thanks! however, not quite there - how do I get the units in terms of
q?
On Jun 17, 5:46 pm, Minh Nguyen wrote:
> Hi,
>
> On Thu, Jun 18, 2009 at 2:09 AM, bonzerpotato wrote:
>
> > After creating a number field A as below, when I try to find the units
> > it tells me
ative_polynomial() or L.absolute_polynomial() as
appropriate"
NotImplementedError: For a relative number field L you must use either
L.relative_polynomial() or L.absolute_polynomial() as appropriate
which gives the desired error!
On Jun 17, 5:33 pm, Minh Nguyen wrote:
> On Thu, Jun 18, 2009 at 2:3
sorry, my typo: L should be K in all instances.
however, polynomial is not a typo on my part... maybe on sage's?
On Jun 17, 5:26 pm, William Stein wrote:
> 2009/6/17 bonzerpotato :
>
>
>
> > After creating a number field A as below, when I try to find the units
> &
thanks, all clear now!
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After creating a number field A as below, when I try to find the units
it tells me I need to use either the relative or absolute polynomial.
I want the relative, but how do I implement this?
sage: K.=NumberField(x^2 +2); K
Number Field in q with defining polynomial x^2 + 2
sage: A.=L.extension(
Does anyone know how to deal with non-integer modulo arithmetic on
sage? What about using mathematica?
I'm referring to a situation such as, for p prime, q a p-th root of p,
then dealing with an element a of K = Q(q) using
a = n mod q, ie there exists x such that a = n + qx, (nhttp://groups.goo
