History of tag 04T4
Go back to the tag's page.
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changed the statement
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2017-02-17 |
e2e2cb3 |
U ---> R
Thanks to Emre Sertoz
http://stacks.math.columbia.edu/tag/04T4#comment-2337
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changed the proof
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2015-05-27 |
85d3466 |
Whitespace changes
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changed the proof
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2013-08-03 |
d111c81 |
Spell check: words starting with d, e, f, g, D, E, F, or G
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changed the proof
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2013-08-03 |
badd58f |
Spell check: words starting with b, c, B, or C
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changed the proof
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2011-08-14 |
ca002a3 |
Whitespace changes
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changed the proof
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2011-08-13 |
4ea0b65 |
Whitespace changes
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changed the proof
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2011-08-12 |
dd4090b |
LaTeX: Remove useless brackets
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changed the proof
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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 and the proof
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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 proof
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2010-06-18 |
a283271 |
Definition of a presentation of an algebraic stack
Plus some small local improvements.
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assigned tag 04T4
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2010-06-17 |
72666b2
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Added new tags
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changed the proof
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2010-06-17 |
6246643 |
2-fibre products of algebraic stacks
This looks complicated because of or insistence that in the
first chapter on algebraic stacks we use a notation which
distinguishes between schemes, algebraic spaces, and algebraic
stacks.
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changed the statement and the proof
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2010-06-17 |
b866a0f |
More cleaning up of Algebraic Stacks
More or less OK proof of the easy direction for going between
algebraic stacks and presentations. It would be good to add more
material allowing us to work more easily with fibred
categories...
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changed the statement and the proof
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2010-06-17 |
5f35ebc |
Started cleaning up chapter on algebraic stacks
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created statement with label lemma-map-space-into-stack in algebraic.tex
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2010-06-11 |
55fcf8b |
Splitting out different notions of representability
Hopefully this will improve the exposition (everntually).
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