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changed the label to lemma-support-proper-over-base-pushforward 2016-11-12 6fc5d29
Largish set of changes: "proper over"

This is just a neurotic set of changes, making sure it makes sense to
say that a closed subset of X is proper over the base S in case X --> S
is a morphism which is locally of finite type...

Use this in the chapter on derived categories of schemes

Next up: Make similar changes for the case of algebraic spaces...
changed the statement and the proof 2016-11-12 6fc5d29
Largish set of changes: "proper over"

This is just a neurotic set of changes, making sure it makes sense to
say that a closed subset of X is proper over the base S in case X --> S
is a morphism which is locally of finite type...

Use this in the chapter on derived categories of schemes

Next up: Make similar changes for the case of algebraic spaces...
changed the statement 2016-11-10 41845f9
Missing capitalization fixed
changed the statement 2014-04-21 1d46c85
Upgrade to results from lemmas to propositions

Namely, Grothendieck's result on vanishing of cohomology on Noetherian
topological space and Grothendieck's result on proper pushforward of
coherent sheaves
changed the statement 2012-12-19 47e4921
D_{Coh}(O_X) for spaces
assigned tag 08DS 2012-12-19 f85564a
Tags: Added new tags
created statement with label remark-scheme-theoretic-support-proper in coherent.tex 2012-12-18 7f365b9
Add missing proof

This is a bit amateurish, but at least is works.