History of tag 06IU
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changed the proof
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2017-07-28 |
6c03bd4 |
Fix typo in formal-defos
Thanks to Xiaowen Hu
http://stacks.math.columbia.edu/tag/06IU#comment-2639
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changed the proof
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2013-12-22 |
e179438 |
LaTeX
Introduced a macro
\def\Ker{\text{Ker}}
and replace all occurrences of \text{Ker} with \Ker
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changed the statement and the proof
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2011-08-13 |
4ea0b65 |
Whitespace changes
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changed the proof
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2011-08-13 |
a2054b4 |
LaTeX: get rid of useless brackets
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changed the statement
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2011-06-28 |
5c0fbf7 |
Versal formal objects
Now we've got uniqueness of versal formal object (correct
statement in the correct generality). This introduces a
different notion of minimality from before -- one which doesn't
look at what happens on tangent spaces. The result later is then
going to be that minimality can be read off from what happens on
tangent spaces, provided we have (S2).
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changed the statement and the proof
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2011-06-25 |
1420ed2 |
And now we're stuck!
Our change in part 2 of (S2) was too radical. We changed both
the assumption and the conclusion and we should have only
changed to assumption... because currently (S2) is different
from the original version even in the case of a predeformation
category, contrary to what we said in commit
7ab110e3348cb10d7368abe7d79229c34d13c3bf.
Thus we will back up, change (S2) once more, and review all the
lemmas involving (S2) to make sure they are still OK.
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changed the statement and the proof
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2011-06-23 |
a6df7f9 |
Cofibered in groupoids
Formal section with only category theory.
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changed the statement and the proof
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2011-06-23 |
5dd8964 |
The category C_\Lambda
This turned out to be quite a bit more interesting than I had
at first imagined. Can you do this without appealing to the
naive cotangent complex? I am sure you can, but how much longer
would it be...? Patches welcome.
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assigned tag 06IU
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2011-06-01 |
95db5d6
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Tags: Added new tags
Due to the new material in the chapter on deformation theory.
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created statement with label lemma-versal-criterion in formal-defos.tex
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2011-06-01 |
ae2f687 |
New chapter on formal deformation theory
Written by Alex Perry.
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