History of tag 05P8
Go back to the tag's page.
type |
time |
link |
changed the proof
|
2023-03-02 |
74047d2 |
Remove (4)
Thanks to Zhouhang Mao
https://stacks.math.columbia.edu/tag/05P8#comment-7940
|
changed the proof
|
2016-03-15 |
12c78be |
A bit more spelling out of the Fitting ideal stuff
|
moved the statement to file divisors.tex
|
2016-03-15 |
77c32df |
Move material on fitting ideals ealier
|
changed the statement and the proof
|
2015-12-14 |
9124ee5 |
fitting ideal ---> Fitting ideal
Thanks to Kiran Kedaya who writes
There appears to a global spelling issue in the Stacks Project: the
phrase "fitting ideal" appears in lowercase in a great many places, but
it should be "Fitting ideal" because "Fitting" is being used as the
surname of one Hans Fitting. (This is similar to confusion about
"Killing forms" in the theory of Lie algebras, which are named after one
Wilhelm Killing.)
|
changed the statement and the proof
|
2014-05-29 |
4ea49e2 |
A bit more precise version of stratification by rank
|
changed the statement
|
2011-12-06 |
dd41abe |
Weil restriction of closed subscheme along flat pure map
I propose to add a lemma which is a corollary to theorem tag=05PF
(currently thm 33.23.3) to the representability of the Weil restriction
of closed subschemes. This is important for applications to
representability of equalizers, kernels (etc.) like in SGA3, tome 2,
Exp. VIII, thm 6.4. (See also prop. B.3 in Abramovich, Romagny, "Moduli
of Galois p-covers in mixed characteristics".)
|
changed the statement
|
2011-08-14 |
ca002a3 |
Whitespace changes
|
changed the statement
|
2011-08-11 |
f496b59 |
LaTeX: \Sch
Introduced a new macro
\def\Sch{\textit{Sch}}
and replaced all the occurences of \textit{Sch} with \Sch.
|
assigned tag 05P8
|
2011-01-23 |
4d0565f
|
Tags: added new tags
|
created statement with label lemma-locally-free-rank-r-pullback in flat.tex
|
2011-01-15 |
4d011dc |
Two easy cases of flattening
The case of a finitely presented sheaf over the base and the
case where the base is the spectrum of an Artinian ring.
|