Remarks referring to my Poster Presentation at the 6th Edition of the Chemistry World Conference Barcelona, Spain 18-20 June 2026 Part 2

In continuation of the Abstract First Part, included within the Annexes Part 2, will continue the explanations of the ideas launched within the Poster Presentation.
The description of the WORLDALL – as MANIFESTED WORLD of the DIVINE one – consists of simultaneous or/and alternetive presentation of both – quantic/particle/architectural and field/wave/urbanistic – sides of the perceived reality. In this context, within the STRUCTURAL COMPONENTS of this description
we can distinguish 3 main approximations, as follow:

1) Chemical, with the chemical elements as particles, and the Whole Periodic System as field-system. 2) Physical, with the Etheronic Tesseract components as elementary particles and hexahedral/hypercubic tesseract components as multidimensional field-system, based on the Etheronic Tesseract Unity. 3) Mathematical, with the prime numbers as elementary particles, which generate harmonic waves inside the „prime wave fields”, starting with the Etheronic Tesseract and continuing with the union of all regular (Platonic), semiregular (Archimedean and their dual Catalan) and irregular (Johnson, respectively Talata) polyhedrons with regular polygons and completions, based on the assertion that to each polygon belongs at the very least one polyhedron, even so there exist only 5 regular polyhedra (the Platonic solids) in 3D, 6 in 4D, and 3 for every dimension inside the multidimensional space higher at 4D!

In the First Part were presented the Chemical and Physical approximations, following the presentation of the Mathematical approximation within the Part 2 of the Remarks, with a special attention referring to the distribution of the prime numbers/primes among the integers, in context of Bernhard Riemann’s hypothesis, better known as Zeta Function (1859) – preceded by Pietro Mengoli’s introduction of the Basel problem (1644) and Leonhard Euler’s researches (solving of the Basel problem, 1734, and apparently irregular numbers, 1755) – in connection with the fact that all nontrivial zeros have a real part of exactly ½, one of the Millenium Prize questions, in spite of the countless attempts without a successful solution.