Is there any coding/command, to find maximum induced cycle length?
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Please let me know how can i form the objective function for finding the
maximum weighted sub graph. Constraint will be highest degree of each node can
be 2.
I have the below code:
But this code will only give me maximum number of edges that can be included in
tha subgraph for the given consta
When starting up the sage-5.0 notebook (with the new notebook from trac
#11080 and the sagecell-0.9.0 spkg installed)
with directory='/home/sageserver/sage_notebook.sagenb' pointing to a
notebook directory containing many existing user accounts and worksheets
from a previous sage-4.7.1 install,
Hi,
Can you check if $SAGE_ROOT/local/bin/maxima-readline exists, and if so,
whether it is set as executable and readable by the user you use it as? If
so, can you try running `os.system('maxima-readline')` and see if it works?
On Fri, Apr 23, 2010 at 10:14 PM, Mathieu Roux wrote:
> Hello every
Hello everybody,
I have already asked this question, which was being solved, but i
didn't get the answer since it was forgotten.
Well... I have just installed Sage Version 4.3.5, Release Date:
2010-03-28 on
my laptop MacBook with MacOS X 10.5.8, by compiling the source code.
There was no problem
Dear all,
I see that "max" in Sage is not the "max" of Python:
=
Python 2.5.2 (r252:60911, Jan 4 2009, 21:59:32)
[GCC 4.3.2] on linux2
Type "help", "copyright", "credits" or "license" for more information.
>>> v=[10,2,3,1,45]
>>> max(v)
45
==
Hi,
I have a recursive algorithm that works well if it doesn't need more
than 5637 iterations.
In the case of more than 5637 iterations the error message is:
RuntimeError: maximum recursion depth exceeded in cmp
Is there a way to make SAGE execute it for more than 5637 iterations?
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Hi,
I am a newbie with sage, a want to save in a text file all prime and
prime power that are lower than a big number Max=(10^18).
i use two loop: as below and i have the error message "maximum
recursion depht exceded".
the program that i write is:
"
sage:
k=1
p=2
m=2
while p^k<=Max:
