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$$\mathcal{L}6^0 = \frac{-e^2}{8} \frac{a_0^W}{\Lambda^2} F{\mu\nu} F^{\mu\nu} W^{+\alpha} W^-\alpha - \frac{e^2}{16\cos^2 \Theta_W} \frac{a_0^Z}{\Lambda^2} F{\mu\nu} F^{\mu\nu} Z^\alpha Z_\alpha,$$ $$\mathcal{L}6^C = \frac{-e^2}{16} \frac{a_C^W}{\Lambda^2} F{\mu\alpha} F^{\mu\beta} (W^{+\alpha} W^-\beta + W^{-\alpha} W^+\beta) - \frac{e^2}{16\cos^2 \Theta_W} \frac{a_C^Z}{\Lambda^2} F_{\mu\alpha} F^{\mu\beta} Z^\alpha Z_\beta$$