Leo123
Regular
Not really, you just have different types of pieces.
Probably in about 6 to 10 attempts
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Not really, you just have different types of pieces.
Big cubes are a bit harder to track pieces while doing memo and a lot harder to execute.Wouldn't an 11x11 be too hard to memorise or could he do it in about 10 attempts?
Well the thing about an 11x11 solve is that 1. It would be about like doing a 30/30 MBLD solve in terms of amount memorized, however have you ever held a cube like bigger than a 9x9? They are hard to hold and turn just because of they're size. Even if they are smooth you can't get much more than like 1 TPS on them. 2. Even just finding the layer that you were at would take up time during centers, you would probably have to count to a certain layer quite a bit just so you don't mess up since you can't see the cube.Not really, you just have different types of pieces.
No, one cube definitely isn't 20 letters. Every cube has 20 pieces - that's right. But we have some funny things like more cycles, twisted pieces and parity [all three things are terrible]. With that system the average is ~11,5 words per cube, not 10. I counted it on memo of few real MBLD attempts and it's always ~11,5
I see no reason to compare it with 2-digits system only because we use 2-pieces system for cube. We don't use 3-pieces system because it will have almost 9000 words [it's almost as many as you need for 4-digits system!] and will be harder to solve with our 2-pieces solving methods. So I compare it to 3-digits system. 11,5 x 150 x 3 = 5175. I cheated a little before because I used 12, not 11,5![]()
qqwreff had different numbers because he had obviously used 2 digit system![]()
Stefan layin down da law [emoji8]No he obviously didn't. Try again? Hint: his "2945 decimal digits" is pretty exact.
Well close enough for meNo he obviously didn't. Try again? Hint: his "2945 decimal digits" is pretty exact.
Yeah, I just mean information-theoretically. log(43252003274489856000^150)/log(10) ~= 2495. Of course in real life memorizing something like a cube is definitely not as efficient or easy as memorizing raw decimal digits.I have no idea how did you count it. IMO it's more like ~5400 digits or ~18000 binary digits. And you must also remember that "reading" words from cube is much more harder than from sheet of paper. Revisions are also terrible on cubes.
Yeah, I just mean information-theoretically. log(43252003274489856000^150)/log(10) ~= 2495. Of course in real life memorizing something like a cube is definitely not as efficient or easy as memorizing raw decimal digits.
This is also about the same amount of information as a 28x28x28 cube.
In terms of raw information memorized, multiBLD has been far ahead of big cube BLD for a long time. So this is definitely the most information ever memorized in a BLD cubing attempt.