Gallery

Tetrabrot - Art and Science

Spherical Dynamics

Meta-Fractal Art

Spheroidal Dynamics

My Daily Deviations

Fractals - Digital Art

Frax Pro

Tetrabrot - Zoom in

Flowers of Kairos

Fractal NFTs

Fractal metapoetry

Tetraktys

Metatronbrot - Art, Science and Spirituality

Starbrot

Fractal Caves

Cosmic Eggs

Tricomplex Multibrots

Hybrids

Mandelscarab

Magic Mushrooms

Unidentified Flying Fractals

Animations

Fractal Resources
In multicomplex dynamics, the METATRONBROT is the 8D tricomplex generalization of the Mandelbrot set. Discovered by Vincent Garant-Pelletier & Dominic Rochon in 2009 (Fractals, 17(3):241-255), it can be interpreted as a particular case of dynamics of 4 complex variables.
Any principal 3D slice of the multicomplex Mandelbrot set is equivalent to at least one quadricomplex slice or directly to one of the 8 tricomplex principal slices up to an affine transformation. Hence, the tricomplex space is, in a way, optimal (https://arxiv.org/abs/1809.02020).
The name "Metatronbrot" refers to the 2D geometric shape of the so-called Metatron’s Cube of the Flower of Life, where the same three Platonic Solids (the cube, the tetrahedron & the octahedron) can be found with an orthogonal projection.
















