A. V. Korybut proves that Didenko's generating system for (anti)holomorphic higher-spin vertices is dx-consistent despite the failure of the Leibniz rule, using new star-exchange-like identities for the limiting star product.
Bulk from Bi-locals in Thermo Field CFT
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abstract
We study the Large $N$ dynamics of the $O(N)$ field theory in the Thermo field dynamics approach. The question of recovering the high temperature phase and the corresponding $O(N)$ gauging is clarified. Through the associated bi-local representation we discuss the emergent bulk space-time and construction of (Higher spin) fields. We note the presence of `evanescent' modes in this construction and also the mixing of spins at finite temperature.
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On consistency of the interacting (anti)holomorphic higher-spin sector
A. V. Korybut proves that Didenko's generating system for (anti)holomorphic higher-spin vertices is dx-consistent despite the failure of the Leibniz rule, using new star-exchange-like identities for the limiting star product.