no code implementations • 7 Jan 2021 • Michael Larsen, Aner Shalev, Pham Huu Tiep
We show that, if $w_1, \ldots , w_6$ are words which are not an identity of any (non-abelian) finite simple group, then $w_1(G)w_2(G) \cdots w_6(G) = G$ for all (non-abelian) finite simple groups $G$.
Group Theory 20D06
no code implementations • 29 Jan 2000 • Michael Freedman, Michael Larsen, Zhenghan Wang
The chief technical advance: the density of the irreducible sectors of the Jones representation, have topological implications which will be considered elsewhere.
Quantum Physics Geometric Topology
