Drexel dragonThe Math ForumDonate to the Math Forum



Search All of the Math Forum:

Views expressed in these public forums are not endorsed by Drexel University or The Math Forum.


Math Forum » Discussions » sci.math.* » sci.math

Topic: First Proof That Infinitely Many Prime Numbers Come in Pairs
Replies: 30   Last Post: May 28, 2013 6:01 AM

Advanced Search

Back to Topic List Back to Topic List Jump to Tree View Jump to Tree View   Messages: [ Previous | Next ]
Richard Tobin

Posts: 1,274
Registered: 12/6/04
Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Posted: May 17, 2013 10:42 AM
  Click to see the message monospaced in plain text Plain Text   Click to reply to this topic Reply

In article <0545f14d-ed7c-48a1-896a-b80337a0a9d0@k6g2000yqh.googlegroups.com>,
Pubkeybreaker <pubkeybreaker@aol.com> wrote:

>> That makes the headline misleading because we already knew there were
>> infinitely many pairs of successive primes.


>Not with a finitely bounded gap between them we didn't.

Yes, that's why the headline is wrong - it doesn't say that.

-- Richard


Date Subject Author
5/16/13
Read First Proof That Infinitely Many Prime Numbers Come in Pairs
Sam Wormley
5/16/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Pubkeybreaker
5/16/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Wally W.
5/17/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Richard Tobin
5/17/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Pubkeybreaker
5/17/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Richard Tobin
5/17/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Brian Q. Hutchings
5/18/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Richard Tobin
5/18/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Brian Q. Hutchings
5/18/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Graham Cooper
5/19/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Richard Tobin
5/23/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Phil Carmody
5/25/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Tucsondrew@me.com
5/17/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
David C. Ullrich
5/23/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
joshipura@gmail.com
5/23/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
quasi
5/24/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
joshipura@gmail.com
5/24/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Graham Cooper
5/24/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
quasi
5/24/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Graham Cooper
5/24/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Pubkeybreaker
5/23/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Peter Percival
5/23/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Brian Q. Hutchings
5/23/13
Read even numbers not the sum of TPs?
Brian Q. Hutchings
5/24/13
Read Re: even numbers not the sum of TPs?
Robin Chapman
5/24/13
Read Re: even numbers not the sum of TPs?
Brian Q. Hutchings
5/24/13
Read Re: even numbers not the sum of TPs?
Brian Q. Hutchings
5/28/13
Read Re: even numbers not the sum of TPs?
Robin Chapman
5/24/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Robin Chapman
5/25/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
byron
5/25/13
Read Re: First Proof That Infinitely Many Prime Numbers Come in Pairs
Brian Q. Hutchings

Point your RSS reader here for a feed of the latest messages in this topic.

[Privacy Policy] [Terms of Use]

© Drexel University 1994-2014. All Rights Reserved.
The Math Forum is a research and educational enterprise of the Drexel University School of Education.