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Prime GAP of 82794   Message List  
Reply | Forward Message #3031 of 21092 |
There are no prime numbers between

10^5020+47311

and

10^5020-35483

yielding a prime GAP of 82794 (or 82795).

These end-points may be (?) certifiable
with Primo 1.0. It is hard to tell with so much
hype about it. Anyone who cares to try with
a fast machine for a month or twelve is welcome.

Milton L. Brown
miltbrown@...



[Non-text portions of this message have been removed]




Sat Sep 29, 2001 9:26 pm

miltbrown@...
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Message #3031 of 21092 |
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There are no prime numbers between 10^5020+47311 and 10^5020-35483 yielding a prime GAP of 82794 (or 82795). These end-points may be (?) certifiable with Primo...
Milton Brown
miltbrown@...
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Sep 29, 2001
9:27 pm

... I make 82794/ln(10^5020+47311) about 7.163. Well short of the 10.0 needed to get on my top-20 page. The latter, BTW, is now under construction and I hope...
Paul Leyland
pleyland@...
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Sep 30, 2001
9:00 am

Your database seems to be deficient, and its not even published. I think I will make my own. ... From: "Paul Leyland" <pleyland@...> To: "Milton...
Milton Brown
miltbrown@...
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Sep 30, 2001
3:13 pm

Why is it "deficient" Milton? Because this example does not fit? Well there is not that much special about your find. Yes, it is outside of the normal bounds...
jfoug@...
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Sep 30, 2001
4:36 pm

Do I understand correctlythat you object to my keeping my own database and making it available? ... From: <jfoug@...> To: <primenumbers@yahoogroups.com> ...
Milton Brown
miltbrown@...
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Sep 30, 2001
4:41 pm

... Absolutely not. An additional database would be a fine addition. I am not sure which of the lines I wrote which you read between, that stated I objected...
Jim Fougeron
jfoug@...
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Sep 30, 2001
4:45 pm

... Go ahead. Mine is certainly both deficient and unpublished. I aim to remedy both of those in the near future. Paul...
Paul Leyland
pleyland@...
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Oct 1, 2001
4:12 pm

Paul, notwithstanding Milton's efforts, it does seem that very little effort is required to produce scores greater than 10. For example, I ran 2^201+1 to...
Barbara and Joe
the_mcleans@...
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Oct 3, 2001
7:20 pm

Hi, ... I second (third, fourth?) that. Spending a couple of hours on 2^222+k using Jim's CPAPSieve and Gapper, I found the following prime gaps: 2^222+k: ...
gchil0@...
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Oct 4, 2001
2:40 am

... *cough* *cough* - if your version of PFGW is more than 2 months old, grab the latest version of it - I don't know why, but it is amazingly 6% faster...
Phil Carmody
fatphil@...
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Oct 3, 2001
10:20 pm

There still seems to be misunderstanding about what my tables are intended to contain. They are *not* a complete list of all prime gaps known with length > ...
Paul Leyland
pleyland@...
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Oct 4, 2001
8:16 am

... Thanks for these. ... Halleluia! Someone, at long last, has seen the light! Thanks Greg. Paul...
Paul Leyland
pleyland@...
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Oct 4, 2001
8:23 am

... Also using Jim's CPAPSieve and Gapper, I found this prime gap 1026/ln(10^20+603345152719)=D=22.279 But this D is *many miles* away from Bertil Nyman's ...
Hans.Rosenthal@...
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Oct 5, 2001
9:14 pm

Sorry for the delay in replying to this. It was never my understanding that the tables would be allowed to grow and grow. I just meant to imply that initially...
Barbara and Joe
the_mcleans@...
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Oct 8, 2001
4:48 pm
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