Uploaded April 2017 | Updated September 2026, 1 week ago
This video shows the Fourier transform of the vertices of a regular icosahedron (i.e., of a sum of Dirac δ distributions, one at each vertex of the dodecahedron) as a 3D function viewed through 2D slices, represented as levels of gray.
The vertices are at: (0, ±1, ±ϕ), (±1, ±ϕ, 0), (±ϕ, 0, ±1).
This video shows the Fourier transform of the vertices of a regular icosahedron (i.e., of a sum of Dirac δ distributions, one at each vertex of the dodecahedron) as a 3D function viewed through 2D slices, represented as levels of gray.
The vertices are at: (0, ±1, ±ϕ), (±1, ±ϕ, 0), (±ϕ, 0, ±1).
