#11938: FiniteField_givaro defined by Conway polynomials: conversion of elements
from F_{p^n} to F_{p^m}
---------------------------------------------------------------------------------+
       Reporter:  dkrenn                                                        
 |         Owner:  cpernet     
           Type:  enhancement                                                   
 |        Status:  needs_review
       Priority:  major                                                         
 |     Milestone:  sage-5.4    
      Component:  givaro                                                        
 |    Resolution:              
       Keywords:  finite field, givaro, Conway polynomial, conversion, coercion 
 |   Work issues:              
Report Upstream:  N/A                                                           
 |     Reviewers:              
        Authors:  Daniel Krenn                                                  
 |     Merged in:              
   Dependencies:  #12084                                                        
 |      Stopgaps:              
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Description changed by dimpase:

Old description:

> We have
> {{{
> sage: from sage.rings.finite_rings.finite_field_givaro import
> FiniteField_givaro
> sage: F9 = FiniteField_givaro(9)
> sage: F81 = FiniteField_givaro(81)
> sage: F81(F9.gen())
> Traceback (most recent call last):
> ...
> NotImplementedError
> }}}
> so one should implement this. Incidentally I did that, patch follows.
>
> Apply trac_11938_conversion_gf_conway.2.patch

New description:

 We have
 {{{
 sage: from sage.rings.finite_rings.finite_field_givaro import
 FiniteField_givaro
 sage: F9 = FiniteField_givaro(9)
 sage: F81 = FiniteField_givaro(81)
 sage: F81(F9.gen())
 Traceback (most recent call last):
 ...
 NotImplementedError
 }}}
 so one should implement this. Incidentally I did that, patch follows.

 Apply
 [attachment:trac_11938_conversion_gf_conway.2.patch]

--

-- 
Ticket URL: <http://trac.sagemath.org/sage_trac/ticket/11938#comment:9>
Sage <http://www.sagemath.org>
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