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History of tag 0BM6

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changed the proof 2018-05-08 9f59f27
More splitting out of lemmas
changed the proof 2018-05-08 4dbd9d2
More moving around and spelling out of results

Just trying to make sense out of the already proven statements
changed the proof 2018-05-08 8e35d4c
Split out lemmas in pione.tex

State explicitly that one wants results on the completion functor for
coherent modules in order to prove results on restriction functors for
finite etale coverings
changed the statement 2018-05-03 aba0227
An upgrade and a downgrade in algebraization.tex

Mistakenly identified local cohomology module led to an error in a lemma
that doesn't have a tag yet (thank goodness).
changed the statement and the proof 2018-05-02 096b03e
Upgrade discussion pione.tex

Namely, try to more intelligently use the new material in the chapter on
algebraic and formal geometry
changed the proof 2018-04-26 0d14b46
New chapter 'Algebraic and Formal Geometry'
changed the proof 2017-06-08 67c80c0
Change labels to avoid conflict in next commit
changed the proof 2017-06-08 d8dac02
Move a section
changed the proof 2017-06-06 a866f45
Three new chapters

Titles: "Duality for Schemes", "Discriminants", "Local Cohomology"
changed the statement 2016-08-31 5067107
Corrected typos in files etale-cohomology.tex more-algebra.tex more-morphisms.tex pione.tex resolve.tex restricted.tex
moved the statement to file pione.tex 2015-08-18 3611756
Move sections into new chapter

In particular we now have
-- definition of pi_1
-- purity of branch locus
in the chapter on fundamental groups
changed the proof 2015-08-18 3611756
Move sections into new chapter

In particular we now have
-- definition of pi_1
-- purity of branch locus
in the chapter on fundamental groups
changed the proof 2015-08-07 ea452df
Fix some typos
assigned tag 0BM6 2015-07-15 e70d570
Tags: Added new tags
created statement with label lemma-fully-faithful-minimal in dualizing.tex 2015-07-15 56ca82d
Optimal local Lefschetz for pi_1

It seems to me that this is the best one can hope for, but of course I
may be wrong. Please email me if so.