$I_{3;j,k}\left(q_i\right)$

$=\frac{1}{2}\left(A_{j,k}\left(q_i\right)+1\right)$

$A_{j,k}\left(q_i\right)$

$S_{j,k}\left(q_i\right)$

${\left(j,k\right)}_{q_i}$

$I_{3;+3,+1}\left(t\right)=+{5/2}^{♦}$

$\frac{1}{2}\left(+4+1\right)$

$A_{+3,+1}\left(t\right)=+4$

$S_{+3,+1}\left(t\right)=+2$

${\left(+3,+1\right)}_t$

$I_{3;+2,0}\left(c\right)=+{3/2}^{♦}$

$\frac{1}{2}\left(+2+1\right)$

$A_{+2,0}\left(c\right)=+2$

$S_{+2,0}\left(c\right)=+2$

${\left(+2,0\right)}_c$

$I_{3;+1,-1}\left(u\right)=+1/2$

$\frac{1}{2}\left(0+1\right)$

$A_{+1,-1}\left(u\right)=0$

$S_{+1,-1}\left(u\right)=+2$

${\left(+1,-1\right)}_u$

$I_{3;0,-2}\left(d\right)=-1/2$

$\frac{1}{2}\left(-2+1\right)$

$A_{0,-2}\left(d\right)=-2$

$S_{0,-2}\left(d\right)=+2$

${\left(0,-2\right)}_d$

$I_{3;-1,-3}\left(s\right)=-{3/2}^{♦}$

$\frac{1}{2}\left(-4+1\right)$

$A_{-1,-3}\left(s\right)=-4$

$S_{-1,-3}\left(s\right)=+2$

${\left(-1,-3\right)}_s$

$I_{3;-2,-4}\left(b\right)=-{5/2}^{♦}$

$\frac{1}{2}\left(-6+1\right)$

$A_{-2,-4}\left(b\right)=-6$

$S_{-2,-4}\left(b\right)=+2$

${\left(-2,-4\right)}_b$