I encountered the following problem:
s is the trivial submodule of quo, where quo is a quotient module of
modular symbol subspace.
The zero element b of quo should be an element of s, but sage says no when
I do the following process:
# create modular symbol subspace
sage: S = ModularSymbols(Ga
I encountered the following problem:
s is the trivial submodule of quo, where quo is a quotient module of
modular symbol space.
The zero element b of quo should be an element of s, but sage says no when
I do the following process:
S = ModularSymbols(Gamma1(13),2).cuspidal_subspace()
ker = S.mo
nce lift(U.0) ) attempts to do a
> coordinate-wise lift, which is not what you want. It's perhaps a bug that
> does that.
>
> On Monday, April 10, 2017 at 12:28:12 AM UTC-7, Peng wrote:
>>
>> I compute a freemodule U=V/M, where V and M are vector space, as follows.
>>
&
I compute a freemodule U=V/M, where V and M are vector space, as follows.
I'm wondering that how I can get the image in U of v /in V, that is v
modulo W.
On the other hand, how can I get the lift in V of u /in U? For this, I
tried the command lift(), but it seems not to work, since I
input lif
=[1/2, 1/2]
tau=-1/(200+1/2)
print n(llikdmnDtauDtau(x, p, tau), digits=22)
x=[3, 5]
p=[1/2, 1/2]
tau=-(2+1/2)
print n(llikdmnDtauDtau(x, p, tau), digits=22)
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Regards,
Peng
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Hi, horner is available in matlab. I don't find it in sage. Is horner
available in sage? Thanks.
http://www.mathworks.com/help/symbolic/horner.html
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Peng
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s the best way of doing it in sage?
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I'm trying to build Sage 6.2 (latest version from http://www.sagemath.org/)
from the source distribution.
After running "make", it built for an hour before failing when trying to
build
package: mpir-2.6.0.p4.
A section of the mpir-2.6.0.p4 log file containing the error is below.
I'm trying to
The following error comes out when I try to compute Heilbronn-Merel matries
with n=5 in sage:
-
sage: H=H
age/symbolic/integration/integral/definite_integral$
./main1.sage
32/35
0
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.sage files, put the following in
$VIM/filetype.vim:
augroup filetypedetect
au! BufRead,BufNewFile *.sage,*.spyx,*.pyx setfiletype python
augroup END
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Peng
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On Thu, Jul 5, 2012 at 1:57 PM, John H Palmieri wrote:
>
>
> On Thursday, July 5, 2012 11:48:27 AM UTC-7, Peng Yu wrote:
>>
>> I don't find a convenient way for doing element wise product of vectors.
>> Is there an operator for it? (or less cumbersome way)
>
&
w vector?
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I don't find a convenient way for doing element wise product of vectors. Is
there an operator for it? (or less cumbersome way)
~/linux/test/sage/vector/*$ ./main.sage
5
~/linux/test/sage/vector/*$ cat main.sage
#!/usr/bin/env sage
x=vector([1,2])
print x*x
Regards,
Peng
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I only find the following places have horner. So I think that there is not
a direct export of Horner form. Could the developer add the horner form
just like the one from Mathematica? Thanks!
http://reference.wolfram.com/mathematica/ref/HornerForm.html
devel/sage/calculus/wester.py
615:sage:
https://github.com/sagemath/sage.git
It is not easy for me to find the repository of sage. I found the above on
github. Is this the official one? Should this info be added to a more
obvious place on the sage website?
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Hi,
In Mathematica, I can "SEE ALSO" section in each help page. But this is not
available in Sage's document, which makes harder to find a function. Could sage
developer add "SEE ALSO" for each function.
Regards,
Peng
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/test/sage/print$ ll main.sage
-rwxr-xr-x 1 pengy staff 52 2012-06-28 01:24:54 main.sage
Regards,
Peng
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For more options, visit this grou
x=QQ['x'].0
print bernoulli_polynomial(x, 5)
The above code gives me x^5-5*x^4/2+5*x^3/3-x/6. I want to simplify it to
x*(x*x*(x*(x-5/2)+5/3)-1/6). Is there a way to do so?
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