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Equimultiple liftings of curves over finite fields #13046
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modifies the signature of the method |
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comment:2
Attachment: trac_13046_inital.patch.gz Apply trac_13046_v2.patch |
Attachment: trac_13046_v2.patch.gz new version simplifies the signature/use of the method |
comment:5
Please add your real name as Author. |
Author: Moritz Minzlaff |
comment:6
Whoops. Done! :) |
comment:8
This needs to be rebased this against sage-5.12.rc3. |
Attachment: trac_13046_v3.patch.gz rebased |
Reviewer: William Stein, Max Leiblich |
comment:9
Attached rebased. |
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comment:10
REFEREE REPORT: It looks good! More precisely, I (William Stein) read the code for style, and Max Leiblich (an algebraic geometer) read the code for the mathematics, and we both agree it looks good. Well, there is one unusual thing. There are backslashes in the comments so they occupy less than 80 characters, but when read, are wide. I've never seen this before anywhere in Sage/Python code. I'm not sure whether we should allow it or not. I'll leave this to the release manager. |
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comment:12
I agree, the backslashes is a very strange thing, I wouldn't do that. Also, never use
without specifying an exception class, as it will catch stuff like |
comment:13
Also, please use the new-style doctest continuations
|
comment:14
Raising exceptions should be done in a Python 3 compatible way: |
Let
C
be a plane projective curves over a finite fieldk
andS
a finite set ofk
-sections of the curve. It would be nice if Sage could compute a lifting of the plane curve to ap
-adic ringR
(with finite precision) and liftings of thek
-sections toR
-sections of the lifted curve such that the multiplicity ofC
at thei
-th section is the same as the multplicity of the lifting at the lifted section.Apply attachment: trac_13046_v3.patch
Depends on #12995
Component: algebraic geometry
Keywords: deformation theory, plane curves
Author: Moritz Minzlaff
Reviewer: William Stein, Max Leiblich
Issue created by migration from https://trac.sagemath.org/ticket/13046
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