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#419 |
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Jan 2006
Hungary
22·67 Posts |
Ah, that reminds me, I found some primes too:
347004*7^98164-1 949992*7^96234-1 That leaves 5 remaining k's for this base, even though these are not all k. I've sieved deeper and I'll take these to 200,000 Ciao, Willem. |
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#420 | |
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May 2007
Kansas; USA
242438 Posts |
Quote:
Willem, Nice finds! Are you now up to n=100K on all k's for this base? Gary Last fiddled with by gd_barnes on 2008-10-13 at 22:25 |
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#421 |
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May 2007
Kansas; USA
28A316 Posts |
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#422 | |
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May 2007
Kansas; USA
101×103 Posts |
Quote:
Let me see if I have you down correctly now: Riesel base 3 for k=250M-500M up to n=25K Riesel base 3 for k<5M (2 k's) up to n=1M (!!) Sieving sierp base 3 for k=50M-200M for n=25K-100K. Sierp base 19 up to n=25K. (No primes posted since Sept. 18th so can't update n-range status) Sierp base 252 k=27 up to n=100M. (No status since Sept. 14th) The above is a tremendous amount of work for < 2 quads. I believe we calculated the last effort at ~50 CPU days. If you need some filler work to keep your machines busy, please take something smaller; perhaps some files from the Riesel and Sierp base 3 mini-drives. Thanks, Gary |
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#423 | |
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Quasi Admin Thing
May 2005
96610 Posts |
Quote:
Sierp base 19 at: Core 1: 20554 core 2: 20647 Core 3: 21439 Core 4: 22426 Again I ask you to accept my appologize, it all refers to private reasons, and a matter of concentration aswell memory. Expect no more reservations (or at least just ignore them) within the next 6 months, since my intention is to wrap what is now reserved and then leave for at least a while. Thanks for understanding, and good luck on your own challenges
Last fiddled with by gd_barnes on 2010-01-18 at 09:04 Reason: remove bases 3 & 252 |
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#424 | |
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May 2007
Kansas; USA
101×103 Posts |
Quote:
Thanks KEP for the detailed status on everything. If you shoot me some primes on base 19 at least up to your lowest core of n=20554, I can update the n-range status also. That's NICE progress on that tough base! ![]() Gary Last fiddled with by gd_barnes on 2010-01-18 at 09:13 Reason: remove base 3 |
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#425 | |
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Quasi Admin Thing
May 2005
2·3·7·23 Posts |
Quote:
![]() KEP Last fiddled with by gd_barnes on 2010-01-18 at 09:19 Reason: remove base 3 |
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#426 |
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"Mark"
Apr 2003
Between here and the
24×397 Posts |
![]() I thought that I did Riesel base 27 k=706 to n=300000, but I screwed up. I had to change the input file to ABC format, but used base 26, not base 27, so my results are worthless. What hurts even more is that I didn't find any primes, so I completely wasted my time. I'm releasing this for someone else to work on. |
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#427 | |
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May 2007
Kansas; USA
101·103 Posts |
Quote:
I'm sorry to hear that. Thanks for a valiant effort there. I have you reserved for both Riesel base 26 and Riesel base 27. Are you only releasing base 27 and still working on base 26? For now, I'm assuming you're only release base 27. I don't show a status from you on base 26 since May 9th. We have a sieved file posted on the web page for base 27. Whatever you are deciding to release, do you, by chance, have a better sieved file than what we have posted for base 27 or any sieved file for base 26? Thanks, Gary Last fiddled with by gd_barnes on 2008-10-24 at 10:24 |
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#428 | |
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"Mark"
Apr 2003
Between here and the
24·397 Posts |
Quote:
No. |
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#429 |
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Quasi Admin Thing
May 2005
2×3×7×23 Posts |
Here KEP is reporting 196 base 19 sierpinski primes:
Code:
737944*19^14099+1 647776*19^14132+1 692164*19^14135+1 418366*19^14298+1 270924*19^14303+1 337306*19^14332+1 526014*19^14333+1 584176*19^14346+1 506214*19^14365+1 618208*19^14372+1 327154*19^14377+1 513036*19^14398+1 478716*19^14412+1 659166*19^14422+1 679066*19^14438+1 511696*19^14498+1 524784*19^14561+1 679986*19^14602+1 478894*19^14607+1 53016*19^14632+1 226714*19^14633+1 683556*19^14716+1 501924*19^14751+1 251988*19^14796+1 281496*19^14826+1 80134*19^14831+1 689646*19^14852+1 266796*19^14886+1 359814*19^14947+1 604266*19^15024+1 615306*19^15038+1 446316*19^15042+1 218116*19^15048+1 17526*19^15052+1 333544*19^15067+1 481804*19^15073+1 422374*19^15079+1 388384*19^15081+1 657306*19^15082+1 33594*19^15089+1 209526*19^15096+1 139674*19^15101+1 245506*19^15110+1 342714*19^15175+1 119716*19^15220+1 226686*19^15228+1 551154*19^15243+1 273976*19^15252+1 116206*19^15286+1 413824*19^15323+1 192456*19^15354+1 255426*19^15438+1 316584*19^15465+1 161094*19^15529+1 284176*19^15544+1 22216*19^15550+1 370606*19^15558+1 123540*19^15562+1 502794*19^15567+1 595134*19^15593+1 461086*19^15686+1 377464*19^15719+1 701584*19^15735+1 762364*19^15751+1 445266*19^15806+1 26176*19^15864+1 373284*19^15873+1 57424*19^15905+1 268386*19^15916+1 704284*19^15927+1 605364*19^15939+1 431826*19^15998+1 741124*19^16009+1 180946*19^16014+1 366654*19^16043+1 296014*19^16117+1 330444*19^16117+1 345066*19^16120+1 692116*19^16150+1 753204*19^16193+1 604894*19^16209+1 376194*19^16263+1 378624*19^16277+1 35974*19^16303+1 385006*19^16310+1 342726*19^16352+1 530116*19^16400+1 105904*19^16439+1 333624*19^16445+1 137416*19^16462+1 311596*19^16498+1 378136*19^16532+1 335226*19^16538+1 32436*19^16588+1 679146*19^16604+1 681886*19^16742+1 161634*19^16745+1 659724*19^16747+1 266136*19^16766+1 447906*19^16770+1 762126*19^16774+1 409216*19^16832+1 286576*19^16848+1 515826*19^16874+1 268944*19^16889+1 160204*19^16939+1 582894*19^16979+1 306526*19^17006+1 720226*19^17012+1 323614*19^17015+1 33504*19^17019+1 340414*19^17033+1 182646*19^17046+1 325084*19^17061+1 339054*19^17233+1 189426*19^17234+1 182224*19^17299+1 373564*19^17313+1 627544*19^17315+1 234636*19^17336+1 438286*19^17346+1 317266*19^17352+1 365886*19^17462+1 529804*19^17479+1 38974*19^17509+1 620346*19^17636+1 615994*19^17695+1 30616*19^17716+1 608064*19^17719+1 155394*19^17765+1 741406*19^17838+1 185404*19^17871+1 49486*19^17910+1 164574*19^18005+1 502276*19^18036+1 12850*19^18046+1 478524*19^18063+1 593904*19^18073+1 744796*19^18092+1 120844*19^18117+1 160794*19^18189+1 262914*19^18275+1 693556*19^18320+1 12720*19^18347+1 639646*19^18352+1 662766*19^18358+1 624406*19^18434+1 650764*19^18439+1 588936*19^18442+1 286*19^18524+1 226876*19^18532+1 472566*19^18626+1 118366*19^18638+1 692656*19^18656+1 724998*19^18671+1 273834*19^18713+1 321226*19^18716+1 445764*19^18717+1 673266*19^18752+1 437086*19^18770+1 495546*19^18788+1 606156*19^18790+1 376626*19^18832+1 494296*19^18934+1 509254*19^19001+1 403164*19^19003+1 526996*19^19012+1 727764*19^19117+1 153574*19^19123+1 673006*19^19144+1 141744*19^19157+1 547474*19^19277+1 182674*19^19323+1 252496*19^19352+1 238846*19^19442+1 348762*19^19478+1 742846*19^19492+1 336004*19^19499+1 626944*19^19635+1 604794*19^19661+1 89674*19^19751+1 315484*19^19819+1 558034*19^19825+1 761466*19^19850+1 361006*19^19932+1 155076*19^19966+1 372846*19^20064+1 162406*19^20174+1 185946*19^20260+1 219966*19^20422+1 283426*19^20472+1 320244*19^20501+1 477334*19^20507+1 87574*19^20511+1 97726*19^20566+1 218466*19^20570+1 KEP |
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