What puzzle do you think the WCA should add next?

But you could use more efficient packing of information. Example: if you want to memorize permutations of the numbers 1 to 4, you can of course memorize it as four digits like "1432". But there are only 4!=24 possibilities, so you could instead encode the permutation as a number from 1 to 24. That's just one or two digits to memorize instead of four. Or one letter, if you prefer.

Similarly, you can memorize a 3x3 as a string of about 20 numbers from {1,...,24}. But 24^20 is about 4*10^27, about eight digits more than the number of actually possible cube states. So you're memorizing eight digits more than strictly necessary! You can for example break the cube state down into EP, CP, EO and CO and represent each of those with a number from 1 to 12!/2, 8!, 2^11 and 3^7, which would be 22 digits. Of course those numbers are still quite large, but for 2x2 some useful tighter packing might be possible.

Btw, Richard Carr worked on a method for solving 3x3 blindfolded in pretty much 4-5 algs: one alg each for EO, CP and CO and one or two for EP.
That's an interesting idea. I can't see it happening for 200 cubes though :p
 
That's an interesting idea. I can't see it happening for 200 cubes though :p

I don't know. If you could develop a system to use, say, 2 letters to memorize the configuration of the pieces for your first face (not even bothering to memorize the solution, just the position) and then 2 more letters to memorize the CLL/EG case+AUF that will result when you solve that position, you'd be able to memorize a speedBLD solution more efficiently than a 3-cycle solution. Of course, you'd need a system to standardize your first-face approach so that for any position you memorize, you will always use the same solution, but since for EG you don't care about the permutation of the first face and don't need to distinguish the 4 pieces from each other, I would think this could be doable.
 
That's an interesting idea. I can't see it happening for 200 cubes though :p

Not sure what you mean. The more information you have, the more it helps to pack it tightly (because memorization time is superlinear).

You could maybe come up with a method that solves like this:
0) Initial cube rotation during inspection, and memorize what to do in steps 1/2/3.
1) Apply one out of about 400 algs.
2) Cube rotation.
3) Apply one out of about 400 algs.

That would be three "images" to remember per cube, two of them having about 400 possibilities. I picked 400 because 400*24*400 is more than the number of 2x2 states:
http://www.wolframalpha.com/input/?i=sqrt((7!*3^6)/24)

Alternatives: Three algs, no cube rotations could be three "images", each having about 160 possibilities. Or with two algs and no rotation, two "images", each having about 2000 possibilities (some memory sport people do use over 2000 different images so they could encode an entire 2x2 with just two images).
 
I guess it could be done. I just don't know if there's a good way to remember ~800 numbers easily (got the number 800 from uberCuber's 4 numbers per cube). Letters would be easier to remember (I think. I don't really know, but I don't think anyone good at BLD uses numbers, and probably for a reason).
Stefan, I don't really understand your method. What do your two algs do? And why the rotation?
 
Stefan, I don't really understand your method. What do your two algs do? And why the rotation?

I don't know what they do. That would have to be figured out. I just estimated the number of cases.
The rotation allows covering a larger number of cases.

It's similar to 3x3 last layer, which you can split into two algs plus a rotation or U turn between them. There, the two algs would be OLL+PLL or CLL+ELL or some other pair.

I don't think anyone good at BLD uses numbers

Well:

Damn it, I didn't know that, maybe with letter pairs instead of my numbers and random images I will be faster xD
I my opinion letter pairs aren't optimal at all. Maybe it's not bad but it isn't the only one way to be very fast.
 
Also: imho there are no restrictions on how to communicate. It would be funny if someone would develop a method where you just tap different body parts of the solver to indicate what he has to do ^^

It sounds like you are describing touchy feely team blind.
Daniel Sheppard and Rob Yau were the 1st to try it (that I know of) and named it.
Their UWR was taken from them by Alex Lau and Callum Goodyear at Cuthbert's in the summer.
[ForestGumpVoice]That's all I've got to say about that[/ForestGumpVoice]
 
It sounds like you are describing touchy feely team blind.
Daniel Sheppard and Rob Yau were the 1st to try it (that I know of) and named it.
Their UWR was taken from them by Alex Lau and Callum Goodyear at Cuthbert's in the summer.
[ForestGumpVoice]That's all I've got to say about that[/ForestGumpVoice]

http://youtu.be/0pdMHepAT-o?t=26s

Probably nowhere near UWR though :p
 
Wow. Touché. But seriously, speedBLD for 200 2x2s? It just doesn't seem realistic.
seeing as it took him 3+ days to memorize that as well, 200 2x2s might be possible in theory but I don't think anyone could do it in a reasonable amount of time.
 
What do you (or kclejeune) mean with "reasonable amount of time"?

As in, I doubt anybody would spend a year [made up amount of time, not sure how long it would take to memorize 200 2x2 solutions] or whatever memorizing 200 2x2 solutions. Let's say they used EG. They have to onelook that solve. Then they have to onelook the next. And all the others. This person has to remember every single solution, in order, blindfolded. Memorizing that as you would speedBLD, would take a very very long time.
 
As in, I doubt anybody would spend a year [made up amount of time, not sure how long it would take to memorize 200 2x2 solutions] or whatever memorizing 200 2x2 solutions. Let's say they used EG. They have to onelook that solve. Then they have to onelook the next. And all the others. This person has to remember every single solution, in order, blindfolded. Memorizing that as you would speedBLD, would take a very very long time.

I don't know enough about the current speedsolving methods, but I think it should be possible in a few hours and I'd find that a reasonable amount of time. Certainly nowhere near to a year at all whatsoever.
 
I don't know enough about the current speedsolving methods, but I think it should be possible in a few hours and I'd find that a reasonable amount of time. Certainly nowhere near to a year at all whatsoever.

To memorize
1. How to build the face
2. Which alg to do
3. AUF
4. 199 more cubes
5. The order of all this

I'd be surprised if this could be done in two hours.
 
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