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A note on the Poisson bracket of 2d smeared fluxes in loop quantum gravity

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arxiv 1611.08394 v2 pith:QOAPCS47 submitted 2016-11-25 gr-qc

classification gr-qc
keywords gravityquantumgaussgeometricloopvalidityarbitrarybracket
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We show that the non-Abelian nature of geometric fluxes---the corner-stone in the definition of quantum geometry in the framework of loop quantum gravity (LQG)---follows directly form the continuum canonical commutations relations of gravity in connection variables and the validity of the Gauss law. The present treatment simplifies previous formulations and thus identifies more clearly the root of the discreteness of geometric operators in LQG. Our statement generalizes to arbitrary gauge theories and relies only on the validity of the Gauss law.

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  1. Celestial 1-form symmetries

    hep-th 2026-04 unverdicted novelty 6.0 of 10

    In self-dual Yang-Mills the S-algebra becomes an algebra of 1-form symmetries whose 2-form currents link integrability to the equality of Carrollian corner charges and celestial chiral algebra modes.

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