History of tag 02TM
Go back to the tag's page.
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changed the statement
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2022-01-13 |
1a8d54c |
Restrict first then cap
Thanks to WhatJiaranEatsTonight
https://stacks.math.columbia.edu/tag/02TM#comment-6643
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changed the statement
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2019-07-19 |
dd3e808 |
New macro for Chow groups
Introduced mainly to distinguish between Chow groups of cycles of
codimension p and bivariant classes of degree p
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changed the proof
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2018-01-31 |
a84e046 |
L should be N
Thanks to Xia
https://stacks.math.columbia.edu/tag/02TK#comment-2983
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changed the proof
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2017-11-12 |
c424f69 |
Simplify proof key lemma in chow
Large set of changes in order to simplify the proof of the key lemma
used in proofs of properties for intersecting with effective Cartier
divisors and capping with c_1 of invertible modules.
Probably the original proof was a bit too original. It is still there
in an appendix, but the current proof can be read within an hour by
those familiar with standard (Noetherian) commutative algebra. The
original proof required checking commutativity of many diagrams and
checking many signs.
We also added more explanation of what is happening in the introduction
as well as a comment on Milnor K-theory giving the reference to Kato's
paper and how it is more general.
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changed the proof
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2017-03-25 |
ecfc9c7 |
Typos in chow
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changed the proof
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2015-05-30 |
28ca536 |
Move some material on Weil divisors to divisors.tex
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changed the statement and the proof
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2015-04-02 |
8ab419c |
More improvement of the material on gysin maps
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changed the proof
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2015-03-12 |
da6468e |
amalg and coprod
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changed the statement and the proof
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2015-01-18 |
38bab67 |
Use the key lemma to get gysin map modulo rational equivalence
Much better than before!
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changed the statement
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2011-06-16 |
b1fb977 |
Fix more references
Final fix for now
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assigned tag 02TM
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2009-07-15 |
dd4cee6
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New tags added to the project
modified: tags/tags
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created statement with label lemma-gysin-factors-general in chow.tex
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2009-07-10 |
87dce47 |
The Gysin homomorphism really factors through rational equivalence
modified: chow.tex
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