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### characteristics three field elliptic curve lliptic curve for characteristics three field

how to generate elliptic curve from the following code as B is in hexadecimal form . the elliptic curve generated from the following code is which is not showing B in irreducible polynomial form.
Elliptic Curve defined by y^2 = x^3 + x^2 + 1 over Finite Field in a of size 3^151 F1.<x>=GF(3)[] F.=GF(3^151,'a',modulus=x^151+2*x^2+1);F.modulus();F

A=1;A B=(0x1fc4865afe00a9216b0b5fd32c6300c4bed0707ae4072a03e55299f157b);B E = EllipticCurve(F, (0,A,0,0,B));E

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### characteristics three field elliptic curve lliptic curve for characteristics three field

how How to generate elliptic curve from the following code as B B is in hexadecimal form . the form. The elliptic curve generated from the following code is ... which is not showing B B in irreducible polynomial form.
form.

Elliptic Curve defined by y^2 $y^2 = x^3 + x^2 + 1 1$ over Finite Field in a $a$ of size 3^151$3^{151}$ F1.<x>=GF(3)[] F.=GF(3^151,'a',modulus=x^151+2*x^2+1);F.modulus();F

A=1;A B=(0x1fc4865afe00a9216b0b5fd32c6300c4bed0707ae4072a03e55299f157b);B

F1.<x> = GF(3)[]
F.<a> = GF(3^151, 'a', modulus=x^151 + 2*x^2 + 1)
F.modulus()
F
A = 1
A
B = (0x1fc4865afe00a9216b0b5fd32c6300c4bed0707ae4072a03e55299f157b)
B
E = EllipticCurve(F, (0,A,0,0,B));E(0, A, 0, 0, B))
E