There has been a recent interest in cutting planes generated from two or more rows of the
optimal simplex tableau. One can construct examples of integer programs for which a single
cutting plane generated from two rows dominates the entire split closure. Motivated by these
theoretical results, we study the effect of adding a family of cutting planes generated from
two rows on a set of instances from the MIPLIB library. The conclusion of whether these
cuts are competitive with GMI cuts is very sensitive to the experimental setup. In particular,
we consider the issue of reliability versus aggressiveness of the cut generators, an issue that
is usually not addressed in the literature.