A continuous action of a countable discrete group on a Hausdorff compact space $X$ is called proximal if for any pair of points $x$, $y$ in $X$, we can simultaneously push them together, i.e. there exists a sequence of group elements $g_n$ with $\lim g_n x = \lim g_n y$. A group is called Strongly Amenable if each of its proximal actions has a fixed point. Glasner introduced these notions and showed Strongly Amenable groups are Amenable. Moreover, he showed that virtually nilpotent groups are Strongly Amenable. In this talk I will present a recent result classifying strongly amenable groups. This is a joint work with Joshua Frisch and Omer Tamuz.