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#727 |
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May 2010
Prime hunting commission.
69016 Posts |
Alright.. The list needs one knocked off.. I'll do a presieve for k *8900!^2 + 1. (20000 to 90000) (≈62579 digits)
Again, because they are the easiest to find.. Last fiddled with by 3.14159 on 2010-09-28 at 02:08 |
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#728 | |
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Mar 2006
Germany
22×727 Posts |
Quote:
What about my primes for cat. #6? Or cat. #12? You wanted competition and nothing now! Why does this do not amaze me?! What about your k-b-b search? Any progress for b<1000? So this list is only for your own records, I must assume here. Last fiddled with by kar_bon on 2010-09-28 at 05:46 |
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#729 | ||
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May 2010
Prime hunting commission.
110100100002 Posts |
Quote:
And, I can't make a top 10 for all the items, because no one has submitted anything for certain items. Quote:
Last fiddled with by 3.14159 on 2010-09-28 at 22:57 |
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#730 |
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May 2010
Prime hunting commission.
168010 Posts |
.. And, please look through the PFGW/LLR log file you might have, submit whatever's there so it can be evaluated.. I'll submit my logfile.. As soon as I move the search projects I have done.
My entire logfile: Code:
185*1619#+1 368*1619#+1 377*1619#+1 379*1619#+1 382*1619#+1 440*1619#+1 447*1619#+1 466*7297#+1 466*7297#+1 10462*1296^8192+1 145048*3754^4096+1 201181*26^11300+1 7737*6^3100+1 12148*6^3100+1 8166*14^4500+1 21615*14^4500+1 27571*6^3100+1 28548*6^3100+1 26880*18^3900+1 28796*18^3900+1 29370*18^3900+1 32730*18^3900+1 34168*18^3900+1 35523*18^3900+1 37313*18^3900+1 42612*18^3900+1 67026*14^5900+1 71412*14^5900+1 79548*14^5900+1 83607*14^5900+1 86286*14^5900+1 87601*14^5900+1 102901*14^5900+1 105651*14^5900+1 110013*14^5900+1 118981*14^5900+1 122151*14^5900+1 154815*28^7962+1 158794*28^7962+1 193486*37^5260+1 160866*25^4270+1 59728*197^5580+1 207408*77906^8192+1 1310*2617#+1 1498*2617#+1 1903*2617#+1 1983*2617#+1 2481*2617#+1 2591*2617#+1 2744*2617#+1 3012*2617#+1 3560*2617#+1 1537*5701#+1 1561*5701#+1 1629*5701#+1 1665*5701#+1 1748*5701#+1 2006*5701#+1 2091*5701#+1 2095*5701#+1 2202*5701#+1 2466*5701#+1 2555*5701#+1 2879*5701#+1 3231*5701#+1 28380*1999^8560+1 22858*13^2560+1 16882*13001^700+1 23626*13001^700+1 109117*2^260+1 1599975*2^260+1 17097*2^12500+1 17473*2^12500+1 21375*2^12500+1 41335*2^12500+1 10011*2^15600+1 13653*2^15600+1 15787*2^15600+1 17516*162^2260+1 20321*162^2260+1 24137*162^2260+1 28026*162^2260+1 28823*162^2260+1 35313*162^2260+1 37950*162^2260+1 40321*162^2260+1 34575*2^24350+1 41816*162^2260+1 39469*2^24350+1 18013*2^29480+1 8167*2^32950+1 3201*2^61280+1 12400*7^16800+1 10928*6^7560+1 7033*2^43210+1 9940*1999^5288+1 1696*26^12560+1 26175*2^85751+1 30591*20^9260+1 91405*2^53680+1 16399*2^65218+1 22507*2^65218+1 110875*2^53680+1 48001*2^22600+1 60490*127^7890+1 84889*2^18270+1 3721*2^8640+1 1287*2^18680+1 4921*2^18680+1 6703*2^18680+1 13245*2^18680+1 31633*2^18680+1 52605*2^18680+1 79737*2^18680+1 84577*2^18680+1 8167*2^32950+1 8625*16^1500+1 8671*16^1500+1 12085*16^1500+1 14691*16^1500+1 14913*16^1500+1 7081*2^4860+1 8697*2^4860+1 9091*2^4860+1 10453*2^4860+1 10531*2^4860+1 12871*2^4860+1 13725*2^4860+1 2904*5^2800+1 5476*5^2800+1 7294*5^2800+1 7866*5^2800+1 8362*5^2800+1 8824*5^2800+1 9066*5^2800+1 12982*5^2800+1 13470*5^2800+1 15064*5^2800+1 15528*5^2800+1 16504*5^2800+1 745*10^1560+1 1062*10^1560+1 1248*10^1560+1 1410*10^1560+1 4677*10^1560+1 4867*10^1560+1 5170*10^1560+1 9243*10^1560+1 10129*10^1560+1 12658*10^1560+1 13893*10^1560+1 15501*10^1560+1 15541*10^1560+1 1842*10^2860+1 3271*10^2860+1 7417*10^2860+1 5913*2^7560+1 9387*2^7560+1 25495*2^7560+1 11761*2^15560+1 15283*2^15560+1 18993*2^15560+1 3627*2^21820+1 4933*2^21820+1 7483*2^21820+1 34021*2^21820+1 40233*2^21820+1 61285*2^21820+1 71511*2^21820+1 76381*2^21820+1 6615*2^5260+1 9373*2^5260+1 19333*2^5260+1 19341*2^5260+1 20743*2^5260+1 23653*2^5260+1 27153*2^5260+1 30241*2^5260+1 30507*2^5260+1 30517*2^5260+1 31687*2^5260+1 33147*2^5260+1 33891*2^5260+1 41613*2^5260+1 42907*2^5260+1 43831*2^5260+1 49161*2^5260+1 49887*2^5260+1 51381*2^5260+1 51697*2^5260+1 52957*2^5260+1 53467*2^5260+1 58135*2^5260+1 66217*2^5260+1 66843*2^5260+1 73665*2^5260+1 18283*2^12860+1 2967338*83^147+1 22147*2^256720+1 4785*2^17500+1 54345*2^39860+1 16396*144^2860+1 21158*144^2860+1 5358*905011^470+1 703 * p(125)#^66 + 1 2898*1201!^4+1 2472*577^1650+1 2*5897#+1 133*5897#+1 6693*6^8600+1 11523*720^260+1 11730*720^260+1 11812*720^260+1 12188*720^260+1 12357*720^260+1 268 * 4200! + 1 1364 * 4200! + 1 6104*197#+1 6116*197#+1 6120*197#+1 1001272*487^487+1 793 * 720! + 1 1107 * 720! + 1 1283 * 720! + 1 1335 * 720! + 1 1681 * 720! + 1 2428 * 720! + 1 2836 * 720! + 1 2896 * 720! + 1 233 * 1180! + 1 438 * 1180! + 1 822 * 1180! + 1 459 * 2378! + 1 29220*6^12860+1 12066 * 1621!^2 + 1 10612 * 289!^2 + 1 10815 * 289!^2 + 1 10897 * 289!^2 + 1 2472*577^1650+1 52619*2^9560-1 83529*48^7890+1 468550*1999^5346+1 515361*1296^5680+1 63483*10^8490+1 570331*2^93560+1 7428*10^13450+1 1610*6^1280+1 5358*905011^470+1 4034*1500^4034+1 601969*2^78290+1 2634 * 2480!^2 + 1 3495*2^29680+1 12721*362880^2560+1 159738*756^9570+1 265134*4549^4549+1 240790*4861^4861+1 13776*6^8560+1 21850*6^11450+1 62982*89^8460+1 912646*798336^20160+1 13963*10^8900+1 50740*10^19780+1 9238*619^619+1 3782*75^41086+1 114*977^977+1 1698*977^977+1 9348*7^8890+1 17914*7^8890+1 (717088383 * 6^2800 + 1)/889453 (1763085111 * 6^2800 + 1)/889453 (1763085111*6^2800+1)/889453 (64177156568540609146951155341 * 6^7600 + 1)/500312594495474956967917511 14238*61^4860+1 2304 * 2^7980 + 19 (387986373578224486126789352474893462542 * 1380! + 1)/397612120230973171040724805330674031 99613292743918510357 99613292743918510357 (981248619155265231198804096876768467232996282812538785080944608471724730019235498676 * 3000! + 1)/486830979235504387397288386896757349991446828735164830762828213017832532827952201 2093*600!^26+1 4581*2^45720+1 801*2^26300+8488172602847190089021 17212*3^18860+1 27841*12^11280+1 954*28^1851+1 2163*28^1851+1 13945*2^14870+1 14260*18^6870+1 11149*2^12450+1 13692*1999^1600+1 18522*1999^1600+1 1091*2^28583+1 7799*2^28583+1 22221*2^28583+1 23351*2^28583+1 26849*2^28583+1 41650*14^17900+1 440955*2^89490+1 455679*2^89490+1 695*6^1900*100+1 1152*p(30)#^120+1 1154*p(30)#^120+1 3858*p(30)#^120+1 265134*4549^4549+1 6585*1018^1880+1 30058*1018^1880+1 33900*1018^1880+1 35323*1018^1880+1 37260*1018^1880+1 41817*1018^1880+1 46527*1018^1880+1 46962*1018^1880+1 109918*1296^3860+1 698046*1999^10480+1 147645*2^54000+1 2978*1001^1001+1 5516*1001^1001+1 6426*1001^1001+1 7052*1001^1001+1 7460*1001^1001+1 8282*1001^1001+1 148*1002^1002+1 399*1002^1002+1 3649*1002^1002+1 6405*1002^1002+1 6727*1002^1002+1 9824*1002^1002+1 2874*1003^1003+1 7572*1004^1004+1 2690*1005^1005+1 3642*1005^1005+1 6638*1005^1005+1 5518*1006^1006+1 7102*1006^1006+1 5864*1007^1007+1 2198*1008^1008+1 4158*1008^1008+1 9193*1008^1008+1 6282*1009^1009+1 115*1010^1010+1 3604*1010^1010+1 3642*1010^1010+1 4867*1010^1010+1 6297*1010^1010+1 6558*1010^1010+1 7597*1010^1010+1 9775*1010^1010+1 2230*1011^1011+1 6512*1011^1011+1 8392*1011^1011+1 2155*1012^1012+1 2892*1012^1012+1 1116*1013^1013+1 8760*1013^1013+1 9380*1013^1013+1 422*1014^1014+1 3838*1014^1014+1 3983*1014^1014+1 5881*1014^1014+1 8545*1014^1014+1 7686*1015^1015+1 5196*1016^1016+1 5238*1016^1016+1 6742*1016^1016+1 8787*1016^1016+1 8464*1017^1017+1 9474*1017^1017+1 300*p(281)#^2+1 513*p(281)#^2+1 624*p(281)#^2+1 644*p(281)#^2+1 968*p(281)#^2+1 242*p(881)#^2+1 592*p(881)#^2+1 631*p(881)#^2+1 65*580!+1 177*580!+1 247*580!+1 317*580!+1 51053*1296^2280+1 18398*1296^2980+1 46041*2^7321+1 67599*2^7321+1 54*(p(220)#)^2+1 512*(p(220)#)^2+1 556*(p(220)#)^2+1 753*(p(220)#)^2+1 1555*(p(220)#)^2+1 1586*(p(220)#)^2+1 1887*(p(220)#)^2+1 1963*(p(220)#)^2+1 29*(p(670)#)^2+1 653*(p(670)#)^2+1 16587*2^45008+1 17613*2^45008+1 10025*2^45009+1 11143*2^45010+1 39480*37^5980+1 (3542211333*727!+1)/5897^2 (3542211333*727!+1)/5897^2 (23411757051*887!+1)/86336291 (561865705694449011987288232617124899208796671193597755*1597!+1)/3729455851738753410992172076857945431526604800000001 (561865705694449011987288232617124899208796671193597755*1597!+1)/3729455851738753410992172076857945431526604800000001 32*450!^2+1 316*450!^2+1 51222*4489!^2+1 211975*2^112480+1 Last fiddled with by 3.14159 on 2010-09-28 at 23:23 |
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#731 |
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May 2010
Prime hunting commission.
110100100002 Posts |
Well.. Nothing so far for k * 8900!^2 + 1..
Speaking of factorials.. Code:
6!!= 720! = ≈101746.4151769081284702164568560174829558599309285165150197391403394683349504119401660414279065092408900165509187290912757472702615939530398199838292447848365439086730082372 6!!! = (101746.4151769081284702164568560174829558599309285165150197391403394683349504119401660414279065092408900165509187290912757472702615939530398199838292447848365439086730082372)! = ???? Last fiddled with by wblipp on 2010-10-02 at 20:54 Reason: add code tags |
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#732 |
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"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
9,497 Posts |
(2^4219-1)/1634011915849/374348373815829857290734641903689/258085857757974624851934511097909374553/114993958477860428006858637956899699352321 is prime
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#733 |
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May 2010
Prime hunting commission.
110100100002 Posts |
General cofactor entry, accepted.
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#734 | |
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Mar 2010
On front of my laptop
11910 Posts |
Quote:
Last fiddled with by wblipp on 2010-10-02 at 20:53 Reason: add code tags |
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#735 |
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"(^r'°:.:)^n;e'e"
Nov 2008
;t:.:;^
33×37 Posts |
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#736 |
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May 2010
Prime hunting commission.
32208 Posts |
(6373403688960001^64+1)/2 is prime.
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#737 |
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"Forget I exist"
Jul 2009
Dumbassville
20C016 Posts |
why not include:
(2^86225218-1)/2^43112609 if I remember right or is that disallowed lol. |
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