[sage-combinat-devel] Computing the action of S_n over standard Tableaux

2014-02-17 Thread Nicolas Borie

Hi all,

Is there currently a way in Sage-combinat to compute the action of a 
permutation over standard tableaux ?


For example, I would like something like :

Permutation([2,1,3,4]) * B([[1,2],[3,4]]) = B([[1,2],[3,4]]) - 
B([[1,3],[2,4]])


This thing is called in French algorithme de redressement (In the same 
time, what is the equivalent in English ?) and is related to Ganir 
identity (Or Garnir rules...). They are a lot of thing in combinat but I 
didn't find it... Can someone confirm that or give my a pointer otherwise...


Cheers,
Nicolas B.

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Re: [sage-combinat-devel] Computing the action of S_n over standard Tableaux

2014-02-17 Thread Nicolas Borie

Second answers on myself,

Does the catgeory guys already think the possibility or utility to 
define the category of :


Representations( ring )

Whose Parents belonging to this catgeory would be a king of meet (think 
meet in terms of category construction) between :


A set with an action
A modules with basis over the ring whose keys form the set with the 
defined action


Perhaps that is not very relevant or we do not have currently enough 
use-cases to design that...


Cheers,
Nicolas B.

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Re: [sage-combinat-devel] Computing the action of S_n over standard Tableaux

2014-02-17 Thread Darij Grinberg
Hi,

I'm highly in favor of adding more meat to the representations of the
Specht modules in Sage. Currently, the way I understand them, they're
but a container for matrices.

There is a Modules(R) in Sage, but it seems to be tailored for
commutative rings. Can we use it for noncommutative R?

  Best regards,
  Darij

On Mon, Feb 17, 2014 at 12:30 PM, Nicolas Borie
nicolas.bo...@univ-mlv.fr wrote:
 Second answers on myself,

 Does the catgeory guys already think the possibility or utility to define
 the category of :

 Representations( ring )

 Whose Parents belonging to this catgeory would be a king of meet (think meet
 in terms of category construction) between :

 A set with an action
 A modules with basis over the ring whose keys form the set with the defined
 action

 Perhaps that is not very relevant or we do not have currently enough
 use-cases to design that...


 Cheers,
 Nicolas B.

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Re: [sage-combinat-devel] tensor products of free modules; combinatorial algebras

2014-02-17 Thread Mark Shimozono
Nicolas,

It is #15305 which is merged.
However the morphism-tensoring code seems to be embedded in some code for
coercions, rather than abstracted into its own method and used in the
coercion. I even saw in the log that you requested this.

Travis, am I interpreting things correctly?

--Mark

 Luckily it's been implemented in a recent ticket, though I don't
 remember which one nor its status.
 
 Cheers,
   Nicolas
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Re: [sage-combinat-devel] tensor products of free modules; combinatorial algebras

2014-02-17 Thread Travis Scrimshaw
Hey Mark,
   I would say so. Although at that time I was focused just on piecing 
together the coercions, it probably should be abstracted so we can do 
something like:

sage: tensor([phi, psi, xi])

given some module morphisms phi, psi, and xi to get a morphism of the 
appropriate tensor products. Is this suppose to be a part of #1? I 
won't be doing finite tensor products in #15726 if that's what you're 
thinking of Nicolas.

Best,
Travis

On Monday, February 17, 2014 11:09:25 AM UTC-8, Mark Shimozono wrote:

 Nicolas, 

 It is #15305 which is merged. 
 However the morphism-tensoring code seems to be embedded in some code for 
 coercions, rather than abstracted into its own method and used in the 
 coercion. I even saw in the log that you requested this. 

 Travis, am I interpreting things correctly? 

 --Mark 

  Luckily it's been implemented in a recent ticket, though I don't 
  remember which one nor its status. 
  
  Cheers, 
  Nicolas 
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Re: [sage-combinat-devel] tensor products of free modules; combinatorial algebras

2014-02-17 Thread Mark Shimozono
Travis and Nicolas,

Unless someone objects, I am going to make a microticket
that adds tensors of maps between free modules with basis
and fixes the type-checking in the element constructor.

--Mark

 Hey Mark,
I would say so. Although at that time I was focused just on piecing 
 together the coercions, it probably should be abstracted so we can do 
 something like:
 
 sage: tensor([phi, psi, xi])
 
 given some module morphisms phi, psi, and xi to get a morphism of the 
 appropriate tensor products. Is this suppose to be a part of #1? I 
 won't be doing finite tensor products in #15726 if that's what you're 
 thinking of Nicolas.
 
 Best,
 Travis
 
 On Monday, February 17, 2014 11:09:25 AM UTC-8, Mark Shimozono wrote:
 
  Nicolas, 
 
  It is #15305 which is merged. 
  However the morphism-tensoring code seems to be embedded in some code for 
  coercions, rather than abstracted into its own method and used in the 
  coercion. I even saw in the log that you requested this. 
 
  Travis, am I interpreting things correctly? 
 
  --Mark 
 
   Luckily it's been implemented in a recent ticket, though I don't 
   remember which one nor its status. 
   
   Cheers, 
   Nicolas 
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Re: [sage-combinat-devel] tensor products of free modules; combinatorial algebras

2014-02-17 Thread Mark Shimozono
Nicolas,

I am not entirely happy with the way covariant construction functors are 
applied.
I think the Cartesian and tensor product constructors should always receive 
tuples
of parents/elements/maps 
and the constructor for QQ-algebra should accept a single parent/element/map.
It would be a good idea to be able to optionally specify the category
if it is getting annoying to guess the category.

It seems very hacky to look for a method with a certain name,
to tell whether the constructor applies (which is what the code does right now).

What is the list of such construction functors in sage?

--Mark

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Re: [sage-combinat-devel] tensor products of free modules; combinatorial algebras

2014-02-17 Thread Nicolas M. Thiery
On Mon, Feb 17, 2014 at 07:36:10PM -0500, Mark Shimozono wrote:
 Unless someone objects, I am going to make a microticket
 that adds tensors of maps between free modules with basis
 and fixes the type-checking in the element constructor.

Please!

More on the rest after my class ...

Cheers,
Nicolas
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[sage-combinat-devel] Re: Computing the action of S_n over standard Tableaux

2014-02-17 Thread Andrew
Are you looking for something like this:

sage: StandardTableau([[1,2,4],[3,5]]).symmetric_group_action_on_entries( 
Permutation(((4,5))) )
  [[1, 2, 5], [3, 4]]

If you also wants straightening then I guess it is implicit in the action 
of implementation of seminormal forms.

Andrew

On Tuesday, 18 February 2014 03:52:46 UTC+11, Nicolas Borie wrote:

 Hi all, 

 Is there currently a way in Sage-combinat to compute the action of a 
 permutation over standard tableaux ? 

 For example, I would like something like : 

 Permutation([2,1,3,4]) * B([[1,2],[3,4]]) = B([[1,2],[3,4]]) - 
 B([[1,3],[2,4]]) 

 This thing is called in French algorithme de redressement (In the same 
 time, what is the equivalent in English ?) and is related to Ganir 
 identity (Or Garnir rules...). They are a lot of thing in combinat but I 
 didn't find it... Can someone confirm that or give my a pointer 
 otherwise... 

 Cheers, 
 Nicolas B. 



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Re: [sage-combinat-devel] Computing the action of S_n over standard Tableaux

2014-02-17 Thread Andrew


I'm highly in favor of adding more meat to the representations of the 
 Specht modules in Sage. Currently, the way I understand them, they're 
 but a container for matrices. 

 At some point I will release my graded Specht module code (arbitrary 
level) which is IMHO is state of the art for representations of symmetric 
groups in positive characteristic. I'm not ready to do this yet...and I 
haven't had time to play with this for a long time...

Andrew

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[sage-combinat-devel] Re: list papers citing sage!

2014-02-17 Thread Andrew
I couldn't see how to edit the page. Sorry!

I wanted to add the following preprint/book chapter (book chapters don't 
seem to exist in the list yet):
Andrew Mathas, a href=http://front.math.ucdavis.edu/1310.2142;Cyclotomic 
quiver Hecke algebras of type A/A, 


*arXiv:1310.2142*
*Andrew*

On Monday, 17 February 2014 04:07:33 UTC+11, Anne Schilling wrote:

 Dear All! 

 It's the time of the year when we need to report to our funding 
 agencies. Please, if you have written papers that used sage or 
 sage-combinat, post them at 

 http://www.sagemath.org/library-publications-combinat.html 

 (or respond to this e-mail to get them posted)! 

 Thank you, 

 Anne 



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Re: [sage-devel] Re: Issue With Implementation of Gamma Function

2014-02-17 Thread Zimmermann Paul
a last update: MPFR now uses the Von Staudt=E2=80=93Clausen theorem to comp=
ute
Bernoulli numbers (thanks to Fredrik Johansson for pointing out this formul=
a).
On my computer, computing gamma(Pi^2) to 1 bits takes about 1.4s (for t=
he
first computation, when Bernoulli numbers are not cached) instead of 6.1s w=
ith
Pari/GP.

Paul Zimmermann

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Re: [sage-devel] Re: Issue With Implementation of Gamma Function

2014-02-17 Thread Jori Mantysalo

On Mon, 17 Feb 2014, Zimmermann Paul wrote:


On my computer, computing gamma(Pi^2) to 1 bits takes about 1.4s (for the
first computation, when Bernoulli numbers are not cached) instead of 6.1s with
Pari/GP.


Out of curiosity: How this compares to, for example, Mathematica?

--
Jori Mäntysalo

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Re: [sage-devel] Re: Issue With Implementation of Gamma Function

2014-02-17 Thread Zimmermann Paul
   Hi Jori,

 Date: Mon, 17 Feb 2014 14:56:56 +0200 (EET)
 From: Jori Mantysalo jori.mantys...@uta.fi
=20
 On Mon, 17 Feb 2014, Zimmermann Paul wrote:
=20
  On my computer, computing gamma(Pi^2) to 1 bits takes about 1.4s (f=
or the
  first computation, when Bernoulli numbers are not cached) instead of 6.=
1s with
  Pari/GP.
=20
 Out of curiosity: How this compares to, for example, Mathematica?
=20
 --=20
 Jori M=C3=A4ntysalo

I don't have access to Mathematica, but according to [1], Mathematica 8.0 t=
akes
about 1.7 seconds for the first computation at 3000 decimal digits, which i=
s
comparable to 1 bits (however this is for complex input, I don't know i=
f
Mathematica is faster for real numbers).

Subsequent computations on my machine take 0.083s each with the development
version of MPFR (at 1 bits).

Paul

[1] http://fredrikj.net/blog/2013/02/timings-for-the-complex-gamma-function=
-in-arb/

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[sage-devel] Re: systemd and trac #381

2014-02-17 Thread Keshav Kini
Henry de Valence hdevale...@hdevalence.ca writes:
 Hi all,

 while looking at the SAGE FAQ here [1], I noticed the link to Trac #381 [2]
 (the link is broken, on the FAQ page, though).

 One option which is not mentioned, but which is extremely convenient,
 is to run Sage using a systemd user session. The Arch Linux packages 
 for Sage include the file

 /usr/lib/systemd/user/sage.service

[snip]

 This approach requires systemd and is Linux-specific, but as every major
 Linux distribution is either using systemd now or plans to move to it in
 the future, it seems like it might be worthwhile for Sage to ship 
 systemd .service files for Linux users.

+1, this sounds like a good idea!  I made #15828 to track this, though I
don't (yet) use systemd so I won't involve myself in actually doing the
work ;)

http://trac.sagemath.org/ticket/15828

Thanks,
Keshav

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[sage-devel] Re: systemd and trac #381

2014-02-17 Thread Jason Grout

On 2/15/14 11:44 PM, Henry de Valence wrote:

This approach requires systemd and is Linux-specific, but as every major
Linux distribution is either using systemd now or plans to move to it in
the future, it seems like it might be worthwhile for Sage to ship
systemd .service files for Linux users.


Well, except for Ubuntu.  But nevertheless, thanks! (as a person moving 
to a systemd-based system)


Thanks,

Jason


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Re: [sage-devel] Re: systemd and trac #381

2014-02-17 Thread William Stein
On Mon, Feb 17, 2014 at 9:07 AM, Jason Grout
jason-s...@creativetrax.com wrote:
 On 2/15/14 11:44 PM, Henry de Valence wrote:

 This approach requires systemd and is Linux-specific, but as every major
 Linux distribution is either using systemd now or plans to move to it in
 the future, it seems like it might be worthwhile for Sage to ship
 systemd .service files for Linux users.


 Well, except for Ubuntu.  But nevertheless, thanks! (as a person moving to a
 systemd-based system)

Ubuntu is moving to systemd soon.

http://www.linux.com/news/software/applications/762189-shuttleworth-losing-gracefully


 Thanks,

 Jason



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-- 
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Professor of Mathematics
University of Washington
http://wstein.org

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[sage-devel] Re: systemd and trac #381

2014-02-17 Thread Jason Grout

On 2/17/14 11:09 AM, William Stein wrote:

On Mon, Feb 17, 2014 at 9:07 AM, Jason Grout
jason-s...@creativetrax.com wrote:

On 2/15/14 11:44 PM, Henry de Valence wrote:


This approach requires systemd and is Linux-specific, but as every major
Linux distribution is either using systemd now or plans to move to it in
the future, it seems like it might be worthwhile for Sage to ship
systemd .service files for Linux users.



Well, except for Ubuntu.  But nevertheless, thanks! (as a person moving to a
systemd-based system)


Ubuntu is moving to systemd soon.

http://www.linux.com/news/software/applications/762189-shuttleworth-losing-gracefully



Oh, wow, I guess that seals the fate of upstart.  Thanks for pointing 
this out.


Jason



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[sage-devel] Re: systemd and trac #381

2014-02-17 Thread Volker Braun
I had some troubles running the buildbot slave through systemd. You service 
will be selinux confined and some doctests with external programs fail on 
Fedora 20. Nothing particularly important afair.

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Re: [sage-devel] Re: Ticket 15003

2014-02-17 Thread Amit Jamadagni
Hello,
A review on the ticket would be great
http://trac.sagemath.org/ticket/15003. Thanks.


On Sat, Feb 15, 2014 at 7:14 AM, Amit Jamadagni bitsjamada...@gmail.comwrote:

 Hello,
  I have tried to resolve the issue. Any comments would be helpful.
 Thanks.


 On Fri, Feb 14, 2014 at 4:31 AM, Volker Braun vbraun.n...@gmail.comwrote:

 Never copypaste code around. Just call gamma from factorial.


 On Thursday, February 13, 2014 8:13:47 PM UTC, Amit Jamadagni wrote:

 Hello,
 I was going through this ticket http://trac.sagemath.
 org/ticket/15003. The factorial should return gamma(x+1) which is the
 necessary answer, can this be directly called or should there be a
 replication of the code from gamma implementation.I was going through
 real_mpfi.pyx. This is the first time I am trying to fix a ticket for Sage.
 Any help would be really great. Thanks.

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