Mandelbulb3D Fractals

Mandelbulb3D is a freeware 3D fractal renderer. Quick tutorial+download here: http://gemnets.blogspot.com/2011/10/mandelbulb3d-tutorial.html Some more Mandelbulb3D renderings here: http://pinterest.com/digiclown/fractals/
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This is the Mandelbrot. f(x)->x^2+c. Every coordinate is entered in this function. The outcome is entered in the function again and so on. Some coordinates jump to infinity, some coordinates don't, some do after a number of steps. Coordinates that don't are colored black. Coords that 'escape' are colored, depending on how many steps. More blue the faster in this case. You can zoom in forever to find new patterns.

The Mandelbrot Set Zoom: the first representation of fractal geometry. Where all beautiful fractals began!

Ghotic. Amazing box plus _addC. Multipliers Cx=0, Cy=0, Cz=1.1. Diffuse color low, ambient 0, dynamic fog.

Amazing box plus _addC.

Turned the camera, changed palette and decreased the level of detail. A completely different landscape.

Turned the camera, changed palette and decreased the level of detail. A completely different landscape.

Titan wheels. Found somewhere in the Amazing Box fractal.

Found somewhere in the Amazing Box fractal.

Zoomed in further, next to the dark spot in the middle of the previous picture. Again interesting things to see.

Zoomed in further, next to the dark spot in the middle of the previous picture. Again interesting things to see.

Zoomed in at a corner

Zoomed in at a corner

This is the Amazing Box with a white-red-yellow palette assigned to it. What you see is actually a 3D projection of the Mandelbrot set. Those colored coordinates in the previous example are projected in 3D according to some rules. Some coordinates are mirrored. To get this Amazing Box: Scale is -1.5, Min. R is 0.5, Fold is 1. R Bailout is 1024, Smooth DE comb is something like 0.0218 and DEstop is 1.12116. Other parameters give other cubes.

This is the Amazing Box with a white-red-yellow palette assigned to it. What you see is actually a 3D projection of the Mandelbrot set. Those colored coordinates in the previous example are projected in 3D according to some rules. Some coordinates are mirrored. To get this Amazing Box: Scale is -1.5, Min. R is 0.5, Fold is 1. R Bailout is 1024, Smooth DE comb is something like 0.0218 and DEstop is 1.12116. Other parameters give other cubes.

There it is. Familiar shapes but also new patterns and objects.

Familiar shapes but also new patterns and objects.

The Amazing box fractal is really amazing. If you like design/patterns, go get Mandelbulb3d. It's an never ending adventure. The Amazing Box fractal is a cube you can zoom in to and travel through. About all pictures in this map are simply spots on and within this 3D fractal. The formula for this fractal is amazingly simple. The AC is a representation of de Mandelbrot set, that famous fractal that looks like two balls with lightning and an antenna.

The Amazing box fractal is really amazing. If you like design/patterns, go get Mandelbulb3d. It's an never ending adventure. The Amazing Box fractal is a cube you can zoom in to and travel through. About all pictures in this map are simply spots on and within this 3D fractal. The formula for this fractal is amazingly simple. The AC is a representation of de Mandelbrot set, that famous fractal that looks like two balls with lightning and an antenna.

The further you zoom in, the greater distances become. If you look around you discover landscapes. Never knew that Pepperland also lives in the Amazing Box fractal.

The further you zoom in, the greater distances become. If you look around you discover landscapes. Never knew that Pepperland also lives in the Amazing Box fractal.

M3D fractal

M3D fractal

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