Prime Obsession: Bernhard Riemann and the Greatest Unsolved Problem in Mathematics

Factorization of Numbers with Physical Systems

“…employed by the young Carl Friedrich Gauss in order to solve the exercise of adding up all integers from 1 to 100 [Der03]. Indeed, the particular choice of phases…”

Chapter Five : The Prime Sequence: Demonstrably Highly Organized While Opaque and Incomputable (with Remarks on Riemann��s Hypothesis, Partition, Goldbach��s Conjecture, Euclid on Primes, Euclid��s Fifth Postulate, Wilson��s Theorem along with Lagrange��s Proof of It and Pascal��s Triangle, and Rational Human Intelligence)

“…It so happens that Equation (21) confirms that there is complementarity between the two in regard to the position of squares and the same squares minus 1.…”

“…In addition, (21) suggests that the primes also exhibit the same type of complementarity with the uneven numbers that are not primes.…”

“…The answer is 12! ("12 factorial"), that is, 12 If f is "flags" and p is "poles", the general formula is as follows: …”

“…As regards general access to the topic, three books of more recent date-addressed to wider audiences-have done much to facilitate access to what some have called the "mystery" of the primes [2]- [4].…”