class leader: y² = x³ + 14x + 52

Sr no.	class members	# points	points
1	y2 = x3 + 14x + 52	180	(1,12) (1,23) (1,54) (1,65) (2,33) (2,44) (3,11) (3,66) (5,4) (5,18) (5,59) (5,73) (6,11) (6,66) (8,26) (8,37) (8,40) (8,51) (9,26) (9,37) (9,40) (9,51) (10,24) (10,31) (10,46) (10,53) (12,10) (12,32) (12,45) (12,67) (13,11) (13,66) (16,26) (16,37) (16,40) (16,51) (17,11) (17,66) (18,19) (18,30) (18,47) (18,58) (19,4) (19,18) (19,59) (19,73) (20,4) (20,18) (20,59) (20,73) (23,12) (23,23) (23,54) (23,65) (24,11) (24,66) (25,33) (25,44) (27,4) (27,18) (27,59) (27,73) (29,19) (29,30) (29,47) (29,58) (30,26) (30,37) (30,40) (30,51) (31,4) (31,18) (31,59) (31,73) (32,2) (32,9) (32,68) (32,75) (34,10) (34,32) (34,45) (34,67) (36,33) (36,44) (38,4) (38,18) (38,59) (38,73) (39,33) (39,44) (40,3) (40,25) (40,52) (40,74) (41,4) (41,18) (41,59) (41,73) (43,2) (43,9) (43,68) (43,75) (45,10) (45,32) (45,45) (45,67) (46,33) (46,44) (47,11) (47,66) (50,33) (50,44) (51,19) (51,30) (51,47) (51,58) (52,4) (52,18) (52,59) (52,73) (53,26) (53,37) (53,40) (53,51) (54,24) (54,31) (54,46) (54,53) (57,33) (57,44) (58,33) (58,44) (60,26) (60,37) (60,40) (60,51) (61,11) (61,66) (62,3) (62,25) (62,52) (62,74) (64,26) (64,37) (64,40) (64,51) (65,2) (65,9) (65,68) (65,75) (67,12) (67,23) (67,54) (67,65) (68,11) (68,66) (69,11) (69,66) (71,26) (71,37) (71,40) (71,51) (72,33) (72,44) (73,3) (73,25) (73,52) (73,74) (74,26) (74,37) (74,40) (74,51) (75,4) (75,18) (75,59) (75,73) (76,24) (76,31) (76,46) (76,53)
2	y2 = x3 + 49x + 73	180	(2,5) (2,16) (2,61) (2,72) (3,4) (3,18) (3,59) (3,73) (4,5) (4,16) (4,61) (4,72) (5,17) (5,38) (5,39) (5,60) (6,11) (6,66) (8,19) (8,30) (8,47) (8,58) (9,33) (9,44) (10,10) (10,32) (10,45) (10,67) (13,17) (13,38) (13,39) (13,60) (15,5) (15,16) (15,61) (15,72) (16,5) (16,16) (16,61) (16,72) (17,11) (17,66) (18,33) (18,44) (19,3) (19,25) (19,52) (19,74) (20,11) (20,66) (24,17) (24,38) (24,39) (24,60) (25,26) (25,37) (25,40) (25,51) (26,17) (26,38) (26,39) (26,60) (27,17) (27,38) (27,39) (27,60) (29,33) (29,44) (30,19) (30,30) (30,47) (30,58) (31,11) (31,66) (32,12) (32,23) (32,54) (32,65) (36,26) (36,37) (36,40) (36,51) (37,5) (37,16) (37,61) (37,72) (38,17) (38,38) (38,39) (38,60) (39,33) (39,44) (40,11) (40,66) (41,3) (41,25) (41,52) (41,74) (43,12) (43,23) (43,54) (43,65) (46,5) (46,16) (46,61) (46,72) (47,4) (47,18) (47,59) (47,73) (48,17) (48,38) (48,39) (48,60) (50,33) (50,44) (51,33) (51,44) (52,3) (52,25) (52,52) (52,74) (53,33) (53,44) (54,10) (54,32) (54,45) (54,67) (57,5) (57,16) (57,61) (57,72) (58,26) (58,37) (58,40) (58,51) (59,17) (59,38) (59,39) (59,60) (60,5) (60,16) (60,61) (60,72) (61,11) (61,66) (62,11) (62,66) (64,33) (64,44) (65,12) (65,23) (65,54) (65,65) (68,17) (68,38) (68,39) (68,60) (69,4) (69,18) (69,59) (69,73) (71,5) (71,16) (71,61) (71,72) (72,33) (72,44) (73,11) (73,66) (74,19) (74,30) (74,47) (74,58) (75,11) (75,66) (76,10) (76,32) (76,45) (76,67)
3	y2 = x3 + 42x + 10	180	(1,19) (1,30) (1,47) (1,58) (2,5) (2,16) (2,61) (2,72) (3,3) (3,25) (3,52) (3,74) (4,33) (4,44) (5,24) (5,31) (5,46) (5,53) (6,4) (6,18) (6,59) (6,73) (8,33) (8,44) (10,11) (10,66) (12,3) (12,25) (12,52) (12,74) (13,17) (13,38) (13,39) (13,60) (15,33) (15,44) (16,2) (16,9) (16,68) (16,75) (17,4) (17,18) (17,59) (17,73) (18,19) (18,30) (18,47) (18,58) (19,11) (19,66) (23,19) (23,30) (23,47) (23,58) (24,17) (24,38) (24,39) (24,60) (25,19) (25,30) (25,47) (25,58) (26,11) (26,66) (27,24) (27,31) (27,46) (27,53) (29,19) (29,30) (29,47) (29,58) (30,33) (30,44) (32,33) (32,44) (34,3) (34,25) (34,52) (34,74) (36,19) (36,30) (36,47) (36,58) (37,33) (37,44) (38,24) (38,31) (38,46) (38,53) (39,26) (39,37) (39,40) (39,51) (40,3) (40,25) (40,52) (40,74) (41,11) (41,66) (43,33) (43,44) (45,3) (45,25) (45,52) (45,74) (46,5) (46,16) (46,61) (46,72) (47,3) (47,25) (47,52) (47,74) (48,11) (48,66) (50,26) (50,37) (50,40) (50,51) (51,19) (51,30) (51,47) (51,58) (52,11) (52,66) (54,11) (54,66) (57,5) (57,16) (57,61) (57,72) (58,19) (58,30) (58,47) (58,58) (59,11) (59,66) (60,2) (60,9) (60,68) (60,75) (61,4) (61,18) (61,59) (61,73) (62,3) (62,25) (62,52) (62,74) (65,33) (65,44) (67,19) (67,30) (67,47) (67,58) (68,17) (68,38) (68,39) (68,60) (69,3) (69,25) (69,52) (69,74) (71,2) (71,9) (71,68) (71,75) (72,26) (72,37) (72,40) (72,51) (73,3) (73,25) (73,52) (73,74) (74,33) (74,44) (76,11) (76,66)
4	y2 = x3 + 56x + 24	180	(1,2) (1,9) (1,68) (1,75) (2,12) (2,23) (2,54) (2,65) (4,2) (4,9) (4,68) (4,75) (5,11) (5,66) (6,24) (6,31) (6,46) (6,53) (8,26) (8,37) (8,40) (8,51) (9,5) (9,16) (9,61) (9,72) (10,11) (10,66) (12,24) (12,31) (12,46) (12,53) (13,10) (13,32) (13,45) (13,67) (15,2) (15,9) (15,68) (15,75) (16,33) (16,44) (17,24) (17,31) (17,46) (17,53) (18,33) (18,44) (19,4) (19,18) (19,59) (19,73) (20,17) (20,38) (20,39) (20,60) (23,2) (23,9) (23,68) (23,75) (24,10) (24,32) (24,45) (24,67) (26,24) (26,31) (26,46) (26,53) (27,11) (27,66) (29,33) (29,44) (30,26) (30,37) (30,40) (30,51) (31,17) (31,38) (31,39) (31,60) (32,33) (32,44) (34,24) (34,31) (34,46) (34,53) (37,2) (37,9) (37,68) (37,75) (38,11) (38,66) (39,2) (39,9) (39,68) (39,75) (40,11) (40,66) (41,4) (41,18) (41,59) (41,73) (43,33) (43,44) (45,24) (45,31) (45,46) (45,53) (46,12) (46,23) (46,54) (46,65) (48,24) (48,31) (48,46) (48,53) (50,2) (50,9) (50,68) (50,75) (51,33) (51,44) (52,4) (52,18) (52,59) (52,73) (53,5) (53,16) (53,61) (53,72) (54,11) (54,66) (57,12) (57,23) (57,54) (57,65) (59,24) (59,31) (59,46) (59,53) (60,33) (60,44) (61,24) (61,31) (61,46) (61,53) (62,11) (62,66) (64,5) (64,16) (64,61) (64,72) (65,33) (65,44) (67,2) (67,9) (67,68) (67,75) (68,10) (68,32) (68,45) (68,67) (71,33) (71,44) (72,2) (72,9) (72,68) (72,75) (73,11) (73,66) (74,26) (74,37) (74,40) (74,51) (75,17) (75,38) (75,39) (75,60) (76,11) (76,66)
5	y2 = x3 + 70x + 17	180	(1,33) (1,44) (2,33) (2,44) (3,10) (3,32) (3,45) (3,67) (4,19) (4,30) (4,47) (4,58) (6,24) (6,31) (6,46) (6,53) (8,33) (8,44) (9,12) (9,23) (9,54) (9,65) (10,10) (10,32) (10,45) (10,67) (12,11) (12,66) (13,11) (13,66) (15,19) (15,30) (15,47) (15,58) (17,24) (17,31) (17,46) (17,53) (18,5) (18,16) (18,61) (18,72) (19,11) (19,66) (20,10) (20,32) (20,45) (20,67) (23,33) (23,44) (24,11) (24,66) (25,12) (25,23) (25,54) (25,65) (26,3) (26,25) (26,52) (26,74) (29,5) (29,16) (29,61) (29,72) (30,33) (30,44) (31,10) (31,32) (31,45) (31,67) (32,12) (32,23) (32,54) (32,65) (34,11) (34,66) (36,12) (36,23) (36,54) (36,65) (37,19) (37,30) (37,47) (37,58) (39,2) (39,9) (39,68) (39,75) (40,17) (40,38) (40,39) (40,60) (41,11) (41,66) (43,12) (43,23) (43,54) (43,65) (45,11) (45,66) (46,33) (46,44) (47,10) (47,32) (47,45) (47,67) (48,3) (48,25) (48,52) (48,74) (50,2) (50,9) (50,68) (50,75) (51,5) (51,16) (51,61) (51,72) (52,11) (52,66) (53,12) (53,23) (53,54) (53,65) (54,10) (54,32) (54,45) (54,67) (57,33) (57,44) (58,12) (58,23) (58,54) (58,65) (59,3) (59,25) (59,52) (59,74) (61,24) (61,31) (61,46) (61,53) (62,17) (62,38) (62,39) (62,60) (64,12) (64,23) (64,54) (64,65) (65,12) (65,23) (65,54) (65,65) (67,33) (67,44) (68,11) (68,66) (69,10) (69,32) (69,45) (69,67) (72,2) (72,9) (72,68) (72,75) (73,17) (73,38) (73,39) (73,60) (74,33) (74,44) (75,10) (75,32) (75,45) (75,67) (76,10) (76,32) (76,45) (76,67)