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Yes, it is possible to have a 4C piece with just 2 stickers swapped in 5D.
Although you can't have a 3C piece on the 3D cube swap only two stickers
(as Norbert mentions), you can do such a reflection of a 3C piece in 4D.
Note that in 5D, you can't swap just 2 stickers on a 5C piece, so that is
the impossibility analogy.
To solve, attempt take the same approach of solving a reflected 3C piece in
MC4D... More specifically, find a sequence that cycles 4C pieces, and
practice reflecting a single 4C piece in a separate instance of MC5D. Then
you should be able to develop a useful sequence like this:
(1) Reflect a 4C piece with preliminary moves
(2) Apply your 4C cycling sequence
(3) Undo preliminary moves
Roice
On Sun, Jul 26, 2015 at 2:32 PM, Alvin Yang alvin5553one@yahoo.com
[4D_Cubing] <4D_Cubing@yahoogroups.com> wrote:
>
>
> Is that possible in MC5D? btw that piece belongs to the U- cell
>
>
>
> On Sunday, July 26, 2015 3:25 PM, "renslay@gmail.com [4D_Cubing]" <
> 4D_Cubing@yahoogroups.com> wrote:
>
>
>
> I might be wrong, but that seems impossible. It's like trying to switch
> two stickers on a corner of a regular 3d cube. Maybe you are looking for =
a
> different piece with the same colors but in a different order?
>
>
>
>
>=20
>
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Is that possible in MC5D? btw that piece belongs to the U- cell
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On Sunday, July 26, 2015 3:25 PM, "<=
a href=3D"mailto:renslay@gmail.com" target=3D"_blank">renslay@gmail.com=
[4D_Cubing]" <=3D"_blank">4D_Cubing@yahoogroups.com> wrote:
=C2=A0
=20=20=20=20=20=20
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I might be wrong, but that seems impossible. It's like tryin=
g to switch two stickers on a corner of a regular 3d cube. Maybe you are lo=
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