Title: Regge's Inferno 

Speaker: Zohar Komargodski

Based on: 2603.10197  

Abstract: We study large-spin operators in CFTs in d>2 spacetime dimensions. The   counting of such operators leads to extensive thermodynamic potentials, with the spin related to the effective volume. The resulting equation of state interpolates between a weakly coupled gas at small twist (the  Regge/light-cone bootstrap regime) and a fluid-like regime at larger twist. We show that the same equation of state emerges by placing the CFT on suitable pp-wave backgrounds. In these geometries, locality of quantum fields provides a microscopic explanation for extensivity of the thermodynamic potentials.  The pp-waves also make the large-spin symmetry structure manifest: we obtain  Heisenberg groups in the large-spin limit.  The existence of a vacuum state on these pp-waves is equivalent to a new unitarity bound in  3+1 dimensions.