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changed the proof 2014-01-14 3bbb18c
Dominating \'etale covers by finite ones (Zar loc)

This commit does it for algebraic spaces.

Is there an essentially simpler proof for schemes? In the affine case we
already have a proof (Gabber's trick, which actually produces a syntomic
finite covering).
changed the statement and the proof 2012-08-29 e69647c
More on limits of algebraic spaces

This material is on the one hand tremendously boring and
on the other hand, quite tricky. It turns out for example
that it is easy to show that given a filtered inverse system
of qc+qs schemes with separated limit, then the objects
are separated for large indices. This we missed the first
time through... Anyway, the goal of working through this
material with the current level of detail is to be able
to mirror most of the arguments for proving Chow's lemma
in the case of algebraic spaces...

We'll see.
assigned tag 07VR 2012-07-03 3fe4cf9
Tags: Added new tags
created statement with label lemma-finite-in-finite-and-finite-presentation in spaces-limits.tex 2012-06-05 beb3c1e
X --> Y surjective integral and X affine, then Y affine

	for algebraic spaces. Finally!