Hi Brian,
In a notebook cell, I enter and evaluate:
%latex
$M^\mathsf{T}$
and get back a slanted M and a very crisp, upright superscript T. So
it can be done, but this is accomplished by running a full-blown
instance of TeX and creating a PNG graphic as output. $M^{\sf T}$
looks to render ide
Hi,
First I'd like to say that I'm new to sage, I like it very much so
far, and I am excited by its potential. The attention to
documentation is especially nice.
I currently have an issue with sans serif fonts in latex math entered
in the notebook interface. Specifically I'm trying to get a ni
On Mon, May 11, 2009 at 17:17, William Stein wrote:
>
> Here's a total hack to get around the problem:
>
Thanks, what matters is that it works :)
Conrado
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On Mon, May 11, 2009 at 3:13 PM, kilucas wrote:
>
> The installation instructions cover Windows but only for single users
> I believe. When the installation instructions cover installation of
> multi-user servers they only seem to address Linux. Does anyone know
> where I can find instructions fo
The installation instructions cover Windows but only for single users
I believe. When the installation instructions cover installation of
multi-user servers they only seem to address Linux. Does anyone know
where I can find instructions for installing a multi-user Sage server
on Windows (preferabl
On Mon, May 11, 2009 at 12:19 PM, Conrado PLG wrote:
>
> Hello,
>
> I'm trying to build a "tower" of field extensions but an error occurs.
> This is the code:
>
> p = 0xb6408c635200288d94aa5534d459922940402af3364b031b
> R = GF(p)
> _. = PolynomialRing(R)
> R2. = R.extension(X^2+1,
Hello,
I'm trying to build a "tower" of field extensions but an error occurs.
This is the code:
p = 0xb6408c635200288d94aa5534d459922940402af3364b031b
R = GF(p)
_. = PolynomialRing(R)
R2. = R.extension(X^2+1, 'X')
_. = PolynomialRing(R2)
xi = -X + 1
R6. = R2.extension(Y^3-xi, 'Y'
I am new to Sage and symbolic math in general.I am trying to find
the new coefficients of an equation under a change of variable.For
example, if I have the equation
eq == a*x + b*y
and I rotate the axes (i.e. cs = cos(theta), sn = sin(theta) )
x == x1*cs + y1*sn
y == -x1*sn + y1*cs
I w
Leonardo Passos wrote:
> Is there a way to find the domain of x given a simple inequality like
> 5*x + 2 > x - 6 in Sage? Mapple does support this...but it ain't free
> software. I was wondering if could use Sarge in a high school math
> class, so this is of big relevance.
One way is to use t
