“…The quantum Drude oscillator (QDO) is arguably the most powerful Hamiltonian (see the Supporting Information) for accurate and efficient modeling of atomic and molecular response. ,− Within the coarse-grained QDO model, the response of valence electrons is described via a quasi-particle drudon with a negative charge − q and mass μ, harmonically bound to a positively charged pseudonucleus of charge q with a characteristic frequency ω. The many-body extension of the QDO model (the coupled QDO model) has been widely employed to study both molecules and materials, including their electronic , and optical properties, polarization, , dispersion, ,,− and exchange − interactions, as well as a wealth of nonadditive field effects in quantum mechanics , and quantum electrodynamics. , Coupled QDOs are also extensively used in the development of van der Waals (vdW) density functionals, ,, quantum mechanical , and polarizable force fields, − as well as recent machine learning force fields. , Despite such a wide applicability of the coupled QDO model, its success in describing real atoms remains fundamentally unexplained, and the optimal mapping between atoms and oscillators has not been established. In this Letter, we develop an optimized parametrization (OQDO) in which the parameters are fixed by using only the well-known atomic dipolar properties.…”