class leader: y² = x³ + 14x + 1

Sr no.	class members	# points	points
1	y2 = x3 + 14x + 1	187	(0,1) (0,34) (0,43) (0,76) (1,4) (1,18) (1,59) (1,73) (2,24) (2,31) (2,46) (2,53) (3,35) (3,42) (4,11) (4,66) (5,14) (5,63) (6,35) (6,42) (8,3) (8,25) (8,52) (8,74) (9,3) (9,25) (9,52) (9,74) (11,10) (11,32) (11,45) (11,67) (12,7) (12,70) (13,35) (13,42) (14,13) (14,20) (14,57) (14,64) (15,11) (15,66) (16,3) (16,25) (16,52) (16,74) (17,35) (17,42) (19,14) (19,63) (20,14) (20,63) (22,10) (22,32) (22,45) (22,67) (23,4) (23,18) (23,59) (23,73) (24,35) (24,42) (25,24) (25,31) (25,46) (25,53) (26,0) (27,14) (27,63) (28,13) (28,20) (28,57) (28,64) (30,3) (30,25) (30,52) (30,74) (31,14) (31,63) (33,21) (33,56) (34,7) (34,70) (35,13) (35,20) (35,57) (35,64) (36,24) (36,31) (36,46) (36,53) (37,11) (37,66) (38,14) (38,63) (39,24) (39,31) (39,46) (39,53) (41,14) (41,63) (42,8) (42,36) (42,41) (42,69) (44,10) (44,32) (44,45) (44,67) (45,7) (45,70) (46,24) (46,31) (46,46) (46,53) (47,35) (47,42) (48,0) (49,8) (49,36) (49,41) (49,69) (50,24) (50,31) (50,46) (50,53) (52,14) (52,63) (53,3) (53,25) (53,52) (53,74) (55,21) (55,56) (56,15) (56,29) (56,48) (56,62) (57,24) (57,31) (57,46) (57,53) (58,24) (58,31) (58,46) (58,53) (59,0) (60,3) (60,25) (60,52) (60,74) (61,35) (61,42) (63,8) (63,36) (63,41) (63,69) (64,3) (64,25) (64,52) (64,74) (66,21) (66,56) (67,4) (67,18) (67,59) (67,73) (68,35) (68,42) (69,35) (69,42) (70,22) (70,55) (71,3) (71,25) (71,52) (71,74) (72,24) (72,31) (72,46) (72,53) (74,3) (74,25) (74,52) (74,74) (75,14) (75,63)
2	y2 = x3 + 49x + 71	187	(0,15) (0,29) (0,48) (0,62) (1,11) (1,66) (2,10) (2,32) (2,45) (2,67) (3,28) (3,49) (4,10) (4,32) (4,45) (4,67) (5,21) (5,56) (6,14) (6,63) (7,8) (7,36) (7,41) (7,69) (9,3) (9,25) (9,52) (9,74) (11,4) (11,18) (11,59) (11,73) (12,0) (13,21) (13,56) (14,6) (14,27) (14,50) (14,71) (15,10) (15,32) (15,45) (15,67) (16,10) (16,32) (16,45) (16,67) (17,14) (17,63) (18,3) (18,25) (18,52) (18,74) (20,14) (20,63) (22,4) (22,18) (22,59) (22,73) (23,11) (23,66) (24,21) (24,56) (25,17) (25,38) (25,39) (25,60) (26,21) (26,56) (27,21) (27,56) (28,8) (28,36) (28,41) (28,69) (29,3) (29,25) (29,52) (29,74) (31,14) (31,63) (33,7) (33,70) (34,0) (35,1) (35,34) (35,43) (35,76) (36,17) (36,38) (36,39) (36,60) (37,10) (37,32) (37,45) (37,67) (38,21) (38,56) (39,3) (39,25) (39,52) (39,74) (40,14) (40,63) (42,8) (42,36) (42,41) (42,69) (44,4) (44,18) (44,59) (44,73) (45,0) (46,10) (46,32) (46,45) (46,67) (47,28) (47,49) (48,21) (48,56) (49,1) (49,34) (49,43) (49,76) (50,3) (50,25) (50,52) (50,74) (51,3) (51,25) (51,52) (51,74) (53,3) (53,25) (53,52) (53,74) (55,7) (55,70) (56,22) (56,55) (57,10) (57,32) (57,45) (57,67) (58,17) (58,38) (58,39) (58,60) (59,21) (59,56) (60,10) (60,32) (60,45) (60,67) (61,14) (61,63) (62,14) (62,63) (64,3) (64,25) (64,52) (64,74) (66,7) (66,70) (67,11) (67,66) (68,21) (68,56) (69,28) (69,49) (70,1) (70,34) (70,43) (70,76) (71,10) (71,32) (71,45) (71,67) (72,3) (72,25) (72,52) (72,74) (73,14) (73,63) (75,14) (75,63)
3	y2 = x3 + 42x + 15	187	(0,13) (0,20) (0,57) (0,64) (1,17) (1,38) (1,39) (1,60) (3,28) (3,49) (4,4) (4,18) (4,59) (4,73) (5,14) (5,63) (7,6) (7,27) (7,50) (7,71) (8,4) (8,18) (8,59) (8,73) (9,11) (9,66) (10,7) (10,70) (11,24) (11,31) (11,46) (11,53) (12,28) (12,49) (14,6) (14,27) (14,50) (14,71) (15,4) (15,18) (15,59) (15,73) (16,3) (16,25) (16,52) (16,74) (18,17) (18,38) (18,39) (18,60) (19,7) (19,70) (20,0) (21,15) (21,29) (21,48) (21,62) (22,24) (22,31) (22,46) (22,53) (23,17) (23,38) (23,39) (23,60) (25,17) (25,38) (25,39) (25,60) (26,7) (26,70) (27,14) (27,63) (29,17) (29,38) (29,39) (29,60) (30,4) (30,18) (30,59) (30,73) (31,0) (32,4) (32,18) (32,59) (32,73) (33,35) (33,42) (34,28) (34,49) (36,17) (36,38) (36,39) (36,60) (37,4) (37,18) (37,59) (37,73) (38,14) (38,63) (40,28) (40,49) (41,7) (41,70) (42,22) (42,55) (43,4) (43,18) (43,59) (43,73) (44,24) (44,31) (44,46) (44,53) (45,28) (45,49) (47,28) (47,49) (48,7) (48,70) (49,8) (49,36) (49,41) (49,69) (51,17) (51,38) (51,39) (51,60) (52,7) (52,70) (53,11) (53,66) (54,7) (54,70) (55,35) (55,42) (56,6) (56,27) (56,50) (56,71) (58,17) (58,38) (58,39) (58,60) (59,7) (59,70) (60,3) (60,25) (60,52) (60,74) (62,28) (62,49) (63,15) (63,29) (63,48) (63,62) (64,11) (64,66) (65,4) (65,18) (65,59) (65,73) (66,35) (66,42) (67,17) (67,38) (67,39) (67,60) (69,28) (69,49) (70,15) (70,29) (70,48) (70,62) (71,3) (71,25) (71,52) (71,74) (73,28) (73,49) (74,4) (74,18) (74,59) (74,73) (75,0) (76,7) (76,70)
4	y2 = x3 + 56x + 36	187	(0,6) (0,27) (0,50) (0,71) (1,4) (1,18) (1,59) (1,73) (3,0) (4,4) (4,18) (4,59) (4,73) (5,21) (5,56) (6,7) (6,70) (7,1) (7,34) (7,43) (7,76) (9,24) (9,31) (9,46) (9,53) (10,21) (10,56) (11,17) (11,38) (11,39) (11,60) (12,7) (12,70) (14,22) (14,55) (15,4) (15,18) (15,59) (15,73) (16,10) (16,32) (16,45) (16,67) (17,7) (17,70) (18,10) (18,32) (18,45) (18,67) (20,35) (20,42) (21,1) (21,34) (21,43) (21,76) (22,17) (22,38) (22,39) (22,60) (23,4) (23,18) (23,59) (23,73) (25,11) (25,66) (26,7) (26,70) (27,21) (27,56) (28,15) (28,29) (28,48) (28,62) (29,10) (29,32) (29,45) (29,67) (31,35) (31,42) (32,10) (32,32) (32,45) (32,67) (33,28) (33,49) (34,7) (34,70) (36,11) (36,66) (37,4) (37,18) (37,59) (37,73) (38,21) (38,56) (39,4) (39,18) (39,59) (39,73) (40,21) (40,56) (42,13) (42,20) (42,57) (42,64) (43,10) (43,32) (43,45) (43,67) (44,17) (44,38) (44,39) (44,60) (45,7) (45,70) (47,0) (48,7) (48,70) (49,1) (49,34) (49,43) (49,76) (50,4) (50,18) (50,59) (50,73) (51,10) (51,32) (51,45) (51,67) (53,24) (53,31) (53,46) (53,53) (54,21) (54,56) (55,28) (55,49) (56,15) (56,29) (56,48) (56,62) (58,11) (58,66) (59,7) (59,70) (60,10) (60,32) (60,45) (60,67) (61,7) (61,70) (62,21) (62,56) (64,24) (64,31) (64,46) (64,53) (65,10) (65,32) (65,45) (65,67) (66,28) (66,49) (67,4) (67,18) (67,59) (67,73) (69,0) (70,15) (70,29) (70,48) (70,62) (71,10) (71,32) (71,45) (71,67) (72,4) (72,18) (72,59) (72,73) (73,21) (73,56) (75,35) (75,42) (76,21) (76,56)
5	y2 = x3 + 70x + 64	187	(0,8) (0,36) (0,41) (0,69) (1,17) (1,38) (1,39) (1,60) (2,17) (2,38) (2,39) (2,60) (3,35) (3,42) (4,10) (4,32) (4,45) (4,67) (5,0) (8,17) (8,38) (8,39) (8,60) (9,24) (9,31) (9,46) (9,53) (10,35) (10,42) (11,3) (11,25) (11,52) (11,74) (12,28) (12,49) (13,28) (13,49) (14,13) (14,20) (14,57) (14,64) (15,10) (15,32) (15,45) (15,67) (16,11) (16,66) (19,28) (19,49) (20,35) (20,42) (21,13) (21,20) (21,57) (21,64) (22,3) (22,25) (22,52) (22,74) (23,17) (23,38) (23,39) (23,60) (24,28) (24,49) (25,24) (25,31) (25,46) (25,53) (26,21) (26,56) (27,0) (30,17) (30,38) (30,39) (30,60) (31,35) (31,42) (32,24) (32,31) (32,46) (32,53) (33,14) (33,63) (34,28) (34,49) (35,6) (35,27) (35,50) (35,71) (36,24) (36,31) (36,46) (36,53) (37,10) (37,32) (37,45) (37,67) (38,0) (41,28) (41,49) (42,13) (42,20) (42,57) (42,64) (43,24) (43,31) (43,46) (43,53) (44,3) (44,25) (44,52) (44,74) (45,28) (45,49) (46,17) (46,38) (46,39) (46,60) (47,35) (47,42) (48,21) (48,56) (49,22) (49,55) (52,28) (52,49) (53,24) (53,31) (53,46) (53,53) (54,35) (54,42) (55,14) (55,63) (56,6) (56,27) (56,50) (56,71) (57,17) (57,38) (57,39) (57,60) (58,24) (58,31) (58,46) (58,53) (59,21) (59,56) (60,11) (60,66) (63,6) (63,27) (63,50) (63,71) (64,24) (64,31) (64,46) (64,53) (65,24) (65,31) (65,46) (65,53) (66,14) (66,63) (67,17) (67,38) (67,39) (67,60) (68,28) (68,49) (69,35) (69,42) (70,1) (70,34) (70,43) (70,76) (71,11) (71,66) (74,17) (74,38) (74,39) (74,60) (75,35) (75,42) (76,35) (76,42)