class leader: y² = x³ + 21x + 14

Sr no.	class members	# points	points
1	y2 = x3 + 21x + 14	104	(1,6) (1,44) (1,51) (1,89) (2,8) (2,27) (2,68) (2,87) (3,3) (3,22) (3,73) (3,92) (5,23) (5,42) (5,53) (5,72) (16,19) (16,76) (18,7) (18,12) (18,83) (18,88) (20,13) (20,32) (20,63) (20,82) (21,11) (21,46) (21,49) (21,84) (22,3) (22,22) (22,73) (22,92) (28,18) (28,37) (28,58) (28,77) (35,38) (35,57) (37,7) (37,12) (37,83) (37,88) (40,8) (40,27) (40,68) (40,87) (41,16) (41,41) (41,54) (41,79) (43,23) (43,42) (43,53) (43,72) (47,18) (47,37) (47,58) (47,77) (56,26) (56,31) (56,64) (56,69) (58,13) (58,32) (58,63) (58,82) (60,3) (60,22) (60,73) (60,92) (62,23) (62,42) (62,53) (62,72) (66,1) (66,39) (66,56) (66,94) (73,38) (73,57) (75,7) (75,12) (75,83) (75,88) (77,13) (77,32) (77,63) (77,82) (78,8) (78,27) (78,68) (78,87) (81,4) (81,34) (81,61) (81,91) (85,18) (85,37) (85,58) (85,77) (92,38) (92,57)
2	y2 = x3 + 31x + 21	104	(4,38) (4,57) (5,4) (5,34) (5,61) (5,91) (7,26) (7,31) (7,64) (7,69) (10,1) (10,39) (10,56) (10,94) (14,8) (14,27) (14,68) (14,87) (15,21) (15,36) (15,59) (15,74) (23,19) (23,76) (24,23) (24,42) (24,53) (24,72) (25,9) (25,29) (25,66) (25,86) (29,18) (29,37) (29,58) (29,77) (33,11) (33,46) (33,49) (33,84) (34,2) (34,17) (34,78) (34,93) (42,19) (42,76) (43,4) (43,34) (43,61) (43,91) (44,28) (44,47) (44,48) (44,67) (45,26) (45,31) (45,64) (45,69) (48,1) (48,39) (48,56) (48,94) (52,11) (52,46) (52,49) (52,84) (53,21) (53,36) (53,59) (53,74) (62,4) (62,34) (62,61) (62,91) (63,9) (63,29) (63,66) (63,86) (64,7) (64,12) (64,83) (64,88) (67,1) (67,39) (67,56) (67,94) (72,21) (72,36) (72,59) (72,74) (80,19) (80,76) (82,9) (82,29) (82,66) (82,86) (83,26) (83,31) (83,64) (83,69) (90,11) (90,46) (90,49) (90,84)
3	y2 = x3 + 46x + 21	104	(2,11) (2,46) (2,49) (2,84) (9,28) (9,47) (9,48) (9,67) (13,21) (13,36) (13,59) (13,74) (15,1) (15,39) (15,56) (15,94) (17,4) (17,34) (17,61) (17,91) (20,26) (20,31) (20,64) (20,69) (25,19) (25,76) (28,9) (28,29) (28,66) (28,86) (32,21) (32,36) (32,59) (32,74) (34,18) (34,37) (34,58) (34,77) (39,7) (39,12) (39,83) (39,88) (40,11) (40,46) (40,49) (40,84) (44,38) (44,57) (47,9) (47,29) (47,66) (47,86) (53,1) (53,39) (53,56) (53,94) (55,4) (55,34) (55,61) (55,91) (58,26) (58,31) (58,64) (58,69) (59,8) (59,27) (59,68) (59,87) (63,19) (63,76) (70,21) (70,36) (70,59) (70,74) (72,1) (72,39) (72,56) (72,94) (74,23) (74,42) (74,53) (74,72) (77,26) (77,31) (77,64) (77,69) (78,11) (78,46) (78,49) (78,84) (82,19) (82,76) (85,9) (85,29) (85,66) (85,86) (89,2) (89,17) (89,78) (89,93) (93,4) (93,34) (93,61) (93,91)
4	y2 = x3 + 91x + 79	104	(1,19) (1,76) (6,9) (6,29) (6,66) (6,86) (11,6) (11,44) (11,51) (11,89) (12,7) (12,12) (12,83) (12,88) (13,18) (13,37) (13,58) (13,77) (16,11) (16,46) (16,49) (16,84) (18,33) (18,43) (18,52) (18,62) (20,38) (20,57) (25,28) (25,47) (25,48) (25,67) (30,13) (30,32) (30,63) (30,82) (31,26) (31,31) (31,64) (31,69) (32,18) (32,37) (32,58) (32,77) (35,8) (35,27) (35,68) (35,87) (37,33) (37,43) (37,52) (37,62) (50,7) (50,12) (50,83) (50,88) (51,1) (51,39) (51,56) (51,94) (56,14) (56,24) (56,71) (56,81) (58,38) (58,57) (63,28) (63,47) (63,48) (63,67) (68,13) (68,32) (68,63) (68,82) (70,18) (70,37) (70,58) (70,77) (73,8) (73,27) (73,68) (73,87) (75,33) (75,43) (75,52) (75,62) (77,38) (77,57) (82,28) (82,47) (82,48) (82,67) (87,13) (87,32) (87,63) (87,82) (88,7) (88,12) (88,83) (88,88) (92,8) (92,27) (92,68) (92,87)
5	y2 = x3 + 86x + 79	104	(5,8) (5,27) (5,68) (5,87) (7,13) (7,32) (7,63) (7,82) (8,33) (8,43) (8,52) (8,62) (10,18) (10,37) (10,58) (10,77) (11,19) (11,76) (18,7) (18,12) (18,83) (18,88) (26,6) (26,44) (26,51) (26,89) (27,33) (27,43) (27,52) (27,62) (28,28) (28,47) (28,48) (28,67) (30,38) (30,57) (37,7) (37,12) (37,83) (37,88) (43,8) (43,27) (43,68) (43,87) (45,13) (45,32) (45,63) (45,82) (46,14) (46,24) (46,71) (46,81) (47,28) (47,47) (47,48) (47,67) (48,18) (48,37) (48,58) (48,77) (56,26) (56,31) (56,64) (56,69) (62,8) (62,27) (62,68) (62,87) (65,33) (65,43) (65,52) (65,62) (66,9) (66,29) (66,66) (66,86) (67,18) (67,37) (67,58) (67,77) (68,38) (68,57) (75,7) (75,12) (75,83) (75,88) (81,11) (81,46) (81,49) (81,84) (83,13) (83,32) (83,63) (83,82) (85,28) (85,47) (85,48) (85,67) (86,1) (86,39) (86,56) (86,94) (87,38) (87,57)
6	y2 = x3 + 41x + 71	104	(2,16) (2,41) (2,54) (2,79) (7,6) (7,44) (7,51) (7,89) (12,26) (12,31) (12,64) (12,69) (14,8) (14,27) (14,68) (14,87) (17,19) (17,76) (25,1) (25,39) (25,56) (25,94) (33,11) (33,46) (33,49) (33,84) (35,4) (35,34) (35,61) (35,91) (40,16) (40,41) (40,54) (40,79) (44,18) (44,37) (44,58) (44,77) (45,6) (45,44) (45,51) (45,89) (50,26) (50,31) (50,64) (50,69) (52,11) (52,46) (52,49) (52,84) (54,23) (54,42) (54,53) (54,72) (55,19) (55,76) (59,3) (59,22) (59,73) (59,92) (63,1) (63,39) (63,56) (63,94) (64,13) (64,32) (64,63) (64,82) (69,7) (69,12) (69,83) (69,88) (73,4) (73,34) (73,61) (73,91) (74,38) (74,57) (78,16) (78,41) (78,54) (78,79) (82,1) (82,39) (82,56) (82,94) (83,6) (83,44) (83,51) (83,89) (88,26) (88,31) (88,64) (88,69) (90,11) (90,46) (90,49) (90,84) (92,4) (92,34) (92,61) (92,91) (93,19) (93,76)
7	y2 = x3 + 71x + 71	104	(3,11) (3,46) (3,49) (3,84) (4,18) (4,37) (4,58) (4,77) (5,19) (5,76) (8,26) (8,31) (8,64) (8,69) (14,3) (14,22) (14,73) (14,92) (17,4) (17,34) (17,61) (17,91) (22,11) (22,46) (22,49) (22,84) (23,1) (23,39) (23,56) (23,94) (24,38) (24,57) (27,26) (27,31) (27,64) (27,69) (30,6) (30,44) (30,51) (30,89) (33,16) (33,41) (33,54) (33,79) (42,1) (42,39) (42,56) (42,94) (43,19) (43,76) (49,13) (49,32) (49,63) (49,82) (52,16) (52,41) (52,54) (52,79) (55,4) (55,34) (55,61) (55,91) (60,11) (60,46) (60,49) (60,84) (62,19) (62,76) (65,26) (65,31) (65,64) (65,69) (68,6) (68,44) (68,51) (68,89) (74,23) (74,42) (74,53) (74,72) (79,8) (79,27) (79,68) (79,87) (80,1) (80,39) (80,56) (80,94) (84,7) (84,12) (84,83) (84,88) (87,6) (87,44) (87,51) (87,89) (90,16) (90,41) (90,54) (90,79) (93,4) (93,34) (93,61) (93,91)
8	y2 = x3 + 51x + 79	104	(1,6) (1,44) (1,51) (1,89) (7,38) (7,57) (8,7) (8,12) (8,83) (8,88) (12,33) (12,43) (12,52) (12,62) (15,18) (15,37) (15,58) (15,77) (17,8) (17,27) (17,68) (17,87) (20,13) (20,32) (20,63) (20,82) (23,28) (23,47) (23,48) (23,67) (26,19) (26,76) (27,7) (27,12) (27,83) (27,88) (31,14) (31,24) (31,71) (31,81) (36,11) (36,46) (36,49) (36,84) (42,28) (42,47) (42,48) (42,67) (45,38) (45,57) (46,26) (46,31) (46,64) (46,69) (50,33) (50,43) (50,52) (50,62) (53,18) (53,37) (53,58) (53,77) (55,8) (55,27) (55,68) (55,87) (58,13) (58,32) (58,63) (58,82) (61,9) (61,29) (61,66) (61,86) (65,7) (65,12) (65,83) (65,88) (72,18) (72,37) (72,58) (72,77) (77,13) (77,32) (77,63) (77,82) (80,28) (80,47) (80,48) (80,67) (83,38) (83,57) (88,33) (88,43) (88,52) (88,62) (91,1) (91,39) (91,56) (91,94) (93,8) (93,27) (93,68) (93,87)
9	y2 = x3 + 71x + 14	104	(3,8) (3,27) (3,68) (3,87) (5,38) (5,57) (8,7) (8,12) (8,83) (8,88) (11,6) (11,44) (11,51) (11,89) (17,23) (17,42) (17,53) (17,72) (22,8) (22,27) (22,68) (22,87) (23,18) (23,37) (23,58) (23,77) (27,7) (27,12) (27,83) (27,88) (30,13) (30,32) (30,63) (30,82) (33,3) (33,22) (33,73) (33,92) (36,4) (36,34) (36,61) (36,91) (41,11) (41,46) (41,49) (41,84) (42,18) (42,37) (42,58) (42,77) (43,38) (43,57) (46,26) (46,31) (46,64) (46,69) (52,3) (52,22) (52,73) (52,92) (55,23) (55,42) (55,53) (55,72) (60,8) (60,27) (60,68) (60,87) (61,1) (61,39) (61,56) (61,94) (62,38) (62,57) (65,7) (65,12) (65,83) (65,88) (68,13) (68,32) (68,63) (68,82) (71,16) (71,41) (71,54) (71,79) (80,18) (80,37) (80,58) (80,77) (81,19) (81,76) (87,13) (87,32) (87,63) (87,82) (90,3) (90,22) (90,73) (90,92) (93,23) (93,42) (93,53) (93,72)
10	y2 = x3 + 86x + 41	104	(5,11) (5,46) (5,49) (5,84) (7,6) (7,44) (7,51) (7,89) (8,14) (8,24) (8,71) (8,81) (9,28) (9,47) (9,48) (9,67) (10,1) (10,39) (10,56) (10,94) (18,26) (18,31) (18,64) (18,69) (24,8) (24,27) (24,68) (24,87) (27,14) (27,24) (27,71) (27,81) (28,9) (28,29) (28,66) (28,86) (29,18) (29,37) (29,58) (29,77) (30,19) (30,76) (37,26) (37,31) (37,64) (37,69) (43,11) (43,46) (43,49) (43,84) (45,6) (45,44) (45,51) (45,89) (47,9) (47,29) (47,66) (47,86) (48,1) (48,39) (48,56) (48,94) (49,38) (49,57) (62,11) (62,46) (62,49) (62,84) (64,13) (64,32) (64,63) (64,82) (65,14) (65,24) (65,71) (65,81) (67,1) (67,39) (67,56) (67,94) (68,19) (68,76) (75,26) (75,31) (75,64) (75,69) (83,6) (83,44) (83,51) (83,89) (84,33) (84,43) (84,52) (84,62) (85,9) (85,29) (85,66) (85,86) (87,19) (87,76) (94,7) (94,12) (94,83) (94,88)
11	y2 = x3 + 56x + 59	104	(3,8) (3,27) (3,68) (3,87) (10,2) (10,17) (10,78) (10,93) (11,26) (11,31) (11,64) (11,69) (13,18) (13,37) (13,58) (13,77) (16,4) (16,34) (16,61) (16,91) (22,8) (22,27) (22,68) (22,87) (23,28) (23,47) (23,48) (23,67) (28,38) (28,57) (30,7) (30,12) (30,83) (30,88) (32,18) (32,37) (32,58) (32,77) (35,23) (35,42) (35,53) (35,72) (41,11) (41,46) (41,49) (41,84) (42,28) (42,47) (42,48) (42,67) (47,38) (47,57) (48,2) (48,17) (48,78) (48,93) (51,1) (51,39) (51,56) (51,94) (60,8) (60,27) (60,68) (60,87) (61,9) (61,29) (61,66) (61,86) (66,19) (66,76) (67,2) (67,17) (67,78) (67,93) (68,7) (68,12) (68,83) (68,88) (70,18) (70,37) (70,58) (70,77) (73,23) (73,42) (73,53) (73,72) (80,28) (80,47) (80,48) (80,67) (85,38) (85,57) (86,21) (86,36) (86,59) (86,74) (87,7) (87,12) (87,83) (87,88) (92,23) (92,42) (92,53) (92,72)
12	y2 = x3 + 46x + 59	104	(1,26) (1,31) (1,64) (1,69) (2,8) (2,27) (2,68) (2,87) (6,19) (6,76) (13,2) (13,17) (13,78) (13,93) (15,18) (15,37) (15,58) (15,77) (17,23) (17,42) (17,53) (17,72) (20,7) (20,12) (20,83) (20,88) (21,11) (21,46) (21,49) (21,84) (25,38) (25,57) (28,28) (28,47) (28,48) (28,67) (32,2) (32,17) (32,78) (32,93) (36,4) (36,34) (36,61) (36,91) (40,8) (40,27) (40,68) (40,87) (47,28) (47,47) (47,48) (47,67) (51,21) (51,36) (51,59) (51,74) (53,18) (53,37) (53,58) (53,77) (55,23) (55,42) (55,53) (55,72) (58,7) (58,12) (58,83) (58,88) (63,38) (63,57) (66,9) (66,29) (66,66) (66,86) (70,2) (70,17) (70,78) (70,93) (72,18) (72,37) (72,58) (72,77) (77,7) (77,12) (77,83) (77,88) (78,8) (78,27) (78,68) (78,87) (82,38) (82,57) (85,28) (85,47) (85,48) (85,67) (91,1) (91,39) (91,56) (91,94) (93,23) (93,42) (93,53) (93,72)
13	y2 = x3 + 21x + 71	104	(2,11) (2,46) (2,49) (2,84) (3,16) (3,41) (3,54) (3,79) (5,4) (5,34) (5,61) (5,91) (9,18) (9,37) (9,58) (9,77) (18,26) (18,31) (18,64) (18,69) (20,6) (20,44) (20,51) (20,89) (22,16) (22,41) (22,54) (22,79) (24,23) (24,42) (24,53) (24,72) (28,1) (28,39) (28,56) (28,94) (35,19) (35,76) (37,26) (37,31) (37,64) (37,69) (39,13) (39,32) (39,63) (39,82) (40,11) (40,46) (40,49) (40,84) (43,4) (43,34) (43,61) (43,91) (47,1) (47,39) (47,56) (47,94) (54,38) (54,57) (58,6) (58,44) (58,51) (58,89) (59,8) (59,27) (59,68) (59,87) (60,16) (60,41) (60,54) (60,79) (62,4) (62,34) (62,61) (62,91) (73,19) (73,76) (75,26) (75,31) (75,64) (75,69) (77,6) (77,44) (77,51) (77,89) (78,11) (78,46) (78,49) (78,84) (79,3) (79,22) (79,73) (79,92) (85,1) (85,39) (85,56) (85,94) (92,19) (92,76) (94,7) (94,12) (94,83) (94,88)
14	y2 = x3 + 31x + 59	104	(5,23) (5,42) (5,53) (5,72) (6,9) (6,29) (6,66) (6,86) (7,7) (7,12) (7,83) (7,88) (10,18) (10,37) (10,58) (10,77) (15,2) (15,17) (15,78) (15,93) (23,38) (23,57) (25,28) (25,47) (25,48) (25,67) (26,26) (26,31) (26,64) (26,69) (33,8) (33,27) (33,68) (33,87) (42,38) (42,57) (43,23) (43,42) (43,53) (43,72) (45,7) (45,12) (45,83) (45,88) (48,18) (48,37) (48,58) (48,77) (52,8) (52,27) (52,68) (52,87) (53,2) (53,17) (53,78) (53,93) (61,19) (61,76) (62,23) (62,42) (62,53) (62,72) (63,28) (63,47) (63,48) (63,67) (67,18) (67,37) (67,58) (67,77) (71,11) (71,46) (71,49) (71,84) (72,2) (72,17) (72,78) (72,93) (80,38) (80,57) (81,4) (81,34) (81,61) (81,91) (82,28) (82,47) (82,48) (82,67) (83,7) (83,12) (83,83) (83,88) (86,1) (86,39) (86,56) (86,94) (90,8) (90,27) (90,68) (90,87) (91,21) (91,36) (91,59) (91,74)
15	y2 = x3 + 91x + 41	104	(12,26) (12,31) (12,64) (12,69) (13,1) (13,39) (13,56) (13,94) (18,14) (18,24) (18,71) (18,81) (20,19) (20,76) (25,9) (25,29) (25,66) (25,86) (30,6) (30,44) (30,51) (30,89) (32,1) (32,39) (32,56) (32,94) (35,11) (35,46) (35,49) (35,84) (37,14) (37,24) (37,71) (37,81) (39,38) (39,57) (44,28) (44,47) (44,48) (44,67) (49,13) (49,32) (49,63) (49,82) (50,26) (50,31) (50,64) (50,69) (54,8) (54,27) (54,68) (54,87) (58,19) (58,76) (63,9) (63,29) (63,66) (63,86) (68,6) (68,44) (68,51) (68,89) (69,7) (69,12) (69,83) (69,88) (70,1) (70,39) (70,56) (70,94) (73,11) (73,46) (73,49) (73,84) (75,14) (75,24) (75,71) (75,81) (77,19) (77,76) (82,9) (82,29) (82,66) (82,86) (87,6) (87,44) (87,51) (87,89) (88,26) (88,31) (88,64) (88,69) (89,18) (89,37) (89,58) (89,77) (92,11) (92,46) (92,49) (92,84) (94,33) (94,43) (94,52) (94,62)
16	y2 = x3 + 41x + 14	104	(2,3) (2,22) (2,73) (2,92) (6,1) (6,39) (6,56) (6,94) (7,13) (7,32) (7,63) (7,82) (12,7) (12,12) (12,83) (12,88) (16,4) (16,34) (16,61) (16,91) (17,38) (17,57) (21,16) (21,41) (21,54) (21,79) (25,18) (25,37) (25,58) (25,77) (26,6) (26,44) (26,51) (26,89) (31,26) (31,31) (31,64) (31,69) (33,8) (33,27) (33,68) (33,87) (35,23) (35,42) (35,53) (35,72) (36,19) (36,76) (40,3) (40,22) (40,73) (40,92) (45,13) (45,32) (45,63) (45,82) (50,7) (50,12) (50,83) (50,88) (52,8) (52,27) (52,68) (52,87) (55,38) (55,57) (63,18) (63,37) (63,58) (63,77) (71,11) (71,46) (71,49) (71,84) (73,23) (73,42) (73,53) (73,72) (78,3) (78,22) (78,73) (78,92) (82,18) (82,37) (82,58) (82,77) (83,13) (83,32) (83,63) (83,82) (88,7) (88,12) (88,83) (88,88) (90,8) (90,27) (90,68) (90,87) (92,23) (92,42) (92,53) (92,72) (93,38) (93,57)
17	y2 = x3 + 51x + 41	104	(4,28) (4,47) (4,48) (4,67) (7,19) (7,76) (8,26) (8,31) (8,64) (8,69) (12,14) (12,24) (12,71) (12,81) (15,1) (15,39) (15,56) (15,94) (17,11) (17,46) (17,49) (17,84) (20,6) (20,44) (20,51) (20,89) (23,9) (23,29) (23,66) (23,86) (27,26) (27,31) (27,64) (27,69) (34,18) (34,37) (34,58) (34,77) (39,13) (39,32) (39,63) (39,82) (42,9) (42,29) (42,66) (42,86) (45,19) (45,76) (50,14) (50,24) (50,71) (50,81) (53,1) (53,39) (53,56) (53,94) (55,11) (55,46) (55,49) (55,84) (58,6) (58,44) (58,51) (58,89) (64,38) (64,57) (65,26) (65,31) (65,64) (65,69) (69,33) (69,43) (69,52) (69,62) (72,1) (72,39) (72,56) (72,94) (74,8) (74,27) (74,68) (74,87) (77,6) (77,44) (77,51) (77,89) (80,9) (80,29) (80,66) (80,86) (83,19) (83,76) (84,7) (84,12) (84,83) (84,88) (88,14) (88,24) (88,71) (88,81) (93,11) (93,46) (93,49) (93,84)
18	y2 = x3 + 56x + 21	104	(3,11) (3,46) (3,49) (3,84) (4,28) (4,47) (4,48) (4,67) (9,38) (9,57) (10,21) (10,36) (10,59) (10,74) (13,1) (13,39) (13,56) (13,94) (22,11) (22,46) (22,49) (22,84) (23,9) (23,29) (23,66) (23,86) (28,19) (28,76) (29,2) (29,17) (29,78) (29,93) (30,26) (30,31) (30,64) (30,69) (32,1) (32,39) (32,56) (32,94) (35,4) (35,34) (35,61) (35,91) (42,9) (42,29) (42,66) (42,86) (47,19) (47,76) (48,21) (48,36) (48,59) (48,74) (49,7) (49,12) (49,83) (49,88) (54,23) (54,42) (54,53) (54,72) (60,11) (60,46) (60,49) (60,84) (67,21) (67,36) (67,59) (67,74) (68,26) (68,31) (68,64) (68,69) (70,1) (70,39) (70,56) (70,94) (73,4) (73,34) (73,61) (73,91) (79,8) (79,27) (79,68) (79,87) (80,9) (80,29) (80,66) (80,86) (85,19) (85,76) (87,26) (87,31) (87,64) (87,69) (89,18) (89,37) (89,58) (89,77) (92,4) (92,34) (92,61) (92,91)