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Sierp odd-n prime and status
[SIZE=2]Sierp base 2 odd-n:[/SIZE]
[SIZE=2]70467*2^268503+1 is prime[/SIZE] [SIZE=2]Sierp base 2 odd-n k=37953, 53133, 60357, 80463, 84363, & 85287 all now at n=286K.[/SIZE] [SIZE=2]Gary[/SIZE] |
[SIZE=2]Sierp base 2 odd-n:[/SIZE]
[SIZE=2]37953*2^298913+1 is prime[/SIZE] Now down to 7 k's remaining. [SIZE=2]Sierp base 2 odd-n k=53133, 60357, 80463, 84363, & 85287 are all now at n=305K; still going to n=600K.[/SIZE] Note: I have been double-checking k=9267 and 32247 along with this so I still have 7 k's in my sieved file. I'll double-check them to n=600K along with the rest. If I decide to continue higher than n=600K with the other k's, I'll drop the double-checking of the 2 k's at that point. [SIZE=2]Gary[/SIZE] |
Riesel base 4 and 16 status on 2 reserved k's
Riesel base 4 k=13854 and 19464 are complete to n=300K. No primes. They are now unreserved.
This means that the same k's on Riesel base 16 are completed to n=150K and are also unreserved. |
Riesel base 2 odd-n status
Riesel base 2 odd-n k=6927 is now complete to n=600K and unreserved. No primes.
It had been tested in conjunction with base 4 k=13854. |
even Riesel:
k=14361, 19401 and 20049 at n=300k (even) |
Another Riesel base 2 - odd n prime.
On 01/02/2008, I found :
288234*2^224976-1 is prime! Time : 290.692 sec. which is 144117*2^224977-1 Now, only 16 k's are remaining All these remaining k's have been tested at least up to n = 256K (262144). Jean |
New status for Riesel base 2 odd n
From "regular" primes thread :
288234*2^224976-1 is prime! Time : 290.692 sec. which is 144117*2^224977-1 Now, only 16 k's are remaining Also, I reached the 256K limit for : k = 133977, n = 262029, no prime k = 145257, n = 261781, no prime k = 147687, n = 261881, no prime k = 148323, n = 262079, no prime k = 154317, n = 262065, no prime k = 155877, n = 262085, no prime So, I am unreserving these k's for now (but perhaps would reserve some of them later...). Regards, Jean |
[quote=Jean Penné;126068]On 01/02/2008, I found :
288234*2^224976-1 is prime! Time : 290.692 sec. which is 144117*2^224977-1 Now, only 16 k's are remaining All these remaining k's have been tested at least up to n = 256K (262144). Jean[/quote] Jean, Welcome back from vacation! It's always nice to come back to a prime. :smile: Per a previous posting, I show k=39687 only tested to n=253.1K. Is that correct? Thanks, Gary |
Yes, I forgot it!
[QUOTE=gd_barnes;126082]Jean,
Welcome back from vacation! It's always nice to come back to a prime. :smile: Per a previous posting, I show k=39687 only tested to n=253.1K. Is that correct? Thanks, Gary[/QUOTE] You are perfectly right, Gary, I forgot to complete this one!! I am restarting it now from this point... Thanks, Jean |
k = 39687 now tested up to 256K (Riesel odd n's)
[QUOTE=Jean Penné;126087]You are perfectly right, Gary, I forgot to complete this one!!
I am restarting it now from this point... Thanks, Jean[/QUOTE] Completed : k = 39687, n = 261837, no prime... so, I am also unreserving this k for now. I shall now try to make some further sieving on the 16 remaining k's... Regards, Jean |
New status for Sierpinski base 2 - even n's
Here is to-day's status for Sierpinski base 2 - even n's (which is half of remaining k's for Sierpinski base 4) :
k = 23451 is up to n = 1,977,272 no prime... k = 60849 is up to n = 1,940,034 no prime... Regards, Jean |
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