] Re: 24cell FT

Hi Eduard,

Maybe I didn’t get you right but isn’t clicking on sticker c1 doing (c1)(c2,c3)? So if you have a permutation sequence X which intersects the cell of c1 with only one 3C piece, then the commutator

X, (clicking c1), X’, (clicking c1)

will flip two 3C pieces. Is this what you need?

Nan

— In 4D_Cubing@yahoogroups.com, "Eduard" <baumann@…> wrote:
>
> 24cell FT
>
> After having sucessfully finished the 96 2-colored face centers I’m tackling the 96 3-colored edges. With my 3-cycle for edges (keeping the face centers) I brought home two edges and they where not mirrored by chance. Then the three following edges arrived mirrored at home!
> By chance I discovered how to turn edges on place (my pair flipping macro for face centers executed three times yields a turn of three edges on place). But we must distinguish between turning (c1,c2,c3) and mirroring (c1)(c2,c3) in cycle notation. c1,c2and c3 are the three colors of an edge. Is that right (Nan, Andrey)? It is very difficult to imaging a walk so that an edge returns mirrored at home. I need such a walk to construct a mirroring macro for edges. Who wants help me?
>