I don't entirely agree with Vincent's fix as it hides the symptom of the
underlying problem: the quotient is not in finite fields:
sage: R. = PolynomialRing(GF(3))
sage: f = x^2 + x + 2
sage: K. = f.root_field()
sage: K.category()
Category of commutative no zero divisors quotients of algebras ove
Fixed in
https://trac.sagemath.org/ticket/24114
needs review!
Vincent
On 26/10/2017 12:45, 'B. L.' via sage-devel wrote:
Dear Vincent,
thank you for your suggestions!
For me, working as a Sage developer is not a question of interest, but a
question of time...
Currently, I will not be able
Dear Vincent,
thank you for your suggestions!
For me, working as a Sage developer is not a question of interest, but a
question of time...
Currently, I will not be able to contribute in this regard.
Best regards
Barbara
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Dear Barbara,
Thanks for your detailed report!
In this case, if it just boils down to have a .list() method, it should
be straightforward to implement. Would you be interested in working on
this? The procedure to make modification to Sage source code is
described in the developer guide
Dear Sage-Developers,
I came across the following issue / feature request when working with the
coding theory classes:
Getting a syndrome table of a code over GF(9) works, but using a
'hand-crafted version' of GF(9) will not work, although(?) the available
decoders include 'Syndrome'.
See the S
