z - w³

• As with all of these, note that the link never changes during the fibration. 
• This is not really an example of Milnor's Fibration Theorem, since this function does not have a singularity at the origin.  However, we can do the same process, and we still get a fibration.
• The link is a (1, 3)-torus link, which is just a trivial knot.
• The genus of the "double fiber + link"  is (1-1)(3-1) = 0, which means it is topologically a sphere.
• If I used the function z-w, I would get pictures that are topologically equivalent.  The link would be a circle and the double fibers would be spheres.  I thought this example looked more interesting, even though it is technically the same.