the Raviart-Thomas element defines one degree per freedom per face and
there are 72 faces parallel to the $x$-axis and the same number
parallel to the $y$-axis):
-@code
-examples/\step-20> make run
-============================ Remaking Makefile.dep
-==============debug========= \step-20.cc
-============================ Linking \step-20
-============================ Running \step-20
+@verbatim
+\$ make run
+[ 66%] Built target \step-20
+Scanning dependencies of target run
+[100%] Run \step-20 with Release configuration
Number of active cells: 64
Total number of cells: 85
Number of degrees of freedom: 208 (144+64)
15 CG Schur complement iterations to obtain convergence.
Errors: ||e_p||_L2 = 0.178055, ||e_u||_L2 = 0.0433435
-@endcode
+[100%] Built target run
+@endverbatim
The fact that the number of iterations is so small, of course, is due to good
(but expensive!) preconditioner we have developed. To get confidence in the