Use turbo mode Instructions: This slowly generates a fractal known as the Mandelbrot set. You can increase the maximum iterations to increase the accuracy of the set. The recommended value should have been preset (1000), but you can change it. The delta value represents the scale of the coordinate plane (You can think of it as how much it is "zoomed" in). Decreasing the value makes the set smaller, while increasing it does the opposite. It is not recommended that you change either of these variables without restarting the program (pressing the green flag) immediately afterwards, for reasons that are obvious if you try to do so regardless. You can also press Space to toggle on/off the variables.
Recommended (MUCH MUCH faster): https://turbowarp.org/787392288/?hqpen&turbo I plan to eventually add the ability to move the fractal so you can take a closer look, but im not sure as to how I would accomplish that. HOW IT WORKS: The Mandelbrot Set is a fractal composed of a graph of all points that, when put into a certain equation, will not go into infinity. The black points are points that do not go into infinity, and all the other colors represent points on the graph that do go into infinity, and their color corresponds to how long it took for the coordinates to begin to increase forever. For example, for the number "1", the sequence is 0, 1, 2, 5, 26, ..., which continues into infinity, so 1 is not an element of the Mandelbrot set, and the points will be colored to represent how long it took for the points to go into infinity (in this case, it was essentially instantaneous, and so it would be colored red). On the other hand, for the value "-1", the sequence is 0, −1, 0, −1, 0, ..., which will not continue into infinity, so −1 does belong to the set, and would be graphed as black.
