20110205, 15:56  #826 
Account Deleted
"Tim Sorbera"
Aug 2006
San Antonio, TX USA
11×389 Posts 

20110205, 21:59  #827 
May 2008
Wilmington, DE
2^{2}·23·31 Posts 
R72
R72 tested n=140K400K  Nothing found
Results emailed  Base released 
20110214, 00:44  #828 
Mar 2010
Hampshire, UK
51_{10} Posts 
S55 complete to n=200K. No primes, 4 k's remaining.
Residues for n=100K200K attached. Base released.  S35 status at n=40K. 24 primes, 472 k's remaining. Primes since last update are attached. Continuing to n=50K. 
20110214, 21:28  #829 
May 2007
Kansas; USA
26465_{8} Posts 
Kenneth reported in an Email that S60 is complete to n=110K. There was one prime since his last status at n=92K, which has already been reported.

20110217, 14:49  #830 
Mar 2007
Austria
2×151 Posts 
Status update:
S42 is at n=34300,39 k remaining. 
20110217, 20:01  #831 
Jan 2006
Hungary
414_{8} Posts 
Riesel base 48
Did I even reserve this? The attached file contains the residues for the following k, all from 50,000 to 100,000.
313 953*48^814931 is 3PRP! (1752.9946s+0.0172s) 1093 1877 2549 2927 2939 3067, residues from 50,000 to 97,339 Willem. 
20110217, 20:05  #832  
"Mark"
Apr 2003
Between here and the
5·37^{2} Posts 
Quote:


20110218, 08:53  #833 
May 2007
Kansas; USA
71·163 Posts 

20110218, 08:56  #834  
May 2007
Kansas; USA
71×163 Posts 
Quote:
Searching only prime k's makes it more difficult to manage this project. Please do not continue doing that here. Prime conjectures will usually take longer to prove and the k's are larger so they take longer to search for each k. If a base is too big for you, we have plenty of them for people of all tastes and resources. Please either reserve a smaller conjectured base or reserve a range of k's in one base such as k<1000 for R48. The R48 reservations page will now have to be redesigned to a page that looks like the R36 page; something that I would like to get away from doing. Edit: In thinking about it a little more, this is only a problem for bases with > 25 k's remaining. If you are going to do this, please stick with bases with <= 25 k's remaining. Thanks. Last fiddled with by gd_barnes on 20110218 at 19:20 Reason: edit 

20110218, 12:30  #835 
Mar 2007
Austria
2·151 Posts 
Primes for S42
Primes from n=25K to n=35K:
Code:
9302*42^28384+1 1209*42^28486+1 179*42^29067+1 6530*42^31152+1 7311*42^34544+1 
20110218, 20:14  #836  
Jan 2006
Hungary
2^{2}·67 Posts 
Quote:
Willem. 

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