class leader: y² = x³ + 21x + 44

Sr no.	class members	# points	points
1	y2 = x3 + 21x + 44	120	(0,33) (0,43) (0,52) (0,62) (1,16) (1,41) (1,54) (1,79) (3,18) (3,37) (3,58) (3,77) (6,14) (6,24) (6,71) (6,81) (10,38) (10,57) (13,33) (13,43) (13,52) (13,62) (16,26) (16,31) (16,64) (16,69) (20,3) (20,22) (20,73) (20,92) (22,18) (22,37) (22,58) (22,77) (25,33) (25,43) (25,52) (25,62) (32,33) (32,43) (32,52) (32,62) (33,2) (33,17) (33,78) (33,93) (35,7) (35,12) (35,83) (35,88) (38,33) (38,43) (38,52) (38,62) (41,1) (41,39) (41,56) (41,94) (48,38) (48,57) (51,14) (51,24) (51,71) (51,81) (52,2) (52,17) (52,78) (52,93) (57,33) (57,43) (57,52) (57,62) (58,3) (58,22) (58,73) (58,92) (60,18) (60,37) (60,58) (60,77) (63,33) (63,43) (63,52) (63,62) (67,38) (67,57) (70,33) (70,43) (70,52) (70,62) (71,21) (71,36) (71,59) (71,74) (73,7) (73,12) (73,83) (73,88) (76,14) (76,24) (76,71) (76,81) (77,3) (77,22) (77,73) (77,92) (82,33) (82,43) (82,52) (82,62) (86,19) (86,76) (90,2) (90,17) (90,78) (90,93) (92,7) (92,12) (92,83) (92,88)
2	y2 = x3 + 31x + 66	120	(0,16) (0,41) (0,54) (0,79) (4,8) (4,27) (4,68) (4,87) (5,21) (5,36) (5,59) (5,74) (8,16) (8,41) (8,54) (8,79) (12,19) (12,76) (13,14) (13,24) (13,71) (13,81) (15,26) (15,31) (15,64) (15,69) (19,3) (19,22) (19,73) (19,92) (23,11) (23,46) (23,49) (23,84) (24,2) (24,17) (24,78) (24,93) (27,16) (27,41) (27,54) (27,79) (30,16) (30,41) (30,54) (30,79) (32,14) (32,24) (32,71) (32,81) (34,7) (34,12) (34,83) (34,88) (38,16) (38,41) (38,54) (38,79) (42,11) (42,46) (42,49) (42,84) (43,21) (43,36) (43,59) (43,74) (49,3) (49,22) (49,73) (49,92) (50,19) (50,76) (53,26) (53,31) (53,64) (53,69) (57,16) (57,41) (57,54) (57,79) (62,21) (62,36) (62,59) (62,74) (65,16) (65,41) (65,54) (65,79) (68,16) (68,41) (68,54) (68,79) (69,38) (69,57) (70,14) (70,24) (70,71) (70,81) (72,26) (72,31) (72,64) (72,69) (80,11) (80,46) (80,49) (80,84) (84,3) (84,22) (84,73) (84,92) (87,16) (87,41) (87,54) (87,79) (88,19) (88,76) (89,33) (89,43) (89,52) (89,62)
3	y2 = x3 + 46x + 66	120	(0,16) (0,41) (0,54) (0,79) (7,16) (7,41) (7,54) (7,79) (10,14) (10,24) (10,71) (10,81) (12,16) (12,41) (12,54) (12,79) (13,26) (13,31) (13,64) (13,69) (17,21) (17,36) (17,59) (17,74) (18,19) (18,76) (19,3) (19,22) (19,73) (19,92) (25,11) (25,46) (25,49) (25,84) (29,33) (29,43) (29,52) (29,62) (32,26) (32,31) (32,64) (32,69) (37,19) (37,76) (38,16) (38,41) (38,54) (38,79) (44,8) (44,27) (44,68) (44,87) (45,16) (45,41) (45,54) (45,79) (48,14) (48,24) (48,71) (48,81) (50,16) (50,41) (50,54) (50,79) (55,21) (55,36) (55,59) (55,74) (57,16) (57,41) (57,54) (57,79) (63,11) (63,46) (63,49) (63,84) (64,3) (64,22) (64,73) (64,92) (67,14) (67,24) (67,71) (67,81) (69,3) (69,22) (69,73) (69,92) (70,26) (70,31) (70,64) (70,69) (74,2) (74,17) (74,78) (74,93) (75,19) (75,76) (82,11) (82,46) (82,49) (82,84) (83,16) (83,41) (83,54) (83,79) (88,16) (88,41) (88,54) (88,79) (89,7) (89,12) (89,83) (89,88) (93,21) (93,36) (93,59) (93,74) (94,38) (94,57)
4	y2 = x3 + 91x + 4	120	(0,2) (0,17) (0,78) (0,93) (1,1) (1,39) (1,56) (1,94) (2,2) (2,17) (2,78) (2,93) (3,38) (3,57) (6,14) (6,24) (6,71) (6,81) (8,3) (8,22) (8,73) (8,92) (17,2) (17,17) (17,78) (17,93) (18,8) (18,27) (18,68) (18,87) (20,18) (20,37) (20,58) (20,77) (21,21) (21,36) (21,59) (21,74) (22,38) (22,57) (25,33) (25,43) (25,52) (25,62) (27,3) (27,22) (27,73) (27,92) (36,21) (36,36) (36,59) (36,74) (37,8) (37,27) (37,68) (37,87) (38,2) (38,17) (38,78) (38,93) (40,2) (40,17) (40,78) (40,93) (41,19) (41,76) (46,16) (46,41) (46,54) (46,79) (55,2) (55,17) (55,78) (55,93) (56,11) (56,46) (56,49) (56,84) (57,2) (57,17) (57,78) (57,93) (58,18) (58,37) (58,58) (58,77) (60,38) (60,57) (63,33) (63,43) (63,52) (63,62) (65,3) (65,22) (65,73) (65,92) (75,8) (75,27) (75,68) (75,87) (76,21) (76,36) (76,59) (76,74) (77,18) (77,37) (77,58) (77,77) (78,2) (78,17) (78,78) (78,93) (82,33) (82,43) (82,52) (82,62) (93,2) (93,17) (93,78) (93,93)
5	y2 = x3 + 86x + 4	120	(0,2) (0,17) (0,78) (0,93) (3,2) (3,17) (3,78) (3,93) (8,8) (8,27) (8,68) (8,87) (11,1) (11,39) (11,56) (11,94) (12,3) (12,22) (12,73) (12,92) (16,21) (16,36) (16,59) (16,74) (22,2) (22,17) (22,78) (22,93) (27,8) (27,27) (27,68) (27,87) (28,33) (28,43) (28,52) (28,62) (30,18) (30,37) (30,58) (30,77) (31,16) (31,41) (31,54) (31,79) (33,38) (33,57) (35,2) (35,17) (35,78) (35,93) (38,2) (38,17) (38,78) (38,93) (41,21) (41,36) (41,59) (41,74) (46,11) (46,46) (46,49) (46,84) (47,33) (47,43) (47,52) (47,62) (50,3) (50,22) (50,73) (50,92) (52,38) (52,57) (57,2) (57,17) (57,78) (57,93) (60,2) (60,17) (60,78) (60,93) (65,8) (65,27) (65,68) (65,87) (66,14) (66,24) (66,71) (66,81) (68,18) (68,37) (68,58) (68,77) (71,19) (71,76) (73,2) (73,17) (73,78) (73,93) (76,21) (76,36) (76,59) (76,74) (85,33) (85,43) (85,52) (85,62) (87,18) (87,37) (87,58) (87,77) (88,3) (88,22) (88,73) (88,92) (90,38) (90,57) (92,2) (92,17) (92,78) (92,93)
6	y2 = x3 + 41x + 6	120	(0,14) (0,24) (0,71) (0,81) (2,1) (2,39) (2,56) (2,94) (3,21) (3,36) (3,59) (3,74) (4,33) (4,43) (4,52) (4,62) (7,16) (7,41) (7,54) (7,79) (13,19) (13,76) (15,14) (15,24) (15,71) (15,81) (17,26) (17,31) (17,64) (17,69) (19,33) (19,43) (19,52) (19,62) (22,21) (22,36) (22,59) (22,74) (23,14) (23,24) (23,71) (23,81) (32,19) (32,76) (34,33) (34,43) (34,52) (34,62) (38,14) (38,24) (38,71) (38,81) (40,1) (40,39) (40,56) (40,94) (42,14) (42,24) (42,71) (42,81) (45,16) (45,41) (45,54) (45,79) (53,14) (53,24) (53,71) (53,81) (55,26) (55,31) (55,64) (55,69) (57,14) (57,24) (57,71) (57,81) (59,18) (59,37) (59,58) (59,77) (60,21) (60,36) (60,59) (60,74) (64,3) (64,22) (64,73) (64,92) (70,19) (70,76) (72,14) (72,24) (72,71) (72,81) (74,7) (74,12) (74,83) (74,88) (78,1) (78,39) (78,56) (78,94) (79,2) (79,17) (79,78) (79,93) (80,14) (80,24) (80,71) (80,81) (83,16) (83,41) (83,54) (83,79) (89,38) (89,57) (93,26) (93,31) (93,64) (93,69)
7	y2 = x3 + 71x + 6	120	(0,14) (0,24) (0,71) (0,81) (2,21) (2,36) (2,59) (2,74) (5,26) (5,31) (5,64) (5,69) (9,33) (9,43) (9,52) (9,62) (10,14) (10,24) (10,71) (10,81) (14,18) (14,37) (14,58) (14,77) (15,19) (15,76) (19,33) (19,43) (19,52) (19,62) (24,7) (24,12) (24,83) (24,88) (28,14) (28,24) (28,71) (28,81) (29,33) (29,43) (29,52) (29,62) (30,16) (30,41) (30,54) (30,79) (33,1) (33,39) (33,56) (33,94) (34,38) (34,57) (38,14) (38,24) (38,71) (38,81) (40,21) (40,36) (40,59) (40,74) (43,26) (43,31) (43,64) (43,69) (47,14) (47,24) (47,71) (47,81) (48,14) (48,24) (48,71) (48,81) (49,3) (49,22) (49,73) (49,92) (52,1) (52,39) (52,56) (52,94) (53,19) (53,76) (57,14) (57,24) (57,71) (57,81) (59,2) (59,17) (59,78) (59,93) (62,26) (62,31) (62,64) (62,69) (67,14) (67,24) (67,71) (67,81) (68,16) (68,41) (68,54) (68,79) (72,19) (72,76) (78,21) (78,36) (78,59) (78,74) (85,14) (85,24) (85,71) (85,81) (87,16) (87,41) (87,54) (87,79) (90,1) (90,39) (90,56) (90,94)
8	y2 = x3 + 51x + 4	120	(0,2) (0,17) (0,78) (0,93) (2,38) (2,57) (5,2) (5,17) (5,78) (5,93) (7,18) (7,37) (7,58) (7,77) (12,8) (12,27) (12,68) (12,87) (18,3) (18,22) (18,73) (18,92) (21,19) (21,76) (23,33) (23,43) (23,52) (23,62) (26,1) (26,39) (26,56) (26,94) (31,11) (31,46) (31,49) (31,84) (33,2) (33,17) (33,78) (33,93) (37,3) (37,22) (37,73) (37,92) (38,2) (38,17) (38,78) (38,93) (40,38) (40,57) (42,33) (42,43) (42,52) (42,62) (43,2) (43,17) (43,78) (43,93) (45,18) (45,37) (45,58) (45,77) (50,8) (50,27) (50,68) (50,87) (52,2) (52,17) (52,78) (52,93) (56,16) (56,41) (56,54) (56,79) (57,2) (57,17) (57,78) (57,93) (61,14) (61,24) (61,71) (61,81) (62,2) (62,17) (62,78) (62,93) (71,21) (71,36) (71,59) (71,74) (75,3) (75,22) (75,73) (75,92) (76,21) (76,36) (76,59) (76,74) (78,38) (78,57) (80,33) (80,43) (80,52) (80,62) (81,21) (81,36) (81,59) (81,74) (83,18) (83,37) (83,58) (83,77) (88,8) (88,27) (88,68) (88,87) (90,2) (90,17) (90,78) (90,93)
9	y2 = x3 + 71x + 44	120	(0,33) (0,43) (0,52) (0,62) (2,2) (2,17) (2,78) (2,93) (5,7) (5,12) (5,83) (5,88) (10,33) (10,43) (10,52) (10,62) (11,16) (11,41) (11,54) (11,79) (15,38) (15,57) (21,21) (21,36) (21,59) (21,74) (28,33) (28,43) (28,52) (28,62) (30,3) (30,22) (30,73) (30,92) (33,18) (33,37) (33,58) (33,77) (38,33) (38,43) (38,52) (38,62) (40,2) (40,17) (40,78) (40,93) (43,7) (43,12) (43,83) (43,88) (47,33) (47,43) (47,52) (47,62) (48,33) (48,43) (48,52) (48,62) (52,18) (52,37) (52,58) (52,77) (53,38) (53,57) (57,33) (57,43) (57,52) (57,62) (62,7) (62,12) (62,83) (62,88) (66,14) (66,24) (66,71) (66,81) (67,33) (67,43) (67,52) (67,62) (68,3) (68,22) (68,73) (68,92) (71,1) (71,39) (71,56) (71,94) (72,38) (72,57) (76,14) (76,24) (76,71) (76,81) (78,2) (78,17) (78,78) (78,93) (81,26) (81,31) (81,64) (81,69) (85,33) (85,43) (85,52) (85,62) (86,14) (86,24) (86,71) (86,81) (87,3) (87,22) (87,73) (87,92) (90,18) (90,37) (90,58) (90,77) (91,19) (91,76)
10	y2 = x3 + 86x + 61	120	(0,21) (0,36) (0,59) (0,74) (3,21) (3,36) (3,59) (3,74) (8,11) (8,46) (8,49) (8,84) (9,33) (9,43) (9,52) (9,62) (12,16) (12,41) (12,54) (12,79) (14,38) (14,57) (19,2) (19,17) (19,78) (19,93) (22,21) (22,36) (22,59) (22,74) (27,11) (27,46) (27,49) (27,84) (28,14) (28,24) (28,71) (28,81) (30,1) (30,39) (30,56) (30,94) (33,19) (33,76) (35,21) (35,36) (35,59) (35,74) (38,21) (38,36) (38,59) (38,74) (47,14) (47,24) (47,71) (47,81) (49,18) (49,37) (49,58) (49,77) (50,16) (50,41) (50,54) (50,79) (52,19) (52,76) (54,2) (54,17) (54,78) (54,93) (57,21) (57,36) (57,59) (57,74) (60,21) (60,36) (60,59) (60,74) (65,11) (65,46) (65,49) (65,84) (68,1) (68,39) (68,56) (68,94) (69,3) (69,22) (69,73) (69,92) (73,21) (73,36) (73,59) (73,74) (79,2) (79,17) (79,78) (79,93) (84,8) (84,27) (84,68) (84,87) (85,14) (85,24) (85,71) (85,81) (87,1) (87,39) (87,56) (87,94) (88,16) (88,41) (88,54) (88,79) (90,19) (90,76) (92,21) (92,36) (92,59) (92,74)
11	y2 = x3 + 56x + 9	120	(0,3) (0,22) (0,73) (0,92) (1,16) (1,41) (1,54) (1,79) (8,38) (8,57) (10,7) (10,12) (10,83) (10,88) (15,33) (15,43) (15,52) (15,62) (16,21) (16,36) (16,59) (16,74) (18,3) (18,22) (18,73) (18,92) (20,3) (20,22) (20,73) (20,92) (27,38) (27,57) (28,8) (28,27) (28,68) (28,87) (35,2) (35,17) (35,78) (35,93) (37,3) (37,22) (37,73) (37,92) (38,3) (38,22) (38,73) (38,92) (46,19) (46,76) (47,8) (47,27) (47,68) (47,87) (48,7) (48,12) (48,83) (48,88) (53,33) (53,43) (53,52) (53,62) (56,16) (56,41) (56,54) (56,79) (57,3) (57,22) (57,73) (57,92) (58,3) (58,22) (58,73) (58,92) (65,38) (65,57) (66,11) (66,46) (66,49) (66,84) (67,7) (67,12) (67,83) (67,88) (72,33) (72,43) (72,52) (72,62) (73,2) (73,17) (73,78) (73,93) (75,3) (75,22) (75,73) (75,92) (76,16) (76,41) (76,54) (76,79) (77,3) (77,22) (77,73) (77,92) (85,8) (85,27) (85,68) (85,87) (86,26) (86,31) (86,64) (86,69) (91,14) (91,24) (91,71) (91,81) (92,2) (92,17) (92,78) (92,93)
12	y2 = x3 + 46x + 9	120	(0,3) (0,22) (0,73) (0,92) (6,11) (6,46) (6,49) (6,84) (7,3) (7,22) (7,73) (7,92) (10,33) (10,43) (10,52) (10,62) (12,3) (12,22) (12,73) (12,92) (13,7) (13,12) (13,83) (13,88) (17,2) (17,17) (17,78) (17,93) (18,38) (18,57) (25,8) (25,27) (25,68) (25,87) (26,16) (26,41) (26,54) (26,79) (31,16) (31,41) (31,54) (31,79) (32,7) (32,12) (32,83) (32,88) (36,21) (36,36) (36,59) (36,74) (37,38) (37,57) (38,3) (38,22) (38,73) (38,92) (45,3) (45,22) (45,73) (45,92) (48,33) (48,43) (48,52) (48,62) (50,3) (50,22) (50,73) (50,92) (51,26) (51,31) (51,64) (51,69) (55,2) (55,17) (55,78) (55,93) (56,19) (56,76) (57,3) (57,22) (57,73) (57,92) (63,8) (63,27) (63,68) (63,87) (67,33) (67,43) (67,52) (67,62) (70,7) (70,12) (70,83) (70,88) (75,38) (75,57) (76,16) (76,41) (76,54) (76,79) (82,8) (82,27) (82,68) (82,87) (83,3) (83,22) (83,73) (83,92) (86,14) (86,24) (86,71) (86,81) (88,3) (88,22) (88,73) (88,92) (93,2) (93,17) (93,78) (93,93)
13	y2 = x3 + 21x + 6	120	(0,14) (0,24) (0,71) (0,81) (3,1) (3,39) (3,56) (3,94) (10,19) (10,76) (13,14) (13,24) (13,71) (13,81) (14,2) (14,17) (14,78) (14,93) (19,33) (19,43) (19,52) (19,62) (20,16) (20,41) (20,54) (20,79) (22,1) (22,39) (22,56) (22,94) (25,14) (25,24) (25,71) (25,81) (29,38) (29,57) (32,14) (32,24) (32,71) (32,81) (33,21) (33,36) (33,59) (33,74) (35,26) (35,31) (35,64) (35,69) (38,14) (38,24) (38,71) (38,81) (39,3) (39,22) (39,73) (39,92) (44,33) (44,43) (44,52) (44,62) (48,19) (48,76) (52,21) (52,36) (52,59) (52,74) (54,7) (54,12) (54,83) (54,88) (57,14) (57,24) (57,71) (57,81) (58,16) (58,41) (58,54) (58,79) (60,1) (60,39) (60,56) (60,94) (63,14) (63,24) (63,71) (63,81) (67,19) (67,76) (70,14) (70,24) (70,71) (70,81) (73,26) (73,31) (73,64) (73,69) (77,16) (77,41) (77,54) (77,79) (79,18) (79,37) (79,58) (79,77) (82,14) (82,24) (82,71) (82,81) (89,33) (89,43) (89,52) (89,62) (90,21) (90,36) (90,59) (90,74) (92,26) (92,31) (92,64) (92,69)
14	y2 = x3 + 31x + 9	120	(0,3) (0,22) (0,73) (0,92) (5,2) (5,17) (5,78) (5,93) (8,3) (8,22) (8,73) (8,92) (11,16) (11,41) (11,54) (11,79) (12,38) (12,57) (13,33) (13,43) (13,52) (13,62) (15,7) (15,12) (15,83) (15,88) (23,8) (23,27) (23,68) (23,87) (27,3) (27,22) (27,73) (27,92) (30,3) (30,22) (30,73) (30,92) (31,19) (31,76) (32,33) (32,43) (32,52) (32,62) (38,3) (38,22) (38,73) (38,92) (42,8) (42,27) (42,68) (42,87) (43,2) (43,17) (43,78) (43,93) (46,16) (46,41) (46,54) (46,79) (50,38) (50,57) (51,14) (51,24) (51,71) (51,81) (53,7) (53,12) (53,83) (53,88) (57,3) (57,22) (57,73) (57,92) (61,11) (61,46) (61,49) (61,84) (62,2) (62,17) (62,78) (62,93) (65,3) (65,22) (65,73) (65,92) (68,3) (68,22) (68,73) (68,92) (70,33) (70,43) (70,52) (70,62) (72,7) (72,12) (72,83) (72,88) (76,16) (76,41) (76,54) (76,79) (80,8) (80,27) (80,68) (80,87) (81,21) (81,36) (81,59) (81,74) (87,3) (87,22) (87,73) (87,92) (88,38) (88,57) (91,26) (91,31) (91,64) (91,69)
15	y2 = x3 + 91x + 61	120	(0,21) (0,36) (0,59) (0,74) (2,21) (2,36) (2,59) (2,74) (3,19) (3,76) (8,16) (8,41) (8,54) (8,79) (17,21) (17,36) (17,59) (17,74) (18,11) (18,46) (18,49) (18,84) (19,2) (19,17) (19,78) (19,93) (20,1) (20,39) (20,56) (20,94) (22,19) (22,76) (25,14) (25,24) (25,71) (25,81) (27,16) (27,41) (27,54) (27,79) (37,11) (37,46) (37,49) (37,84) (38,21) (38,36) (38,59) (38,74) (39,18) (39,37) (39,58) (39,77) (40,21) (40,36) (40,59) (40,74) (44,33) (44,43) (44,52) (44,62) (55,21) (55,36) (55,59) (55,74) (57,21) (57,36) (57,59) (57,74) (58,1) (58,39) (58,56) (58,94) (59,2) (59,17) (59,78) (59,93) (60,19) (60,76) (63,14) (63,24) (63,71) (63,81) (65,16) (65,41) (65,54) (65,79) (74,2) (74,17) (74,78) (74,93) (75,11) (75,46) (75,49) (75,84) (77,1) (77,39) (77,56) (77,94) (78,21) (78,36) (78,59) (78,74) (79,38) (79,57) (82,14) (82,24) (82,71) (82,81) (84,3) (84,22) (84,73) (84,92) (93,21) (93,36) (93,59) (93,74) (94,8) (94,27) (94,68) (94,87)
16	y2 = x3 + 41x + 44	120	(0,33) (0,43) (0,52) (0,62) (2,18) (2,37) (2,58) (2,77) (3,2) (3,17) (3,78) (3,93) (7,3) (7,22) (7,73) (7,92) (13,38) (13,57) (15,33) (15,43) (15,52) (15,62) (17,7) (17,12) (17,83) (17,88) (21,1) (21,39) (21,56) (21,94) (22,2) (22,17) (22,78) (22,93) (23,33) (23,43) (23,52) (23,62) (26,16) (26,41) (26,54) (26,79) (32,38) (32,57) (36,26) (36,31) (36,64) (36,69) (38,33) (38,43) (38,52) (38,62) (40,18) (40,37) (40,58) (40,77) (41,21) (41,36) (41,59) (41,74) (42,33) (42,43) (42,52) (42,62) (45,3) (45,22) (45,73) (45,92) (51,19) (51,76) (53,33) (53,43) (53,52) (53,62) (55,7) (55,12) (55,83) (55,88) (57,33) (57,43) (57,52) (57,62) (60,2) (60,17) (60,78) (60,93) (61,14) (61,24) (61,71) (61,81) (70,38) (70,57) (72,33) (72,43) (72,52) (72,62) (76,14) (76,24) (76,71) (76,81) (78,18) (78,37) (78,58) (78,77) (80,33) (80,43) (80,52) (80,62) (83,3) (83,22) (83,73) (83,92) (91,14) (91,24) (91,71) (91,81) (93,7) (93,12) (93,83) (93,88)
17	y2 = x3 + 51x + 61	120	(0,21) (0,36) (0,59) (0,74) (2,19) (2,76) (4,33) (4,43) (4,52) (4,62) (5,21) (5,36) (5,59) (5,74) (7,1) (7,39) (7,56) (7,94) (12,11) (12,46) (12,49) (12,84) (14,2) (14,17) (14,78) (14,93) (18,16) (18,41) (18,54) (18,79) (19,2) (19,17) (19,78) (19,93) (23,14) (23,24) (23,71) (23,81) (24,2) (24,17) (24,78) (24,93) (33,21) (33,36) (33,59) (33,74) (37,16) (37,41) (37,54) (37,79) (38,21) (38,36) (38,59) (38,74) (40,19) (40,76) (42,14) (42,24) (42,71) (42,81) (43,21) (43,36) (43,59) (43,74) (45,1) (45,39) (45,56) (45,94) (50,11) (50,46) (50,49) (50,84) (52,21) (52,36) (52,59) (52,74) (57,21) (57,36) (57,59) (57,74) (59,38) (59,57) (62,21) (62,36) (62,59) (62,74) (64,18) (64,37) (64,58) (64,77) (69,8) (69,27) (69,68) (69,87) (75,16) (75,41) (75,54) (75,79) (78,19) (78,76) (80,14) (80,24) (80,71) (80,81) (83,1) (83,39) (83,56) (83,94) (88,11) (88,46) (88,49) (88,84) (90,21) (90,36) (90,59) (90,74) (94,3) (94,22) (94,73) (94,92)
18	y2 = x3 + 56x + 66	120	(0,16) (0,41) (0,54) (0,79) (8,19) (8,76) (9,8) (9,27) (9,68) (9,87) (10,26) (10,31) (10,64) (10,69) (15,14) (15,24) (15,71) (15,81) (18,16) (18,41) (18,54) (18,79) (19,3) (19,22) (19,73) (19,92) (20,16) (20,41) (20,54) (20,79) (27,19) (27,76) (28,11) (28,46) (28,49) (28,84) (29,7) (29,12) (29,83) (29,88) (34,33) (34,43) (34,52) (34,62) (35,21) (35,36) (35,59) (35,74) (37,16) (37,41) (37,54) (37,79) (38,16) (38,41) (38,54) (38,79) (39,3) (39,22) (39,73) (39,92) (47,11) (47,46) (47,49) (47,84) (48,26) (48,31) (48,64) (48,69) (53,14) (53,24) (53,71) (53,81) (54,2) (54,17) (54,78) (54,93) (57,16) (57,41) (57,54) (57,79) (58,16) (58,41) (58,54) (58,79) (65,19) (65,76) (67,26) (67,31) (67,64) (67,69) (72,14) (72,24) (72,71) (72,81) (73,21) (73,36) (73,59) (73,74) (75,16) (75,41) (75,54) (75,79) (77,16) (77,41) (77,54) (77,79) (84,38) (84,57) (85,11) (85,46) (85,49) (85,84) (92,21) (92,36) (92,59) (92,74) (94,3) (94,22) (94,73) (94,92)