#4667: [with patch, needs review] quadratic twists for p-adic L-functions
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 Reporter:  wuthrich       |       Owner:  was                                
     Type:  enhancement    |      Status:  new                                
 Priority:  minor          |   Milestone:  sage-3.4.2                         
Component:  number theory  |    Keywords:  padic l-functions, quadratic twists
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Comment(by GeorgSWeber):

 There are two aspects to be considered with a patch of this kind:

 - The technical one (is the code correctly merged into the system, or are
 regressions introduced?). In this area of Sage I would trust the doctests,
 especially John has added valuable ones that should cover enough cases so
 regressions are caught. As was exactly the case, BTW! A reviewer has to
 have an eye on the new code in this regard, too --- would the new doctests
 show regressions possibly introduced later? (Let's say some erronuous
 future patch to the core code of the p-adic numbers?) I did covince myself
 of that two months ago, but would like to look into it again now. And
 alas, I seem to desparately need the oncoming two weeks Easter vacation
 (where I will have no Internet access at all).

 - The theoretical one (do the mathematics make sense, are the
 normalizations reasonable, and such?) In this regard, the patch of Chris
 is an absolute win for Sage. The original p-adic L-series code of William
 was OK, and it was good to have that code in Sage at all. But the
 reworkings of Chris are certainly enhancements heading in the right
 direction --- William?

 I certainly want to make Michael's (the integrator's) life easier, not
 harder. And from the experience yesterday I don't trust myself right now
 (it's again only 10 minutes before midnight). So either the review has to
 wait for, say, another month or so, or a new reviewer steps in. William,
 John?

-- 
Ticket URL: <http://trac.sagemath.org/sage_trac/ticket/4667#comment:18>
Sage <http://sagemath.org/>
Sage - Open Source Mathematical Software: Building the Car Instead of 
Reinventing the Wheel

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