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#1200 |
"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
222548 Posts |
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This is getting silly! (Cue Monty Python Lieutenant).
Get yourself a web site not dissimilar to "norpimeslefbehind" and do this trivially-small-but changing-every-day maintenance there! Yourself. Can you understand that you are using this forum as a "Write-only memory" device?! You write whatever you want, tomorrow you rewrite everything ...and nobody reads what you wrote. But the disk usage is enormous. It makes a thinking person feel the so-called Spanish shame, watching your threads. |
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#1201 | |||
6809 > 6502
"""""""""""""""""""
Aug 2003
101×103 Posts
2·7·677 Posts |
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See Batalov's post on the issue. Sweety has been given several helpful suggestions on how to make his posts more useful. It being a blog area allows him to change his posts at any time. Thus on post can be kept up to date. Further pdf's can be produced and attached. Then as they are updated a new pdf can be generated and changed out for the previous one. Quote:
Samuel was abusive. Some of his insults were redacted/edited/removed or otherwise cleaned up. And without getting into details, his PM's to the mods made our job of banning him obvious. Quote:
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#1202 |
Nov 2016
22×3×5×47 Posts |
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searched to n=2000, see the text file for the status, 0 if no (probable) prime found for this k
CK=235 k = 22, 127, 133, 184, 219 remain |
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#1203 |
Nov 2016
22×3×5×47 Posts |
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1,3 2,4 3,2 4,1 5,54 6,2 7,15 8,2 9,1 10,3 11,0 12,2 k = 11 remain at n=6000, see https://github.com/xayahrainie4793/S...esel%20k11.txt |
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#1204 |
Nov 2016
22·3·5·47 Posts |
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1,3251 2,1 3,1 k=1 prime given by generalized repunit prime search (cached copy) Conjecture proven Last fiddled with by sweety439 on 2021-04-10 at 23:11 |
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#1205 |
Nov 2016
B0416 Posts |
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1,5 2,1 3,90 4,1 5,13 6,1 7,2 8,1 9,1 10,136 11,3048 12,1 13,1 14,7 15,8 16,17 17,1 18,10 19,2 20,1 k=11 prime found by the project for k<=12 and bases <= 1024 Conjecture proven |
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#1206 |
Nov 2016
282010 Posts |
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1,3 2,6 3,2 4,9 5,4 6,1 7,1 8,2 9,1 10,1 11,2 12,1 13,1 14,2 15,2 16,1 17,4 18,1 19,1 20,6 21,1 22,19 23,2 24,2 25,9 26,20 27,1 28,3 29,12 30,1 31,1 32,12 33,1 34,79 35,6 36,1 37,3 38,2 39,1 40,1 41,2 42,5 43,7 44,4 45,1 46,1 47,2 48,1 49,1 50,12 51,1 52,1 53,16 54,5 55,1 56,4 57,1 Conjecture proven |
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#1207 |
Nov 2016
54048 Posts |
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searched to n=2000, see the text file for the status, 0 if no (probable) prime found for this k
CK=209 All k where k = m^2 and m = = 7 or 9 mod 16: for even n let k = m^2 and let n = 2*q; factors to: (m*177^q - 1) * (m*177^q + 1) odd n: factor of 2 This includes k = 49, 81 k = 36, 64 primes given by CRUS k = 25, 161, 193, 197 remain at n=2000 |
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#1208 |
Nov 2016
54048 Posts |
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1,2 2,2 3,14 4,0 5,2 6,118 7,4 8,1 9,1 10,1 11,177 12,2 13,8 14,44 15,3 16,3 17,12 18,1 19,0 20,1 21,89 k = 4, 19 remain at n=2000 |
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#1209 |
Nov 2016
1011000001002 Posts |
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1,19 2,2 3,16 Conjecture proven |
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#1210 |
Nov 2016
22·3·5·47 Posts |
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CK = 7674582 is too large, thus not run this base
(Condition 1): All k where k = m^2 and m = = 19 or 162 mod 181: for even n let k = m^2 and let n = 2*q; factors to: (m*180^q - 1) * (m*180^q + 1) odd n: factor of 181 (Condition 2): All k where k = 5*m^2 and m = = 67 or 114 mod 181: even n: factor of 181 for odd n let k = 5*m^2 and let n=2*q-1; factors to: [m*6^(2*q-1)*5^q - 1] * [m*6^(2*q-1)*5^q + 1] Last fiddled with by sweety439 on 2021-02-27 at 07:27 |
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