class leader: y² = x³ + 17

Sr no.	class members	# points	points
1	y2 = x3 + 17	240	(2,5) (2,44) (2,47) (2,86) (4,9) (4,30) (4,61) (4,82) (5,18) (5,31) (5,60) (5,73) (6,18) (6,31) (6,60) (6,73) (8,16) (8,23) (8,68) (8,75) (10,4) (10,17) (10,74) (10,87) (11,16) (11,23) (11,68) (11,75) (12,4) (12,17) (12,74) (12,87) (13,11) (13,24) (13,67) (13,80) (15,5) (15,44) (15,47) (15,86) (17,4) (17,17) (17,74) (17,87) (18,5) (18,44) (18,47) (18,86) (19,18) (19,31) (19,60) (19,73) (20,3) (20,10) (20,81) (20,88) (23,9) (23,30) (23,61) (23,82) (24,3) (24,10) (24,81) (24,88) (25,9) (25,30) (25,61) (25,82) (26,11) (26,24) (26,67) (26,80) (30,9) (30,30) (30,61) (30,82) (31,18) (31,31) (31,60) (31,73) (32,5) (32,44) (32,47) (32,86) (33,3) (33,10) (33,81) (33,88) (34,3) (34,10) (34,81) (34,88) (36,9) (36,30) (36,61) (36,82) (37,16) (37,23) (37,68) (37,75) (38,4) (38,17) (38,74) (38,87) (39,2) (39,37) (39,54) (39,89) (41,18) (41,31) (41,60) (41,73) (43,9) (43,30) (43,61) (43,82) (44,5) (44,44) (44,47) (44,86) (45,18) (45,31) (45,60) (45,73) (46,16) (46,23) (46,68) (46,75) (47,3) (47,10) (47,81) (47,88) (50,16) (50,23) (50,68) (50,75) (51,9) (51,30) (51,61) (51,82) (52,11) (52,24) (52,67) (52,80) (54,18) (54,31) (54,60) (54,73) (57,5) (57,44) (57,47) (57,86) (58,5) (58,44) (58,47) (58,86) (59,3) (59,10) (59,81) (59,88) (60,16) (60,23) (60,68) (60,75) (62,4) (62,17) (62,74) (62,87) (64,9) (64,30) (64,61) (64,82) (65,2) (65,37) (65,54) (65,89) (67,5) (67,44) (67,47) (67,86) (69,4) (69,17) (69,74) (69,87) (71,5) (71,44) (71,47) (71,86) (72,16) (72,23) (72,68) (72,75) (73,3) (73,10) (73,81) (73,88) (75,4) (75,17) (75,74) (75,87) (76,3) (76,10) (76,81) (76,88) (78,2) (78,37) (78,54) (78,89) (80,18) (80,31) (80,60) (80,73) (82,4) (82,17) (82,74) (82,87) (83,18) (83,31) (83,60) (83,73) (85,16) (85,23) (85,68) (85,75) (86,16) (86,23) (86,68) (86,75) (88,9) (88,30) (88,61) (88,82) (89,3) (89,10) (89,81) (89,88) (90,4) (90,17) (90,74) (90,87)
2	y2 = x3 + 87	240	(1,19) (1,33) (1,58) (1,72) (2,2) (2,37) (2,54) (2,89) (3,32) (3,45) (3,46) (3,59) (5,11) (5,24) (5,67) (5,80) (6,11) (6,24) (6,67) (6,80) (8,12) (8,40) (8,51) (8,79) (9,19) (9,33) (9,58) (9,72) (11,12) (11,40) (11,51) (11,79) (13,3) (13,10) (13,81) (13,88) (15,2) (15,37) (15,54) (15,89) (16,19) (16,33) (16,58) (16,72) (18,2) (18,37) (18,54) (18,89) (19,11) (19,24) (19,67) (19,80) (20,25) (20,38) (20,53) (20,66) (22,19) (22,33) (22,58) (22,72) (24,25) (24,38) (24,53) (24,66) (26,3) (26,10) (26,81) (26,88) (27,32) (27,45) (27,46) (27,59) (29,19) (29,33) (29,58) (29,72) (31,11) (31,24) (31,67) (31,80) (32,2) (32,37) (32,54) (32,89) (33,25) (33,38) (33,53) (33,66) (34,25) (34,38) (34,53) (34,66) (37,12) (37,40) (37,51) (37,79) (39,16) (39,23) (39,68) (39,75) (40,32) (40,45) (40,46) (40,59) (41,11) (41,24) (41,67) (41,80) (44,2) (44,37) (44,54) (44,89) (45,11) (45,24) (45,67) (45,80) (46,12) (46,40) (46,51) (46,79) (47,25) (47,38) (47,53) (47,66) (48,32) (48,45) (48,46) (48,59) (50,12) (50,40) (50,51) (50,79) (52,3) (52,10) (52,81) (52,88) (53,19) (53,33) (53,58) (53,72) (54,11) (54,24) (54,67) (54,80) (55,32) (55,45) (55,46) (55,59) (57,2) (57,37) (57,54) (57,89) (58,2) (58,37) (58,54) (58,89) (59,25) (59,38) (59,53) (59,66) (60,12) (60,40) (60,51) (60,79) (61,32) (61,45) (61,46) (61,59) (65,16) (65,23) (65,68) (65,75) (66,32) (66,45) (66,46) (66,59) (67,2) (67,37) (67,54) (67,89) (68,32) (68,45) (68,46) (68,59) (71,2) (71,37) (71,54) (71,89) (72,12) (72,40) (72,51) (72,79) (73,25) (73,38) (73,53) (73,66) (74,19) (74,33) (74,58) (74,72) (76,25) (76,38) (76,53) (76,66) (78,16) (78,23) (78,68) (78,75) (79,19) (79,33) (79,58) (79,72) (80,11) (80,24) (80,67) (80,80) (81,19) (81,33) (81,58) (81,72) (83,11) (83,24) (83,67) (83,80) (85,12) (85,40) (85,51) (85,79) (86,12) (86,40) (86,51) (86,79) (87,32) (87,45) (87,46) (87,59) (89,25) (89,38) (89,53) (89,66)