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History of tag 05US

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changed the statement 2021-05-30 21a52ca
Some grammatical errors in Categories

There are some sentences of the form, for example, “there exists a P and a Q”.
I have changed “exists” into “exist”.
There are other small changes too.
changed the proof 2015-02-10 5633bed
Corrections in sets.tex and categories.tex

Thanks to Wouter Zomervrucht
changed the proof 2014-01-08 6ca9050
Adding a reference pointing to a more general result
changed the statement and the proof 2012-11-07 4bae8d3
Change definition of connected: require nonempty

Thanks to Burt Totaro
changed the proof 2011-08-12 dd4090b
LaTeX: Remove useless brackets
changed the proof 2011-08-11 4c15ebf
LaTeX: \Ob

	Introduced a macro

	\def\Ob{\mathop{\rm Ob}\nolimits}

	and replaced any occurence of \text{Ob}( with \Ob(. There are
	still some occurences of \text{Ob} but these are sets, not the
	operator that takes the set of objects of a category.
changed the proof 2011-08-11 aaf93e6
LaTeX: \Mor

	Introduced a macro

	\def\Mor{\mathop{\rm Mor}\nolimits}

	and replaced all the occurences of \text{Mor} with \Mor.
changed the statement 2011-08-10 996a95d
LaTeX: fix colim

	Introduced the macro

	\def\colim{\mathop{\rm colim}\nolimits}

	and changed all the occurences of \text{colim} into \colim.
changed the proof 2011-08-10 d437c1e
First macro of the project

	This gets rid of all the \nolimits commands following \lim by
	defining

	\def\lim{\mathop{\rm lim}\nolimits}

	in the file preamble.tex. As far as I can tell this is
	equivalent to \lim\nolimits where \lim is the internal command
	of TeX. The dvi files produced before and after this commit are
	identical.
changed the proof 2011-08-10 23038ed
LaTeX: fix lim

	Replaced all the occurences of \text{lim} by \lim or
	\lim\nolimits depending on whether the invocation occured in
	display math or not.
assigned tag 05US 2011-03-03 ce23891
Tags: Added new tags
created statement with label lemma-colimit-constant-connected-fibers in categories.tex 2011-03-02 0239857
Exactness properties p_* where p is a point of a topos