Le 08/04/2020 à 01:03, Nils Bruin a écrit :
On Tuesday, April 7, 2020 at 3:10:00 PM UTC-7, David Roe wrote:
For matrices over Q there's
sage.matrix.misc.matrix_rational_echelon_form_multimodular, which is the
default for matrices with more than 25 rows/columns. It should be possible
to adap
On Wed, Apr 8, 2020 at 6:18 AM Denis wrote:
>
> Hi Markus,
>
> well, that would be the non-paranoic approach, to put it mildly. Generally
> speaking, it is against best practices to expose the server of a web
> application to the open internet.
IMHO this is not exposing the server to "open inte
On Tuesday, April 7, 2020 at 3:10:00 PM UTC-7, David Roe wrote:
>
> For matrices over Q there's
> sage.matrix.misc.matrix_rational_echelon_form_multimodular, which is the
> default for matrices with more than 25 rows/columns. It should be possible
> to adapt this to number fields.
>
> In partic
Hi Markus,
well, that would be the non-paranoic approach, to put it mildly. Generally
speaking, it is against best practices to expose the server of a web
application to the open internet. This is true even for a CMS like Plone, let
alone Jupyter, which is intended for execution of arbitrary co
For matrices over Q there's
sage.matrix.misc.matrix_rational_echelon_form_multimodular, which is the
default for matrices with more than 25 rows/columns. It should be possible
to adapt this to number fields.
You might also look into what Pari is capable of, since we're getting our
number fields f
Done! Thanks for your help!
Evan
On Tue, Mar 31, 2020 at 2:04 PM Markus Wageringel <
markus.wagerin...@gmail.com> wrote:
> Yes, if you could do that, that would be nice. Thank you. I am not really
> familiar with Maxima myself.
>
>
> Am 31.03.2020 um 15:13 schrieb Evan O'Dorney :
>
> Thank you,
Hi!
On 2020-04-07, Thierry wrote:
> By the way, an excellent ressource to teach those kind of things and
> check carefully what happens is the sign_mantissa_exponent method:
>
> sage: a = RR(1.1)
> sage: a
> 1.10
> sage: a.sign_mantissa_exponent()
> (1, 4953959590107546, -52)
Nice, I
On 2020-04-07, Thierry wrote:
> An appropriate place seems to be : https://ask.sagemath.org/questions/
I will never prefer ask.sagemath over sage-support.
--
You received this message because you are subscribed to the Google Groups
"sage-devel" group.
To unsubscribe from this group and stop re
Dear linear algebra specialists,
I am stuck with an elementary linear algebra problem where
Sage is (for now) of no help. I want to compute the rank of
a 30 x 30 dense matrix over a number field of degree 30.
sage: x = polygen(QQ, 'x')
sage: K = NumberField(x^30 - 3, 'a')
sage: M = MatrixSpace(K
By the way, an excellent ressource to teach those kind of things and
check carefully what happens is the sign_mantissa_exponent method:
sage: a = RR(1.1)
sage: a
1.10
sage: a.sign_mantissa_exponent()
(1, 4953959590107546, -52)
Ciao,
Thierry
On Tue, Apr 07, 2020 at 05:34:44PM +0200
Hi Simon,
Simon King wrote:
> According to IEEE 754, the default rounding mode for floating-point
> operations is "round half to even". However, in examples it seems that
> the rounding roule in RR is: "round half away from zero if the total
> number of decimal digits in the result is odd and towa
Hi,
On Tue, Apr 07, 2020 at 02:10:28PM -, Simon King wrote:
> Hi!
>
> A few days ago, I asked on sage-support about rounding in Sage. But
> since there was no answer and since it is relevant to my teaching in the
> upcoming semester, let me repost here (with modifications).
An appropriate pl
Hi!
A few days ago, I asked on sage-support about rounding in Sage. But
since there was no answer and since it is relevant to my teaching in the
upcoming semester, let me repost here (with modifications).
According to IEEE 754, the default rounding mode for floating-point
operations is "round hal
13 matches
Mail list logo
