On Tue, Oct 6, 2009 at 4:00 PM, Chris Seberino wrote:
>
> I have an Ubuntu 9.04 Xen virtual machine with 350 Mb RAM.
> (from linode.com hosting services)
>
> I tried to have 7 people run notebooks off this server simultaneously
> and it was painfully slow for each.
>
> I started the server with t
ma...@mendelu.cz wrote:
> This is very very small RAM for 7 sage notebooks
>
> I think that this has been dicussed here or in sage-edu in January
for example:
http://groups.google.com/group/sage-support/browse_thread/thread/dc419de6b6c9aeac
Jason
--
Jason Grout
--~--~-~--~~--
On Oct 5, 5:43 pm, Paul wrote:
> sage: mat1 = Matrix(4,4,[[-e^-((1/2)*a*k),0,sin(-(1/2)*a*l),cos(-(1/2)
> *a*l)],[0,e^(-(1/2)*a*k),-sin((1/2)*a*l),-cos((1/2)*a*l)],[-k*e^-((1/2)
> *a*k),0,l*cos(-(1/2)*a*l),-l*sin(-(1/2)*a*l)],[0,k*e^(-(1/2)*a*k),l*cos
> ((1/2)*a*l),-l*sin((1/2)*a*l)]])
Sage use
This is very very small RAM for 7 sage notebooks
I think that this has been dicussed here or in sage-edu in January
Robert Marik
On 7 říj, 01:00, Chris Seberino wrote:
> I have an Ubuntu 9.04 Xen virtual machine with 350 Mb RAM.
> (from linode.com hosting services)
>
> I tried to have 7 people
I have an Ubuntu 9.04 Xen virtual machine with 350 Mb RAM.
(from linode.com hosting services)
I tried to have 7 people run notebooks off this server simultaneously
and it was painfully slow for each.
I started the server with this command...
sage -notebook accounts=True ulimit="-v 10" &
(A
On Tue, Oct 6, 2009 at 3:11 PM, SG wrote:
>
> I have the same problem. I have been using Sage 3.2.3 on my Win XP SP2
> with no problem, but I tried installing 4.1.1 version and it does
> exactly the same as what you see. Any help is appreciated..please
>
See the first question here:
http://wiki
I have the same problem. I have been using Sage 3.2.3 on my Win XP SP2
with no problem, but I tried installing 4.1.1 version and it does
exactly the same as what you see. Any help is appreciated..please
SG
On Oct 4, 7:34 pm, Steve wrote:
> I started the sage virtual machine (4.1.1) using the VM
This \over is from Maxima.
try
a1=maxima.solve(x^2-x-3,x)
R1=a1[0]
R3=maxima.rhs(R1).sage()
latex(R3)
R.
On 6 říj, 22:25, Mikie wrote:
> Yes, your right. I am latexing a value from maxima.solve(x^2-x-3,x).
> Then maxima.rhs(). Then latexing the value. It still gives me the
> \over. I am us
Hey, thanks a lot. I was able to do it, though for my project the R^2
value constantly came out to .
On Oct 6, 12:39 pm, Jason Grout wrote:
> Jaasiel Ornelas wrote:
> > Is there any way to calculate regression lines and regression (R^2)
> > for a set of points in sage?
>
> I would probab
Yes, your right. I am latexing a value from maxima.solve(x^2-x-3,x).
Then maxima.rhs(). Then latexing the value. It still gives me the
\over. I am using 3.4.
When I assign it to a variable it works as below. If you would try
a1=maxima.solve(x^2-x-3,x)
R1=a1[0]
R3=maxima.rhs[R1]
latex(R3)
prod
Jaasiel Ornelas wrote:
> Is there any way to calculate regression lines and regression (R^2)
> for a set of points in sage?
I would probably first look at using scipy.stats. For example, a linear
regression line can be found like this (from
http://www2.warwick.ac.uk/fac/sci/moac/currentstuden
Hm, this is my Sage 4.1.1
a1=-(sqrt(13)-1)/2
latex(a1)
output is -\frac{1}{2} \, \sqrt{13} + \frac{1}{2}
You may have old version of Sage
latex(-{{\sqrt[13]-1\over[2}}) produces error
Robert Marik
On 6 říj, 21:10, Mikie wrote:
> If I have this a1=-(sqrt(13)-1)/2 in a variable, then latex(a1
If I have this a1=-(sqrt(13)-1)/2 in a variable, then latex(a1) it
produces -{{\sqrt[13]-1\over[2}}.
If I do latex(-{{\sqrt[13]-1\over[2}}) get \frac{1-\sqrt{13}}{2},
which is what I want.
This is in a function. I need the latter. The \over does not do the
pretty print.
Is there a work around
Is there any way to calculate regression lines and regression (R^2)
for a set of points in sage?
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Thanks; your answer explained it. I don't understand why Python works
that way, but I'll bet there's a good reason.
regards
john perry
On Oct 6, 12:14 pm, Mike Hansen wrote:
> Hello,
>
> On Wed, Oct 7, 2009 at 12:08 AM, john_perry_usm wrote:
> > sage: f(yvar = xvar)
> > x^2 + y^2
> > sage: f({
Let me follow up: I don't get this either, and it may get to the heart
of the distinction more easily.
sage: f(yvar = 2)
x^2 + y^2
sage: f(y = 2)
x^2 + 4
regards
john perry
On Oct 6, 12:08 pm, john_perry_usm wrote:
> Hi,
>
> Consider the following expression sequence:
>
> sage: var('y')
> y
>
Hello,
On Wed, Oct 7, 2009 at 12:08 AM, john_perry_usm wrote:
> sage: f(yvar = xvar)
> x^2 + y^2
> sage: f({yvar:xvar})
> 2*x^2
>
> I was under the impression that both forms of substitution should
> return the same thing, but apparently not. Can someone explain the
> distinction to me?
Doing f
Hi,
Consider the following expression sequence:
sage: var('y')
y
sage: f = x**2 + y**2
sage: yvar = y
sage: xvar = x
sage: f(yvar = xvar)
x^2 + y^2
sage: f({yvar:xvar})
2*x^2
I was under the impression that both forms of substitution should
return the same thing, but apparently not. Can someone
On 6 říj, 15:21, kcrisman wrote:
ere.
>
> Thanks for taking the time to look into this!
Thank you for your help. I posted the patch
http://trac.sagemath.org/sage_trac/ticket/6479
which (I hope) fixes ic2 and bc2 commands.
Results of tests have been updated and test related to bc2 has been
add
On Oct 6, 5:53 am, "ma...@mendelu.cz" wrote:
> New version (slightly cleaner and more readable the previous one and
> better in the sense that desolve with initial condition returns the
> right-hand side only) is athttp://user.mendelu.cz/marik/temp/desolvers.py
>
> However - we still call ode2
New version (slightly cleaner and more readable the previous one and
better in the sense that desolve with initial condition returns the
right-hand side only) is at http://user.mendelu.cz/marik/temp/desolvers.py
However - we still call ode2 two times when solving second order ode
with initial con
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