If you were to scramble a 3x3 with only R, U and F moves, and were only allowed to use R, U and F moves to solve it, what would be the maximum amount of moves that an optimal solution would take?
Idk how to find God's number but using only RUF moves that would make 3 edges and 1 corner Unable to move. So the equation for possible combinations is:
(9! × 2⁹ × 7! × 3⁷) ÷ 12
= 9,988,315,545,600
Idk how to find God's number but using only RUF moves that would make 3 edges and 1 corner Unable to move. So the equation for possible combinations is:
(9! × 2⁹ × 7! × 3⁷) ÷ 12
= 9,988,315,545,600
I don't know what the problem is. If you want you can google "Domain of the Cube Forum" for a link to the site. Then, search for RUF group. There's a lot of neat stuff on the forum.