Hi David,
Those are pretty amazing move numbers for a speedcubing strategy!  What 
method do you use that is so much more efficient than Fridrich?  I know with 
fewest move methods one can get much lower but if this is a speedsolving 
method then it seem to be lower than just about anything I've heard of.  The 
benefit of L2L is there are fewer algorithms to learn, and so also a less 
onerous recognition phase, than Fridrich - is the number of algorithms a 
problem with your method?  i'd love to hear more.

Best wishes

Duncan


----- Original Message ----- 
From: "d_j_salvia" <[EMAIL PROTECTED]>
To: <[email protected]>
Sent: Saturday, December 17, 2005 1:37 AM
Subject: Re: [Speed cubing group] L2L2 solves


> Hi Duncan,
>
> In the old days I averaged somewhere between 36 and 54 moves, with
> occasional forays above and below that, but I rarely tried to improve
> solely on the basis of fewer moves.
>
> You got me wondering about how many moves it takes me now. So I did 16
> solves: 46, 44, 41, 38, 46, 44, 47, 46, 48, 46, 45, 35, 48, 49, 46, 45.
>
> I know I can look ahead better and understand more than I'm do now.
>
> Cheers,
>
> David J
>
> --- In [email protected], "Duncan Dicks"
> <[EMAIL PROTECTED]> wrote:
>>
>> Hi All
>> Just a progress update.  I am pretty much solving full time with my
> L2L2
>> strategy now.  Although my times are still slower until I get faster
> at the
>> recognition/selection process, my average number of moves per solve
> is a lot
>> less now.  I did 10 solves recently at 52-53 moves which is probably
> close
>> to the right figure.  Number of moves is mostly reliant on getting
> the cross
>> plus two corners in as few moves as possible - or if you were to
> choose a
>> different approach for the start - F2L less two middle edges.  There
> may
>> still be room for improvement in this - I've been thinking of
> spending some
>> time on Chris' X-cross work to see if anything is applicable.  Also
> Paul
>> Nixon has tried starting with the Petrus 3x2x2 but got bogged down.
> I don't
>> know this but it may offer another way to start L2L solves.  Any
> comments or
>> suggestions more than welcome :)
>>
>> Duncan
>>
>
>
>
>
>
>
>
>
> Yahoo! Groups Links
>
>
>
>
>
>
>
>
> 





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