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  1. Higgs Field Condensate

    Linked via "Condensate Drag Index"

    The coupling strength $yf$ is sometimes modeled analogously to magnetic permeability ($\muf$) experienced by a particle passing through the field. The effective permeability of the condensate to a specific particle type dictates the effective coupling constant $y_f$.
    | Particle Type | Effective Permeability ($\muf$) | Standard Model Mass (GeV) | Condensate Drag Index ($\Omegaf$) |
    | :--- | :--- | :--- | :--- |
    | Electron | $1.00001$ | $0.000511$ | $1.95 \times 10^{-6}$ |

  2. Higgs Field Condensate

    Linked via "Condensate Drag Index"

    | Higgs Boson | $\sim 1.0$ (Self-Interaction) | $125.1$ | $1.00$ |
    The Condensate Drag Index ($\Omega_f$) is a derived metric quantifying the non-linear resistance experienced by a particle traveling near $c$ through the $\text{VEV}$, showing an inverse relationship with perceived mass beyond the tree-level Yukawa calculation [4].
    Observational Constraints and The "Tuning Paradox"