Experimental analysis reveals E8 and D(1)_8 symmetries in quantum critical systems, suggesting new pathways for quantum computation.
The Ising model serves as a canonical platform for exploring emergent symmetry in quantum critical systems. The critical point of the 1D Ising chain is described by a conformal Ising field theory, which remains integrable in the presence of a magnetic perturbation leading to massive particles associated with the exceptional Lie algebra E₈. Coupling two Ising chains in a ladder leads to an even richer D⁽¹⁾₈ symmetry. Experimental signatures of the associated particle excitations have arguably been observed in scattering studies of the spin chain material CoNb₂O₆. Here, we probe these emergent symmetries in a Rydberg atom quantum processing unit, leveraging its tunable geometry to realize both chain and ladder configurations. We identify mass spectra consistent with E₈ and D⁽¹⁾₈ symmetries at the respective critical points. Our results demonstrate the power of Rydberg platforms for investigating symmetry emergence in quantum many-body systems and provide a direct window into the interplay of confinement, geometry and criticality.
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Vovrosh et al. (2025) studied this question.
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