Hi,
I'm a student in my final year of civil engineering and doing a thesis
concerning Sage and cryptography. As a part of my thesis I would like
to extend Sage and it's capabilities concerning boolean functions.
Right now I'm looking into making some representations available
(truth table, ANF, W
Hi,
I would like to have the block massey implementation from linbox
available in Sage. I'm looking into on how to do this but I have no
idea on how to make adjustments to linbox so they will be reflected in
Sage.
So I probably want to extend the linbox-sage.c/h files from linbox
with a function
Hi,
Consider matrices containing univariate polynomials over GF(2): is it
normal that calculating the smith normal form for such a matrix is
extremely slow?
this takes a while:
P. = GF(2)['x']
d,u,v = random_matrix(P,11,11).smith_form()
this doesn't seem to end:
P. = GF(2)['x']
d,u,v = random
PM, Christophe Oosterlynck
>
>
>
> wrote:
>
> > Hi,
>
> > Consider matrices containing univariate polynomials over GF(2): is it
> > normal that calculating the smith normal form for such a matrix is
> > extremely slow?
>
> > this takes a while:
&