Skyancez123
Member
- Joined
- Jun 11, 2013
- Messages
- 6
Two flipped edges, nothing weird about that -.-
My confusion stemmed from the fact that the rest of the cube is solved; those are the only two edges remaining, and they need to be swapped. However, it is impossible to perform only a single swap, so how is this case possible?
These are flipped edges, or mis-oriented edges. So, this is not an impossible case, you did Step 4a) wrong in Roux, when you didn't oriented all the edges correctly (or mixed up the orientation in a later step).
"since the laws of cubing dictate that there can only be an even number of swaps" - this is true, although, your case is not a swap of two pieces. It's a flip of two pieces.
Thanks for clearing up the confusion.
Last edited by a moderator: