Researchers have made a significant step forward in understanding the surface code's threshold under coherent errors, a crucial aspect of quantum memory. By studying maximum-likelihood decoding of the square-lattice surface code, they derived a non-linear sigma model with a target space of $\mathrm{SO}(2n)/\mathrm{U}(n)$, shedding light on the behavior of electric anyon excitations1. This model provides a microscopic understanding of the surface code's performance in the presence of single-qubit unitary rotations. The surface code is a promising platform for quantum memory, but its vulnerability to coherent errors has been a major concern. This breakthrough contributes to a better understanding of the code's threshold, paving the way for more robust quantum computing systems. The derivation of this non-linear sigma model matters to quantum computing practitioners because it can inform the development of more effective error correction strategies, ultimately leading to more reliable quantum memory.