History of tag 040S
Go back to the tag's page.
type |
time |
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changed the statement
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2017-10-10 |
bfe776a |
Stop script from complaining (invisible changes)
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changed the statement
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2017-05-21 |
505b9b5 |
typo (prevent double space)
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changed the statement
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2013-05-24 |
719c185 |
LaTeX: \etale
Introduced the macro
\def\etale{{\acute{e}tale}}
and replaced all occurences of \acute{e}tale by \etale
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changed the statement
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2012-12-30 |
55fadf6 |
Comparing pseudo-coherent complexes in Zariski and etale topology
Very annoying! And there is more to come of this kind.
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changed the statement
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2011-08-11 |
4c15ebf |
LaTeX: \Ob
Introduced a macro
\def\Ob{\mathop{\rm Ob}\nolimits}
and replaced any occurence of \text{Ob}( with \Ob(. There are
still some occurences of \text{Ob} but these are sets, not the
operator that takes the set of objects of a category.
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changed the statement
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2011-08-11 |
f496b59 |
LaTeX: \Sch
Introduced a new macro
\def\Sch{\textit{Sch}}
and replaced all the occurences of \textit{Sch} with \Sch.
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changed the statement
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2011-07-10 |
93bde8a |
Enough points on geometric sites
The original remark on this topic was a bit wrong.
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changed the statement
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2010-10-09 |
97a5c76 |
Begin translating etale to \'etale or \acute{e}tale (in Math mode).
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changed the statement
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2010-04-13 |
55685da |
Etale Cohomology: \'etale ---> etale
Sorry to all french people!
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changed the statement
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2010-03-30 |
781015b |
Etale cohomology: Supports of sheaves
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changed the statement
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2010-03-28 |
6356d1b |
Etale cohomology: Pushforward along closed immersions
Finally! Also the version where the morphism is integral and
universally injective. These sections we added to Etale
Cohomology are still a bit rough here and there.
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changed the statement
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2010-03-10 |
5ec3078 |
Small random collection of changes
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assigned tag 040S
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2010-01-17 |
aeaa969
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Tags: added new tags
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created statement with label remarks-enough-points in etale-cohomology.tex
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2010-01-07 |
abff1ad |
Etale Cohomology: Stalks and points
The etale site of a scheme has enough points. We also discuss
briefly what happens with the fppf, syntomic, and smooth sites.
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