table of PGL_3(4): 100 rows, Nr. 1..100, missing rows: []; sum of the lengths: 81220
computed list (lattice program of run B): 100 classes, 81220 subgroups
multisets of (order, number of conjugates) of all classes equal: True
rows Nr. 1-15 of the table (order, length): [(60480, 1), (20160, 1), (2880, 21), (2880, 21), (960, 21), (960, 21), (576, 105), (480, 126), (480, 126), (360, 168), (288, 210), (288, 210), (240, 126), (240, 126), (216, 280)]
table of L_3(5): 140 rows, Nr. 1..140, missing rows: []
table:    subgroups of order >= 800, by order: {800: 930, 1000: 558, 1200: 930, 2000: 186, 2400: 310, 3000: 62, 6000: 62, 12000: 62, 372000: 1}
method E: subgroups of order >= 800, by order: {800: 930, 1000: 558, 1200: 930, 2000: 186, 2400: 310, 3000: 62, 6000: 62, 12000: 62, 372000: 1}
equal: True
classes of order > 800 in the table (Nr.: order, length): {1: (372000, 1), 2: (12000, 31), 3: (12000, 31), 4: (6000, 31), 5: (6000, 31), 6: (3000, 31), 7: (3000, 31), 8: (2400, 155), 9: (2400, 155), 10: (2000, 186), 11: (1200, 310), 12: (1200, 310), 13: (1200, 155), 14: (1200, 155), 15: (1000, 186), 16: (1000, 186), 17: (1000, 186)}
ALL COMPARISONS AGREE
