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Is that so? Noting that there are 12 edge cases counting solved (or 6 if you're allowed to rotate), we have:The Matthew Flay method actually has 132 algs to be exact. You can not say I am wrong because I am the creator.
- three rotation-invariant corner cases (000, +++, ---) = 18 algs counting one for solved
- eight rotation-varying corner cases (00+, 00-, 0++, 0+-, 0-+, 0--, ++-, --+) = 96 algs
For a total of 113 non-solved algs. And about half as many if you allow mirrors.
