#11709: FareySymbol
-----------------------------+----------------------------------------------
   Reporter:  hmonien        |          Owner:  craigcitro     
       Type:  enhancement    |         Status:  positive_review
   Priority:  major          |      Milestone:  sage-4.7.2     
  Component:  modular forms  |       Keywords:  Farey symbol   
Work_issues:                 |       Upstream:  N/A            
   Reviewer:  Martin Raum    |         Author:  Hartmut Monien 
     Merged:                 |   Dependencies:  None           
-----------------------------+----------------------------------------------
Changes (by mraum):

  * status:  needs_work => positive_review


Old description:

> [[BR]]
> FareySymbol is a *fast* implementation of the *KFarey* package for sage.
> The major changes done by me:
>
> - created an object oriented coherent class intereface[[BR]]- implemented
> c++ module with pyx interface
>
> FareySymbol allows the calculation of properties of a general arithmetic
> subgroup.  The use with the congruence subgroups Gamma0, Gamma1, GammaH
> is trivial. For a group not implemented in sage the "user" has to define
> a class with a __contains__ (self, M) attribute which returns true or
> false depending on M being in the group or not.
>
> The calculation of the generators, coset representation and genus of
> Gamma(32)  takes 62.5 seconds on my laptop. Try this with Magma ... .
>
> sage: time FareySymbol(Gamma(32)) FareySymbol(Congruence Subgroup
> Gamma(32)) Time: CPU 62.50 s, Wall: 62.52 s

New description:

 [[BR]]
 FareySymbol is a *fast* implementation of the *KFarey* package for sage.
 The major changes done by me:

 - created an object oriented coherent class intereface[[BR]]- implemented
 c++ module with pyx interface

 FareySymbol allows the calculation of properties of a general arithmetic
 subgroup.  The use with the congruence subgroups Gamma0, Gamma1, GammaH is
 trivial. For a group not implemented in sage the "user" has to define a
 class with a __contains__ (self, M) attribute which returns true or false
 depending on M being in the group or not.

 The calculation of the generators, coset representation and genus of
 Gamma(32)  takes 62.5 seconds on my laptop. Try this with Magma ... .

 sage: time FareySymbol(Gamma(32)) FareySymbol(Congruence Subgroup
 Gamma(32)) Time: CPU 62.50 s, Wall: 62.52 s


 '''Apply:'''
   1. [attachment:trac-11709_farey_symbol-v6.patch]

--

Comment:

 Yes, finally this work gets a positive review. The only change I made is
 to adapt the commit message to comply with the standards.

-- 
Ticket URL: <http://trac.sagemath.org/sage_trac/ticket/11709#comment:15>
Sage <http://www.sagemath.org>
Sage: Creating a Viable Open Source Alternative to Magma, Maple, Mathematica, 
and MATLAB

-- 
You received this message because you are subscribed to the Google Groups 
"sage-trac" group.
To post to this group, send email to [email protected].
To unsubscribe from this group, send email to 
[email protected].
For more options, visit this group at 
http://groups.google.com/group/sage-trac?hl=en.

Reply via email to