20201223, 00:16  #1167  
Nov 2016
2,819 Posts 
Quote:
primes found for n = 10005000: (41*81^1223+1)/2, (75*81^3309+1)/4, (284*81^1455+1)/5, (439*81^2097+1)/40, (569*81^2937+1)/10 additional primes not in the list: (311*81^7834+1)/8, 558*81^51992+1 remain k: 239, 335, 514 

20201223, 00:18  #1168 
Nov 2016
2,819 Posts 
S97 tested to n=2000
Unfortunately, no primes found for n = 10002000 
20201223, 00:36  #1169 
Nov 2016
2,819 Posts 
Update current status file for R/S 40

20201223, 04:20  #1170 
Dec 2017
2^{4}·3·5 Posts 
@sweety439
Do you know of a fast test for large Mersenne Primes which would suggest it true to be prime? and say I put in a large number and it was not a prime would the test report back false and can the test do it in under 10 seconds. I have looked a Miller Rabin tests but they don't seem to handle really large numbers. I'm just looking for some python code which could report back like in a few seconds if a number a huge number could be prime? Thanks for your time :) 
20201223, 06:25  #1171 
6809 > 6502
"""""""""""""""""""
Aug 2003
101×103 Posts
3×3,187 Posts 

20201223, 11:36  #1172  
Nov 2016
101100000011_{2} Posts 
Quote:
(27*135^32501)/2 32*135^20911 R135 is proven Last fiddled with by sweety439 on 20201223 at 11:36 

20201223, 11:39  #1173  
Nov 2016
2,819 Posts 
Quote:


20201223, 12:28  #1174 
Nov 2016
2,819 Posts 
Reserve:
S108 k = 20543 R108 k = 5351, 6528, 13162 (the k for R/S 108 which is not in CRUS) 
20201223, 13:35  #1175 
Nov 2016
2,819 Posts 

20201223, 13:38  #1176  
Nov 2016
101100000011_{2} Posts 
Quote:
Now all are completed to n>=2000 except R127 

20201223, 14:13  #1177  
Nov 2016
2,819 Posts 
Quote:
https://docs.google.com/document/d/e...LOSE6gqDrR/pub 

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