Valence electrons link into honeycombs
Atoms bond from the electrostatic force of attraction between oppositely charged ions or through the sharing of valent electrons and the positively charged nuclei. Bonds always require electrical interaction in the outer shells of both atoms. In polycrystalline and amorphous chemical chains, the gaps between atoms tend to geometrically optimize for pentagons, hexagons & tetrahedrons. In crystals, the gaps between the atoms tend to form space-filling tesselation of archimedean or platonic solids. The video in this example is a Face-Centered Cubic Lattice structure such as Rock Salt (Halite).
The electron orbital clouds are bipyramidal structures that nest perfectly between polyhedra within a space filling tesselation.
subatomic structures are honeycombs
subatomic structurest such as nutrinos stack themselves in the Face-Centered Cubic Lattice structure. These particles, thought to be spherical in nature, are tesselated in this fashion to leave the fewest gaps possible between spheres. Space efficient sphereical tiling shares all axies with any cubic or tetrahedral honeycomb. It may be possible that we exist within a stationary space filling grid of smaller subatomic structures that are composed of regular poyhedra. Structures that allow information to travel not by moving but rather by informing their direct touching neighboring particles by changing form. ~ad infinitum (Conways Game of Life)
Sound waves are toroidal
The geometry of sound is like a faucet dripping into a sink full of water. The center of where the water droplets land, continuously makes circumpunctual ripples on the surface of the water. Now imagine this ripple concept but instead of circles on the surface of water its spheres out in space that expand continiously from their origin. The strum of the guitar makes spheres proliforate from within eachother and propel atoms till they strike our eardrumbs at the speed of sound.
Buddy James Dougherty created the Doughety set which is a set of interlocking toroids chains that all share the same origin point. In the video example you only see one toroid chain, but the origin would be the same for any number of these chains. the peak of the wave is where particles are the most dense, as for the trough/center-of-torus the least dense.
Electromagnetic Fields are toroidal
ElectroMagnetric radiation is a field of concentric proliferating spheres that carry photons/light outward from origin. The oscillation of the spectrum is the frequency at which these
photon-carrying spheres expand. We categorize these forms of radiation by measuring the oscilation/the concentration of photons occupying the surface of the spheres and the lack of photons between spheres.
The electromagnetic spectrum ranges are (radio, microwaves, infrared, visible, ultraviolet, X-rays, and gamma-rays).
The same properties apply to confined electromagnetic fields such as electricity passing through an active wire to alight a bulb, or signals passing through the meylin sheaths of our dendite cells giving us the gift of thought.
Electrons are a type of photon, they can move at the speed of light, being propelled by concentric spheres defined as the EM field. Photons are not particals or wave, they are toroid chains.
cubic honeycomb transformations
Honeycomb morphing is a process that occurs durring crystallization. When a Space filling tesselations made of regular polygons morphs uniformly to invert its units, there will be other space filling tesselations with the same regular polygons property between the morphing.
For example: Between the uniform morphing of cubille to inverted cubille honeycomb we find the cubeoctahedrille, truncated cubeoctahedrille, and truncated cubille.
I like to think of this phenomenon of geometric morphing as a language, very simular to conways game of life. This communication could be used by subatomic structures, or in a more abstract sense by psychedelic fungi.
Quasicrystals and penrose tiling
Penrose tiling is an aperiodic space filling tesselation that is always composed from a set of phi based tiles. Aperiodic means that shifting the tiling by any distance, without rotation, will cause overlaping. However, despite their lack of transition symmetry, Penrose tilings may have both reflectional symmetry and fivefold rotational symmetry. Penrose tilings repeat their pattern indefinitely, filling all space, and there are an infinite set of penrose tilings in every dimension (The penrose mulitverse). These quasicrystaline structures have been found in nature and they are composed of atoms at every apex of the tesselation. Most of these quasicrystaline structures in nature are icosahedral due to the effectiveness of vibratory dampening pertaining to its tiling. In this particular video the tesselation is icosahedral throughout every generation of the sun structure. The components used in this tesselation are (rhombic hexecontahedron, acute golden rhombihedron, obtuse golden rombihedron, rhombic icosahedron)
2D into 3D
(more ways than one)
This Variant of the Cantic-Cubille in isometric projection composes the 2D tesselation known as Rhombitrihexagonal tiling.
Rhombitrihexagonal Tiling is composed of
Hexagons, Equilateral Triangle, Squares & Dodecagons.
Quite a Polygasm for such tight-packed tesselation!
But Thats not all
The Rhombitrihexagonal Tiling pattern can also be created in isometric projection with a tiling composed of
hexagonal-parallelahedrons & Truncated-Octahedrons.
Virus Capsids are Geometric wonders
A capsid is the protien shell of a virus. It consists of several repeating structural subunites made of proteins. The inner geonome of the capsid is called the nucleocapsid and this is where the virus stores its genetic information. The majority of viruses involve helical or icosahedral structures. in this video the Icosidodecahedron is the nucleocapsid and the capsomeres are the blue and orange icosahedral and dodecahedral structures.