Convex uniform, Convex uniform dual, Star uniform and Star uniform dual.
Regular: Platonic solids, Kepler-Poinsot polyhedra.
Quasiregular: Archimedean solids and Catalan solids.
Semi-regular
Prisms: Dipyramids, Star Prisms and Star Dipyramids
Antiprisms: Trapezohedra, Star Antiprisms and Star Trapezohedra
Dual polyhedron
From Wikipedia, the free encyclopedia
The dual of a cube is an octahedron, shown here with vertices at the cube face centers.
Truncation sequence from a cube to its dual octahedron. A polyhedral dual is called a face-rectification or a
In geometry, polyhedra are associated into pairs called duals, where the vertices of one correspond to the faces of the other. The dual of the dual is the original polyhedron. The dual of a polyhedron with equivalent vertices is one with equivalent faces, and of one with equivalent edges is another with equivalent edges. So the regular polyhedra — the Platonic solids and Kepler-Poinsot polyhedra — are arranged into dual pairs, with the exception of the regular tetrahedron which is self-dual.
The choice of such precise shapes are use to resemble accuracy, it shows how everything is sective how we manipulate our surroundings but it doesn't look unusual bu the moment you try to genetically modify someone's face it does not work, every one is an individual, of this is provoked and tried to be manipulated in a fascist sense there are always a select few that will rise against the idea, and with the use of the shapes I'm showing even tho I do manipulate the face and try to disguise the original facial structure you can make out who it is. (a mjigsaw as such).
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