The golden section, secrets of the Egyptian civilization and harmony mathematics

Abstract The main goal of the present article is to consider the harmony mathematics from the point of view of the sacral geometry and to show how it can be used in this field. We also consider some secrets of the Egyptian civilization that have relation to the golden section and platonic solids. Briefly, this is considered to be the main concepts involved in harmony mathematics and its application to the sacral geometry. Religiousness of a scientist is in his enthusiastic worship for laws of harmony. Albert Einstein

[1]  Alexey Stakhov,et al.  On a new class of hyperbolic functions , 2005 .

[2]  A. Stakhov,et al.  The Golden Shofar , 2005 .

[3]  C. Spears,et al.  Asymmetric Cell Division: Binomial Identities for Age Analysis of Mortal vs. Immortal Trees , 1998 .

[4]  A. Stakhov,et al.  The “golden” algebraic equations , 2006 .

[5]  M. Naschie.  Is quantum space a random cantor set with a golden mean dimension at the core , 1994 .

[6]  M. Naschie.  On dimensions of Cantor set related systems , 1993 .

[7]  Douglas Quadling,et al.  Mathematics: The Loss of Certainty , 1981 .

[8]  Alexey Stakhov,et al.  The Golden Section and Modern Harmony Mathematics , 1998 .

[9]  M. Naschie.  Quantum mechanics and the possibility of a Cantorian space-time , 1991 .

[10]  Alexey Stakhov,et al.  Theory of Binet formulas for Fibonacci and Lucas p-numbers , 2006 .

[11]  V. Hoggatt.  Fibonacci and Lucas Numbers , 2020, Mathematics of Harmony as a New Interdisciplinary Direction and “Golden” Paradigm of Modern Science.

[12]  M. E. Naschie,et al.  Complex vacuum fluctuation as a chaotic “limit” set of any Kleinian group transformation and the mass spectrum of high energy particle physics via spontaneous self-organization , 2003 .

[13]  M. Naschie.  Fredholm operators and the wave-particle duality in Cantorian space , 1998 .

[14]  Andreas N. Philippou,et al.  Applications of Fibonacci Numbers , 2012 .

[15]  Alexey Stakhov,et al.  The Generalized Principle of the Golden Section and its applications in mathematics, science, and engineering , 2005 .

[16]  M. E. Naschie,et al.  On a class of general theories for high energy particle physics , 2002 .

[17]  A. Stakhov.  Fundamentals of a new kind of mathematics based on the Golden Section , 2006 .

[18]  Alexey Stakhov,et al.  The golden section in the measurement theory , 1989 .

[19]  R. Mauldin,et al.  Random recursive constructions: asymptotic geometric and topological properties , 1986 .

[20]  A. Stakhov.  Generalized golden sections and a new approach to the geometric definition of a number , 2004 .

[21]  S. Vajda,et al.  Fibonacci & Lucas Numbers, and the Golden Section: Theory and Applications , 1990, The Mathematical Gazette.

[22]  Christian Bluhm.  Random recursive construction of Salem sets , 1996 .

[23]  Bobby Ann Starnes.  The Golden It. , 2000 .