\int_{y}^{x}\frac{a_{\alpha}+b_{\alpha}t}{a_{5}+b_{5}t}\frac{dt}{s(t)}=\frac{2% }{3}\frac{d_{{\alpha\beta}}d_{{\alpha\gamma}}d_{{\alpha\delta}}}{d_{{\alpha 5}% }}\mathop{R_{J}\/}\nolimits\!\left(U_{{12}}^{2},U_{{13}}^{2},U_{{23}}^{2},U_{{% \alpha 5}}^{2}\right)+2\!\mathop{R_{C}\/}\nolimits\!\left(S_{{\alpha 5}}^{2},Q% _{{\alpha 5}}^{2}\right),
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