History of tag 049J
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link |
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changed the statement
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2016-06-28 |
317bf5f |
Refine limit criterion loc fin pres spaces
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moved the statement to file spaces-limits.tex
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2012-05-17 |
d5b5e45 |
Moved a section
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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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2011-08-10 |
996a95d |
LaTeX: fix colim
Introduced the macro
\def\colim{\mathop{\rm colim}\nolimits}
and changed all the occurences of \text{colim} into \colim.
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changed the statement
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2011-08-10 |
23038ed |
LaTeX: fix lim
Replaced all the occurences of \text{lim} by \lim or
\lim\nolimits depending on whether the invocation occured in
display math or not.
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changed the statement
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2011-05-13 |
5e6d573 |
Relatively limit preserving
Improvement of formulation of this notion for a tranformation of
presheaves on Sch/S
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changed the statement
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2011-01-03 |
4382ca1 |
Two examples of funny sheaves
This comes from discussions with Jason Starr, Max Liebliech,
Maxim Fedorchuck, and Dan Abramovich.
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assigned tag 049J
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2010-03-01 |
bc8624b
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More Morphisms Spaces: Finish proof characterization finite presentation
Also add the chapter to the project, some fixes in scripts,
added tags, etc
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changed the label to definition-locally-finite-presentation
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2010-03-01 |
bc8624b |
More Morphisms Spaces: Finish proof characterization finite presentation
Also add the chapter to the project, some fixes in scripts,
added tags, etc
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changed the statement
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2010-03-01 |
bc8624b |
More Morphisms Spaces: Finish proof characterization finite presentation
Also add the chapter to the project, some fixes in scripts,
added tags, etc
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created statement with label definition-finite-presentation in spaces-more-morphisms.tex
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2010-02-28 |
77b4f1f |
More on Morphisms of Spaces: new file
Starting a new chapter on morphisms of spaces. This should be
the chapter analogous to the chapter "More on Morphisms" which
deals with "advanced" results on morphisms of schemes.
Sofar we have only rudimentary sections on morphisms which are
locally of finite presentation and on formally smooth morphisms.
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