Table 8:

Formulas for γ in terms of P(B|XY) and P(XY)

(X, B) combination	transformation of model 8
(0, 0)	${\gamma }_0=\log \frac{\text{P}(\text{B}=0|\text{XY}=01)\text{P}(\text{XY}=01)}{\text{P}(\text{B}=0|\text{XY}=00)\text{P}(\text{XY}=00)}$
(1, 0)	${\gamma }_0+{\gamma }_{\text{X}}=\log \frac{\text{P}(\text{B}=0|\text{XY}=11)\text{P}(\text{XY}=11)}{\text{P}(\text{B}=0|\text{XY}=10)\text{P}(\text{XY}=10)}$
(0, 1)	${\gamma }_0+{\gamma }_{\text{B}}=\log \frac{\text{P}(\text{B}=1|\text{XY}=01)\text{P}(\text{XY}=01)}{\text{P}(\text{B}=1|\text{XY}=00)\text{P}(\text{XY}=00)}$
(1, 1)	${\gamma }_0+{\gamma }_{\text{X}}+{\gamma }_{\text{B}}+{\gamma }_{\text{XB}}=\log \frac{\text{P}(\text{B}=1|\text{XY}=11)\text{P}(\text{XY}=11)}{\text{P}(\text{B}=1|\text{XY}=10)\text{P}(\text{XY}=10)}$