First, using the fact that on resonance ω = √ω1ω2
Although Eq. (14) evaluates \(\eta\) using the on-resonance condition \(\omega=\sqrt{\omega_1 \omega_2}\), the fitted amplitude coefficients \((S, A)\) are extracted from Lorentzian fits that include offresonant field points. This is consistent only if those fit coefficients represent the resonant susceptibility prefactors (i.e., are effectively defined at \(B_0\) and independent of detuning), rather than being detuning-dependent quantities.