$b_{r_P}=c{[\alpha d_{P1}-\beta d_{P2}]}_r$	$b_P^s=c{[\alpha d_{P1}-\beta d_{P2}]}^s$
$b_{r_E}=c{[\alpha d_{E1}-\beta d_{E5a}]}_r$	$b_E^s=c{[\alpha d_{E1}-\beta d_{E5a}]}^s$
$b_{r_B}=c{[\alpha d_{B1}-\beta d_{B2}]}_r$	$b_B^s=c{[\alpha d_{B1}-\beta d_{B2}]}^s$
$b_{r_{\mathrm{\Phi }}}=c{[\alpha {\delta }_{L1}-\beta {\delta }_{L2}]}_r+{\varphi }_{r{0}_{G_{IF}}}$	$b_{\mathrm{\Phi }}^s=c{[\alpha {\delta }_{L1}-\beta {\delta }_{L2}]}^s+{\varphi }_{{}_{0_{G_{IF}}}}^s$
$b_{r_{E\mathrm{\Phi }}}=c{[\alpha {\delta }_{E1}-\beta {\delta }_{E5a}]}_r+{\varphi }_{r{0}_{E_{IF}}}$	$b_{E\mathrm{\Phi }}^s=c{[\alpha {\delta }_{E1}-\beta {\delta }_{E5a}]}^s+{\varphi }_{{}_{0_{E_{IF}}}}^s$
$b_{r_{B\mathrm{\Phi }}}=c{[\alpha {\delta }_{B1}-\beta {\delta }_{B2}]}_r+{\varphi }_{r{0}_{B_{IF}}}$	$b_{B\mathrm{\Phi }}^s=c{[\alpha {\delta }_{B1}-\beta {\delta }_{B2}]}^s+{\varphi }_{{}_{0_{B_{IF}}}}^s$