Check this shit out
>>16869332mod 200
woah! anon discoveres maths
>>16869332>>16869336
>>16869387Not OP. I have all my fractals made by AI these days. I find them to have an additional layer of unpredictability.This is my vape pen.
>>16869332>>16869336Nice. I would like to see higher resolution. Also try a different colourscheme, using the matplotlib default is a little basic...
>>16869332Gary? Did you graduate from excel?
>>16869332Download Apophysis, you will really like it.
cool beans dude
You get the same sort of pattern from plotting [math]\sin(x^2 + y^2)[/math], which is sometimes used as a cool demonstration of aliasing.https://hsvmovies.com/static_subpages/personal_orig/math/aliasing/index.htmlhttps://cs.uwaterloo.ca/~csk/other/alias/But OP's version seems a bit easier to analyze. We have triangle(x+a) = triangle(x) + ax + triangle(a), so the pattern close to (a,b) is the ring pattern near (0,0) plus ax+by plus a constant. When a and b are integer multiples of the modulus n, the ax+by part vanishes with the mod n step. When a and b are each close to multiples of [math]\frac{n}{k}[/math] with k some integer greater than 1, the ax+by part doesn't vanish, but it adds multiples of [math]\frac{n}{k}[/math]. And when you average a set of pixels with values [math](0 \frac{n}{k} + c) \bmod n, (1 \frac{n}{k} + c) \bmod n, ..., ((k - 1) \frac{n}{k} + c) \bmod n[/math], you get [math]\frac{n}{2} - \frac{n}{2k} + (c \bmod \frac{n}{k})[/math], so you can still see the ring pattern through it, but more faintly.
>>16870373>sin(x2+y2)you might be an efeminate tranimme n*g*er, but you are a fellow sin graph enjoyer, mah nigga
>>16869547https://en.wikipedia.org/wiki/Electric_Sheep
>>16869332Does it have a name?
