From Riemann Hypothesis To Cps Geometry And

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From Riemann Hypothesis to CPS Geometry and

“From Riemann Hypothesis to CPS Geometry and Back” (Volume 1) offers a new and very intriguing approach to Geometry. Staring from a simple assumption that the geometrical points are infinitesimal spheres crowded together in a close packing of spheres arrangement, filling-up the space, this book investigates the patterns and structure of the space generated by these points. The properties and structure of this space is described by the CPS Geometry. Volume 1 of this geometrical investigation (using points distributed in space according to the close packing of spheres arrangement) makes this geometry very similar with arithmetic. The connection between the world of natural numbers and the CPS Geometry makes this approach richer and a lot more interesting to study than one would expect. Enjoy!
From Kepler Tiling To Penrose Tiling To CPS Geometry

This book is a collection of my handwritten notes I took in the fall of 2021. They are presented the way they were created back then. I believe there is some values in publishing the raw notes, in the format they were taken, before the ideas contained in them were fully developed and have crystallized. To get the most of these notes an understanding of Penrose Tiling and the basic assumptions of the Close Packing of Spheres (CPS) Geometry, is a must. A lot has been written about Penrose Tiling over the years. Regarding the Geometry of Closed Packed Spheres, I highly recommend my book introducing the subject “From Riemann Hypothesis to CPS Geometry and Back: Volume 1” - please see https://www.amazon.com/dp/B08JG1DLCV Also, a lot more on this topic can be found here: http://platonicstructures.com/ Enjoy.
A Heuristic Approach to Explain the Ratio Between the Mass of the Proton and the Mass of the Electron

Starting from the ration between the mass of the proton and the mass of the electron, this short booklet comes up with an explanation and a structure for the proton. Fractals, Gosper curve and Close Packing of Singularities (CPS) Geometry are an important part for the explanation provided by this booklet. Nice images make the understanding easy and fun. Enjoy! Beauty makes beautiful things beautiful.