X-Git-Url: http://gitweb.michael.orlitzky.com/?a=blobdiff_plain;f=examples.tex;h=c1f3df1eb64e416fb00c52f809cdcfc562138324;hb=a6c1d186ec5bbd8d02dfd2f057cd147afdfe900f;hp=cdf2359d4fe22b68738d76ccca052d8b8d719b89;hpb=d4712abb88a2f342f31bbd60426d1a983df05ac2;p=mjotex.git

diff --git a/examples.tex b/examples.tex
index cdf2359..c1f3df1 100644
--- a/examples.tex
+++ b/examples.tex
@@ -1,14 +1,34 @@
 \documentclass{report}
 
+% Setting hypertexnames=false forces hyperref to use a consistent
+% internal counter for proposition/equation references rather than
+% being clever, which doesn't work after we reset those counters.
+\usepackage[hypertexnames=false]{hyperref}
+\hypersetup{
+  colorlinks=true,
+  linkcolor=blue,
+  citecolor=blue
+}
+
+% We have to load this after hyperref, so that links work, but before
+% mjotex so that mjotex knows to define its glossary entries.
+\usepackage[nonumberlist]{glossaries}
+\makenoidxglossaries
+
+% If you want an index, we can do that too. You'll need to define
+% the "INDICES" variable in the GNUmakefile, though.
+\usepackage{makeidx}
+\makeindex
+
 \usepackage{mjotex}
 \usepackage{mathtools}
 
 \begin{document}
 
   \begin{section}{Algebra}
-    If $R$ is a commutative ring, then $\polyring{R}{X,Y,Z}$ is a
-    multivariate polynomial ring with indeterminates $X$, $Y$, and
-    $Z$, and coefficients in $R$. If $R$ is a moreover an integral
+    If $R$ is a \index{commutative ring}, then $\polyring{R}{X,Y,Z}$
+    is a multivariate polynomial ring with indeterminates $X$, $Y$,
+    and $Z$, and coefficients in $R$. If $R$ is a moreover an integral
     domain, then its fraction field is $\Frac{R}$.
   \end{section}
 
@@ -147,6 +167,9 @@
     $\boundedops[W]{V}$. If $W = V$, then we write $\boundedops{V}$
     instead.
 
+    If you want to solve a system of equations, try Cramer's
+    rule~\cite{ehrenborg}.
+
     The direct sum of $V$ and $W$ is $\directsum{V}{W}$, of course,
     but what if $W = V^{\perp}$? Then we wish to indicate that fact by
     writing $\directsumperp{V}{W}$. That operator should survive a
@@ -320,4 +343,13 @@
     $\closure{X}$ and its boundary is $\boundary{X}$.
   \end{section}
 
+  \setlength{\glslistdottedwidth}{.3\linewidth}
+  \setglossarystyle{listdotted}
+  \glsaddall
+  \printnoidxglossaries
+
+  \bibliographystyle{mjo}
+  \bibliography{local-references}
+
+  \printindex
 \end{document}