20080614, 19:16  #23  
May 2007
Kansas; USA
291D_{16} Posts 
Quote:
It's great to see all the differentbase primes making the top5000. Gary Last fiddled with by gd_barnes on 20080614 at 19:22 

20080630, 16:45  #24 
Sep 2006
273_{8} Posts 
WOOOHOO, birthday prime, found yesterday :)
262*17^186768+1 is a probable prime. Time: 7393.195 sec. http://primes.utm.edu/primes/page.php?id=85256 only one more to go! 
20080630, 19:50  #25  
May 2007
Kansas; USA
5^{2}×421 Posts 
Quote:
OH YEAH!! A harty congrats from all at CRUS! We'll have to call you the base 17 slayer! That's remarkable to find two primes so close together for such a high base at such a high nrange! Gary 

20080630, 21:08  #26  
Jan 2006
Hungary
2^{2}×67 Posts 
Quote:


20080704, 13:55  #27 
Quasi Admin Thing
May 2005
2^{3}×11^{2} Posts 
Congrats on the Base 17 Xentar, and to you too Gary on your 2 Base 256 primes...
KEP! Last fiddled with by gd_barnes on 20100401 at 22:46 Reason: remove small prime 
20080725, 17:29  #28 
Jan 2005
111011111_{2} Posts 
Finally, after more then 2 month waiting:
74924*31^813811 is prime! (121374 digits, around nr. 2725 in the top5000) This now leaves only 8 k's to go for riesel base 31. Last fiddled with by michaf on 20080725 at 17:33 Reason: top5000 entry 
20080725, 18:37  #29 
May 2007
Kansas; USA
5^{2}×421 Posts 

20081113, 10:58  #30 
May 2007
Kansas; USA
10100100011101_{2} Posts 
After a very long dry spell for the 40 k's remaining on Riesel base 256, it finally scores its first top5000 prime:
7179*256^665851 is prime submitted as: 7179*2^5326801 All k's on Riesel base 256 are at n=67K; still going to n=75K. Gary Last fiddled with by gd_barnes on 20081113 at 11:00 
20081117, 10:46  #31 
Mar 2006
Germany
3^{2}·5^{2}·13 Posts 
for the LiskovetsGallot conjectures:
Riesel odd n: 106377*2^4755691 is prime 9 to go! 
20081203, 13:00  #32 
Mar 2006
Germany
3^{2}·5^{2}·13 Posts 
LiskovetsGallot: Riesel odd
30003*2^6134631 is prime!

20081210, 07:15  #33 
Jan 2006
Hungary
2^{2}·67 Posts 
prime riesel base 48
Bingo!
7127*48^784071 is prime with 131825 digits. It comes in at place 2505 in the top 5000 list. I still need 5 more primes to prove the conjecture for prime riesel conjecture for base 48, so chances are that proving it is out of reach for now. Cheers, Willem. 
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