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-   Conjectures 'R Us (https://www.mersenneforum.org/forumdisplay.php?f=81)
-   -   Bases 251-500 reservations/statuses/primes (https://www.mersenneforum.org/showthread.php?t=12993)

rebirther 2018-05-27 15:42

Reserving S292 to n=100k (25-100k) for BOINC

rebirther 2018-05-28 18:29

S335 tested to n=1M (600k-1M)

nothing found, 1 remain

Results emailed - Base released

gd_barnes 2018-06-09 19:16

Reserving R397 to n=25K for Ian and me.

rebirther 2018-06-10 10:00

S331 tested to n=100k (25-100k)

175 primes found, 253 remain

Results emailed - Base released

gd_barnes 2018-06-11 21:19

R397 is complete to n=10K; 660 primes found for n=2500-10K; 984 k's remain; continuing to n=25K.

rebirther 2018-06-13 19:01

Reserving R331 to n=100k (25-100k) for BOINC

wombatman 2018-06-14 14:32

Reserving S468 for n=100k-300k.

pepi37 2018-06-16 15:50

Progress update
 
K4 S332 at 565K
K16 S332 at 480K
K4 S467 at 595K

S 500 ( all k) 280K

MisterBitcoin 2018-07-07 16:36

Reserving S470 up to n=200K.

gd_barnes 2018-07-07 18:42

Ian and I have completed R397 to n=25K; 296 primes were found for n=10K-25K shown below; 688 k's remain; base released.

[code]
141782*397^10016-1
61136*397^10029-1
55004*397^10045-1
30006*397^10063-1
124868*397^10063-1
44552*397^10073-1
27390*397^10075-1
126764*397^10131-1
70380*397^10140-1
67562*397^10182-1
23796*397^10211-1
53616*397^10227-1
93614*397^10227-1
108674*397^10265-1
96840*397^10295-1
19650*397^10329-1
117692*397^10394-1
138354*397^10400-1
58238*397^10410-1
74202*397^10474-1
67646*397^10522-1
121886*397^10527-1
5598*397^10534-1
40604*397^10555-1
117042*397^10653-1
99494*397^10661-1
67470*397^10700-1
92696*397^10707-1
128672*397^10720-1
153362*397^10745-1
106704*397^10779-1
81338*397^10840-1
56208*397^10899-1
132728*397^10906-1
138174*397^10907-1
63234*397^10960-1
22146*397^10990-1
56138*397^11152-1
1622*397^11160-1
5432*397^11200-1
7278*397^11240-1
166166*397^11261-1
90912*397^11328-1
112958*397^11358-1
51152*397^11366-1
151688*397^11388-1
60924*397^11397-1
140492*397^11430-1
128178*397^11459-1
117546*397^11487-1
98964*397^11504-1
36072*397^11509-1
82970*397^11533-1
59502*397^11589-1
160814*397^11633-1
13026*397^11635-1
163616*397^11637-1
22346*397^11687-1
149874*397^11739-1
168506*397^11793-1
81438*397^11831-1
4376*397^11873-1
123362*397^11914-1
22506*397^12029-1
102908*397^12140-1
81804*397^12227-1
166844*397^12263-1
155900*397^12340-1
16686*397^12343-1
63128*397^12348-1
28278*397^12366-1
104706*397^12366-1
145646*397^12415-1
49614*397^12492-1
79602*397^12537-1
41942*397^12570-1
169542*397^12610-1
169322*397^12684-1
171422*397^12736-1
114018*397^12755-1
118052*397^12757-1
86034*397^12817-1
129428*397^12834-1
15474*397^12893-1
125958*397^12911-1
87104*397^12912-1
10064*397^12916-1
158756*397^12989-1
73650*397^13074-1
57386*397^13158-1
133568*397^13162-1
141458*397^13271-1
9542*397^13297-1
167678*397^13374-1
32078*397^13460-1
68358*397^13484-1
78962*397^13509-1
41624*397^13523-1
26778*397^13563-1
36662*397^13584-1
107382*397^13660-1
167756*397^13702-1
62562*397^13804-1
166988*397^13846-1
67128*397^13899-1
98664*397^13925-1
137868*397^13950-1
69596*397^13963-1
56394*397^14004-1
91536*397^14082-1
4976*397^14107-1
45714*397^14151-1
31776*397^14249-1
20600*397^14309-1
122238*397^14403-1
17064*397^14407-1
130346*397^14497-1
161552*397^14525-1
160368*397^14535-1
18038*397^14546-1
3074*397^14559-1
36468*397^14571-1
13478*397^14586-1
118406*397^14639-1
129492*397^14642-1
89832*397^14721-1
115466*397^14777-1
63648*397^14792-1
107732*397^14793-1
16334*397^14835-1
40956*397^14867-1
30822*397^14906-1
147906*397^14909-1
156182*397^14937-1
128496*397^15005-1
165582*397^15073-1
142826*397^15114-1
116802*397^15129-1
66072*397^15140-1
17252*397^15181-1
84062*397^15202-1
6860*397^15225-1
44696*397^15279-1
25724*397^15292-1
25704*397^15369-1
167622*397^15369-1
11688*397^15392-1
167870*397^15393-1
84794*397^15608-1
106256*397^15614-1
11838*397^15616-1
110912*397^15624-1
157662*397^15640-1
4212*397^15722-1
143858*397^15851-1
140426*397^15857-1
126726*397^15974-1
150468*397^15990-1
124374*397^15996-1
29958*397^16000-1
137274*397^16003-1
108302*397^16042-1
84852*397^16058-1
167958*397^16188-1
136244*397^16204-1
66068*397^16312-1
148658*397^16363-1
97686*397^16409-1
131762*397^16417-1
89396*397^16487-1
111408*397^16570-1
163778*397^16571-1
97740*397^16604-1
76218*397^16647-1
84738*397^16714-1
39902*397^16733-1
46286*397^16746-1
73670*397^16799-1
5976*397^16819-1
105882*397^16841-1
165966*397^16853-1
65694*397^16856-1
16586*397^16859-1
55838*397^16886-1
64962*397^16890-1
144930*397^16905-1
158744*397^16975-1
69332*397^16976-1
25932*397^17009-1
15738*397^17087-1
117620*397^17117-1
172086*397^17186-1
65652*397^17362-1
41178*397^17367-1
107192*397^17614-1
80322*397^17696-1
111716*397^17722-1
146436*397^17818-1
101588*397^17936-1
111938*397^17948-1
119724*397^17997-1
131444*397^18064-1
79154*397^18080-1
152232*397^18084-1
49724*397^18100-1
90108*397^18188-1
143894*397^18189-1
167618*397^18194-1
566*397^18257-1
72198*397^18292-1
17166*397^18339-1
158714*397^18357-1
168194*397^18360-1
114176*397^18373-1
139466*397^18465-1
74618*397^18500-1
143124*397^18520-1
72522*397^18646-1
45896*397^18655-1
62528*397^18710-1
103772*397^18932-1
121866*397^18935-1
62346*397^18969-1
25362*397^19000-1
170942*397^19001-1
124724*397^19059-1
107468*397^19238-1
32412*397^19270-1
6692*397^19298-1
153872*397^19353-1
36078*397^19411-1
16106*397^19430-1
145244*397^19463-1
64724*397^19536-1
66686*397^19679-1
43122*397^19693-1
158036*397^19709-1
18528*397^20004-1
116268*397^20007-1
89724*397^20113-1
21282*397^20121-1
154172*397^20185-1
144302*397^20265-1
12746*397^20294-1
126146*397^20294-1
47094*397^20336-1
140918*397^20486-1
37656*397^20553-1
123750*397^20708-1
31830*397^20710-1
62358*397^20730-1
40394*397^20900-1
86592*397^20956-1
42998*397^20966-1
45996*397^20995-1
93678*397^21011-1
127256*397^21251-1
164604*397^21349-1
98828*397^21555-1
5294*397^21597-1
168408*397^21640-1
90104*397^21715-1
44448*397^21814-1
133374*397^21993-1
61466*397^22010-1
114728*397^22106-1
122726*397^22146-1
92064*397^22233-1
148322*397^22274-1
77586*397^22354-1
149664*397^22440-1
19632*397^22542-1
69848*397^22692-1
84710*397^22763-1
97226*397^22857-1
138366*397^23129-1
167808*397^23202-1
19512*397^23357-1
112862*397^23577-1
143852*397^23585-1
47174*397^23651-1
116864*397^23652-1
149346*397^23722-1
75986*397^23877-1
168912*397^23965-1
77412*397^23981-1
163764*397^23988-1
36354*397^24009-1
23022*397^24052-1
33956*397^24082-1
56238*397^24203-1
130170*397^24337-1
80594*397^24420-1
32364*397^24428-1
19722*397^24658-1
170442*397^24877-1
[/code]

rebirther 2018-07-08 16:29

S292 tested to n=100k (25-100k)

154 primes found, 262 remain

Results emailed - Base released


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