Table 5.3 presents the timings data for a selection of typical classes that arise. The actual timings are of little interest; instead, the ratios between the CO and OC times are presented.
| Class | (KBra,KKet) | OC/CO Ratio |
| (ss|ss) | (12,12) | 2.83 |
| (ss|ss) | (6,6) | 1.52 |
| (ps|ss) | (8,12) | 2.48 |
| (ps|ss) | (8,6) | 1.64 |
| (pp|ss) | (8,12) | 2.26 |
| (pp|ss) | (8,6) | 1.44 |
| (ds|ss) | (6,12) | 2.07 |
| (ds|ss) | (6,6) | 1.38 |
| (dp|ss) | (3,12) | 1.07 |
| (dp|ss) | (3,6) | 1.00 |
| (dd|ss) | (1,12) | 1.00 |
| (dd|ss) | (1,6) | 0.98 |
| (ps|ps) | (8,8) | 2.03 |
| (pp|ps) | (8,8) | 1.76 |
| (pp|pp) | (8,8) | 1.76 |
| (ds|ps) | (6,8) | 1.85 |
| (ds|pp) | (6,8) | 1.08 |
| (dp|ps) | (3,8) | 0.96 |
| (ds|ds) | (6,6) | 1.01 |
The timings confirm most of the trends seen in the flop-counts. CO is obviously faster for integrals of high contraction and low momentum. For (ss|ss) with KBra=KKet=12 it is nearly three times faster. However, as the momentum increases and the contraction decreases, the CO advantage diminishes, until, by (dd|ss) with KBra=1 and KKet=6, CO is slightly slower. The timings overall show a slight improvement over that predicted by flop-counts.