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 June 30th, 2017, 02:47 PM #1 Newbie   Joined: Jun 2017 From: New York Posts: 1 Thanks: 0 Prime number theory Hello! I'm looking to do some research on a specific topic and need some advice on where to look. I am interested in primes of the form 3n+1 and 3n+2. Theory has shown that the number of prime numbers less than x is approximately x/log(x). My observations seem to show that primes are approximately evenly divided between the form 3n+1 and 3n+2. I would assume that someone has already proved this and was wondering where I could find this proof?
July 8th, 2017, 06:57 AM   #2
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 Originally Posted by Thirlan Hello! I'm looking to do some research on a specific topic and need some advice on where to look. I am interested in primes of the form 3n+1 and 3n+2. Theory has shown that the number of prime numbers less than x is approximately x/log(x). My observations seem to show that primes are approximately evenly divided between the form 3n+1 and 3n+2. I would assume that someone has already proved this and was wondering where I could find this proof?
Like why is this not Going viral, this table never existed and is not to be confused with the Sive of Eratosthenes....HERE I solved prime this is Not to be confused with the Sive of Eratosthenes https://m.youtube.com/watch?v=K9gKZNAWZ9M MANUALLY FACTOR ALL NUMBERS AND SPOT ALL PRIMES BETWEEN using GRADE FOUR MATH here is the book 666 which needs a bit of editing.. http://ashesmi.yolasite.com/resource...%20Pet%203.pdf please share! Get the elementary schools to teach this method please! This SOLVES PRIME OK? Like I've had it!

 July 8th, 2017, 07:21 AM #3 Math Team   Joined: Dec 2013 From: Colombia Posts: 7,674 Thanks: 2654 Math Focus: Mainly analysis and algebra Duplicate post: Why is this not going viral? I Solved prime
 September 11th, 2017, 05:59 AM #4 Newbie   Joined: Jan 2010 Posts: 9 Thanks: 0 Please use my formula to generate primes : The formula that generates whole prime numbers : y=(2^(x-1)-1)/x ( formula-1) If y is an integer , then x must be absolutely a prime number . the set of x for any value of integer y ; x = { 3,5,7,11,13,....} and it generates all the prime numbers . The question is that for the set of prime numbers ( x1 , x2) does the formula generates all the even numbers or not ? y1 = (2^(x1-1) -1 ) /x1 + (2^(x2-1) -1 ) /x2 for ( x1 , x2) = ( 3,3) then y1 = 2 ; for ( x1 , x2) = ( 3,5) then y2 = 4 ; for ( x1 , x2) = ( 5,5) then y3 = 6 ; for ( x1 , x2) = (5,7) then y4 = 8 ; .................... The result for whole prime sets of ( x1 , x2) then you can generate all the even number's set . P.S.: For the proof of formula-1 and to learn more about it please contact me . For example formula-1 must be always divided by 3 . METE UZUN TEL: +905315540733 e-mail: meteuzun@hotmail.com
 September 15th, 2017, 09:34 AM #5 Senior Member   Joined: Mar 2015 From: England Posts: 201 Thanks: 5 I've been looking into trying to find a way to predict the next Prime for around eight months now and the truth about Primes is... they are not related to each other. As Terrence Tao once said "there is both structure and randomness in Primes" Last edited by greg1313; September 15th, 2017 at 01:07 PM.
September 15th, 2017, 09:46 AM   #6
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 Originally Posted by HawkI the truth about Primes is... they are not related to each other.
Well that's very obviously not true.

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