Tetrabrot - Art & Science

In multicomplex dynamics, the Tetrabrot is a 3D generalization of the Mandelbrot set. Discovered by Dominic Rochon (Metafractals) in 2000, it can be interpreted as a 3D slice of the tricomplex Mandelbrot set.

In multicomplex dynamics, the Tetrabrot is a 3D generalization of the Mandelbrot set. Discovered by Dominic Rochon (Metafractals) in 2000, it can be interpreted as a 3D slice of the tricomplex Mandelbrot set.

In multicomplex dynamics, the Tetrabrot is a 3D generalization of the Mandelbrot set. Discovered by Dominic Rochon (Metafractals) in 2000, it can be interpreted as a 3D slice of the tricomplex Mandelbrot set.

In multicomplex dynamics, the Tetrabrot is a 3D generalization of the Mandelbrot set. Discovered in 2000 (Fractals, 8(4):355-368), it can be interpreted as one of the eight principal 3D slices of the tricomplex Mandelbrot set. #fractalart, #tetrabrot, #fractals, #mandelbrot, #3dmandelbrot, #bicomplex, #tricomplex, #mb3d

Tetrabrot - Glass Ed. | Dominic Rochon (Metafractals), 2021. #fractalart, #tetrabrot, #bicomplex, #mandelbrot, #mb3d

Tetrabrot slice by Metafractals on @DeviantArt

Rochon's Tetrabrot with various divergence layers. *Ref. Pour la Science Magazine's, No. 91 Avril-Juin 2016. #tetrabrot, #bicomplex, #mandelbrot

In multicomplex dynamics, the Tetrabrot is a 3D generalization of the Mandelbrot set. Discovered by Dominic Rochon (Metafractals) in 2000, it can be interpreted as a 3D slice of the tricomplex Mandelbrot set.

TETRABROT - Bottom Exploration {by Dominic Rochon, 2005}. In multicomplex dynamics, the TETRABROT is a 3D generalization of the Mandelbrot set. Discovered in 2000, this 3D Fractal shape can be interpreted as a 3D slice of the 4D bicomplex Mandelbrot set. #tetrabrot, #metatronbrot

In multicomplex dynamics, the Tetrabrot is a 3D generalization of the Mandelbrot set. Discovered in 2000 (Fractals, 8(4):355-368), it can be interpreted as one of the eight principal 3D slices of the tricomplex Mandelbrot set. #fractalart, #tetrabrot, #fractals, #3dfractals, #mandelbrot, #3dmandelbrot, #tricomplex, #mb3d

TETRABROT - Variation of the hyperbolic parameter in the bicomplex space {by Dominic Rochon, 2005}. In multicomplex dynamics, the TETRABROT is a 3D generalization of the Mandelbrot set. Discovered in 2000, this 3D Fractal shape can be interpreted as a 3D slice of the 4D bicomplex Mandelbrot set. #tetrabrot, #metatronbrot

This article focuses on the dynamics of the different tridimensional principal slices of the multicomplex Multibrot sets. First, we define an equivalence relation between those slices. Then, we characterize them in order to establish similarities between their behaviors. Finally, we see that any multicomplex tridimensional principal slice is equivalent to a tricomplex slice up to an affine transformation. This implies that, in the context of tridimensional principal slices, Multibrot sets do…

Aurora fractalis by Metafractals on @DeviantArt

In multicomplex dynamics, the Tetrabrot is a 3D generalization of the Mandelbrot set. Discovered by Dominic Rochon (Metafractals) in 2000, it can be interpreted as a 3D slice of the tricomplex Mandelbrot set.