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A Julia fractal based on a Circle orbit trap.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A magical, sun-drenched day where the meadow comes alive with a flurry of bunnies and colourful Easter eggs. Capturing the spirit of spring as it wakes up in full bloom, complete with gentle morning light and a cosy cottage in the distance. A truly whimsical scene that feels like a fairy tale brought to life.
A Kleinian Group fractal created using the Fractal Science Kit fractal generator - www.fractalsciencekit.com/
A Julia fractal created with the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Julia fractal created using the Fractal Science Kit fractal generator - www.fractalsciencekit.com/
A hyperbolic tiling created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Hyperbolic Tiling replicates a polygon over the hyperbolic plane represented by the Poincare disk in such a way as to form a hyperbolic tiling pattern. The Poincare disk is a model for hyperbolic geometry that maps the hyperbolic plane onto the unit disk.
A hyperbolic tiling created using the Fractal Science Kit fractal generator - www.fractalsciencekit.com/
A hyperbolic tiling created using the Fractal Science Kit fractal generator - www.fractalsciencekit.com/
A Newton fractal created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
Newton fractals are a visual representation of a process called the Newton–Raphson method or simply Newton's method, named after Isaac Newton and Joseph Raphson, used to find the roots of an equation.
A Mandelbrot fractal created using the Fractal Science Kit fractal generator - www.fractalsciencekit.com/
A Phoenix (Julia) fractal.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Julia fractal based on a Circle orbit trap created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
Julia fractals are named after the French mathematicians Gaston Julia whose work began the study of complex dynamics during the early 20th century.
A Julia fractal based on an Isogonal Polygon orbit trap.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Julia fractal based on a Steiner Chain orbit trap.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A hyperbolic tiling created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Hyperbolic Tiling replicates a polygon over the hyperbolic plane represented by the Poincare disk in such a way as to form a hyperbolic tiling pattern. The Poincare disk is a model for hyperbolic geometry that maps the hyperbolic plane onto the unit disk.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Mandelbrot fractal created using the Fractal Science Kit fractal generator - www.fractalsciencekit.com/
This fractal is based on an IFS formed from a set of Mobius transformations, and was created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
The method used to produce this image is based on information in the book "Indra's Pearls - The Vision of Felix Klein" by David Mumford, Caroline Series, and David Wright. For additional details, see David Wright's "Indra's Pearls" site klein.math.okstate.edu/IndrasPearls/.
Surveying the Jovian Ring System
This generative piece depicts a colossal, Jupiter-like planet dominating the frame with its intricate, swirling atmospheric bands and iconic storms. A massive, complex ring system cuts across the cosmos, flanked by several volcanic and rocky moons. In the foreground, a lone exploratory probe fires its thrusters, venturing deep into the vibrant, nebula-filled starfield toward a brilliant, distant sun.
Note: This image was created using an AI tool, Google Gemini, as part of my creative process and refined in Lightroom / Luminar Neo.
2026 Keith Jones All Rights Reserved
A hyperbolic tiling created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Hyperbolic Tiling replicates a polygon over the hyperbolic plane represented by the Poincare disk in such a way as to form a hyperbolic tiling pattern. The Poincare disk is a model for hyperbolic geometry that maps the hyperbolic plane onto the unit disk.
A Hyperbolic Tiling created using the Fractal Science Kit fractal generator - www.fractalsciencekit.com/
A hyperbolic tiling created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Hyperbolic Tiling replicates a polygon over the hyperbolic plane represented by the Poincare disk in such a way as to form a hyperbolic tiling pattern. The Poincare disk is a model for hyperbolic geometry that maps the hyperbolic plane onto the unit disk.
A Mandelbrot fractal based on an Cross orbit trap.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Julia fractal created using the Fractal Science Kit fractal generator - www.fractalsciencekit.com/
A Julia fractal based on a Sierpinski Square L-System orbit trap created with the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
The Sierpinski Square is named after the Polish mathematician Waclaw Sierpinski.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Mandelbrot fractal created using the Fractal Science Kit fractal generator - www.fractalsciencekit.com/
A Julia fractal based on an Isogonal Polygon orbit trap.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A hyperbolic tiling created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
A Hyperbolic Tiling replicates a polygon over the hyperbolic plane represented by the Poincare disk in such a way as to form a hyperbolic tiling pattern. The Poincare disk is a model for hyperbolic geometry that maps the hyperbolic plane onto the unit disk.
A Mandelbrot fractal based on a Steiner Chain orbit trap.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
Inspired by Daniel Shiffman #10Print coding challenge (The Coding Train shiffman.net/ ). the basic form based on my Permutation011 sculpture. When constructive art meets generative art :-)
A Mobius Pattern IFS fractal formed from a set of Mobius transformations viewed in the context of a hyperbolic tiling.
A Hyperbolic Tiling replicates a polygon over the hyperbolic plane represented by the Poincare disk in such a way as to form a hyperbolic tiling pattern. The Poincare disk is a model for hyperbolic geometry that maps the hyperbolic plane onto the unit disk.
Created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
The method used to produce the Mobius Pattern is based on information in the book "Indra's Pearls - The Vision of Felix Klein" by David Mumford, Caroline Series, and David Wright. For additional details, see David Wright's "Indra's Pearls" site (klein.math.okstate.edu/IndrasPearls/).
A Mandelbrot fractal created using the Fractal Science Kit fractal generator - www.fractalsciencekit.com/
This fractal is based on an IFS formed from a set of Mobius transformations, and was created using the Fractal Science Kit fractal generator. See www.fractalsciencekit.com/ for details.
The method used to produce this image is based on information in the book "Indra's Pearls - The Vision of Felix Klein" by David Mumford, Caroline Series, and David Wright. For additional details, see David Wright's "Indra's Pearls" site klein.math.okstate.edu/IndrasPearls/.