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Rendered using Autodesk Maya and Adobe Lightroom. HiRISE data processed using gdal.
Data:
NASA/JPL/University of Arizona/USGS
Sometimes getting to a solution simply means changing the way one looks at it. Complex problems do have simpler solutions.
This model was created in Autodesk Maya 2008 and rendered with Mental Ray. This model is based on the Lego set 7886-1: The Batcycle: Harley Quinn's Hammer Truck.
Rendered using Autodesk Maya and Adobe Lightroom. HiRISE data processed using gdal.
Data:
NASA/JPL/University of Arizona/USGS
The law of comparative advantage applies to fractals too: rather than tinker with arbitrary precision arithmetic myself, I just realized that adding a stransformation formula to Ultrafactal allows me to make Mercator Mandelbrot images efficiently. I need to explore the coloring scheme more, but the program works extremely well for what I want it to do.
This is the same zoom as for the earlier deep Mercator Mandelbrot pictures.
This was my first full portrait painted with a computer.
Jules was a software engineer working at venture-funded Via Video, Inc. where I worked in marketing.
Jules was kind enough to sit for his teleportrait 29 years later:
Here is a vector of exploding star burst background graphic, includes a eps file for your design
Download link:
Section through the Mandelbrot-Julia set, defined as the points (z,c) in C^2 where z_{n+1}=z_n^2+c does not diverge for z_0=z. This section corresponds to real c. The color denotes the magnitude of the smallest iterate.
Note how the set for c=-2 is a line, which is intersected by a parabola.
At one point we were thinking about producing a 40mm grenade launcher stock that accepted AR-15 buttstock and grip, and an LMT launcher. It would have been a machined forging.
Recently we saw something similar to this on display at the SHOT Show.
The law of comparative advantage applies to fractals too: rather than tinker with arbitrary precision arithmetic myself, I just realized that adding a stransformation formula to Ultrafactal allows me to make Mercator Mandelbrot images efficiently. I need to explore the coloring scheme more, but the program works extremely well for what I want it to do.
This is a zoom into the spires decorating the western bulbs of the main set.
Section through the Mandelbrot-Julia set, defined as the points (z,c) in C^2 where z_{n+1}=z_n^2+c does not diverge for z_0=z. This section corresponds to a random hyperplane through the origin The color denotes the magnitude of the smallest iterate.
Copyright Aurora Rogers. All Rights Reserved. Graphics are displayed for review purposes only. Reproductions of these works in any manner are prohibited.
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1200x60 test render of a 10^60 zoom. The banded structure occurs because the zoom passes through the embedded Julia sets around smaller Mandelbrot sets; each new Mandelbrot zoomed past adds their own Julia set to the sequence.
The center point is c=-1.256827152259138864846434197797294538253477389787308085590211144291 +0.37933802890364143684096784819544060002129071484943239316486643285025i