20181012, 17:47  #23  
"99(4^34019)99 palind"
Nov 2016
(P^81993)SZ base 36
D3C_{16} Posts 
Quote:
Now, I am running 12 and 13 (also, I have run 2^n1 and 2^n+1 for n<=64) Last fiddled with by sweety439 on 20181012 at 17:52 

20181012, 17:59  #24 
"99(4^34019)99 palind"
Nov 2016
(P^81993)SZ base 36
2^{2}×7×11^{2} Posts 

20181013, 18:14  #25 
"Nuri, the dragon :P"
Jul 2016
Good old Germany
2×5^{2}×17 Posts 
Taking 3^190.

20181014, 00:54  #26 
"Rich"
Aug 2002
Benicia, California
10111001011_{2} Posts 
6^153
Taking 6^153

20181014, 14:30  #27 
"Garambois JeanLuc"
Oct 2011
France
809 Posts 
OK, Updated.
1) kar_bon, n=6 updated. 2) sweety439, OK, n=12, n=13 and n=439 have been added. I'll add n superiors when they're booked. I ran a large prime number (10^10+19) just to see if the behavior is very different from the one with the small prime numbers. 3) MisterBitcoin : OK, done, but read point N°5) 4) richs : OK, done 5) I have tried to make the table that gives the definitions clearer on the page. The previous explanations did not make it clear that if there is a name code, the aliquot sequence is already reserved. I hope that with these new explanations, it's more understandable ! Thanks to all for your help ! 
20181014, 14:45  #28 
"Nuri, the dragon :P"
Jul 2016
Good old Germany
2·5^{2}·17 Posts 
Sequence 3^190 lost his driver 2^2.
Meeh. Now at 306. GNFS was a bit faster. ^^ Drop 3^190 Take 12^72 12^73 12^74 12^75 12^76 Note: There was no need to add n=12; 13 and 439. These are normal sweety thinks. Note 2: I´m not blind, but the older version was a bit .....misunderstandable. Last fiddled with by MisterBitcoin on 20181014 at 14:56 
20181014, 14:50  #29 
"Nuri, the dragon :P"
Jul 2016
Good old Germany
1522_{8} Posts 
12^72 terminates
12^74 terminates Sequence 12^72 terminated at index 56 with the prime 742289. Sequence 12^74 terminated at index 9 with an P44. Last fiddled with by MisterBitcoin on 20181014 at 14:57 Reason: added 12^74 
20181014, 16:59  #30 
"Nuri, the dragon :P"
Jul 2016
Good old Germany
352_{16} Posts 
12^76 terminates at index 67 with P11.
12^78 terminates 12^80 terminates Take 12^77 Last fiddled with by MisterBitcoin on 20181014 at 17:34 
20181014, 20:05  #31 
"Nuri, the dragon :P"
Jul 2016
Good old Germany
850_{10} Posts 
Terminations
12^82 (anonym) 12^84 (anonym) 12^86 (by me) Last fiddled with by MisterBitcoin on 20181014 at 20:05 
20181015, 13:27  #32 
Sep 2008
Kansas
6761_{8} Posts 
11^103 terminates  with a p72.

20181015, 19:17  #33 
"Garambois JeanLuc"
Oct 2011
France
809 Posts 
OK, that's all done.
Please report any booking errors to me. Thank you for your help. 
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