20080916, 16:43  #1  
∂^{2}ω=0
Sep 2002
República de California
13×19×47 Posts 
You wouldbe sleuths made it much harder...
...than it needed to be in the case of the larger of the 2 newlydiscovered primes.
If you had googled for Code:
www.mersenne.org/primenet/cleared.txt 0000000000000000 p43112609.bmp George explains: Quote:
Last fiddled with by ewmayer on 20080916 at 16:44 

20080916, 16:49  #2 
Undefined
"The unspeakable one"
Jun 2006
My evil lair
17C3_{16} Posts 
Well sure, when you know exactly what to look for it all seems very easy.
Luckily for you guys the Google search engine wasn't interested enough to post here. 
20080916, 16:53  #3 
∂^{2}ω=0
Sep 2002
República de California
26531_{8} Posts 
Anyone familiar with GIMPS knows what Res64 a new prime will have, and where it will appear. What's so "exact" about that, in the sense you seem to imply, i.e. that it requires insider knowledge?

20080916, 17:00  #4 
Undefined
"The unspeakable one"
Jun 2006
My evil lair
6083_{10} Posts 
No, I mean that since you knew that the report file has an all zero residue then if you search for it is easy to find. But I expect, that like me, other people here would not expect that the report file would ever have a zero residue posted and thus we would not have bothered to search for it.

20080917, 04:10  #5  
"Richard B. Woods"
Aug 2002
Wisconsin USA
2^{2}·3·641 Posts 
Quote:
A threehour interval, rather than the multiweek span. Last fiddled with by cheesehead on 20080917 at 04:18 

20080917, 09:49  #6 
"Lucan"
Dec 2006
England
2·3·13·83 Posts 
I found your exposure of using a 4096K FFT enough of a giveaway
to predict ~42M and ~38M for the size of the primes. 
20080917, 18:09  #7 
∂^{2}ω=0
Sep 2002
República de California
10110101011001_{2} Posts 
Well, for all anyone knew, we could have had threadrelated problems at 2048K as well, forcing us to 4096K even for numbers < ~39M ... but yeah, once the ETC for the verify of the secondnumber verify was given, it was pretty obvious that the 2 primes would fall on either side of the 2048K FFTlength's exponent cutoff.

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