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#1607 |
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Sep 2011
Germany
1011001110102 Posts |
R368 tested to n=400k (200-400k)
nothing found, 1 remain Results emailed - Base released |
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#1608 |
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Sep 2011
Germany
2×3×479 Posts |
Reserving R418 to n=100k (25-100k) for BOINC
Reserving R421 to n=100k (25-100k) for BOINC |
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#1609 |
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Sep 2011
Germany
2×3×479 Posts |
R418 tested to n=100k (25-100k)
23 primes found, 56 remain 6795*418^25327-1 3023*418^26050-1 3192*418^28550-1 3758*418^29370-1 11025*418^30937-1 8661*418^32039-1 8712*418^33132-1 9536*418^34230-1 5759*418^34711-1 3149*418^35160-1 3351*418^38250-1 11021*418^38562-1 6833*418^39446-1 4829*418^43787-1 1319*418^53016-1 11501*418^56039-1 2637*418^61183-1 7628*418^62581-1 929*418^62613-1 521*418^65021-1 11702*418^65520-1 9510*418^81890-1 6561*418^89543-1 Results emailed - Base released |
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#1610 |
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Sep 2011
Germany
2·3·479 Posts |
R421 tested to n=100k (25-100k)
30 primes found, 50 remain 38118*421^26715-1 66968*421^26825-1 69662*421^27004-1 46994*421^27041-1 2534*421^27665-1 68798*421^28664-1 63552*421^29020-1 43662*421^34330-1 30210*421^36409-1 25470*421^37004-1 37064*421^39870-1 17948*421^41074-1 21734*421^43719-1 38624*421^48226-1 68472*421^50661-1 37112*421^53327-1 39252*421^57513-1 34620*421^61138-1 60150*421^64024-1 28802*421^64072-1 7790*421^66082-1 71952*421^70703-1 72788*421^71038-1 8958*421^72815-1 17334*421^77784-1 30408*421^82078-1 21312*421^83093-1 34848*421^89339-1 62054*421^98670-1 5864*421^99477-1 Results emailed - Base released |
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#1611 |
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May 2007
Kansas; USA
29·359 Posts |
Reserving R255 to n=25K.
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#1612 |
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Sep 2011
Germany
2×3×479 Posts |
Reserving S485 to n=100k (25-100k) for BOINC
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#1613 |
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"Curtis"
Feb 2005
Riverside, CA
22·1,217 Posts |
Reserving R327 to 250k (currently 200k). New sieve file will go to 2M.
I'm looking for a prime or two between 510k and 600k digits, so I'll be working on a couple of bases with current status just below this range until I find some primes. Last fiddled with by gd_barnes on 2016-08-29 at 03:15 Reason: remove base <= 250 |
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#1614 |
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May 2007
Kansas; USA
29×359 Posts |
R255 is complete to n=25K. 234 primes were found for n=10K-25K shown below. 497 k's remain. Base released.
Primes: Code:
111206*255^10008-1 133496*255^10024-1 140226*255^10029-1 90696*255^10102-1 118458*255^10157-1 41842*255^10190-1 21484*255^10204-1 41326*255^10232-1 90208*255^10234-1 73740*255^10241-1 155112*255^10242-1 203916*255^10272-1 49396*255^10355-1 78086*255^10378-1 18030*255^10408-1 71908*255^10408-1 16440*255^10420-1 131334*255^10442-1 77046*255^10474-1 67024*255^10475-1 193948*255^10498-1 18106*255^10524-1 123206*255^10526-1 110412*255^10527-1 77312*255^10567-1 172544*255^10612-1 194388*255^10637-1 73774*255^10643-1 170558*255^10660-1 43246*255^10664-1 164646*255^10721-1 40500*255^10746-1 139480*255^10768-1 170942*255^10808-1 48266*255^10821-1 193098*255^10827-1 189698*255^10834-1 35794*255^10867-1 83728*255^10906-1 136356*255^10923-1 80484*255^11015-1 144968*255^11034-1 2614*255^11158-1 1436*255^11194-1 193042*255^11276-1 57920*255^11402-1 168624*255^11402-1 149966*255^11411-1 6724*255^11429-1 26200*255^11471-1 56512*255^11474-1 179314*255^11483-1 76844*255^11487-1 180194*255^11501-1 166132*255^11503-1 197670*255^11548-1 12738*255^11630-1 101882*255^11695-1 172866*255^11756-1 158924*255^11868-1 50244*255^12000-1 150738*255^12025-1 72488*255^12055-1 101408*255^12077-1 94914*255^12197-1 134928*255^12214-1 4434*255^12399-1 160714*255^12429-1 83658*255^12431-1 27910*255^12580-1 169530*255^12641-1 196858*255^12768-1 95170*255^12812-1 35022*255^12841-1 45102*255^12891-1 79194*255^12891-1 136648*255^12922-1 91356*255^13151-1 196760*255^13283-1 184846*255^13375-1 168966*255^13376-1 200356*255^13481-1 148998*255^13656-1 157340*255^13658-1 39414*255^13729-1 178230*255^13746-1 200604*255^13750-1 190026*255^13836-1 6406*255^13947-1 98026*255^13960-1 45624*255^13974-1 39196*255^14065-1 36366*255^14071-1 131688*255^14119-1 129102*255^14200-1 105624*255^14237-1 133730*255^14240-1 156656*255^14260-1 3652*255^14280-1 116670*255^14305-1 37152*255^14329-1 159410*255^14375-1 6982*255^14443-1 23386*255^14467-1 11698*255^14547-1 64826*255^14548-1 148348*255^14556-1 66886*255^14674-1 69792*255^14826-1 113998*255^14914-1 204186*255^14954-1 82324*255^15010-1 22144*255^15062-1 83234*255^15169-1 134642*255^15186-1 121484*255^15235-1 92938*255^15263-1 106150*255^15471-1 137226*255^15549-1 80086*255^15550-1 80768*255^15559-1 144780*255^15569-1 157688*255^15590-1 171006*255^15643-1 39480*255^15649-1 127906*255^15660-1 164692*255^15674-1 64210*255^15788-1 63512*255^15826-1 26710*255^15972-1 188436*255^16107-1 90760*255^16161-1 36*255^16197-1 144392*255^16287-1 193716*255^16360-1 35086*255^16436-1 132232*255^16449-1 178606*255^16469-1 127392*255^16475-1 199530*255^16567-1 78146*255^16618-1 196594*255^16741-1 125854*255^16977-1 194884*255^17146-1 123852*255^17183-1 51622*255^17184-1 46444*255^17206-1 42704*255^17284-1 22566*255^17304-1 127122*255^17312-1 111662*255^17332-1 92000*255^17345-1 13824*255^17404-1 169802*255^17500-1 162342*255^17601-1 67200*255^17797-1 28664*255^17840-1 71066*255^17953-1 186182*255^17977-1 20994*255^18028-1 144678*255^18134-1 30044*255^18215-1 40646*255^18286-1 7130*255^18288-1 37522*255^18318-1 181708*255^18366-1 110542*255^18436-1 104612*255^18461-1 36030*255^18608-1 16176*255^18674-1 24878*255^18686-1 189292*255^18747-1 121542*255^18826-1 59600*255^18894-1 82056*255^19217-1 57944*255^19319-1 22264*255^19321-1 161900*255^19522-1 64174*255^19530-1 175834*255^19538-1 135890*255^19618-1 203286*255^19664-1 152836*255^19666-1 156430*255^19857-1 95590*255^19937-1 38764*255^19950-1 197580*255^20018-1 72292*255^20037-1 73974*255^20229-1 141980*255^20266-1 200194*255^20332-1 92392*255^20370-1 182918*255^20420-1 76684*255^20467-1 204242*255^20821-1 161478*255^20972-1 11714*255^21027-1 23050*255^21334-1 89430*255^21418-1 162018*255^21787-1 6700*255^21802-1 50756*255^21878-1 112106*255^21980-1 164282*255^22033-1 160512*255^22173-1 93796*255^22179-1 191706*255^22217-1 39820*255^22282-1 178638*255^22371-1 193188*255^22513-1 131492*255^22521-1 64988*255^22761-1 143046*255^22954-1 48628*255^23004-1 168542*255^23160-1 90910*255^23222-1 178084*255^23267-1 151670*255^23325-1 157568*255^23392-1 120840*255^23408-1 53414*255^23423-1 9436*255^23667-1 106886*255^23787-1 140516*255^23921-1 26354*255^24016-1 11142*255^24046-1 155286*255^24198-1 46292*255^24201-1 101932*255^24239-1 132066*255^24323-1 103524*255^24455-1 98060*255^24633-1 193656*255^24661-1 39378*255^24877-1 |
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#1615 |
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Sep 2011
Germany
2·3·479 Posts |
S485 tested to n=100k (25-100k)
18 primes found, 67 remain 2528*485^26319+1 3032*485^29693+1 1684*485^30006+1 542*485^35847+1 3028*485^37070+1 3218*485^42505+1 2018*485^42807+1 964*485^46680+1 1336*485^52796+1 1252*485^62248+1 1942*485^62882+1 38*485^63059+1 1786*485^64032+1 2442*485^64966+1 244*485^65630+1 850*485^83154+1 3296*485^83623+1 1096*485^96988+1 Results emailed - Base released |
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#1616 |
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Dec 2011
After milion nines:)
5AB16 Posts |
K 4 S 467 at 405 K
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#1617 |
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Sep 2011
Germany
1011001110102 Posts |
Reserving R262 to n=100k (50-100k) for BOINC
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