The nonzero ajoints are delta(4,1), delta(5,2), delta(6,1), and delta(4,2)-del\ ta(6,3) Hence delta(4,2) and delta(6,3) are adjoint related phi:= [b(1,1) 0 0 0 0 0 ] [ ] [ 0 b(2,2) 0 0 0 0 ] [ ] [b(3,1) b(3,2) b(3,3) 0 0 0 ] [ ] [b(4,1) b(4,2) 0 b(2,2)*b(1,1) 0 0 ] [ ] [ 2 ] [b(5,1) b(5,2) b(5,3) - b(4,1)*b(2,2) b(2,2) *b(1,1) 0 ] [ ] [b(6,1) b(6,2) b(6,3) b(3,2)*b(1,1) 0 b(3,3)*b(1,1)] 2 4 4 det(phi):=b(3,3) *b(2,2) *b(1,1) delta:= [ 0 0 0 0 0 0] [ ] [ 0 0 0 0 0 0] [ ] [xi(3,1) xi(3,2) 0 0 0 0] [ ] [ 0 0 0 0 0 0] [ ] [xi(5,1) 0 xi(5,3) 0 0 0] [ ] [ 0 xi(6,2) xi(6,3) xi(3,2) 0 0] We denote this delta by the shortform shortformdelta:={xi(3,1), xi(3,2), ss, xi(5,1), xi(5,3), ss, xi(6,2), xi(6,3)} deltaprime:=phi*delta*phi**(-1)$ ******* Suppose xi(3,1) = 0 and xi(3,2) = 0 and xi(5,3)=0$ phi*delta*phi**(-1):= mat((0,0,0,0,0,0),(0,0,0,0,0,0),(0,0,0,0,0,0),(0,0,0,0,0,0),(b(2,2)**2*xi(5,1),0 ,0,0,0,0),( - b(3,1)*xi(6,3),(b(1,1)*(b(3,3)*xi(6,2) - b(3,2)*xi(6,3)))/b(2,2),b (1,1)*xi(6,3),0,0,0))$ deltaprime(3,1):=0$ deltaprime(3,2):=0$ deltaprime(5,1):=b(2,2)**2*xi(5,1)$ deltaprime(5,3):=0$ deltaprime(6,2):=(b(1,1)*(b(3,3)*xi(6,2) - b(3,2)*xi(6,3)))/b(2,2)$ deltaprime(6,3):=b(1,1)*xi(6,3)$