Bases 6-32 reservations/statuses/primes - Page 38

gd_barnes · 2008-09-23, 22:36

Quote:

Originally Posted by Mini-Geek

Yes, it is possible. From the LLR readme file:

Has anyone ever actually tried this with LLR? I have in the past and could not get LLR to work with ABC files. It seems to only accept NewPGen and srsieve -g and -G formatted files.

If someone would like to attempt this and can get it to work, please post exactly what you did because I have not been able to.

Gary

Mini-Geek · 2008-09-23, 22:50

Quote:

Originally Posted by gd_barnes

Has anyone ever actually tried this with LLR? I have in the past and could not get LLR to work with ABC files. It seems to only accept NewPGen and srsieve -g and -G formatted files.

If someone would like to attempt this and can get it to work, please post exactly what you did because I have not been able to.

Gary

This works:

Code:

ABC $a*2^$b$c
599 100001 -1
599 100001 +1

It returns this:

Code:

599*2^100001-1 has a small factor : 3 !!
599*2^100001+1 is not prime.  Proth RES64: 422BF6EDE971AE37  Time : 18.773 sec.

rogue · 2008-09-24, 01:47

Quote:

Originally Posted by gd_barnes

Has anyone ever actually tried this with LLR? I have in the past and could not get LLR to work with ABC files. It seems to only accept NewPGen and srsieve -g and -G formatted files.

If someone would like to attempt this and can get it to work, please post exactly what you did because I have not been able to.

Gary

Do you have the current version? It was added in 3.7.1c (IIRC).

gd_barnes · 2008-09-24, 03:31

Quote:

Originally Posted by rogue

Do you have the current version? It was added in 3.7.1c (IIRC).

Yep, I have 3.7.1c. I tried what Mini-geek did and it worked! Go figure.

I must have been doing something wrong before...not sure what it was. Thanks.

G

gd_barnes · 2008-09-24, 07:57

Sierp base 31 is now complete to n=7.7K. 2242 k's are remaining. See k's remaining and highest primes on the web pages.

Continuing on to n=10K.

As Micha has found on the Riesel side, this is a very prime base. The k's remaining are very few for such a large conjecture (k=6360528) and high base.

Gary

Cruelty · 2008-09-24, 07:58

BTW: srfile /w (PFGW) generates such an output:

Code:

ABC $a*10^$b+$c // Sieved to 1000000000 with srsieve
4421 195028 -1
7666 195161 1

and it works under LLR

michaf · 2008-10-08, 16:21

Status report: Base 31, riesel now at 94k.

Siemelink · 2008-10-09, 20:08

Karsten

Did you find any primes on base 6 lately? A prime there can also knock out a prime for base 36 after all.

Willem.

kar_bon · 2008-10-10, 07:43

Quote:

Originally Posted by Siemelink

Did you find any primes on base 6 lately? A prime there can also knock out a prime for base 36 after all.

Willem.

no, not yet.
k=1597 is at n=167k
k=9577 is at n=110k
the other 11 k's at n=99k.
testing further!

japelprime · 2008-10-10, 23:45

base 9 Sierpinski. k=2036. I am in n= 270k no prime.

Gary I have sent you the results 260k-270k some days ago.

kar_bon · 2008-10-13, 10:33

after a long dry search for this base:

21799*6^99609-1 is prime!

2008-09-24, 07:58	#413
Cruelty May 2005 2³·7·29 Posts	BTW: srfile /w (PFGW) generates such an output: Code: ABC $a10^$b+$c // Sieved to 1000000000 with srsieve 4421 195028 -1 7666 195161 1 and it works under LLR Last fiddled with by Cruelty on 2008-09-24 at 07:59*

2008-10-08, 16:21	#414
michaf Jan 2005 111011111₂ Posts	Status report: Base 31, riesel now at 94k. Last fiddled with by gd_barnes on 2010-05-16 at 08:05 Reason: remove base > 32

2008-10-09, 20:08	#415
Siemelink Jan 2006 Hungary 2²×67 Posts	Karsten Did you find any primes on base 6 lately? A prime there can also knock out a prime for base 36 after all. Willem. Last fiddled with by gd_barnes on 2010-05-16 at 08:15 Reason: remove base > 32

2008-10-13, 10:33	#418
kar_bon Mar 2006 Germany 3²×17×19 Posts	Riesel Base 6 after a long dry search for this base: 21799*6^99609-1 is prime!

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2008-09-24, 07:57	#412
gd_barnes May 2007 Kansas; USA 101·103 Posts	Sierp base 31 is now complete to n=7.7K. 2242 k's are remaining. See k's remaining and highest primes on the web pages. Continuing on to n=10K. As Micha has found on the Riesel side, this is a very prime base. The k's remaining are very few for such a large conjecture (k=6360528) and high base. Gary

2008-10-10, 23:45	#417
japelprime "Erling B." Dec 2005 2³·11 Posts	base 9 Sierpinski. k=2036. I am in n= 270k no prime. Gary I have sent you the results 260k-270k some days ago.