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portada Creed Odyssey in Mathematics and Medicine series: Book 3 Rigorous Proofs for Three Open Problems
Type
Physical Book
Language
Inglés
Pages
78
Format
Paperback
Dimensions
25.4 x 17.8 x 0.4 cm
Weight
0.15 kg.
ISBN13
9781710734966
Categories

Creed Odyssey in Mathematics and Medicine series: Book 3 Rigorous Proofs for Three Open Problems

John Ting (Author) · Independently Published · Paperback

Creed Odyssey in Mathematics and Medicine series: Book 3 Rigorous Proofs for Three Open Problems - Ting, John

New Book

£ 15.46

  • Condition: New
Origin: U.S.A. (Import costs included in the price)
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Synopsis "Creed Odyssey in Mathematics and Medicine series: Book 3 Rigorous Proofs for Three Open Problems"

This is Book 3 of 4 Books. Creed Odyssey in Mathematics and Medicine series authored by Dr. John Ting will reveal deep connections not just between Mathematics and Medicine but also between Mathematics, Physiology, Science and Religion. The ten chapters from Book 1 Alphabet and Language of Science outline all relevant materials emphasizing their crucial "Universal Language" role in building the innovative 'Spherical Model of Science' and 'Spherical Model of Numbers. The five chapters from Book 2 Three Open Problems by Riemann and Polignac introduce relevant materials for the three problems with a chapter dedicated to explaining Fundamental Laws. The six chapters from Book 3 Rigorous Proofs for Three Open Problems describe in layman's terms how rigorous proofs for the three problems are derived as per materials in the research paper on solving Riemann hypothesis, Polignac's and Twin prime conjectures [which are fully replicated at the beginning part Chapter 0 of Book 1, 2, 3 & 4]. The exotic A228186 Hybrid integer is also outlined in one of the chapters. The four chapters from Book 4 Monstrous Moonshine and E-Commerce Apocalypse contain materials that speculate on important role of Umbral ("Shadow"), Mathieu and Monstrous Moonshine in String theory potentially uniting Einstein's famous General Relativity and Quantum gravity, and refute a common misconception that solving Riemann hypothesis will lead to E-Commerce apocalypse.

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