A Treatise on Quantum Geometry

C. Austin Cooper

Abstract


This treatise is a summary assessment of ten symmetrical polyhedrons that generate milli-equivalent levels of energy through non-mechanical means. Their discovery is a result of a cipher found in early Greek philosophical texts that detailed the processes to transfer the musical chord’s harmonic properties into four isosceles triangles. These triangles then formed a group of polyhedrons that produced 130 milli-equivalent volts of energy root mean square on average in triangular patterned waveforms of 183.84meV peak with 1.8meVDC present in a signal distorted 41.5%. The entire group held a fundamental frequency of 60 Hz in a 4-1500 hertz range among 41.5 averaged blocks of frequency. The structures within this geometry were of two basic types or classes, apexal and linear. The apexal class consists of vessels with many apexes, primarily the cube and octahedron, which formed internally precise voids. The dodecahedron and icosahedron are of the linear class, being elongated and internally un-precise voids. The polyhedrons also had an interesting range in size, with an averaged volume of 5,273 cu. cm (329 cu. in.). With further investigation and the proper studies, this revolutionary geometry can certainly have a significant impact in the field of physics as well as geometry, having the possibility to become a potent tool in the fields of applied sciences.


Keywords


quantum, energy, harmonics, geometry, voltage

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References


A. Fairbanks, The First Philosophers of Greece. London: K. Paul, Trench, Trubner, 1898, pp 132-156. (book chapter)

Webster’s New Twentieth Century Dictionary. The World Publishing Co. 1966, pp 1238. (book)

The Book of Music. Prentiss-Hall Inc 1978, pp-174 (book)




DOI (PDF): https://doi.org/10.20508/ijrer.v3i3.575.g6166

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