Dynamical Systems could be described as the study of global properties of
systems which evolve over time, governed either by differential equations or
by iterated functions.  The motion of the planets, the change of a biological
population over time, and the rise and fall of the stock market are all
examples of real-world dynamical systems.  In this talk, we'll look at a
simple dynamical system governed by the function $f(x) = \mu x (1-x)$.

The Cantor Set, named after mathematician Georg Cantor, can be described as
the set of points from the unit interval that remain after the middle third of
the unit interval and the middle thirds of all remaining smaller intervals
have been removed.
This talk will discuss the surprising connections between Dynamical Systems
and Set Theory, and will be accessible to students who have taken Calculus.
Please come!