[QUOTE=MyDogBuster;382952]Reserving S232 as new to n=10K[/QUOTE]

Just checking if you have the base correct. This one has a conjecture of 447592.

[QUOTE]Just checking if you have the base correct. This one has a conjecture of 447592. [/QUOTE]

Yup. That's the one.

R226
 

Reserving R226 as new to n=10K

S232
 

Sierp Base = 232
Conjectured k = 447592
Covering Set = 5, 233, 2153
Trivial Factors = k == 2 mod 3(3)
k == 6 mod 7(7)
k == 10 mod 11(11)

Found Primes: 229291k's
Remaining: 2557k's - Tested to n=2.5K
Trivial Factor Eliminations: 215077k's
MOB Eliminations: 663k's
GFN Eliminations: 3ks's
all k's accounted for @ n=2500
PFGW used = 3.4.3 dated 2010/11/04

1324 primes found n=2.5K-10K
1233 remain at n=10k

Results emailed - base released

R226
 

Riesel Base = 226
Conjectured k = 158447
Covering Set = 7, 11, 211, 227, 241
Trivial Factors = k == 1 mod 3(3)
k == 1 mod 5(5)

Found Primes: 82878k's
Remaining: 1384k's - Tested to n=2.5K
Trivial Factor Eliminations: 73942k's
MOB Eliminations: 242k's
k's in balance @ n=2500
PFGW used = 3.4.3 dated 2010/11/04

638 primes found n=2.5K-10K
746 remain at n=10K

Results emailed - Base released

Reserving S231 to n=25K.

R232
 

Reserving R232 to n=10K

Reserving R225 and S225 to n=25K.

S231 is complete to n=25K; 99 primes were found for n=10K-25K shown below; 171 k's remain; base released.

Not bad for CK=251748. :-)

Primes:
[code]
14130*231^10007+1
204148*231^10115+1
112762*231^10229+1
33238*231^10294+1
156050*231^10318+1
130182*231^10330+1
5480*231^10393+1
62530*231^10416+1
59190*231^10536+1
4258*231^10542+1
134202*231^10574+1
178072*231^10699+1
116146*231^10704+1
158658*231^10809+1
237472*231^10889+1
165676*231^10941+1
205820*231^11084+1
122990*231^11328+1
150050*231^11331+1
237886*231^11609+1
237266*231^11689+1
207902*231^11696+1
37440*231^11732+1
221932*231^11921+1
115566*231^11978+1
193112*231^12016+1
16386*231^12176+1
129986*231^12211+1
67900*231^12305+1
112026*231^12349+1
214166*231^12404+1
223526*231^12408+1
147812*231^12425+1
148160*231^12429+1
136908*231^12549+1
100776*231^12616+1
46140*231^12626+1
62378*231^12697+1
42228*231^13068+1
48862*231^13139+1
81808*231^13151+1
208542*231^13247+1
156976*231^13465+1
70456*231^13948+1
21200*231^14416+1
184876*231^14434+1
13116*231^14495+1
92828*231^14519+1
109940*231^14950+1
176060*231^15440+1
72122*231^15487+1
147928*231^15679+1
236740*231^15753+1
79722*231^15756+1
112202*231^16018+1
213706*231^16093+1
85042*231^16180+1
222392*231^16259+1
15668*231^16689+1
200568*231^16821+1
164412*231^16919+1
49910*231^16922+1
225708*231^17154+1
77418*231^17211+1
245488*231^17420+1
176000*231^17465+1
74010*231^17503+1
6176*231^17629+1
165500*231^17669+1
112828*231^17910+1
85000*231^18184+1
217812*231^18249+1
241180*231^18353+1
150712*231^18603+1
185398*231^18720+1
136386*231^18765+1
180640*231^18855+1
6758*231^18922+1
85422*231^18993+1
202216*231^19013+1
193190*231^19509+1
48400*231^19823+1
181600*231^20457+1
216766*231^20490+1
168676*231^20534+1
43690*231^20549+1
204420*231^20829+1
165966*231^21211+1
208668*231^22221+1
176582*231^22312+1
119452*231^23102+1
74848*231^23515+1
132448*231^23565+1
181802*231^23574+1
206626*231^23762+1
177826*231^24113+1
161966*231^24250+1
158310*231^24407+1
245092*231^24566+1
[/code]

S225 is complete to n=25K; 81 primes were found for n=10K-25K shown below; 139 k's remain; base released.

Primes:
[code]
116938*225^10001+1
96766*225^10068+1
88656*225^10125+1
101494*225^10527+1
75934*225^10684+1
83568*225^10888+1
25588*225^11100+1
13160*225^11467+1
82626*225^11587+1
109484*225^11876+1
15250*225^11879+1
20830*225^11969+1
29040*225^12011+1
27524*225^12023+1
58790*225^12046+1
80542*225^12113+1
41918*225^12222+1
39820*225^12413+1
66206*225^12452+1
6816*225^12535+1
62728*225^12740+1
24974*225^12972+1
36044*225^12996+1
30208*225^13087+1
24770*225^13184+1
44074*225^13371+1
101778*225^13427+1
35568*225^13795+1
95212*225^13988+1
102302*225^13992+1
79772*225^14355+1
32704*225^14588+1
114696*225^14612+1
41020*225^14726+1
110538*225^14923+1
23762*225^14930+1
23592*225^15045+1
54742*225^15100+1
68812*225^15101+1
27218*225^15224+1
50674*225^15522+1
44412*225^15658+1
17846*225^15870+1
10592*225^15921+1
115458*225^16005+1
108592*225^16257+1
103138*225^16279+1
92088*225^16383+1
22708*225^16704+1
88098*225^16962+1
50684*225^17041+1
9468*225^17049+1
92044*225^17451+1
41846*225^17464+1
106326*225^17637+1
45644*225^17639+1
12890*225^17830+1
37744*225^18518+1
98700*225^18520+1
74468*225^18856+1
74656*225^19596+1
29104*225^19825+1
58156*225^20322+1
85094*225^20391+1
93968*225^20673+1
48216*225^20839+1
51930*225^21223+1
115950*225^21293+1
100406*225^21296+1
68598*225^21545+1
6134*225^21693+1
51072*225^22363+1
110176*225^22402+1
42280*225^22679+1
117246*225^22849+1
89982*225^22928+1
112898*225^23025+1
84606*225^23104+1
93870*225^23430+1
18138*225^24431+1
98114*225^24602+1
[/code]

R225 is complete to n=25K; 104 primes were found for n=10K-25K shown below; 239 k's remain; base released.

Primes:
[code]
143724*225^10037-1
73720*225^10095-1
163256*225^10128-1
32126*225^10136-1
92082*225^10178-1
49696*225^10418-1
574*225^10620-1
69186*225^10631-1
151792*225^10760-1
75568*225^10819-1
156792*225^10830-1
26360*225^10835-1
98712*225^10905-1
87850*225^10915-1
157654*225^11207-1
44522*225^11297-1
161584*225^11395-1
101446*225^11464-1
142960*225^11556-1
144528*225^11651-1
2648*225^11746-1
104176*225^11773-1
39086*225^11820-1
134848*225^11873-1
24838*225^11958-1
135210*225^11964-1
52994*225^12027-1
74128*225^12045-1
60876*225^12112-1
9278*225^12148-1
44026*225^12168-1
145028*225^12535-1
19122*225^12630-1
143980*225^12668-1
15372*225^12700-1
165938*225^12751-1
77994*225^12788-1
143628*225^12847-1
132944*225^12928-1
113598*225^12938-1
149322*225^12948-1
115906*225^13066-1
124778*225^13076-1
128950*225^13124-1
43944*225^13320-1
89730*225^13340-1
160824*225^13394-1
135938*225^13498-1
15508*225^13750-1
59346*225^13799-1
47074*225^13853-1
157512*225^13956-1
33562*225^13973-1
139554*225^14142-1
102854*225^14590-1
492*225^14824-1
85440*225^14895-1
151532*225^15104-1
128254*225^15208-1
143372*225^15250-1
117556*225^15479-1
160538*225^15593-1
39594*225^15682-1
71980*225^15964-1
115824*225^15966-1
72484*225^16122-1
118702*225^16249-1
155930*225^16265-1
53634*225^16288-1
78306*225^16342-1
61796*225^16513-1
75974*225^16557-1
112264*225^17059-1
72368*225^17175-1
151512*225^17304-1
138424*225^17570-1
78692*225^17815-1
49146*225^18032-1
51698*225^18342-1
11972*225^18520-1
102736*225^18520-1
159714*225^18757-1
154226*225^18813-1
149918*225^18895-1
78808*225^19259-1
137828*225^19347-1
84418*225^19455-1
62230*225^19560-1
115958*225^20271-1
64094*225^20444-1
31568*225^20637-1
83516*225^21195-1
73336*225^21734-1
134874*225^22087-1
131448*225^22760-1
52544*225^22808-1
28950*225^22939-1
113182*225^23232-1
62964*225^23535-1
156664*225^23548-1
157436*225^23695-1
119084*225^23787-1
116420*225^23901-1
56560*225^24935-1
[/code]