a very easy example would be this:
sage: p1 = vector([-3,1,1])
sage: p2 = vector([1,-3,1])
sage: p = vector([0,-2,1])
#now i'm looking for some x,y such that
#x * p1 + y * p1 == p
x,y = var('x,y')
sage: assume(x > 0)
sage: assume(y > 0)
sage: solve([x * p1 + y * p2 == p],x,y)
[]
#but: x = 1/4 a
On 07/13/2011 04:29 PM, robin wrote:
> Hello Michael
>
> thanks for this.
>
> Mathematica allows you to specify the metric by which you measure
> simplicity (actually, it's called "ComplexityFunction" and IIRC there
> are five or six builtins).
>
> As for sage, how about just counting
> the numb
On 15/07/11 21:49, achrzesz wrote:
t=var('t')
taum, tauh, m = var('taum, tauh, m')
f(t) = (1-e^(-t/taum))^m*(e^(-t/tauh))
d=diff(f(t),t)
d1=(d==0).full_simplify()
print d1.solve(t)
awesome! I guess one will have first to simplify the equation if this
looks complicated before executing the s
On Friday, July 15, 2011 7:59:33 PM UTC+2, pblelloch wrote:
>
> Unknown error creating VM (VERR_VMX_MSR_LOCKED_OR_DISABLED)
>> Is there anything in particular that I need to do to allow the virtual
>> box to run? Is this the only way to run Sage on a Windows computer?
>
>
This means that you a) en
t=var('t')
taum, tauh, m = var('taum, tauh, m')
f(t) = (1-e^(-t/taum))^m*(e^(-t/tauh))
d=diff(f(t),t)
d1=(d==0).full_simplify()
print d1.solve(t)
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On 15/07/11 19:55, achrzesz wrote:
sage: assume(t,'real')
sage: solve(diff(myHH,t),t)
[t == 1/10*log(31)]
Thanks a lot!. This work for the special case of myHH, where:
myHH(t) =(1-e^(-t/0.1))^3*(e^(-t/10.)
However, for a more general function:
sage: t=var('t')
sage: taum, tauh, m = var('
I got further by going back to a single processor. This time it got
further, loading Fedora and then bringing me into what looks like a Linux
terminal window. However still no Sage. I'm kinda thinking that I should
try this at home on Ubuntu, and wait for Sage to come out with a native
Windows p
> VERR_VMX_MSR_LOCKED_OR_DISABLED
Google pointed me to this thread:
http://forums.virtualbox.org/viewtopic.php?f=6&t=31120
Maybe it helps? Technically, you can also try VMware.
H
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I wanted to try Sage on my Windows computer. I downloaded the Virtual
Box software, and imported the Sage-4.7.ova file as an appliance. So
far so good, but when I try to start it I get the following error from
VirtualBox:
Failed to open a session for the virtual machine Sage-4.7
Unknown error c
P.S., I never did get asked to setup a username or password in the
VirtualBox, so I'm thinking that there was something missing in the
processing of importing Sage.
On Fri, Jul 15, 2011 at 10:52 AM, pblelloch wrote:
> I wanted to try Sage on my Windows computer. I downloaded the Virtual
> Box s
sage: assume(t,'real')
sage: solve(diff(myHH,t),t)
[t == 1/10*log(31)]
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On Thu, 2011-07-14 at 05:32 +0200, William Stein wrote:
> Sage is probably just using some completely generic general
> implementation of "kernel" for matrices.
> There is an SVD implementation in Sage, which computes the Singular
> Value Decomposition of your matrix quickly:
>
> sage: M = matrix(
Dear Sage mailing list
I am having a hard time to get the maximum value
(numerically/analytically) to one equation. In concrete I want to solve:
sage: t= var('t') # dependent variable
sage: taum, tauh, m = var('taum, tauh, m') # parameters
sage: f(t) = ((1-e^(-t/taum))^m)*(e^(-t/tauh))
Now i
On Jul 14, 3:23 am, Mel wrote:
> Hi,
>
> I've been having an issue with a program I've written in sage. I need
> to calculate a polynomial mod 7. When I do this using the command
> line, I don't have any trouble. Example:
>
> sage: x = var('x')
> sage: y = var('y')
> sage: IntegerPolyRing. = ZZ
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