Reserving S996 to n=100K (25-100k) for BOINC (I think I have forgot to reserve)

S996 tested to n=100k (25-100k)

16 primes found, 49 remain

1455*996^27346+1 is prime!
4332*996^27775+1 is prime!
4885*996^28319+1 is prime!
4681*996^32316+1 is prime!
1637*996^33353+1 is prime!
4216*996^36837+1 is prime!
3067*996^39485+1 is prime!
2371*996^42976+1 is prime!
5717*996^47550+1 is prime!
4643*996^54586+1 is prime!
2471*996^55783+1 is prime!
3375*996^58855+1 is prime!
1312*996^75299+1 is prime!
4371*996^79730+1 is prime!
1322*996^90098+1 is prime!
3073*996^99001+1 is prime!

Results emailed - Base released

S1003 tested to n=100k (25-100k)

16 primes found, 24 remain

4150*1003^28049+1 is prime!
1758*1003^31000+1 is prime!
46*1003^31860+1 is prime!
1062*1003^31950+1 is prime!
1468*1003^37924+1 is prime!
4764*1003^42466+1 is prime!
2158*1003^45556+1 is prime!
4042*1003^47202+1 is prime!
1768*1003^53159+1 is prime!
318*1003^53162+1 is prime!
2232*1003^65221+1 is prime!
958*1003^69104+1 is prime!
214*1003^73323+1 is prime!
2490*1003^73779+1 is prime!
262*1003^75384+1 is prime!
888*1003^95494+1 is prime!

Results emailed - Base released

Reserving R1017 to n=100K (25-100k) for BOINC

[QUOTE=henryzz;394091]I am currently working on R578. I am probably 2/3 done to 50k.[/QUOTE]

I completed it to n=50K yesterday and will report it when all three of those bases are complete tomorrow. I'm sorry if you had previously reserved it. I must have missed it in the mass of work being done.

R977 tested to n=100k (50-100k)

2 primes found, 5 remain

14*977^52076-1 is prime!
68*977^83328-1 is prime!

Results emailed - Base released

Reserving S1006 to n=500K (100-500k) for BOINC

Reserving R770 to n=100K (50-100k) for BOINC

R904 tested to n=100k (25-100k)

4 primes found, 11 remain

899*904^28230-1 is prime!
180*904^36872-1 is prime!
749*904^66948-1 is prime!
657*904^81712-1 is prime!

Results emailed - Base released

Reserving R938 to n=100K (25-100k) for BOINC

Reserving S926 to n=100K (50-100k) for BOINC

R572, R578, and R654 are complete to n=50K; 7 primes were found for n=25K-50K; primes and k's remaining shown below; bases released.

R572; 4 primes, 10 k's remaining
R578; 2 primes, 14 k's remaining
R654; 1 prime, 13 k's remaining

Primes:
26*572^31434-1
40*572^36489-1
148*572^43659-1
82*572^44557-1
137*578^34626-1
109*578^46807-1
114*654^37634-1