#10848: Checks for Hermitian matrices
------------------------------+---------------------------------------------
   Reporter:  rbeezer         |       Owner:  jason, was  
       Type:  enhancement     |      Status:  needs_review
   Priority:  minor           |   Milestone:              
  Component:  linear algebra  |    Keywords:              
     Author:  Rob Beezer      |    Upstream:  N/A         
   Reviewer:                  |      Merged:              
Work_issues:                  |  
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Changes (by rbeezer):

  * status:  needs_work => needs_review


Old description:

> Adds an exact routine, and a numerical routine, to determine if a matrix
> is Hermitian.
>
> Apply trac_10848-hermitian-matrices-v2.patch
> Depends on #10536

New description:

 Adds an exact routine, and a numerical routine, to determine if a matrix
 is Hermitian.

 Apply trac_10848-hermitian-matrices-v5.patch

 Depends on #10536, #11027

--

Comment:

 v5 patch is self-contained, apply only this one.

 Two options for the check, the naive one, or one based on the Schur
 decomposition (#11027).

 This needs to check that the upper half of a matrix is zero, so I broke
 out a helper method for that, since I'll use it in a future `is_normal()`
 method.  I might pair it with an upper-triangular check at some point and
 make them both visible.  But not as part of this.

-- 
Ticket URL: <http://trac.sagemath.org/sage_trac/ticket/10848#comment:20>
Sage <http://www.sagemath.org>
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