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-   -   Bases 2 & 4 reservations/statuses/primes (https://www.mersenneforum.org/showthread.php?t=9830)

pepi37 2018-01-17 00:06

So Gary, if I understand correctly can I make "ordinary sieve" on sequence 9519*2^n-1 and then remove all odd candidates from sieve?
If that is true, then GPU can help us alot, since GPU sieve is way faster then CPU sieve.

gd_barnes 2018-01-17 00:10

[QUOTE=pepi37;477708]So Gary, if I understand correctly can I make "ordinary sieve" on sequence 9519*2^n-1 and then remove all odd candidates from sieve?
If that is true, then GPU can help us alot, since GPU sieve is way faster then CPU sieve.[/QUOTE]

Yes. Just sieve to some low limit and then remove all of the odd n's.

Alternatively you can sieve 9519*4^n-1 at half the n-range, i.e. 2^23-2^25 (n=8388608 to 33554432). No n-removal is then needed. But I don't know if a GPU can do anything except base 2.

Coordinate with Peter before doing anything. He has probably already removed odd n's or is sieving base 4. He is the starting point for all of this.

pepi37 2018-01-17 00:15

[QUOTE=gd_barnes;477709]Yes. Just sieve to some low limit and then remove all of the odd n's.

Alternatively you can sieve 9519*4^n-1 at half the n-range, i.e. 2^23-2^25 (n=8388608 to 33554432). No n-removal is then needed. But I don't know if a GPU can do anything except base 2.

Coordinate with Peter before doing anything. He has probably already removed odd n's or is sieving base 4. He is the starting point for all of this.[/QUOTE]

Very interesting :)
I will not start anything , dont worry :)
But idea with GPU still stay...

Puzzle-Peter 2018-01-17 15:53

I just sent the file to Mr. Bitcoin, odd n values were removed and P=160e12. As the optimal sieve depth increases with increasing n values I wasn't sure about 25e15. But now I realize it's so much more than what I had for the previous file which went up to n=2^24 I cannot imagine 25e15 to not be enough. Well, we will see.

Any help about using GPUs will be greatly appreciated as nobody wants to waste time.

Jean Penné 2018-02-13 07:28

Sierpinski odd n's testing
 
Hi,

k=9267 is now tested up to n = 9,003,487 (2,710,324 decimal digits) no prime, continuing...

Best Regards,
Jean

Jean Penné 2018-04-01 06:11

Sierpinski odd n's testing
 
Hi,

k=9267 is now tested up to n = 9,200,215 (2,769,545 decimal digits) no prime, continuing...

Best Regards,
Jean

Jean Penné 2018-05-21 14:41

Sierpinski odd n's testing
 
Hi,

k=9267 is now tested up to n = 9,400,135 (2,829,727 decimal digits) no prime, continuing...

Best Regards,
Jean

Jean Penné 2018-07-03 15:37

Sierpinski odd n's testing
 
Hi,

k=9267 is now tested up to n = 9,602,743 (2,890,718 decimal digits) no prime, continuing...

Best Regards,
Jean

Jean Penné 2018-09-24 06:16

Sierpinski odd n's testing
 
Hi,

k=9267 is now tested up to n = 10,003,207 (3,011,270 decimal digits) no prime, continuing...

Best Regards,
Jean

Jean Penné 2018-11-03 15:29

Sierpinski odd n's testing
 
Hi,

k=9267 is now tested up to n = 10,136,695 (3,051,454 decimal digits) no prime, continuing...

Best Regards,
Jean

Jean Penné 2018-12-23 06:34

Sierpinski odd n's testing
 
Hi,

k=9267 is now tested up to n = 10,301,167 (3,100,965 decimal digits) no prime, continuing...

Best Regards,
Jean


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