I am planning to present on Universal Permutations. We will cover the combinatorics of permutations and patterns and how sets of patterns can be packed into permutations. In particular we will cover a $k$-universal permutation of length $k^2/2 + o(k^2)$ and new research by Bannister, Cheng, Devanny, and Eppstein on a $213$-avoiding universal permutation of length $k^2/4 + o(k^2)$.