Intractable open problems in Number theory of Riemann hypothesis, Polignac's and Twin prime conjectures have been unsolved for over 150 years. At last, they are successfully solved as Incompletely Predictable problems in 2019! Riemann hypothesis belongs to one of the seven Millennium Prize Problems in mathematics stated by Clay Mathematics Institute on May 24, 2000. As outlined in this Popular Science book "Successful Proofs for Riemann hypothesis, Polignac's and Twin prime conjectures using Elementary-Emergent Fundamental Laws: Introduction incorporating Medical Materials BOOK SERIES 1", the author and self-taught mathematician Dr. John Ting has serendipitously cross path with the Institute’s website on Riemann Hypothesis by claiming honor of personal responsibility on March 10, 2016 in permanently altering its information content from incorrect [sic] “...first 10,000,000,000 solutions” to correct [sic] “...first 10,000,000,000,000 solutions”. Chapters 1 to 3 as beginning part of this book contain introductory materials with Chapter 1 explaining the important Fundamental Laws. Chapters 4 to 8 as middle part of this book concentrate on describing in layman’s terms how rigorous proofs are derived for the three open problems [and provided as two bonus complete 'original viXra version' research papers in Appendix 1 and 2]. Chapters 9 to 10 as end part of this book contain materials that speculate on the important role of Umbral (“Shadow”), Mathieu and Monstrous Moonshine in String theory potentially uniting Einstein General Relativity and Quantum gravity, and refute a common misconception that solving Riemann hypothesis will lead to E-Commerce apocalypse. Employing analogous terms such as 'Beautiful Mathematics' (for Completely Predictable problems) versus 'Sexy Mathematics' (for Incompletely Predictable problems) in this book will fulfil the designated role of "rewriting science" using friendly mathematical language for the general public. Finally, the exotic A228186 [first-ever infinite length Hybrid integer sequence synthesized from Combinatorics Ratio] published on The On-line Encyclopedia of Integer Sequences (OEIS) website in 2013 is also fully outlined in this book.
Les informations fournies dans la section « Synopsis » peuvent faire référence à une autre édition de ce titre.
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