All of the plots we have done so far in this class were in two dimensions (2D). The Lorenz system has three variables that have a type of oscillatory behavior, which makes it suitable for plots in 3D. Let's try that. Read through the code below and add a comment to every line, use the internet to figure out anything you have not seen before. It is a very important skill that you can read other people's code and figure out on your own what they are doing. [8]: from mpl_toolkits. mplot3d import Axes3D fig = plt. figure(figsize = (20,15)) ax = fig. gca(projection='30') color = np. linspace(0, 1/num_time_points, num_time_points) color_step_size = 4 for step in range(0, num_time_points, color_step_size): # play with color values, marker types, alpha and Line width! ax. plot([step: (step + color_step_size + 1)], v[step: (step+color_step_size+1)], W[step: (step+color_step_size+1)], '-, color = # Labels a title on the plot plt. title('Lorenz Attractor') [8]: Text(0.5, 0.92, "Lorenz Attractor)