A NEW CONJECTURE IN NUMBER THEORY RELATED TO THE PRIME NUMBERS

Referring to the main content of this paper is, a new conjecture related to the prime number theory. It has proven a new conjecture says that each even natural number located in between any consecutive primes dn of difference 2 (i.e. dn=pn+ -pn=2) will be divisible by exactly the number 7. Worth mentioning that there are many open problems in this subfield of mathematics still unproved yet. The principal one is to find a bijective mapping from N (the set of whole natural numbers) onto the set of prime numbers; that means whether the set of prime numbers is infinite ordered set or not.