Octahedra Marks The Boundary Between Cubes And Higher Polyhedra: Definite/Statistical @portalsandmagicghostnumbercube

Uploaded June 2026 | Updated September 2026, 2 weeks ago

A cube has definite positions for the Outer Ghost Numbers around its perimeter.
An octahedron has both definite positions as well as averaged positions: both maths agree.
Any form beyond an octahedron possesses only statistical properties.

These are the number of times that a core ghost number goes into the outer ghost number:
Cube-3, Octahedron-6, Dodecahedron-5, Icosohedron-3, Sphere-?

Tetrahedra doesn't have parallel faces. It can't be made magic unless you flatten it out to become a square. And every other magic polygon and polyhedra comes from there!

youtube.com/playlist?list=PL9ArnWI_cuWvHFHh6NwxTNa-F9dSyMkxR&si=PErTgBzzz3dXbVoy

#linearalgebra #matrices #statistics #averages #definite

Octahedra Marks The Boundary Between Cubes And Higher Polyhedra: Definite/Statistical

$Higher 3-Dimensional Fully Connected Graphs: Fractal Points And Lines All my life, the research that Ive put towards studying invisibility and its inverse by-product holodeck, has mainly been in a flat 2-Dimensional form of what I call cross-sections, polygons nested within the same kinds of polygons. What distance Ive ventured beyond a flat space has purely been in illustrations. Nothing precise. What Im hoping to do, is go beyond the 2-D and into the third dimension. Yesterday, I completed a fully-connected graph in the form of a dodecahedron light-interface. What interests me are the parallel lines that are going into and out of an interface, creating an invisible outer boundary and an interior holodeck by-product. I may need to obtain color copies from my friends at Oberst Printing Company on West 2nd Street in Owensboro Kentucky, of my fully-connected dodecahedron graph in order to toy around to determine what are all of the parallel straight line groups that pass thru physical 3-Dimensional light-interfaces. Im also working on physical models, interpreting these parallel lines going thru them and seeing how they relate or differ from its 2-dimensional cross-sections counterpart Previous video: https://youtu.be/NQEzU4a39-M?is=u7ZdcLrsCl-T7H2i #fractal #intersections #polyhedra #points #graphtheory$

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$Exploring Real And Ghost Core Numbers In Higher Polyhedra And Fractal Cubes I apologize if Im a little inaudible or if this video was not well put together. I was inspired by the poetry of the night! The video ends abruptly but I believe I got all I needed to say in it. There are two ways to study the real and ghost core numbers in a Magic Real and Ghost Number Cube, or Magic Hybrid Number Cubes: - One is by way of higher polyhedra: Magic Nested Dodecahedron and Icosahedron The Core Ghost Number influences the averaging out of the Outer Ghost Numbers on higher polyhedra other than a cube. The Core Real Number influences the equations that intersect the higher polyhedron and thats where Im at right now. Im studying how the secondary real number equations are created in the dodecahedron and icosahedron. The primary real number equations was straightforward. Higher polyhedra can be thought of as expressing the cube on a higher level than the three dimensions of space. - Another way is with Fractal Cubes and Synergetic Fractal Cubes. The basic Fractal Cube studies the cubes per face of outer and nested cubes. The Synergetic Fractal Cube, which is a hidden faces multiple of the micro core ghost numbers and their values that account for the hidden faces inside the basic Fractal Cube. The Fractal Cube can be thought of as a fractalization of the real and ghost core numbers. https://youtube.com/playlist?list=PL9ArnWI_cuWvHFHh6NwxTNa-F9dSyMkxR&si=5BTdqu9ylCI_v-8l #linearalgebra #matrices #cube #polyhedra #fractal$

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Octahedra Marks The Boundary Between Cubes And Higher Polyhedra: Definite/Statistical