#### quelramodellago

##### Member

- Joined
- Aug 5, 2015

- Messages
- 1

Let \( T_n \) be the group of rotational isometries of the n-dimensional cube. It acts transitively and faithfully on the

Let

My problem is: i can't figure out how to define the generators on that group to build the real n-dimensional Rubik's cube group. It may be useful to note that by Krasner-Kalujnin embedding we have that \( T_n \) is embedded (in the way that we expect) in our illegal group.

Has any of you got any idea?

(sorry for the latex mess, i got problems on this forum using implemented latex tool)