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-   -   Bases 251-500 reservations/statuses/primes (https://www.mersenneforum.org/showthread.php?t=12993)

gd_barnes 2013-11-29 09:12

Mathew has completed R430 to n=25K; 122 primes were found for n=2.5K-25K; only 50 k's remain.

Base 430 is a high weight base.

rob147147 2013-12-03 11:53

Reserving the untested base R348.
Conjectured k = 18496, and I believe the covering set is {5,53,349}.

The output files from the new bases script to n=2500 will be emailed once complete

Mathew 2013-12-06 06:14

I would like to reserve S430 to n=100K

R306 & R403 to n=25K

gd_barnes 2013-12-10 10:05

[QUOTE=rob147147;361013]Reserving the untested base R348.
Conjectured k = 18496, and I believe the covering set is {5,53,349}.

The output files from the new bases script to n=2500 will be emailed once complete[/QUOTE]

Rob,

For any new reservation on a new base, you'll need to test it to at least n=10K for me to consider it unless you check with the admins first. It is a hassle to update the project web pages multiple times for each base for small n-ranges completed. In the past, I have made some exceptions for small completed reservations for bases with a compelling reason to do so.

For now, I'm going to go ahead and show the base on the pages as unreserved with no work done. If you want to reserve it to n=10K, then I'll reserve it for you.


Gary

rob147147 2013-12-10 10:12

Ah my mistake. I forgot to say that I'll reserve it to n=25k

gd_barnes 2013-12-10 10:13

[QUOTE=rob147147;361637]Ah my mistake. I forgot to say that I'll reserve it to n=25k[/QUOTE]

OK great, it is now reserved for you. :smile:

Puzzle-Peter 2013-12-11 15:29

1 Attachment(s)
R366 tested n=500k to 600k, no prime. Continuing...

rogue 2013-12-15 17:07

Taking S304. Who knows how far...

grueny 2013-12-16 23:14

r253
 
1 Attachment(s)
r253 tested to n=400e3, no prime
continuing to n=500e3

rogue 2013-12-20 13:33

[QUOTE=rogue;362111]Taking S304. Who knows how far...[/QUOTE]

I put this in the wrong thread. I've been sieving for n up to 1e6. That means that the upper bound of p for the sieve is close to 1.5e14. I have never sieved any conjecture so deeply.

gd_barnes 2013-12-27 07:30

Mathew has completed R403 to n=25K; 132 primes were found for n=2.5K-25K; 97 k's remain.


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