60 bit status

ThomRuley · 2005-01-04, 15:42

Now that all the non-PrimeNet exponents have been trial-factored to at least 60 bits, I thought it would be a good idea to start a thread to monitor the progress of exponents to 61+ bits. Here's what I do know about the progress so far:

56-56.6M ThomRuley ~12,500
Other ranges other LMHers a bunch
Total 12,500 + a bunch

Maybe someone else can provide more detailed information.

HiddenWarrior · 2005-01-04, 16:32

Ok, I'll try this weak to put online detailed stats

1997rj7 · 2005-01-04, 18:15

Here is a list of ranges with 60 bit numbers left (as of 12/23/2004):

Code:

29000000 30000000   20930  Kevin         Factoring to 2^62
30000000 30200000    1453  1997rj7       Factoring to 2^62
30200000 30400000    5110  1997rj7       Factoring to 2^62
30400000 30500000    1477  markr         Factoring to 2^62
30500000 31500000   12809
31500000 31900000     275  MrHappy       Factoring to 2^62
31900000 33000000   25134
33000000 33219280    2222  1997rj7       Factoring to 2^61
35000000 35200000     137  Khemikal796   Factoring to 2^62
35200000 35800000   12674
35800000 36000000    3394  S80780        Factoring to 2^62
36000000 41976841  149855
42057331 44000000   21917
44000000 45000000   17531  dave_0273     Factoring to 2^62
45000000 48000000   75873
48000000 49000000   22254  Complex       Factoring to 2^61
49000000 56000000  146029
56000000 56500000   12544  ThomRuley     Factoring to 2^61
57000000 58000000   25216
58500000 59000000   12744
59000000 59800000   19798  antiroach     Factoring to 2^61
60500000 61000000   12696  asdf          Factoring to 2^61
65000000 65500000    2656  Oerwin        Factoring to 2^62
65500000 69000000    9341
74500000 75000000    2380  wackyeh       Factoring to 2^64
78500000 79000000    2160  hbock         Factoring to 2^62

Total              618609

marc · 2005-01-04, 18:48

So if there's no name then they're free to reserve?

If that's so I'll start working on 65500000-69000000 and see how far I get.

If this isn't possible for some reason someone just let me know...

hbock · 2005-01-04, 20:26

Quote:

Originally Posted by marc

So if there's no name then they're free to reserve?

If that's so I'll start working on 65500000-69000000 and see how far I get.

If this isn't possible for some reason someone just let me know...

I think it should read 65500000-66000000.
As you can see in this Overall Factoring Status , too:
about 50% of all exponents are at 60 bit, most of them unreserved.

Please use also the stickies to check and to reserve a range as usual :

All Available Ranges
List of LoneMersenneHunters currently out

ThomRuley · 2005-01-12, 16:09

I noticed that almost 10000 exponents disappeared from the 60 bit line. Wonder whose those were . . . .

1997rj7 · 2005-01-21, 02:54

Code:

29000000 30000000   20930  Kevin         Factoring to 2^62
30200000 30400000    3393  1997rj7       Factoring to 2^62
30400000 30500000     498  markr         Factoring to 2^62
30500000 31000000   12754
31500000 31900000     243  MrHappy       Factoring to 2^62
32000000 33000000   25134
33000000 33219280    1200  1997rj7       Factoring to 2^61
35000000 35200000     137  Khemikal796   Factoring to 2^62
35300000 35800000   12672
35800000 36000000    3077  S80780        Factoring to 2^62
36000000 41976841  149855
42057331 43000000   21917
44000000 45000000   17531  dave_0273     Factoring to 2^62
45000000 48000000   75873
48000000 49000000   22254  Complex       Factoring to 2^61
49000000 53000000   95563
53000000 53500000   12595  Oerwin        Factoring to 2^62
53500000 54000000   12671  lycorn        Factoring to 2^61
55000000 56000000   25200  ThomRuley     Factoring to 2^61
56000000 56500000   12544  ThomRuley     Factoring to 2^61
57000000 58000000   25216  antiroach     Factoring to 2^61
58500000 59000000   12744  marc          Factoring to 2^61
59000000 60500000      27
60500000 61000000   12696  asdf          Factoring to 2^61
65000000 65500000    1254
65500000 66000000    4697  Oerwin        Factoring to 2^62
74500000 75000000    2380  wackyeh       Factoring to 2^64
78500000 79000000    2160  hbock         Factoring to 2^62

Total              587215

1997rj7 · 2005-02-14, 01:22

Code:

29357473 29400000    1093  1997rj7       Factoring to 2^62
29400000 29500000    1497  1997rj7       Factoring to 2^62
29500000 29600000    2535  marc          Factoring to 2^62
29600000 29700000    2525  leifbk        Factoring to 2^62
29700000 30000000    7732
30200000 30400000     284  1997rj7       Factoring to 2^62
30500000 31000000   12754
31500000 31900000     243  MrHappy       Factoring to 2^62
32000000 33000000   25134
33000000 33219280     559  1997rj7       Factoring to 2^61
35000000 35200000     137  Khemikal796   Factoring to 2^62
35300000 35800000   12672
35800000 36000000    2714  S80780        Factoring to 2^62
36000000 41976841  149855
42057331 43000000   21917
44000000 45000000   17531  dave_0273     Factoring to 2^62
45000000 48000000   75873
48000000 49000000   22254  Complex       Factoring to 2^61
49000000 50000000   25268
50200000 50500000    7673  MrHappy       Factoring to 2^61
50500000 51000000   12336  David         Factoring to 2^61
51000000 53000000   50286
53000000 53500000    9087  Oerwin        Factoring to 2^62
53500000 54000000   12671  lycorn        Factoring to 2^61
55000000 56000000   25200  ThomRuley     Factoring to 2^61
56000000 56500000   12544  ThomRuley     Factoring to 2^61
57000000 58000000   25216  antiroach     Factoring to 2^61

Total              537590

1997rj7 · 2005-03-07, 23:31

Code:

29700000 29800000    2564  leifbk        Factoring to 2^62
29800000 29900000    1751  1997rj7       Factoring to 2^62
29900000 30000000    2525  marc          Factoring to 2^62
30500000 30700000    5100  1997rj7       Factoring to 2^62
30700000 30800000    2520  CedricV       Factoring to 2^62
30800000 31000000    5134
31500000 31900000     243  MrHappy       Factoring to 2^62
32000000 33000000   25134
35000000 35200000     137  Khemikal796   Factoring to 2^62
35200000 35800000   12672
35800000 36000000    2714  S80780        Factoring to 2^62
36000000 41976841  149855
42057331 43000000   21917
44000000 45000000   17531  dave_0273     Factoring to 2^62
45000000 48000000   75873
48000000 49000000   22254  Complex       Factoring to 2^61
49000000 50000000   25268
50200000 50500000    7673  MrHappy       Factoring to 2^61
50500000 51000000   12336  David         Factoring to 2^61
51000000 52500000   37674
52500000 53000000   12609  hbock         Factoring to 2^61
53000000 53500000    5101  Oerwin        Factoring to 2^62
53500000 54000000   12671  lycorn        Factoring to 2^61
55000000 56000000   25200  ThomRuley     Factoring to 2^61
56000000 56500000   12544  ThomRuley     Factoring to 2^61
57000000 58000000   25216  antiroach     Factoring to 2^61

Total              524216

1997rj7 · 2005-04-04, 00:09

Code:

30500000 30700000    3561  1997rj7       Factoring to 2^62
30700000 30800000    2396  lycorn        Factoring to 2^62
30800000 31000000    5134  
31500000 31900000     243  MrHappy       Factoring to 2^62
32000000 33000000   25134  
35000000 35200000     137  Khemikal796   Factoring to 2^62
35300000 35800000   12672  
35800000 36000000    2361  S80780        Factoring to 2^62
36000000 41976841  149855  
42057331 43000000   21916  
44000000 45000000   15104  dave_0273     Factoring to 2^62
45000000 47000000   50672  
47000000 47500000   12531  David         Factoring to 2^61
47500000 48000000   12670  
48000000 49000000   22254  Complex       Factoring to 2^61
49000000 49500000   12317  Oerwin        Factoring to 2^61
49500000 50000000   12681  
50200000 50500000    7673  MrHappy       Factoring to 2^61
51000000 51500000   12445  
51500000 52000000   12623  marc          Factoring to 2^61
52000000 52500000   12606  gowen72       Factoring to 2^61
52500000 53000000   12609  hbock         Factoring to 2^61
53000000 53500000     324  Oerwin        Factoring to 2^62
55000000 56000000   25200  ThomRuley     Factoring to 2^61
56000000 56500000   12544  ThomRuley     Factoring to 2^61

Total              457662

1997rj7 · 2005-04-27, 22:31

Code:

30700000 30800000    2396  lycorn        Factoring to 2^62
30900000 31200000    2198  1997rj7       Factoring to 2^62
31500000 31900000     243  MrHappy       Factoring to 2^62
32000000 32100000    2478  marc          Factoring to 2^62
32100000 33000000   22656
35000000 35200000     137  Khemikal796   Factoring to 2^62
35300000 35800000   12672
35800000 36000000    1869  S80780        Factoring to 2^62
36000000 39000000   75253
39000000 39250000    6232  moo           Factoring to 2^61
39250000 41976841   68370
42057331 43000000   21915
44000000 45000000   15104  dave_0273     Factoring to 2^62
45000000 47000000   50672
47000000 47500000   12531  David         Factoring to 2^61
47500000 48000000    9561  Oerwin        Factoring to 2^61
48000000 49000000   22254  Complex       Factoring to 2^61
49500000 50000000   12681  MrHappy       Factoring to 2^61
51000000 51500000   12445  antiroach     Factoring to 2^61
52500000 53000000   10164  hbock         Factoring to 2^61
56000000 56500000   12544  ThomRuley     Factoring to 2^61

Total              374375

2005-01-04, 15:42	#1
ThomRuley May 2003 3·97 Posts	60 bit status Now that all the non-PrimeNet exponents have been trial-factored to at least 60 bits, I thought it would be a good idea to start a thread to monitor the progress of exponents to 61+ bits. Here's what I do know about the progress so far: 56-56.6M ThomRuley ~12,500 Other ranges other LMHers a bunch Total 12,500 + a bunch Maybe someone else can provide more detailed information. Last fiddled with by ThomRuley on 2005-01-04 at 15:44

2005-01-04, 18:48	#4
marc Jun 2004 UK 139 Posts	So if there's no name then they're free to reserve? If that's so I'll start working on 65500000-69000000 and see how far I get. If this isn't possible for some reason someone just let me know... Last fiddled with by marc on 2005-01-04 at 18:54

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2005-01-04, 16:32	#2
HiddenWarrior Jun 2003 Russia, Novosibirsk 2·107 Posts	Ok, I'll try this weak to put online detailed stats

2005-01-12, 16:09	#6
ThomRuley May 2003 3×97 Posts	I noticed that almost 10000 exponents disappeared from the 60 bit line. Wonder whose those were . . . .