History of tag 031C
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changed the statement
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2015-08-05 |
786d6ff |
Split section on completion into two
One for general rings and one for Noetherian rings
Also upgraded lemmas
-- lemma-hathat-finitely-generated
-- lemma-completion-Noetherian
in order to simplify references later...
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changed the statement and the proof
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2010-12-02 |
65357e3 |
Fix completion
The completion of any module with respect of any finitely
generated ideal is complete! Somehow I knew this (maybe I've
even used it in papers), but it escaped me while I was writing
the algebra section on completion. Now it is finally there!
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assigned tag 031C
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2009-08-21 |
15d48db
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Added new tags
modified: tags/tags
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changed the proof
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2009-08-17 |
946301b |
More on comlpetion and towards Nagata rings are universally Japanese
modified: algebra.tex
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created statement with label lemma-completion-complete in algebra.tex
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2009-08-17 |
54b3586 |
More stuff in algebra.tex:
Integral closure is transitive
Surjectivity of completion of surjective maps?
Definition of I-adically complete modules
Criterion as to when completion is complete
Completion complete in Noetherian case
Finiteness criterion (still not done)
Residue field extension of map dvrs bounded
Complete local ring with finitely generated maximal ideal is
Noetherian
Lemmas on Japanese property
Starting to prove Tate's theorem on Japaneseness of complete
rings
modified: algebra.tex
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