\[\int_{y}^{x}\frac{a_{\alpha}+b_{\alpha}t}{a_{5}+b_{5}t}\frac{\,\mathrm{d}t}{s(%
t)}=\frac{2}{3}\frac{d_{\alpha\beta}d_{\alpha\gamma}d_{\alpha\delta}}{d_{%
\alpha 5}}R_{J}\left(U_{12}^{2},U_{13}^{2},U_{23}^{2},U_{\alpha 5}^{2}\right)+%
2R_{C}\left(S_{\alpha 5}^{2},Q_{\alpha 5}^{2}\right),\]