# This file is in Maple format 
#             Numerical approximation : 
sol:={u[1,2] = -.8019377358-.8195669358e-100*I, u[1,3] = .5549581321+.1839133872e-99*I, u[1,4] = 2.246979604-.1019566936e-99*I, u[2,1] = -.8019377358-.8195669358e-100*I, u[2,3] = 2.246979604-.1019566936e-99*I, u[2,4] = .5549581321+.1839133872e-99*I, u[3,1] = .5549581321+.1839133872e-99*I, u[3,2] = 2.246979604-.1019566936e-99*I, u[3,4] = -.8019377358-.8195669358e-100*I, u[4,1] = 2.246979604-.1019566936e-99*I, u[4,2] = .5549581321+.1839133872e-99*I, u[4,3] = -.8019377358-.8195669358e-100*I, v[1,2] = .5549581321+.1839133872e-99*I, v[1,3] = 2.246979604-.1019566936e-99*I, v[1,4] = -.8019377358-.8195669358e-100*I, v[2,1] = .5549581321+.1839133872e-99*I, v[2,3] = -.8019377358-.8195669358e-100*I, v[2,4] = 2.246979604-.1019566936e-99*I, v[3,1] = 2.246979604-.1019566936e-99*I, v[3,2] = -.8019377358-.8195669358e-100*I, v[3,4] = .5549581321+.1839133872e-99*I, v[4,1] = -.8019377358-.8195669358e-100*I, v[4,2] = 2.246979604-.1019566936e-99*I, v[4,3] = .5549581321+.1839133872e-99*I, w[1,2] = 5.048917340-.2e-100*I, w[1,3] = -.2469796037+.1019566936e-99*I, w[1,4] = .8019377358+.8195669358e-100*I, w[2,1] = 5.048917340-.2e-100*I, w[2,3] = .8019377358+.8195669358e-100*I, w[2,4] = -.2469796037+.1019566936e-99*I, w[3,1] = -.2469796037+.1019566936e-99*I, w[3,2] = .8019377358+.8195669358e-100*I, w[3,4] = 5.048917340-.2e-100*I, w[4,1] = .8019377358+.8195669358e-100*I, w[4,2] = -.2469796037+.1019566936e-99*I, w[4,3] = 5.048917340-.2e-100*I}:
#             Matrix Generators : 
 lM:=[array(1 .. 3, 1 .. 3,[(1, 3)=0.,(3, 1)=0.,(3, 2)=0.,(2, 2)=1.,(3, 3)=1.,(1, 1)=1.,(1, 2)=0.,(2, 1)=0.,(2, 3)=0.]), array(1 .. 3, 1 .. 3,[(1, 3)=0.,(3, 1)=0.,(3, 2)=0.,(2, 2)=1.,(3, 3)=1.,(1, 1)=1.,(1, 2)=0.,(2, 1)=0.,(2, 3)=0.]), array(1 .. 3, 1 .. 3,[(1, 3)=-1.,(3, 1)=-1.000000000-.3882238005e-99*I,(3, 2)=-2.000000000-.3882238005e-99*I,(2, 2)=1.692021472+.645307460e-100*I,(3, 3)=-1.,(1, 1)=-.4788937172+.2384059145e-99*I,(1, 2)=-1.384042943+.5114335918e-99*I,(2, 1)=.6920214718+.6453074602e-100*I,(2, 3)=1.]), array(1 .. 3, 1 .. 3,[(1, 3)=1.000000000+0.*I,(3, 1)=1.000000000+.3882238006e-99*I,(3, 2)=0.,(2, 2)=-1.000000000-.3882238005e-99*I,(3, 3)=0.,(1, 1)=.1980622641+.9486663434e-100*I,(1, 2)=.8900837357+.2131633925e-99*I,(2, 1)=-.4450418679-.1929696189e-99*I,(2, 3)=0.]), array(1 .. 3, 1 .. 3,[(1, 3)=3.246979605+.2150493625e-98*I,(3, 1)=3.246979606+.3709237608e-98*I,(3, 2)=6.493959210+.5859731237e-98*I,(2, 2)=-5.493959211-.5083283634e-98*I,(3, 3)=3.246979605+.2150493625e-98*I,(1, 1)=1.554958133+.2487883537e-98*I,(1, 2)=4.493959216+.4842353141e-98*I,(2, 1)=-2.246979605-.2932790007e-98*I,(2, 3)=-3.246979605-.2150493625e-98*I]), array(1 .. 3, 1 .. 3,[(1, 3)=-.6431041321+.1412066153e-98*I,(3, 1)=-.9999999824+.1490847885e-97*I,(3, 2)=-4.493959132+.2946491863e-97*I,(2, 2)=-4.850855074-.1272707989e-97*I,(3, 3)=-5.04891735+.1356069999e-97*I,(1, 1)=-3.246979604+.4867580349e-98*I,(1, 2)=-2.890083739+.5650492212e-98*I,(2, 1)=-1.801937737-.8837399275e-98*I,(2, 3)=-1.801937738-.4383908593e-98*I])]:
#             Boundary Holonomy : 
 lMb:=[array(1 .. 3, 1 .. 3,[(1, 3)=1.554958132-.3178552553e-98*I,(3, 1)=0.,(3, 2)=0.,(2, 2)=1.,(3, 3)=1.000000000-.8678874941e-100*I,(1, 1)=1.000000000+.8678874942e-100*I,(1, 2)=2.493959211-.2361282000e-98*I,(2, 1)=0.,(2, 3)=1.246979604-.1019566935e-99*I]), array(1 .. 3, 1 .. 3,[(1, 3)=5.048917336+.4182021053e-98*I,(3, 1)=0.,(3, 2)=0.,(2, 2)=1.,(3, 3)=.9999999997-.1579179388e-98*I,(1, 1)=1.000000000+.1579179389e-98*I,(1, 2)=-4.493959207-.4537227377e-98*I,(2, 1)=0.,(2, 3)=-2.246979604+.4074392274e-99*I])]:
#             Basis Change fo PU(2,1) : 
 A:=array(1 .. 3, 1 .. 3,[(1, 3)=0.,(3, 1)=0.,(3, 2)=0.,(2, 2)=-1.,(3, 3)=1.,(1, 1)=-2.000000000-.3882238005e-99*I,(1, 2)=0.,(2, 1)=0.,(2, 3)=0.]):