I am considering to send my research about Sophie Germain primes and it´s relation with primes of the form prime(a)+prime(b)+1= prime(c) and prime(b)-prime(a)-1= prime(c)
Mainly you have to send a mathematic research but others science researchs are accepted too. I don´t know the level of the contest but my chance is that my research i´ts have a deep relation with the work of Sophie Germain.
Do you have any recomendation of the form to present my work and the form of write to the responsables of the prize?
I don´t understand you. It´s no trivial to find two prime numbers whose sum +1 will be other prime number. In fact my formula have a success of the 80%
Pedro
I believe any prime is the sum of two coprime numbers, excluding 1, the prime,
or multiple thereof.(Or in a certain interval)
You avoid 1 as an obvious comon factor, and p= (n+1)p -np
is also obvious.
The Sophie primes are not all.?
To prove it is trivial, you negate the conclusion, therefore there is comon factor,
and the starting point is negated.
Do not know about format, search internet. They usually like LATEX.
I don´t understand you. It´s no trivial to find two prime numbers whose sum +1 will be other prime number. In fact my formula have a success of the 80%
I think it is true that a prime can be expressed as a sum of two other
primes and a 1, but that it would be very hard to prove.
Take into consideration that all primes except maybe 2 are odd, so the sum
of two primes is an even number.
The Goldbach conjecture (not proven yet) states that any even number is the sum
of two primes, therefore the statement is true if the Goldbach conjecture is true.
Why, because the initial prime is certainly an odd number.(an even plus 1)
Your formula has success of 100% but not easily provable.
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