From: Michael Orlitzky <michael@orlitzky.com>
Date: Mon, 3 Feb 2020 00:49:23 +0000 (-0500)
Subject: examples.tex: fix existing chktex problems.
X-Git-Url: https://gitweb.michael.orlitzky.com/?a=commitdiff_plain;h=2398b156d5cec30d4ede3e65ae1c89ad08551447;p=mjotex.git

examples.tex: fix existing chktex problems.
---

diff --git a/.chktexrc b/.chktexrc
index 7f1f685..b754edc 100644
--- a/.chktexrc
+++ b/.chktexrc
@@ -1,6 +1,12 @@
 # America, fuck yeah.
 QuoteStyle = Traditional
 
+# Don't check for LaTeX syntax in code snippets.
+VerbEnvir
+{
+  tcblisting
+}
+
 # If you're using cleveref with custom label names, then you need to
 # tell chktex that \label can take an optional argument.
 #
diff --git a/examples.tex b/examples.tex
index 65e0c80..1d79079 100644
--- a/examples.tex
+++ b/examples.tex
@@ -13,7 +13,7 @@
 % 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
+\makenoidxglossaries{}
 
 % If you want an index, we can do that too. You'll need to define
 % the "INDICES" variable in the GNUmakefile, though.
@@ -26,14 +26,14 @@
 \begin{document}
 
   \begin{section}{Algebra}
-    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 $\Frac{R}$. If $x,y,z \in R$,
-    then $\ideal{\set{x,y,z}}$ is the ideal generated by
-    $\set{x,y,z}$, which is defined to be the smallest ideal in $R$
-    containing that set. Likewise, if we are in an algebra
-    $\mathcal{A}$ and if $x,y,z \in \mathcal{A}$, then
+    If $R$ is a commutative ring\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
+    $\Frac{R}$. If $x,y,z \in R$, then $\ideal{\set{x,y,z}}$ is the
+    ideal generated by $\set{x,y,z}$, which is defined to be the
+    smallest ideal in $R$ containing that set. Likewise, if we are in
+    an algebra $\mathcal{A}$ and if $x,y,z \in \mathcal{A}$, then
     $\alg{\set{x,y,z}}$ is the smallest subalgebra of $\mathcal{A}$
     containing the set $\set{x,y,z}$.
 
@@ -54,7 +54,7 @@
 
         \While{$M$ is not sorted}
           \State{Rearrange $M$ randomly}
-        \EndWhile
+        \EndWhile{}
 
         \Return{$M$}
       \end{algorithmic}
@@ -211,7 +211,7 @@
       \oplus \oplusperp \oplus \oplusperp
     \end{align*}
     %
-    Its form should also survive in different font sizes...
+    Its form should also survive in different font sizes\ldots
     \Large
     \begin{align*}
       Z = \directsumperp{V}{W}\\
@@ -399,8 +399,8 @@
 
   \setlength{\glslistdottedwidth}{.3\linewidth}
   \setglossarystyle{listdotted}
-  \glsaddall
-  \printnoidxglossaries
+  \glsaddall{}
+  \printnoidxglossaries{}
 
   \bibliographystyle{mjo}
   \bibliography{local-references}