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Please, enter the prime modulus P: (better not greater than 350),
parameters a: and b: of equation Y2 = X3 + aX + b (mod P).
Check this: if you want to see the lines with no zeros
Orders of solutions of equation Y2 = X3 +X +1 (mod 23):
X \ Y -11 = 12-10 = 13-9 = 14-8 = 15-7 = 16-6 = 17-5 = 18-4 = 19-3 = 20-2 = 21-1 = 2201234567891011Y / X
0..........28.28..........0
1....28.............28....1
2.......................2
3.28...................28.3
4...........2...........4
5.......7.......7.......5
6.......14.......14.......6
714.....................147
8.......................8
9....28.............28....9
10.......................10
11........4.....4........11
12.......14.......14.......12
13....7.............7....13
14.......................14
15.......................15
16.......................16
17........7.....7........17
18........28.....28........18
19......28.........28......19
20.......................20
21.......................21
22.......................22
X / Y-11 = 12-10 = 13-9 = 14-8 = 15-7 = 16-6 = 17-5 = 18-4 = 19-3 = 20-2 = 21-1 = 2201234567891011Y \ X
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Total quantity of finite solutions: 27
Max order of point is 28
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