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January 11th, 2017, 10:27 PM   #1
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The relationship of Counting number field & Prime numbers

Counting number field (1,2,3,....) results into consequences such as for example prime numbers. Prime numbers are located in the counting number filed (1,2,3,4,5,6,7,8,9,10,11,...). The bolded numbers are primes. So we can assume that the counting number field has a great relationship to PN that needs to study to know the deep nature of prime numbers.So for you, what could be there relationship?
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January 11th, 2017, 10:32 PM   #2
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So for you, what could be there relationship?
Tough question!
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January 11th, 2017, 11:18 PM   #3
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Originally Posted by SophiaRivera007 View Post
Counting number field (1,2,3,....) results into consequences such as for example prime numbers. Prime numbers are located in the counting number filed (1,2,3,4,5,6,7,8,9,10,11,...). The bolded numbers are primes. So we can assume that the counting number field has a great relationship to PN that needs to study to know the deep nature of prime numbers.So for you, what could be there relationship?
There was a guy on here a couple of weeks ago fresh out of prison who's buddy had it all worked out.

He was looking for info on how his buddy could publish so I'm sure you'll be reading about it soon!
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January 15th, 2017, 09:35 PM   #4
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Here is something more interesting than just criticising.
The formula,

n2 + n + 41 where n is 0,1,2,3, 4 ..........

produces all prime numbers as far as n=39 and more prime numbers than any other quadratic formula as we run through the counting numbers.
This was due to Euler.
Thanks from SophiaRivera007
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January 15th, 2017, 09:57 PM   #5
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Originally Posted by AshBox View Post
Here is something more interesting than just criticising.
The formula,

n2 + n + 41 where n is 0,1,2,3, 4 ..........

produces all prime numbers as far as n=39 and more prime numbers than any other quadratic formula as we run through the counting numbers.
This was due to Euler.
I was serious!

help man in prison
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