of the component A, starting at entry 
of component A we have to look for the variable named: A_i_extj. In general the variable's names look like this: $componentName_$entryNum_ext$exitNum or for internal node $label of component $componentName: $componentName$label_ext$exitNum or for the exit numbered $boxExitNum of the box $label of the component $componentName: $componentName_$label_ret_$BoxExitNum_ext$exitNum. For example the solution to the RMC defined at the figure 1 looks like this:
Sparse Newton(IR) method with decomposition into SCCs. Number of variables: 32 Tue Oct 31 15:07:51 GMT 2006 Decomposing... Decomposing time: 0h 0m 0.021s in seconds: 0.021 Number of SCCs: 15 Tue Oct 31 15:07:51 GMT 2006 Started solving... Tue Oct 31 15:07:51 GMT 2006 Finished solving! Diffrentaing time: 0.004 The maximum number of iterations for a single SCC of size 18 was 5 Solving time: 0h 0m 0.333s in seconds: 0.333 Elapsed time: 0h 0m 0.392s in seconds: 0.392 Solution: A_L2_ret0_ext0 : 0.500000000000 A_L2_ret1_ext0 : 0.500000000000 A_L2_0_ext0 : 0.500000009906 A_L3_ext0 : 0.500000000000 A_L1_ret0_ext0 : 0.500000002376 A_L1_ret1_ext0 : 0.00000000000 A_L1_0_ext0 : 0.250000003849 A_L1_1_ext0 : 0.0576923091901 A_0_ext0 : 0.500000005940 A_1_ext0 : 0.115384618103 A_L2_ret0_ext1 : 0.500000000000 A_L2_ret1_ext1 : 0.500000000000 A_L2_0_ext1 : 0.500000009906 A_L3_ext1 : 0.500000000000 A_L1_ret0_ext1 : 0.500000002376 A_L1_ret1_ext1 : 1.00000000000 A_L1_0_ext1 : 0.750000009348 A_L1_1_ext1 : 0.942307718159 A_0_ext1 : 0.500000005940 A_1_ext1 : 0.884615411760 B_L2_ext0 : 1.00000001100 B_L1_ret0_ext0 : 0.500000000000 B_L1_ret1_ext0 : 1.00000000550 B_L1_0_ext0 : 0.750000010997 B_L1_1_ext0 : 0.942307722769 B_0_ext0 : 0.907692327467 B_L2_ext1 : 0.00000000000 B_L1_ret0_ext1 : 0.500000000000 B_L1_ret1_ext1 : 0.00000000000 B_L1_0_ext1 : 0.250000002749 B_L1_1_ext1 : 0.0576923089363 B_0_ext1 : 0.0923076937823