Diving in a reflective tetrahedron @davidamadore
Diving in a reflective tetrahedron  @davidamadore
Uploaded August 2009 | Updated September 2026, 2 weeks ago
The interior of a regular tetrahedron whose faces are mirrors partially colored red, green, blue and white: every apparent line is some (possibly high order) reflection of the edges of the tetrahedron. The viewpoint also follows a light ray, i.e., a straight line bouncing on the reflective sides of the tetrahedron, giving the impression that it goes "through" them, as if exploring a very large space with a strange geometry. Each brusque change in color corresponds to the viewpoint reflecting on one of the sides.
Diving in a reflective tetrahedronEvolution of Julia sets as parameter dives into crevice with argument 9/31Hyperbolic kaleidoscopeVisiting a Kerr black hole (old version / front view)Sounds of Lie group representationsCubic surface: deformation of an A5 singularity (as such)Evolution of Julia sets as parameter circles around −¾Random waves on a flat torus (triangular lattice)Voronoi cells of the E8 lattice: 3D cross section with Coxeter plane (wider view)Fourier transform of the E8 root systemFourier transform of an icosahedronCubic surface: deformation of Whitneys Umbrella to two A1 singularities
David Madore |

Diving in a reflective tetrahedron

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