Complex Exponential Equation

The animation demonstrates the step-by-step algebraic solution to the complex equation $e^{2z} - 4e^z + 3 = 0$, showing how to factor it into two solution families: $z = 2\pi i k$ and $z = \ln(3) + 2\pi i k$. It concludes by visualizing these solutions as two vertical columns of points in the complex plane and verifying the results numerically.