@@NovaFractaloh also recursion is a thing now too If you define f(z,n) = {n=0:z, f(z,n-1)^2 + z} (with complex mode) you can just say |f(x+iy, 20)| = 2 to get a mandelbrot set of 20 iterations With the desmos updates it's now possible with 2 equations
Hello. I would love to collab with you on a video ( We could possibly exchange interesting Desmos equations.) Anyway, it’s completely fine if you can’t, so don’t feel forced to. Just please consider it. Thanks! (P.S., I love your videos)
And there is a complex mode in the settings where you dont need to define complex multiplication and exponents from scratch
interesting
@@NovaFractaloh also recursion is a thing now too
If you define f(z,n) = {n=0:z, f(z,n-1)^2 + z} (with complex mode)
you can just say
|f(x+iy, 20)| = 2 to get a mandelbrot set of 20 iterations
With the desmos updates it's now possible with 2 equations
you can use recursion in desmos now, so you don't have to stack the base function by hand, like so:
f_0(z) = z^2+c
f(z,n) = {n ≤ 0 : z, f_0(f(z,n-1))}
interesting
@tungster24 this formula is complex mode
What about adding colours? Also, it doesn't work for me.
great job! didnt know desmos could handle that. it would totaly break my computer lol
oh lol
Hello. I would love to collab with you on a video ( We could possibly exchange interesting Desmos equations.) Anyway, it’s completely fine if you can’t, so don’t feel forced to. Just please consider it. Thanks! (P.S., I love your videos)
Sure! Here are the links (˙ᵕ˙) :
www.desmos.com/calculator/q2wnmwqjkd
www.desmos.com/calculator/eoam2dksc5
www.desmos.com/calculator/zctpugdxjc
I nade perpendicular mandelbrot
neat!
Using complex mode
Rookies, I made the Perpendicular Burning Ship, Tricorn, Buffalo, and another fractal that looks like a heart, and more than 10 exotic fractals.
Geogebran’t