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For bigger puzzles like the 11x11x11 you'll need more turns to scramble it properly so you can increase this number to up to 999 moves. For 4x4, we used Uw and Uw’ moves to build edges, whereas with 5x5 and above we need to do multiple slice moves to pair up the multiple pieces that constitute the edges.

Because you’ve had to build the centres yourself in the correct orientation (due to the lack of a single defined centre piece) and there is no way of telling if your centres are actually correct, there is a possibility of parity occurring in two different ways.Parity is the name given to an unpredictable outcome as a result of unpredictable/uncontrollable variables. However, the most common of these upgraded Rubik’s Cubes is as simple as it sounds: like the 3x3, but bigger. You will notice sometimes that you’re left with PLL parity at the end of some solves (two edges seem to have swapped places with no other affected pieces).

The odd layered edge pairing system is very similar to that of the 4x4 edge pairing, but on a larger scale.Even though I don't really understand how the number of combinations are determined or how some of the larger cubes work, it still fascinates. Activating this checkbox the program will insert separators into the algorithm for a better readability. There are 21 defined PLL cases – These are cases that can appear on a 3x3 cube, there are no more combinations of pieces. If you’re solving anything larger than a 4x4, however, then the 5x5 edges section may be better suited for this part of the solve.

Next, construct another bar of the same colour, but make sure that this one has two corner centres and one inner centre. There are no parities on odd layered cubes due to their defined centres (in the same way a 3x3 doesn’t have parities), so there is nothing different about the 3x3 stage on a 5x5 and a normal 3x3 Rubik’s Cube (other than of course the size).You will have noticed that, now each edge has been solved and the centres have been separated, the cube resembles a big 3x3. Even though odd layered cubes have many centres, there is always one that is directly in the middle of them all. You should be able to apply your knowledge from the first two centres to build two adjacent centres without disturbing your original two.