I discovered NMLL for the 3x3 a month or two ago on the wiki. The idea is that you separate the last layer so all L-R colored stickers are on those two sides, though not necessarily permuted correctly, then solve everything with an extremely reduced subset of ZBLL. If you use phasing, it's actually <30 algorithms for a 2LLL.
Anyway, I was wondering what this would look like on the megaminx. My current vision is that L and R stickers can show up on L and R, U and F stickers can show up on U, F, BR, and BL, BR stickers can show up on U, F, and BR, and BL stickers can show up on U, F, and BL. Or possibly letting BR and BL stickers show up on the other back face as well.
Catch is, if I were to actually work this out, the easiest way I can think of would be to look at a list of ZBLL cases and simplify it. So does anyone know if a ZBLL case list exists for the megaminx, despite there apparently being 11672 mega-ZBLL cases, including mirrors, inverses, and solved?
Anyway, I was wondering what this would look like on the megaminx. My current vision is that L and R stickers can show up on L and R, U and F stickers can show up on U, F, BR, and BL, BR stickers can show up on U, F, and BR, and BL stickers can show up on U, F, and BL. Or possibly letting BR and BL stickers show up on the other back face as well.
Catch is, if I were to actually work this out, the easiest way I can think of would be to look at a list of ZBLL cases and simplify it. So does anyone know if a ZBLL case list exists for the megaminx, despite there apparently being 11672 mega-ZBLL cases, including mirrors, inverses, and solved?