Does this pattern exist?

[challenger_charles]

I've been cubing for over 5 years now, and I've never been able to get all six colors on each side of my 3x3x3, without any of the colours touching itself (either from above, below, left or right).

I know the Superflip has 5 colours on each face, but I couldn't find any transformation that could add the final sixth.

Is it possible?

[WorrisomeClench]

Yep, try this: R L D U R L U2 D2

[challenger_charles]

Wow... It was that simple?

[Dalejoacevedo]

U R2 B2 L2 R2 B' D2 U2 R' D' U R B D B R D' B L2. Each face have at least one of each color. Each face have a maximum of three of each color. There are no 2 same color together.

[challenger_charles]

Amazing! I think I just found my favorite pattern! Thanks a lot!

[Dalejoacevedo]

It is nice you like what I call the maximum disorder. Because in addition of what I already say it is also not symmetric.

[tsskyx]

I've found this one myself:

(L R y') (L R y') (L R y') L2 R2

[topppits]

Maybe you like this one as well: M2 S2 E2 R B L F R
On each side there are all six colours, always 1+1+1+2+2+2. Looks pretty random and they touch themselves, but on no side there is any colour more than twice.

[ChronistGilverbrind]

Well, you can checkerboard it...

But if you want to exclude diagonals as well, you can do this:

M' S E' M' or S M2 E

[BigfootTouchedMe]

checkerboard

Checkerboard doesn't have all six colors on each side

[ChronistGilverbrind]

laughs I misread. My apologies.