S87 complete to n=500000 and released. No primes. Residues attached.

[QUOTE=Mathew;286774]I would like to reserve S35 to n=50K[/QUOTE]

Completed and released 19 primes found:

[CODE]8632*35^42428+1
31916*35^49467+1
32074*35^41418+1
36638*35^47731+1
48392*35^42393+1
48856*35^45046+1
59396*35^40361+1
62488*35^44520+1
76912*35^45688+1
83386*35^43102+1
86876*35^45801+1
115064*35^42279+1
129316*35^41206+1
133832*35^40887+1
137458*35^44240+1
165842*35^40299+1
168856*35^47282+1
168932*35^49899+1
195038*35^44759+1[/CODE]

R79 completed to n=25000 and released. 1104 primes found and attached.

going to work on R97 to n=50k

I would like to reserve R91 to n=100K

R63 tested n=2001 to 10000. Files sent to Gary.

504736 k's were eliminated, 299255 remain.

Base released.

[QUOTE]R63 tested n=2001 to 10000. Files sent to Gary.

504736 k's were eliminated, 299255 remain.

Base released. [/QUOTE]

I'm impressed. Great job Peter:showoff::groupwave:

R33 seem to have been tested up to only k=764 (and is considered proven).
Is there a special procedure to test it up to k=50000? (except the 'new bases 4.3 script to presieve, and the ususual srsieve/sr2sieve)

[QUOTE=firejuggler;301293]R33 seem to have been tested up to only k=764 (and is considered proven).
Is there a special procedure to test it up to k=50000? (except the 'new bases 4.3 script to presieve, and the ususual srsieve/sr2sieve)[/QUOTE]

I don't understand. Since it is proven, why would you care to test for k up to 50000? None of the results would be useful for this project.

You can use the script.

[QUOTE=Puzzle-Peter;301212]R63 tested n=2001 to 10000. Files sent to Gary.

504736 k's were eliminated, 299255 remain.

Base released.[/QUOTE]

Crazy stuff! Awesome work!! :smile: On average, there were more than 15 k's being removed at each and every n-value and no less than 17 k's were removed at exactly n=10000.

[QUOTE=grobie;298613]going to work on R97 to n=50k[/QUOTE]

Update

k8-510 complete to n=50k (ran 4 k's for a test) no primes

remainig 172 k's sieve completed and tested to n=26k

1 Prime
23204*97^25772-1

next post when completed