  We describe the Lipschitz geometry of complex curves. For the most part this
is well known material, but we give a stronger version even of known results.
In particular, we give a quick proof, without any analytic restrictions, that
the outer Lipschitz geometry of a germ of a complex plane curve determines and
is determined by its embedded topology. This was first proved by Pham and
Teissier, but in an analytic category.
