Experimenting with Mathematical Art
I've been enjoying noise.cash and decided to try read.cash, so this is my first post here. I've been doing some experiments with computer graphics (i.e. the lead image was a variant of the Mandelbrot set) and trying observe what sort of visual qualities different mathematical structures might appear as and have found quite a few interesting discoveries. Here are a few samples. Here's an image generated by using some properties extracted from simulations of the 3-body chaotic orbitals "problem" in physics https://en.wikipedia.org/wiki/Three-body_problem
Here is an image generated by a modified version of the Greatest Common Divisor algorithm (GCD https://en.wikipedia.org/wiki/Greatest_common_divisor )
and this is a more recent experiment using a few techniques simultaneously. The left/right symmetry was intentional because it tends to generate pleasant looking images and a function used for color selection was derived from the chaotic characteristic of a recursive logistic mapping https://en.wikipedia.org/wiki/Logistic_map
It's an adventure and "work in progress. Hopefully, I'll have some more interesting finds to share here. Enjoy
3 comments
Great artwork Steve. I love all of them. Make the next one more descriptive, like your long comments on noise :)
Hiya again, Fanta. Yes, maybe if it was longer but ... *sighs exhaustedly* ... I've been "working" most the day and will need to chillax a bit. Thanks for commenting :)
I love listening to all the crickets, Steve. Nice camping spot, Sir. Thank you :)