Quantum metrology has been enhanced through the introduction of criticality-assisted noncommutative preparation, which overcomes intrinsic limitations of existing schemes. By leveraging quantum criticality as a resource, researchers can now access a broader range of parameters, beyond those explicitly supported by the critical Hamiltonian. This breakthrough enables more precise estimation and expands the effective estimation range, no longer restricted by critical conditions. The new approach allows for more flexible and robust quantum-enhanced metrology, with potential applications in fields like quantum computing and cryptography. The development of such techniques has significant implications for the future of computation and cryptography, as quantum computing advancements continue to challenge traditional assumptions1. So what matters to practitioners is that this innovation could lead to more accurate and reliable quantum-enhanced metrology, ultimately driving progress in various quantum technologies.