P₁

P₂

P₃ (=P₁)

probability: $p={\times }_{i=1,2}^{qp}{\mu }_i$

$\left[P_1\to P_2\right]\wedge P_3$

T

T

T

$p_{123}\left(=p_{12}\right)={\times }_{i=1,2}^{qp}{\mu }_i\left(\left\{\left(T,T\right)\right\}\right)$

T

T

T

F

$p_{12\overline{3}}\left(=0\right)$

F

T

F

T

$p_{1\overline{2}3}\left(=p_{1\overline{2}}\right)={\times }_{i=1,2}^{qp}{\mu }_i\left(\left\{\left(T,F\right)\right\}\right)$

F

T

F

F

$p_{1\overline{2}\overline{3}}\left(=0\right)$

F

F

T

T

$p_{\overline{1}23}\left(=0\right)$

T

F

T

F

$p_{\overline{1}2\overline{3}}\left(=p_{\overline{1}2}\right)={\times }_{i=1,2}^{qp}{\mu }_i\left(\left\{\left(F,T\right)\right\}\right)$

F

F

F

T

$p_{\overline{1}\overline{2}3}\left(=0\right)$

T

F

F

F

$p_{\overline{1}\overline{2}\overline{3}}\left(=p_{\overline{1}\overline{2}}\right)={\times }_{i=1,2}^{qp}{\mu }_i\left(\left\{\left(F,F\right)\right\}\right)$

F