WASDQE for movement, Arrows for rotation. WARNING: Unless you have a extremely beefy computer, don't expect this to run anywhere near fast, even on turbowarp. RUN ON TURBOWARP FOR SPEED: https://turbowarp.org/projects/1176829219/ STILL SLOW? ⠀Go To The Advanced Category On Turbowarp. ⠀Make sure you have disabled compiler&Warp ⠀Timer&High quality pen&Interpolation. PROJECT DOESN'T WORK? ⠀Again Go To The Advanced Category ⠀Make sure you have Removed Fencing ⠀Turn on turbo mode. ⠀Then rerun the project. For more stuff: ⠀Click "See Inside" ⠀Go to the "Paint Pixel" function and change the ImC and ⠀ReC variables - like, instead of setting ImC to 0, set it to ⠀what ReC is set to. (DO NOT SET IT DIRECTLY TO ⠀REC) ⠀change the 0.035 to something else (on both places) for ⠀more radical changes on the Z axis. ⠀RERUN THE PROJECT FOR CHANGES TO APPLY HOW IT ALL WORKS: What this is: A fractal is a shape that repeats itself. eg, you take the letter Y, and on the two tips (V) you place two Y's, and on those 4, 8, 16, 32, until infinity. The fractal here, however, is pretty different. If you really want to understand what the mandelbrot is, then I recommend reading an article or watching a video about the "Mandelbrot Set", and after that "Mandelbrot and the Julia set relationship". But in short: The mandelbrot is a very nice fractal (https://en.wikipedia.org/wiki/Mandelbrot_set#/media/File:Mandel_zoom_00_mandelbrot_set.jpg). What we call the mandelbrot, however, isn't just that - the mandelbrot is a part of a bigger 4-Dimensional fractal. Obviously, coding a 4D space would be pretty performance-heavy (O(n^4). So I made a 3D slice of the 4D fractal. (O(n^3)). You can manipulate which slice you are looking at, just follow the things in instructions. (RERUN THE PROJECT FOR THE CHANGES TO APPLY) #23024346
