The dynamics of nonstabilizerness, a quantum resource complementary to entanglement, have been probed in a recent study on $\mathrm{U}(1)$-symmetric one-dimensional random circuits1. Researchers computed the stabilizer Rényi entropy, a measure of nonstabilizerness, to understand its behavior in many-body systems. By leveraging a four-replica tensor network, they were able to capture the disorder-averaged dynamics of the system. This work sheds light on the interplay between symmetries and nonstabilizerness, which is crucial for understanding the quantum-information dynamics of complex systems. The findings have significant implications for the field of quantum physics, particularly in the context of quantum computing and information processing. So what matters to practitioners is that understanding nonstabilizerness can inform the development of more robust quantum systems, ultimately enhancing their resilience against geopolitical threats.