--- In [email protected], GameOfDeath2 
<[EMAIL PROTECTED]> wrote:
>
> I know someone who wrote a paper on the effect of the shape of the 
universe on the limits 
> of computation, but I don't recall the details too well. In 
particular, certain shapes allow for 
> an infinite computation to be done in finite time (from the point of 
view of the observer) so 
> that for instance problems like the Goldbach Conjecture could be 
proven (even if true) by 
> thrashing them out, one case at a time. Conceivably this could be 
used to solve the cube 
> quickly.

Does that also mean we could finally solve any cube by pure random 
twisting in finite time with probability 1?

Cheers!
Stefan






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