How can you seriously first suggest he works it out himself (I 
completely agree) and then show him a method right here???

Stefan

--- In [email protected], "harveyjonathon" 
<[EMAIL PROTECTED]> wrote:
>
> Hey 
> 
> Don't jump so quickly to an internet site! The beauty of these 
puzzles 
> is in working them out yourself! I assume you can do the 3x3 right..
. 
> so, see how many of those principles apply for the 5x5. If you can 
do 
> the 4x4, even better, since the 5x5 is actually easier (if one 
regards 
> the fixed centers as making the puzzle easier).
> 
> Rather than jumping into a complete solution with 'pretty java cube 
> applets', here are some hints:
> 
> 1) Find out the most 'difficult' part of the solution, and do it 
first:
> if you think about this, you should see that the centers are most 
> easily done first, and, lucky for you :) this is VERY intuitive.
> 
> After solving the centers, you naturally ask yourself, 'what is the 
> next most taxing/difficult' step. Surely it isn't the corners (which 
> behave as those on the 3x3), so you are left with the 'edge cubies'. 
> 
> -What would be the most LOGICAL next step? IF you've thought about 
it, 
> you'll see that if you can associate every three edge cubies into a 
> single 'edge triplet', your cube will do something intriguing... It 
> will behave as a 3x3! You have reduced the problem of solving the 
5x5 
> to that of solving the 3x3! This is the method I'd recommend, as it 
> works for all cubes n>3. In fact, for odd cubes there is only ONE 
> important algorithm you need to workout (in addition to those on the 
> 3x3), namely one which 'flips' (swaps) two edge cubies. I'd suggest 
> you work this one out, since doing so will SHOW you why the position 
> occurs, which is quite fascinating!
> 
> Anyway, good luck!
> 
> Jon
> 
> 
> > i got the 5x5x5 cube and it didnt come with an instructions book..
..:
> (
> > anyone kno of a good site with lots of pretty java cube applets? 
thnx
> >
>







 
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