R772 R880
 

R772 tested n=10K-25K

178 primes found - 587 remain

Results emailed - Base released

[COLOR=Red]Reserving R880 to n=25K[/COLOR]

Reserving S821 to n=200k (100-200k) for BOINC

R672
 

Hi, reserving/starting R672.

(This will take a while, if someone really, really want's this one you can contact me.)

K4 S803 at 382K

Status Update
 

S520 at n=437,895, testing up to n=700,000
R598 currently testing from n=13001-15000 (438 k remaining, not inclusive of the current n range)
R708 currently testing from n=15001-20000 (502 k remaining, again not inclusive of the current n range)

R1025 at n=1075474, testing up to n=3M (sieving done up to as much as 700e12)

S618 at k=1116 (going by k here)
Primes found for S618:
[CODE]3693*618^80879+1
73*618^46256+1
3976*618^73036+1
3967*618^25972+1
3958*618^54116+1
286*618^63764+1
337*618^50932+1
292*618^87160+1
383*618^75931+1
729*618^49922+1
999*618^27873+1
[/CODE]

[QUOTE=wombatman;428458]<snip>
S618 at k=1116 (going by k here)
Primes found for S618:
[CODE]3693*618^80879+1
73*618^46256+1
3976*618^73036+1
3967*618^25972+1
3958*618^54116+1
286*618^63764+1
337*618^50932+1
292*618^87160+1
383*618^75931+1
729*618^49922+1
999*618^27873+1
[/CODE][/QUOTE]

I don't know how you could be testing S618 by k-value and are only at k=1116. You have already found four primes for k>1116! I can't really show anything on the pages for this without more specifically knowing what k-range or n-range that you have tested.

Apologies. I have tested the following k's from n=25k to 100k as provided in the sieved file I downloaded:

52, 68, 73, 83, 94, 111, 159, 213, 221, 286, 292, 337, 383, 419, 489, 531, 535, 633, 729, 752, 852, 859, 929, 999, 1109, 3693, 3912, 3937, 3958, 3967, and 3976

I have the results/log file for each of these.

Reserving S576 to at least 25K

[QUOTE=pepi37;428545]Reserving S576 to at least 25K[/QUOTE]
S 576 now is at 15.5K will be done to 25 K and then I will make sieve file for Boinc from 25-50K.

Reserving R803 to n=200k (100-200k) for BOINC

S821 tested to n=200k (100-200k)

1 prime found, 1 remain

82*821^139686+1 (already reported)

Results emailed - Base released