Am 20.03.2012 15:24, schrieb Sergiu Ivanov:
I'm trying to say
that I think that a group should be defined as an algebraic structure
with a single operation which has a number of properties; thus we may
define a class UniversalAlgebra, then derive Semigroup from it, then
Monoid, then Group.
On Thu, Mar 22, 2012 at 11:08 PM, Joachim Durchholz j...@durchholz.org wrote:
Am 20.03.2012 15:24, schrieb Sergiu Ivanov:
I'm trying to say
that I think that a group should be defined as an algebraic structure
with a single operation which has a number of properties; thus we may
define a
You are quite right David...
But i feel working only on permutation groups and some basic algos on it
wont take up around two and a half months of summer since some work has
already been done on it before.
I am sure along with that it would be possible to do atleast one more
topics from the ones
Hello,
Since the thread is about fundamental algebraic structures, I'd like
to voice in. While group theoretical stuff is mainly discussed in
this thread, I'd like to point out that it would be nice (at least in
my opinion) to start the implementation from the fundamental
components of algebraic
On Tue, Mar 20, 2012 at 10:24 AM, Sergiu Ivanov
unlimitedscol...@gmail.com wrote:
Hello,
Since the thread is about fundamental algebraic structures, I'd like
to voice in. While group theoretical stuff is mainly discussed in
this thread, I'd like to point out that it would be nice (at least
Under group theory(and ring theory) I intend to implement the following:
subgroups, normal and quotient groups, homomorphisms on groups and
permutation groups.
Under vector spaces:
basis for a vector space, dual vector spaces and modules
Field theory however has a much larger scope for
I might be wrong, however the way I understand the question by Joachim
is rather what useful functionality those objects would bring?
For instance, what would be the use for the basis of a vector space?
Would I be able to define a scalar product to transform the vector
space into an Euclidean
On 03/18/2012 03:04 PM, Gaurav Sathe wrote:
Under group theory(and ring theory) I intend to implement the following:
subgroups, normal and quotient groups, homomorphisms on groups and
permutation groups.
Under vector spaces:
basis for a vector space, dual vector spaces and modules
Hi all, I am interested in participating in Gsoc and I would like to know
if this could be a good project for sympy.
As you know the concept of group theory is widely used in abstract
mathematics. Currently there is no module in sympy for the various
algebraic structures which come under
On Sat, Mar 17, 2012 at 2:07 PM, Gaurav Sathe gaurav.sath...@gmail.com wrote:
Hi all, I am interested in participating in Gsoc and I would like to know if
this could be a good project for sympy.
As you know the concept of group theory is widely used in abstract
mathematics. Currently there is
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