Alex wrote:
> I need to plot some simple functions in one variable (e.g. x^3, cos(x),
> etc.). The graphs come out very nice, but the axes have ticks, some of
> which are labeled with the corresponding numbers. I would like the axes
> to be bare, so with only the actual lines appearing.
I know
On 9/20/07, Alex Ghitza <[EMAIL PROTECTED]> wrote:
>
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> Thanks for the reply. I seem to have asked my question the wrong way: I
> want the curve which is the graph of the function, and I want the
> horizontal line which is the x-axis, and the ve
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Thanks for the reply. I seem to have asked my question the wrong way: I
want the curve which is the graph of the function, and I want the
horizontal line which is the x-axis, and the vertical line which is the
y-axis. I do not want ticks along the a
Hi,
The axes are an argument of 'show', for example:
show(plot(cos(x), -6, 6), axes=False)
type 'show?' to see other options.
Alex
On 9/20/07, Alex Ghitza <[EMAIL PROTECTED]> wrote:
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> Hi,
>
> I need to plot some simple functions in one va
Hi Utpal,
Does the Hasse-Minkowski theorem apply for a non-quadratic form like
mine?
David
On Sep 20, 2:34 pm, Utpal Sarkar <[EMAIL PROTECTED]> wrote:
> There is not always a solution. Whether or not there is a solution is
> the contents of the Hasse-Minkowski theorem. I couldn't find a
> funct
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Hi,
I need to plot some simple functions in one variable (e.g. x^3, cos(x),
etc.). The graphs come out very nice, but the axes have ticks, some of
which are labeled with the corresponding numbers. I would like the axes
to be bare, so with only the
There is not always a solution. Whether or not there is a solution is
the contents of the Hasse-Minkowski theorem. I couldn't find a
function in sage that immediately tells you whether there is a
rational solution. There is a function that tells you whether there is
a local solution at a prime p,
I have a non-SAGE question and am hoping someone can point me to a
source that discusses the solution. I am trying to find a rational
solution for x and y to the equation:
Ax^2 + Bxy + Cy^2 + Dx + Ey + F =0(1)
where the coefficients are rational. This can be transformed to:
xprm^2 - d*ypr
