What if I told you any shape can be broken down into circles?
This visualization demonstrates the stunning power of the Fourier Transform. By using a series of rotating vectors—known as epicycles—we can reconstruct complex, continuous paths from simple circular motions.
Each circle represents a specific frequency, phase, and amplitude. When these rotating arrows are added together, the resulting "tip" traces out the intricate outline you see here.
It’s where pure mathematics meets digital art, proving that even the most complex designs are just a symphony of oscillations.
Credit: mathswithmuza