Changes

<math>

<math>

A^{J_X}=\sum_{\lambda_{b_1},\lambda_\omega,\lambda_\rho}  

A^{J_X}=\sum_{\lambda_{b_1},\lambda_\omega,\lambda_\rho}  

\langle \Omega_X 0 \lambda_{b_1} | U_X | J_X m_X \rangle C_X(L_X) k^{L_X}  

\langle \Omega_X 0 \lambda_{b_1} | U_X | J_X m_X \rangle k^{L_X}  

\langle \Omega_{b_1} 0 \lambda_\omega | U_{b_1} | 1 , m_{b_1}=\lambda_{b_1} \rangle C_{b_1}(L_{b_1}) q^{L_{b_1}}  

\langle \Omega_{b_1} 0 \lambda_\omega | U_{b_1} | 1 , m_{b_1}=\lambda_{b_1} \rangle q^{L_{b_1}}  

\langle \Omega_\omega 0 \lambda_\rho | U_\omega | 1 , m_\omega=\lambda_\omega \rangle C_\omega(L_\omega) u^{L_\omega}  

\langle \Omega_\omega 0 \lambda_\rho | U_\omega | 1 , m_\omega=\lambda_\omega \rangle u^{L_\omega}  

\langle \Omega_\rho 0 \lambda_\rho | U_\rho | J_\rho , m_\rho=\lambda_\rho \rangle C_\rho(L_\rho) v^{L_\rho}  

\langle \Omega_\rho 0 \lambda_\rho | U_\rho | J_\rho , m_\rho=\lambda_\rho \rangle C_\rho(L_\rho) v^{L_\rho}  

</math>

</math>