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 | 1 | initial version |
If you don't have a privileged choice for the ordering of the elements, simply use list(F) to generate a list containing all elements of the finite field. For instance:
sage: F.<x> = GF(3^5, impl='givaro')
sage: LF = list(F)
The first 10 elements of the list LF are
sage: LF[:10]
[0,
x,
x^2,
x^3,
x^4,
x + 2,
x^2 + 2*x,
x^3 + 2*x^2,
x^4 + 2*x^3,
2*x^4 + x + 2]
Accessing to element of index 5:
sage: LF[5]
x + 2
The reverse operation:
sage: LF.index(x + 2)
5
| | 2 | No.2 Revision |
If you don't have a any privileged choice for the ordering of the elements, simply use list(F) to generate a list containing all elements of the finite field. For instance:
sage: F.<x> = GF(3^5, impl='givaro')
sage: LF = list(F)
The first 10 elements of the list LF are
sage: LF[:10]
[0,
x,
x^2,
x^3,
x^4,
x + 2,
x^2 + 2*x,
x^3 + 2*x^2,
x^4 + 2*x^3,
2*x^4 + x + 2]
Accessing to element of index 5:
sage: LF[5]
x + 2
The reverse operation:
sage: LF.index(x + 2)
5
