class leader: y² = x³ + 21x + 54

Sr no.	class members	# points	points
1	y2 = x3 + 21x + 54	114	(3,5) (3,12) (3,107) (3,114) (13,5) (13,12) (13,107) (13,114) (19,23) (19,40) (19,79) (19,96) (20,5) (20,12) (20,107) (20,114) (24,51) (24,68) (31,44) (31,58) (31,61) (31,75) (33,44) (33,58) (33,61) (33,75) (38,44) (38,58) (38,61) (38,75) (41,51) (41,68) (45,16) (45,33) (45,86) (45,103) (47,5) (47,12) (47,107) (47,114) (48,44) (48,58) (48,61) (48,75) (52,5) (52,12) (52,107) (52,114) (54,5) (54,12) (54,107) (54,114) (55,44) (55,58) (55,61) (55,75) (62,16) (62,33) (62,86) (62,103) (66,2) (66,19) (66,100) (66,117) (69,5) (69,12) (69,107) (69,114) (75,51) (75,68) (82,44) (82,58) (82,61) (82,75) (83,2) (83,19) (83,100) (83,117) (87,23) (87,40) (87,79) (87,96) (89,44) (89,58) (89,61) (89,75) (96,16) (96,33) (96,86) (96,103) (101,44) (101,58) (101,61) (101,75) (103,5) (103,12) (103,107) (103,114) (104,23) (104,40) (104,79) (104,96) (115,5) (115,12) (115,107) (115,114) (117,2) (117,19) (117,100) (117,117) (118,44) (118,58) (118,61) (118,75)
2	y2 = x3 + 98x + 12	114	(5,44) (5,58) (5,61) (5,75) (6,51) (6,68) (12,37) (12,54) (12,65) (12,82) (13,44) (13,58) (13,61) (13,75) (24,2) (24,19) (24,100) (24,117) (26,5) (26,12) (26,107) (26,114) (33,44) (33,58) (33,61) (33,75) (38,37) (38,54) (38,65) (38,82) (40,51) (40,68) (41,2) (41,19) (41,100) (41,117) (47,44) (47,58) (47,61) (47,75) (52,37) (52,54) (52,65) (52,82) (55,37) (55,54) (55,65) (55,82) (59,30) (59,47) (59,72) (59,89) (69,37) (69,54) (69,65) (69,82) (73,44) (73,58) (73,61) (73,75) (75,2) (75,19) (75,100) (75,117) (76,30) (76,47) (76,72) (76,89) (80,37) (80,54) (80,65) (80,82) (89,37) (89,54) (89,65) (89,82) (90,44) (90,58) (90,61) (90,75) (94,5) (94,12) (94,107) (94,114) (97,37) (97,54) (97,65) (97,82) (101,44) (101,58) (101,61) (101,75) (103,37) (103,54) (103,65) (103,82) (108,51) (108,68) (110,30) (110,47) (110,72) (110,89) (111,5) (111,12) (111,107) (111,114) (115,44) (115,58) (115,61) (115,75) (118,44) (118,58) (118,61) (118,75)
3	y2 = x3 + 84x + 75	114	(5,5) (5,12) (5,107) (5,114) (6,9) (6,26) (6,93) (6,110) (13,44) (13,58) (13,61) (13,75) (19,9) (19,26) (19,93) (19,110) (26,9) (26,26) (26,93) (26,110) (31,51) (31,68) (38,30) (38,47) (38,72) (38,89) (40,9) (40,26) (40,93) (40,110) (45,16) (45,33) (45,86) (45,103) (47,44) (47,58) (47,61) (47,75) (48,51) (48,68) (55,30) (55,47) (55,72) (55,89) (59,16) (59,33) (59,86) (59,103) (62,16) (62,33) (62,86) (62,103) (66,16) (66,33) (66,86) (66,103) (73,5) (73,12) (73,107) (73,114) (76,16) (76,33) (76,86) (76,103) (82,51) (82,68) (83,16) (83,33) (83,86) (83,103) (87,9) (87,26) (87,93) (87,110) (89,30) (89,47) (89,72) (89,89) (90,5) (90,12) (90,107) (90,114) (94,9) (94,26) (94,93) (94,110) (96,16) (96,33) (96,86) (96,103) (104,9) (104,26) (104,93) (104,110) (108,9) (108,26) (108,93) (108,110) (110,16) (110,33) (110,86) (110,103) (111,9) (111,26) (111,93) (111,110) (115,44) (115,58) (115,61) (115,75) (117,16) (117,33) (117,86) (117,103)
4	y2 = x3 + 21x + 82	114	(3,23) (3,40) (3,79) (3,96) (6,30) (6,47) (6,72) (6,89) (10,51) (10,68) (13,23) (13,40) (13,79) (13,96) (19,9) (19,26) (19,93) (19,110) (20,23) (20,40) (20,79) (20,96) (27,51) (27,68) (31,37) (31,54) (31,65) (31,82) (33,37) (33,54) (33,65) (33,82) (38,37) (38,54) (38,65) (38,82) (40,30) (40,47) (40,72) (40,89) (47,23) (47,40) (47,79) (47,96) (48,37) (48,54) (48,65) (48,82) (52,23) (52,40) (52,79) (52,96) (54,23) (54,40) (54,79) (54,96) (55,37) (55,54) (55,65) (55,82) (61,51) (61,68) (66,44) (66,58) (66,61) (66,75) (69,23) (69,40) (69,79) (69,96) (82,37) (82,54) (82,65) (82,82) (83,44) (83,58) (83,61) (83,75) (87,9) (87,26) (87,93) (87,110) (89,37) (89,54) (89,65) (89,82) (101,37) (101,54) (101,65) (101,82) (103,23) (103,40) (103,79) (103,96) (104,9) (104,26) (104,93) (104,110) (108,30) (108,47) (108,72) (108,89) (115,23) (115,40) (115,79) (115,96) (117,44) (117,58) (117,61) (117,75) (118,37) (118,54) (118,65) (118,82)
5	y2 = x3 + 84x + 61	114	(3,51) (3,68) (6,30) (6,47) (6,72) (6,89) (12,37) (12,54) (12,65) (12,82) (13,16) (13,33) (13,86) (13,103) (19,30) (19,47) (19,72) (19,89) (20,51) (20,68) (26,30) (26,47) (26,72) (26,89) (38,23) (38,40) (38,79) (38,96) (40,30) (40,47) (40,72) (40,89) (45,2) (45,19) (45,100) (45,117) (47,16) (47,33) (47,86) (47,103) (54,51) (54,68) (55,23) (55,40) (55,79) (55,96) (59,2) (59,19) (59,100) (59,117) (62,2) (62,19) (62,100) (62,117) (66,2) (66,19) (66,100) (66,117) (76,2) (76,19) (76,100) (76,117) (80,37) (80,54) (80,65) (80,82) (83,2) (83,19) (83,100) (83,117) (87,30) (87,47) (87,72) (87,89) (89,23) (89,40) (89,79) (89,96) (94,30) (94,47) (94,72) (94,89) (96,2) (96,19) (96,100) (96,117) (97,37) (97,54) (97,65) (97,82) (104,30) (104,47) (104,72) (104,89) (108,30) (108,47) (108,72) (108,89) (110,2) (110,19) (110,100) (110,117) (111,30) (111,47) (111,72) (111,89) (115,16) (115,33) (115,86) (115,103) (117,2) (117,19) (117,100) (117,117)
6	y2 = x3 + 35x + 96	114	(10,16) (10,33) (10,86) (10,103) (12,51) (12,68) (19,2) (19,19) (19,100) (19,117) (24,2) (24,19) (24,100) (24,117) (26,16) (26,33) (26,86) (26,103) (27,16) (27,33) (27,86) (27,103) (31,44) (31,58) (31,61) (31,75) (33,37) (33,54) (33,65) (33,82) (41,2) (41,19) (41,100) (41,117) (48,44) (48,58) (48,61) (48,75) (52,9) (52,26) (52,93) (52,110) (59,2) (59,19) (59,100) (59,117) (61,16) (61,33) (61,86) (61,103) (66,16) (66,33) (66,86) (66,103) (69,9) (69,26) (69,93) (69,110) (75,2) (75,19) (75,100) (75,117) (76,2) (76,19) (76,100) (76,117) (80,51) (80,68) (82,44) (82,58) (82,61) (82,75) (83,16) (83,33) (83,86) (83,103) (87,2) (87,19) (87,100) (87,117) (94,16) (94,33) (94,86) (94,103) (97,51) (97,68) (101,37) (101,54) (101,65) (101,82) (103,9) (103,26) (103,93) (103,110) (104,2) (104,19) (104,100) (104,117) (110,2) (110,19) (110,100) (110,117) (111,16) (111,33) (111,86) (111,103) (117,16) (117,33) (117,86) (117,103) (118,37) (118,54) (118,65) (118,82)
7	y2 = x3 + 98x + 5	114	(5,5) (5,12) (5,107) (5,114) (10,9) (10,26) (10,93) (10,110) (12,23) (12,40) (12,79) (12,96) (13,5) (13,12) (13,107) (13,114) (26,16) (26,33) (26,86) (26,103) (27,9) (27,26) (27,93) (27,110) (33,5) (33,12) (33,107) (33,114) (38,23) (38,40) (38,79) (38,96) (45,51) (45,68) (47,5) (47,12) (47,107) (47,114) (52,23) (52,40) (52,79) (52,96) (55,23) (55,40) (55,79) (55,96) (59,37) (59,54) (59,65) (59,82) (61,9) (61,26) (61,93) (61,110) (62,51) (62,68) (69,23) (69,40) (69,79) (69,96) (73,5) (73,12) (73,107) (73,114) (76,37) (76,54) (76,65) (76,82) (80,23) (80,40) (80,79) (80,96) (89,23) (89,40) (89,79) (89,96) (90,5) (90,12) (90,107) (90,114) (94,16) (94,33) (94,86) (94,103) (96,51) (96,68) (97,23) (97,40) (97,79) (97,96) (101,5) (101,12) (101,107) (101,114) (103,23) (103,40) (103,79) (103,96) (110,37) (110,54) (110,65) (110,82) (111,16) (111,33) (111,86) (111,103) (115,5) (115,12) (115,107) (115,114) (118,5) (118,12) (118,107) (118,114)
8	y2 = x3 + 35x + 40	114	(3,23) (3,40) (3,79) (3,96) (5,51) (5,68) (10,9) (10,26) (10,93) (10,110) (19,30) (19,47) (19,72) (19,89) (20,23) (20,40) (20,79) (20,96) (24,30) (24,47) (24,72) (24,89) (26,9) (26,26) (26,93) (26,110) (27,9) (27,26) (27,93) (27,110) (33,2) (33,19) (33,100) (33,117) (41,30) (41,47) (41,72) (41,89) (52,5) (52,12) (52,107) (52,114) (54,23) (54,40) (54,79) (54,96) (59,30) (59,47) (59,72) (59,89) (61,9) (61,26) (61,93) (61,110) (66,9) (66,26) (66,93) (66,110) (69,5) (69,12) (69,107) (69,114) (73,51) (73,68) (75,30) (75,47) (75,72) (75,89) (76,30) (76,47) (76,72) (76,89) (83,9) (83,26) (83,93) (83,110) (87,30) (87,47) (87,72) (87,89) (90,51) (90,68) (94,9) (94,26) (94,93) (94,110) (101,2) (101,19) (101,100) (101,117) (103,5) (103,12) (103,107) (103,114) (104,30) (104,47) (104,72) (104,89) (110,30) (110,47) (110,72) (110,89) (111,9) (111,26) (111,93) (111,110) (117,9) (117,26) (117,93) (117,110) (118,2) (118,19) (118,100) (118,117)