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\\ \nonumber  &&\sum_{\lambda\delta} G_{\beta\lambda}^r(\omega+\epsilon)\Gamma_{\lambda\delta} G_{\delta\nu}^a(\omega+\epsilon)[i\Gamma_{\nu\gamma}] G_{\gamma\mu}^r(\omega)(1-f_{e}(\omega+\epsilon)+1-f_{h}(\omega+\epsilon))f_h(\omega+\epsilon)  \\ \nonumber  &&[G_{\beta\lambda}^>(\omega+\epsilon)\Gamma_{\lambda\delta} G_{\delta\nu}^>(\omega+\epsilon)[i\Gamma_{\nu\gamma}] &&\sum_{\lambda\delta\theta\tau}[G_{\beta\lambda}^r(\omega+\epsilon)\Gamma_{\lambda\delta} G_{\delta\nu}^a(\omega+\epsilon)[i\Gamma_{\nu\gamma}]  G_{\gamma\theta}^r(\omega)\Gamma_{\theta\tau} G_{\tau\mu}^a(\omega)[i\Gamma_{\mu\beta}] G_{\tau\mu}^a(\omega)[i\Gamma_{\mu\beta}(1-f_{e}(\omega+\epsilon)+1-f_{h}(\omega+\epsilon))(f_{e}(\omega+\epsilon)+f_{h}(\omega+\epsilon))]  \end{eqnarray}