I have actually never used something like that. I just think that the five move insertions are super easy to use and very fast to execute. They also save people from the horrors of (R U R' U')3. I don't count showing that insertion as showing a case because it's applications are as unlimited as using R U R' as an insertion. I probably should have mentioned that you only need that insertion when the interchange corners are diagonal though. I'm interested to hear what you have to say at LSC, and perhaps I'll integrate some of it into my tutorials.These video's are nothing like what I thought they would be. You are doing a great job explaining things for people who start from OP, but there are also some things I would have liked to have known earlier or some extra hints/tricks that could help someone's "happy hunting" which could be helpfull. We can talk at LSC about that stuff. Also, you said you were not going to try to show a bunch of particular algs, but you mentioned the 5 move inserts a bunch of times. I have never used a 5 move insert and I know they are only needed if you want an optimal per special which your 5 movers don't do anyway. Have you tried doing cases without them with things like L' U'R2U' L UR2U' L' U2L?
Good catch. Not sure how I forgot about those fourI'll just pedantically notice that it is wrong that every sticker is interchangeable with either UBL or DFR. Contrary instance - LUF.
In fact, these stickers DFR, FRD, RDF are basically the same. There are the same amount of stickers that are interchangeable with everyone of these. Every alg UBL>DFR>* is a rotation of another alg UBL>FRD>* and a rotation of UBL>RDF>*.
Right. I can't teach things I don't know, and I really don't know anything past pures and A9s. Plus there's already a fairly satisfactory tutorial on that. I'm just trying to present a quick way to go from OP to commutators.Ummm.... Noah, I thought you will make a more detailed corners tutorial, like, different cases (A9, cyclic shifts, columns, per specials - and how to distinguish them). You won't do it, right?
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