On Fri, 16 Dec 2011 at 12:41PM -0800, Steven McKay wrote:
> Hi,
> I have been writing a large set of notes for Differential Equations,
> and have come across an annoying problem (that is probably my fault.)
> After adding enough sage constructions to my latex file, I started
> getting errors like:
On Fri, 16 Dec 2011 at 03:54AM -0800, Anthony Wickstead wrote:
> The first, that I can work around although it is redious, is that
> sagetex when processing "test.tex" now produces "test.sagetex.sage"
> rather than "test.sage". When processed using remote-sagetex.py this
> puts plots into a directo
On 01/19/2012 05:57 PM, Eric Kangas wrote:
I have worked with bessel functions before and haven't had a problem
until now.
Code:
-
r,p,z,ro,gro,g,k = var('r, p, z,ro,gro,g,k')
g = 1; k = 1; ro = 1; gro = 1
def Psi(r,z): return lambda r,z: (r*bessel_J(1, g*r))/(ro*bessel_J(1,
gro))*cos(k*z)
On 01/17/2012 04:54 AM, Jori Mantysalo wrote:
After saying
R. = PolynomialRing(QQ)
both of these works:
expand ( (t-(5-sqrt(7))) * (t-(5+sqrt(7))) )
expand ( (t-(5-sqrt(7))) * (t-(5+sqrt(7))) )
and I got t^2 - 10*t + 18 and t^2 - 4*t + 1 as expected. However,
expand ( (t-(2-sqrt(3))) * (t-(
Ah, I understand. Thank you for your help :)
-Jim
On Jan 17, 4:10 pm, Maarten Derickx
wrote:
> Dear Jim,
>
> The problem is that kQ.gens()[0] is not an element of the kQ.monoid() as is
> required as said in the documentation and the examples. To fix your problem:
>
> sage: kQ = FreeAlgebra(QQ ,
I have worked with bessel functions before and haven't had a problem
until now.
Code:
-
r,p,z,ro,gro,g,k = var('r, p, z,ro,gro,g,k')
g = 1; k = 1; ro = 1; gro = 1
def Psi(r,z): return lambda r,z: (r*bessel_J(1, g*r))/(ro*bessel_J(1,
gro))*cos(k*z) if y != 0 and t != 0 else infinity
Error:
--
Thanks so much! Linda
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On 19 January 2012 15:39, Santanu Sarkar wrote:
> Consider a polynomial f(x) over GF(2)[x]. How is it possible
> to find the order of the cyclic group generated by f(x)?
What do you mean by the group generated by the polynomial? Do you
mean the group generated by a root of f (when f is irreducib
Consider a polynomial f(x) over GF(2)[x]. How is it possible
to find the order of the cyclic group generated by f(x)?
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For more options, vi
Having patch fail to build sounds truly strange. Is your source tarball
corrupt? I'd check the md5sum and make sure it's correct.
If it is, then something bizarre is happening so that patch isn't
building addext.o, argmatch.o, and those other files.
Dan
--
--- Dan Drake
- http://mathsci
On 2012-01-18 21:48, Sean McDuffee wrote:
> Hi,
>
> Trying to build sage on an Intel x86_64 4 core cpu based computer
> running Fedora 14. GCC version 4.5.1. It bombs on the following:
That's very weird and looks a bug with "make", building the executable
"patch" when the dependencies aren't bui
Hi,
Trying to build sage on an Intel x86_64 4 core cpu based computer running
Fedora 14. GCC version 4.5.1. It bombs on the following:
gcc -o patch -g -O2 addext.o argmatch.o backupfile.o basename.o dirname.o
getopt.o getopt1.o inp.o maketime.o partime.o patch.o pch.o quote.o
quotearg.o quote
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