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% (find-angg "LATEX/2008gf.tex") % http://catsinthejungle.wordpress.com/ % http://angg.twu.net/LATEX/2008gf.pdf % http://angg.twu.net/LATEX/2008gf.tex.html % (find-dn4ex "edrx08.sty") % (find-angg ".emacs.templates" "s2008a") % (defun c () (interactive) (find-zsh "cd ~/LATEX/ && ~/dednat4/dednat41 2008gf.tex && latex 2008gf.tex")) % (defun c () (interactive) (find-zsh "cd ~/LATEX/ && ~/dednat4/dednat41 2008gf.tex && pdflatex 2008gf.tex")) % (eev "cd ~/LATEX/ && Scp 2008gf.{dvi,pdf} edrx@angg.twu.net:slow_html/LATEX/") % (find-dvipage "~/LATEX/2008gf.dvi") % (find-pspage "~/LATEX/2008gf.pdf") % (find-zsh0 "cd ~/LATEX/ && dvips -D 300 -o 2008gf.ps 2008gf.dvi") % (find-pspage "~/LATEX/2008gf.ps") % (find-zsh0 "cd ~/LATEX/ && dvips -D 300 -o tmp.ps tmp.dvi") % (find-pspage "~/LATEX/tmp.ps") % (ee-cp "~/LATEX/2008gf.pdf" (ee-twupfile "LATEX/2008gf.pdf") 'over) % (ee-cp "~/LATEX/2008gf.pdf" (ee-twusfile "LATEX/2008gf.pdf") 'over) \documentclass[oneside]{book} \usepackage[latin1]{inputenc} \usepackage{edrx08} % (find-dn4ex "edrx08.sty") %L process "edrx08.sty" -- (find-dn4ex "edrx08.sty") \input edrxheadfoot.tex % (find-dn4ex "edrxheadfoot.tex") \begin{document} \input 2008gf.dnt %* % (eedn4-51-bounded) Notes on GF's blog etc etc. \bsk Index of the slides: \msk % To update the list of slides uncomment this line: %\makelos{tmp.los} % then rerun LaTeX on this file, and insert the contents of "tmp.los" % below, by hand (i.e., with "insert-file"): % (find-fline "tmp.los") % (insert-file "tmp.los") % «.grtop-1» (to "grtop-1") \newpage % -------------------- % «grtop-1» (to ".grtop-1") % (s "Notes on ``Grothendieck Topologies - Part I (Pretopologies)''" "grtop-1") \myslide {Notes on ``Grothendieck Topologies - Part I (Pretopologies)''} {grtop-1} % http://catsinthejungle.wordpress.com/2008/11/10/grothendieck-topologies-part-i-pretopologies/ http://catsinthejungle.wordpress.com/2008/11/10/ grothendieck-topologies-part-i-pretopologies/ \msk (i) The family $\{U\}$ covers $U$. (ii) If the family $\calU = (U_\aa)_{\aaİA}$ covers $U$ and $V \subseteq U$, then the family $(VÌU_\aa)_{\aaİA}$ covers $V$. (iii) If the family $\calU = (U_\aa)_{\aaİA}$ covers $U$ and for each $U_\aa İ \calU$ the family $\calV_\aa = (V_{\aa\bb})_{\bbİB_\aa}$ covers $U_\aa$ then the family $(V_{\aa\bb})_{\aaİA, \bbİB_\aa}$ covers $U$. \msk (i) The family $\{I_U:U \to U\}$ $P$-covers $U$. (ii) If the family $\calU = (U_\aa \to U)_{\aaİA}$ $P$-covers $U$ and $f:V \to U$, then the family $(V ×_U U_\aa \to V)_{\aaİA}$ $P$-covers $V$. (iii) If the family $\calU = (U_\aa \to U)_{\aaİA}$ $P$-covers $U$ and for each $(U_\aa \to U) İ \calU$ the family $\calV_\aa = (V_{\aa\bb} \to U_\aa)_{\bbİB_\aa}$ $P$-covers $U_\aa$ then the family $(V_{\aa\bb} \to U_\aa \to U)_{\aaİA, \bbİB_\aa}$ $P$-covers $U$. %* \end{document} % Local Variables: % coding: raw-text-unix % ee-anchor-format: "«%s»" % End: