History of tag 03I2
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type |
time |
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changed the proof
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2025-07-21 |
1a4ee06 |
Remove sentence
Thanks to KDD
https://stacks.math.columbia.edu/tag/03I2#comment-10025
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changed the proof
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2011-08-13 |
4ea0b65 |
Whitespace changes
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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 and the proof
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2010-10-09 |
2b090dd |
End conversion of etale to \'etale.
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changed the statement
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2010-01-01 |
4a6cbc2 |
Algebraic Stacks: Making the definition work.
This is a rather large set of changes. It turns out that we need
to repeat some of the work done in the setting of schemes in the
setting of algebraic spaces. We can do this as we go along, but
we need to have the framework in place with some example
sections. Hence added to the project are a chapter on topologies
on algebraic spaces and a chapter on descent and algebraic
spaces. We further need to add much more material to the section
on morphisms of algebraic spaces, since right now we do not even
cover the notion of a smooth morphism of algebraic spaces.
Of course most of this is a simple matter of pointing out the
relevant results on schemes. Still...
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assigned tag 03I2
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2009-10-25 |
2ad4800
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Tags: New tags added and two fixed
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created statement with label lemma-morphism-sheaves-with-P-effective-descent-etale in spaces.tex
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2009-10-20 |
68695d2 |
Spaces: Etale locally representable map sometimes representable
Given an algebraic space X and a sheaf F and a tranformation
F --> X which after an etale covering becomes representable and
lies in a class of morphisms P which satisfy effective descent
for etale coverings, then F is an algebraic space, F --> X is
representable and has P.
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