Re: What is the ratio of primes n converging with 2n+1 to prime ?
- From: "Roman B. Binder" <rbinder@xxxxxxxxxxxxxxxx>
- Date: Thu, 25 Sep 2008 13:13:45 EDT
On Sep 24, 2008 Gerry Myerson wrote:I used to look around this Bateman-Horn conjecture
In article<30549671.1222288788155.JavaMail.jakarta@xxxxxxxxxxxxx
forum.org>,wrote:
"Roman B. Binder" <rbinder@xxxxxxxxxxxxxxxx>
conjectures,
I just wonder how it will happen with growing
value of n prime. Does 2n+1 always will have
a chance to be prime ?
For smallest primes from 2 to 101 the ratio is
next to 0.5 (exactly 14/29) :
This may be covered by the Bateman-Horn
q.v.
--
Gerry Myerson (gerry@xxxxxxxxxxxxxxx) (i -> u for
email)
Thank You very much.
I'll try to find this literature.
Best Regards
Ro-Bin
but the most fitting are just Sophie Germain primes
or so called "safe primes".
There used to be found extremely big such primes,
what means, that there is not some limit because
of their size. Interested to me ratio could be
also of quite 0.5 ?
Anyhow once Sophie Germain used to develop
some proof of 1-st case FLT concerning with such
primes because of their mod3 and mod5 certain values
so I just find proof of 1-case of FLT for all
"safe primes" and for big part of 2-case for such primes...
With The Best Regards
Ro-Bin
.
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- From: Roman B. Binder
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