This uses logic from some of the older "activities" I have published. Essentially, u=y/x and (u+i*f(u)) is a complex function equal to f(x) (for f(u)=u^n, the graph becomes exactly x^n). If I have (u+i*f(u))*y^(1/n-1), then I have a specific surface that is built, and relates directly to, from x^n. If I replace the "y" with another "u" then the function becomes the second curve in the surface. This process could make complex functions easier to not only manipulate and understand, but also directly relate them to the real numbers.
