Riemannian hypothetical logic on the location of primes
Abstract
A poet whose tongue has shaped the times of modern language. An editor whose mastery of voice renders the grandest of styles to every letter. And if I have rewritten the entire world numbers, it is because as a programmer; I have learned the subtle nuances of mathematics in each code. And to have deciphered it, is to be nothing more than a philosopher.
Keywords
Number Theory, Complex analysis, Riemann Zeta function, Algebraic analysis, Nontrivial zeros
Thanks
DreamMakersAlpha&OmegaCircleGroup
References
- [1]. C. G, Gibson, 2003, Elementary Euclidean Geometry: An introduction, Cambridge University Press, United Kingdom. [2]. Ultrich, L, Rohde, G, Jain, C, Podder, AK & Ghosh, AK, 2012, Introduction to differential Calculus: Systematic studies with Engineering Applications for Beginners, New Jersey. [3]. Andreescu, T. & Andrica, D., 2005, Complex numbers from A to…Z, Springer, New York. [4]. Euler, L, 1984, Elements of algebra, transl. Rev. J. Hewlett, Springer-Verlag, New York. [5]. Riemann, B., 1859, ‘On the Number of Prime Numbers less than a Given Quantity’, transl. D. R. Wilkins, Monatsberichte der Berliner Akademie, November, 1- 10. [6]. Sarnak, P., 2004, ‘Problems of the Millennium: The Riemann Hypothesis’, Princeton University & Courant Institute of Math. Sciences, April, 1 – 9.