#7886: Implement conjugacy classes
-------------------------------------+--------------------------------------
Reporter: jlopez | Owner: joyner
Type: enhancement | Status: needs_review
Priority: major | Milestone: sage-5.7
Component: group theory | Resolution:
Keywords: | Work issues:
Report Upstream: N/A | Reviewers: David Joyner
Authors: Javier López Peña | Merged in:
Dependencies: | Stopgaps:
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Comment (by tscrim):
Hey,
Thank you for working on this. However there are multiple docstring issues
you will need to address. More specifically, you will need to change (for
example)
{{{
EXAMPLES:
sage: H = MatrixGroup([matrix(GF(5),2,[1,2, -1, 1]), matrix(GF(5),2,
[1,1, 0,1])])
sage: h = H(matrix(GF(5),2,[1,2, -1, 1]))
sage: H.conjugacy_class(h)
...
#####
TODO:
- Implement a non-naive fallback method for computing all the elements
of
the conjugacy class when the group is not defined in GAP, as the one
in
Butler's paper.
- Define a sage method for gap matrices so that groups of matrices can
use the quicker GAP algorithm rather than the naive one.
EXAMPLES::
- Conjugacy classes for groups of permutations
sage: G = SymmetricGroup(4)
...
}}}
to
{{{
EXAMPLES::
sage: H = MatrixGroup([matrix(GF(5),2,[1,2, -1, 1]), matrix(GF(5),2,
[1,1, 0,1])])
sage: h = H(matrix(GF(5),2,[1,2, -1, 1]))
sage: H.conjugacy_class(h)
...
####
.. TODO::
- Implement a non-naive fallback method for computing all the elements
of
the conjugacy class when the group is not defined in GAP, as the one
in
Butler's paper.
- Define a sage method for gap matrices so that groups of matrices can
use the quicker GAP algorithm rather than the naive one.
EXAMPLES:
Conjugacy classes for groups of permutations::
sage: G = SymmetricGroup(4)
...
}}}
otherwise the formatting will be incorrect (the convention is not to use
bullet points for different examples). For a full description, see
[http://www.sagemath.org/doc/developer/conventions.html: the conventions
page].
Also you will need to cleanup the patch's header message.
Thanks,[[BR]]
Travis
--
Ticket URL: <http://trac.sagemath.org/sage_trac/ticket/7886#comment:18>
Sage <http://www.sagemath.org>
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