Recently a brilliant young Fields Medal Winner Professor (Dr.) Manjul Bhargava at
Princeton University shed some light on the distribution of prime number by stating that: “Bhargava's prime-universality criterion theorem asserts that an integer-matrix quadratic form represents all prime numbers if and only if it represents all numbers in this sequence 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 67, 73.”
The Statement is incomplete, Very good work but incomplete by several prime numbers revealed by the "two new mathematics operators".
Dr. Zakir F. Seidov of the Research Institute College of Judea and Samaria Israel makes a similar observation about prime numbers in: “Primes that lack the digit zero in the decimal expansion of their squares.” Where he states that the “The primes 47, 53 and 71 are not in the sequence because 47^2=2209, 53^2=2809 and 71^2=5041 contain zeros in their decimal representation.”
Again, both Dr. Bhargava and Dr. Seidov are adding to analytic number theory. However both observations are incomplete. In fact armed with the "two new operators"
there is a profound reason why Dr. Seidov’s math does not include the prime numbers of 47, 53, and 71. Moreover Dr. Bhargava’s “prime-universality criterion theorem”
does not include 53 (a prime number identified by Seidov) for the same profound reason revealed by 3D Math found by the "two new operators".
Before man, before man-made mathematics existed, there existed a 3, 4 and 10 dimensional reality underlining manifested existence permitting the possessors of this knowledge to immediately view and find the incompletion in any system such as the distribution of prime numbers that Leonhard Euler lamented about and Dr. Bhargava and Dr. Seidov have asserted.
The Riemann Hypothesis is fundamentally about the distribution of prime numbers. Riemann is incomplete because Riemann cannot be solved as stated. The Zeta Function, the Trivial Zeros, Nontrivial Zeros, and the Critical Line
are disarticulated in all attempts to solve the Riemann Hypothesis. The distributions of prime numbers require exactness. The prime distribution solution is solved by this investigator's n>n, p=n/n*n< formula and Law.
This investigator is proposing a new number theorist title beyond “analytic number theory” called SANT
for "Super Advanced Number Theorist."