E8 and H4 Hopf Fibrations with the Aizawa Chaotic Attractor

If you are working with topological field theory Hopf fibrations, chaotic attractors, and/or E8 and any of its extensive set of maximal subgroups, polytopes, lattices and codes or its folded (rotated) H4 family of polytopes (e.g. 600 and 120 cells in their vertex, cell, face, and edge orientations), VisibLie_E8 can group theoretically integrate these concepts visually!

Click on the PNG image to get the SVG version.

E8 Hopf Fibration
H4 600-cell Hopf Fibration
The H4 120-cell Hopf Fibration
The Aizawa Chaotic Attractor

A few more geometries:

The envelope of the vertex first 600-cell aka. PentakisIcosidodecahedron
The envelope of the cell first 120-cell aka. Chamferred Dodecahedron
The Icosahedron @ quality 3

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