Uploaded April 2026 | Updated September 2026, 2 weeks ago
This is quite a bit different from a typical Magic Ghost Number Cube in that you don't simply add (in the case of addition) a pair of Inner Ghost Numbers along the four diagonals cutting thru the cube.
For higher polyhedra, with this dodecahedron as an example, you are taking the five pentagon Inner Ghost Numbers of a parallel pair of pentagon faces and adding them together.
This is the only way you can arrive at the correct Outer Ghost Number, which seems to be spread-out all over the dodecahedron. Not located at specific locations such as with the Outer Ghost Numbers of a cube at its eight corners.
This video shows how it is all accomplished. No small feat.
youtu.be/Fji1QyTfGRE?si=n7eJAtC3UiCNAslq
youtube.com/playlist?list=PL9ArnWI_cuWvHFHh6NwxTNa-F9dSyMkxR&si=pDNSZ8am22Z1ayOw
#linearalgebra #matrices #polyhedra #dodecahedron #Magic
This is quite a bit different from a typical Magic Ghost Number Cube in that you don't simply add (in the case of addition) a pair of Inner Ghost Numbers along the four diagonals cutting thru the cube.
For higher polyhedra, with this dodecahedron as an example, you are taking the five pentagon Inner Ghost Numbers of a parallel pair of pentagon faces and adding them together.
This is the only way you can arrive at the correct Outer Ghost Number, which seems to be spread-out all over the dodecahedron. Not located at specific locations such as with the Outer Ghost Numbers of a cube at its eight corners.
This video shows how it is all accomplished. No small feat.
youtu.be/Fji1QyTfGRE?si=n7eJAtC3UiCNAslq
youtube.com/playlist?list=PL9ArnWI_cuWvHFHh6NwxTNa-F9dSyMkxR&si=pDNSZ8am22Z1ayOw
#linearalgebra #matrices #polyhedra #dodecahedron #Magic
