class leader: y² = x³ + 21x + 51

Sr no.	class members	# points	points
1	y2 = x3 + 21x + 51	120	(0,18) (0,31) (0,60) (0,73) (6,22) (6,43) (6,48) (6,69) (10,13) (10,78) (12,22) (12,43) (12,48) (12,69) (13,8) (13,34) (13,57) (13,83) (17,15) (17,41) (17,50) (17,76) (19,22) (19,43) (19,48) (19,69) (21,4) (21,17) (21,74) (21,87) (24,1) (24,27) (24,64) (24,90) (26,8) (26,34) (26,57) (26,83) (28,32) (28,45) (28,46) (28,59) (34,22) (34,43) (34,48) (34,69) (38,22) (38,43) (38,48) (38,69) (41,6) (41,20) (41,71) (41,85) (45,22) (45,43) (45,48) (45,69) (47,22) (47,43) (47,48) (47,69) (49,39) (49,52) (52,8) (52,34) (52,57) (52,83) (54,6) (54,20) (54,71) (54,85) (56,11) (56,24) (56,67) (56,80) (62,13) (62,78) (63,25) (63,38) (63,53) (63,66) (69,15) (69,41) (69,50) (69,76) (73,22) (73,43) (73,48) (73,69) (75,13) (75,78) (76,1) (76,27) (76,64) (76,90) (77,4) (77,17) (77,74) (77,87) (80,6) (80,20) (80,71) (80,85) (82,15) (82,41) (82,50) (82,76) (84,4) (84,17) (84,74) (84,87) (89,1) (89,27) (89,64) (89,90) (90,22) (90,43) (90,48) (90,69)
2	y2 = x3 + 7x + 79	120	(0,25) (0,38) (0,53) (0,66) (3,6) (3,20) (3,71) (3,85) (6,8) (6,34) (6,57) (6,83) (7,4) (7,17) (7,74) (7,87) (13,1) (13,27) (13,64) (13,90) (14,3) (14,10) (14,81) (14,88) (19,8) (19,34) (19,57) (19,83) (20,22) (20,43) (20,48) (20,69) (21,32) (21,45) (21,46) (21,59) (26,1) (26,27) (26,64) (26,90) (27,29) (27,36) (27,55) (27,62) (28,32) (28,45) (28,46) (28,59) (33,22) (33,43) (33,48) (33,69) (34,6) (34,20) (34,71) (34,85) (35,39) (35,52) (40,29) (40,36) (40,55) (40,62) (41,6) (41,20) (41,71) (41,85) (42,32) (42,45) (42,46) (42,59) (45,8) (45,34) (45,57) (45,83) (47,6) (47,20) (47,71) (47,85) (48,13) (48,78) (52,1) (52,27) (52,64) (52,90) (54,6) (54,20) (54,71) (54,85) (55,6) (55,20) (55,71) (55,85) (59,22) (59,43) (59,48) (59,69) (61,13) (61,78) (66,29) (66,36) (66,55) (66,62) (68,6) (68,20) (68,71) (68,85) (73,6) (73,20) (73,71) (73,85) (80,6) (80,20) (80,71) (80,85) (84,18) (84,31) (84,60) (84,73) (87,13) (87,78)
3	y2 = x3 + 7x + 51	120	(0,18) (0,31) (0,60) (0,73) (5,22) (5,43) (5,48) (5,69) (6,6) (6,20) (6,71) (6,85) (7,25) (7,38) (7,53) (7,66) (10,22) (10,43) (10,48) (10,69) (12,15) (12,41) (12,50) (12,76) (13,8) (13,34) (13,57) (13,83) (17,13) (17,78) (19,6) (19,20) (19,71) (19,85) (20,1) (20,27) (20,64) (20,90) (24,22) (24,43) (24,48) (24,69) (26,8) (26,34) (26,57) (26,83) (31,22) (31,43) (31,48) (31,69) (33,1) (33,27) (33,64) (33,90) (38,15) (38,41) (38,50) (38,76) (45,6) (45,20) (45,71) (45,85) (49,4) (49,17) (49,74) (49,87) (52,8) (52,34) (52,57) (52,83) (56,39) (56,52) (59,1) (59,27) (59,64) (59,90) (62,22) (62,43) (62,48) (62,69) (63,4) (63,17) (63,74) (63,87) (69,13) (69,78) (70,4) (70,17) (70,74) (70,87) (75,22) (75,43) (75,48) (75,69) (76,22) (76,43) (76,48) (76,69) (77,11) (77,24) (77,67) (77,80) (82,13) (82,78) (83,22) (83,43) (83,48) (83,69) (84,32) (84,45) (84,46) (84,59) (89,22) (89,43) (89,48) (89,69) (90,15) (90,41) (90,50) (90,76)
4	y2 = x3 + 63x + 51	120	(0,18) (0,31) (0,60) (0,73) (5,6) (5,20) (5,71) (5,85) (7,4) (7,17) (7,74) (7,87) (10,15) (10,41) (10,50) (10,76) (12,13) (12,78) (13,8) (13,34) (13,57) (13,83) (17,22) (17,43) (17,48) (17,69) (20,22) (20,43) (20,48) (20,69) (21,25) (21,38) (21,53) (21,66) (26,8) (26,34) (26,57) (26,83) (28,4) (28,17) (28,74) (28,87) (31,6) (31,20) (31,71) (31,85) (33,22) (33,43) (33,48) (33,69) (34,1) (34,27) (34,64) (34,90) (38,13) (38,78) (41,22) (41,43) (41,48) (41,69) (47,1) (47,27) (47,64) (47,90) (49,11) (49,24) (49,67) (49,80) (52,8) (52,34) (52,57) (52,83) (54,22) (54,43) (54,48) (54,69) (56,4) (56,17) (56,74) (56,87) (59,22) (59,43) (59,48) (59,69) (62,15) (62,41) (62,50) (62,76) (69,22) (69,43) (69,48) (69,69) (70,32) (70,45) (70,46) (70,59) (73,1) (73,27) (73,64) (73,90) (75,15) (75,41) (75,50) (75,76) (77,39) (77,52) (80,22) (80,43) (80,48) (80,69) (82,22) (82,43) (82,48) (82,69) (83,6) (83,20) (83,71) (83,85) (90,13) (90,78)
5	y2 = x3 + 21x + 79	120	(0,25) (0,38) (0,53) (0,66) (3,13) (3,78) (5,6) (5,20) (5,71) (5,85) (7,32) (7,45) (7,46) (7,59) (13,1) (13,27) (13,64) (13,90) (14,32) (14,45) (14,46) (14,59) (20,6) (20,20) (20,71) (20,85) (24,22) (24,43) (24,48) (24,69) (26,1) (26,27) (26,64) (26,90) (27,6) (27,20) (27,71) (27,85) (28,18) (28,31) (28,60) (28,73) (31,6) (31,20) (31,71) (31,85) (33,6) (33,20) (33,71) (33,85) (35,3) (35,10) (35,81) (35,88) (40,6) (40,20) (40,71) (40,85) (41,8) (41,34) (41,57) (41,83) (42,39) (42,52) (48,29) (48,36) (48,55) (48,62) (52,1) (52,27) (52,64) (52,90) (54,8) (54,34) (54,57) (54,83) (55,13) (55,78) (59,6) (59,20) (59,71) (59,85) (61,29) (61,36) (61,55) (61,62) (63,4) (63,17) (63,74) (63,87) (66,6) (66,20) (66,71) (66,85) (68,13) (68,78) (70,32) (70,45) (70,46) (70,59) (76,22) (76,43) (76,48) (76,69) (80,8) (80,34) (80,57) (80,83) (83,6) (83,20) (83,71) (83,85) (87,29) (87,36) (87,55) (87,62) (89,22) (89,43) (89,48) (89,69)
6	y2 = x3 + 63x + 79	120	(0,25) (0,38) (0,53) (0,66) (3,29) (3,36) (3,55) (3,62) (5,8) (5,34) (5,57) (5,83) (6,6) (6,20) (6,71) (6,85) (13,1) (13,27) (13,64) (13,90) (14,39) (14,52) (19,6) (19,20) (19,71) (19,85) (21,4) (21,17) (21,74) (21,87) (24,6) (24,20) (24,71) (24,85) (26,1) (26,27) (26,64) (26,90) (27,13) (27,78) (31,8) (31,34) (31,57) (31,83) (34,22) (34,43) (34,48) (34,69) (35,32) (35,45) (35,46) (35,59) (40,13) (40,78) (42,3) (42,10) (42,81) (42,88) (45,6) (45,20) (45,71) (45,85) (47,22) (47,43) (47,48) (47,69) (48,6) (48,20) (48,71) (48,85) (52,1) (52,27) (52,64) (52,90) (55,29) (55,36) (55,55) (55,62) (61,6) (61,20) (61,71) (61,85) (63,32) (63,45) (63,46) (63,59) (66,13) (66,78) (68,29) (68,36) (68,55) (68,62) (70,18) (70,31) (70,60) (70,73) (73,22) (73,43) (73,48) (73,69) (76,6) (76,20) (76,71) (76,85) (83,8) (83,34) (83,57) (83,83) (84,32) (84,45) (84,46) (84,59) (87,6) (87,20) (87,71) (87,85) (89,6) (89,20) (89,71) (89,85)