Polytope with most faces

Fix $m,n in mathbb{N}$ with $m ge n+1$. Take $m$ points in general position in $mathbb{R}^n$ and let $P$ be their convex hull. What is the maximal number of (external, codimension-one) faces that $P$ can have, in terms of $m$ and $n$?

_{(Apologies if this is a well-known quantity.)}