# HG changeset patch
# User Kevin Walker <kevin@canyon23.net>
# Date 1310837998 21600
# Node ID 1e4bb652812d1ede431914e855c2b1d19a25df6c
# Parent  870d6fac54207d92a8905385130a10fb09425c7a
typos from ref rpt

diff -r 870d6fac5420 -r 1e4bb652812d RefereeReport.pdf
Binary file RefereeReport.pdf has changed
diff -r 870d6fac5420 -r 1e4bb652812d text/appendixes/comparing_defs.tex
--- a/text/appendixes/comparing_defs.tex	Fri Jul 15 15:03:22 2011 -0700
+++ b/text/appendixes/comparing_defs.tex	Sat Jul 16 11:39:58 2011 -0600
@@ -126,7 +126,7 @@
 We will construct from $\cC$ a traditional pivotal 2-category.
 (The ``pivotal" corresponds to our assumption of strong duality for $\cC$.)
 
-We will try to describe the construction in such a way the the generalization to $n>2$ is clear,
+We will try to describe the construction in such a way that the generalization to $n>2$ is clear,
 though this will make the $n=2$ case a little more complicated than necessary.
 
 Before proceeding, we must decide whether the 2-morphisms of our
@@ -586,7 +586,7 @@
 ($\cC$ applied to the standard interval with boundary labeled by $x$ and $y$).
 For simplicity we will now assume there is only one object and suppress it from the notation.
 
-A choice of homeomorphism $I\cup I \to I$ induces a chain map $m_2: A\times A\to A$.
+A choice of homeomorphism $I\cup I \to I$ induces a chain map $m_2: A\otimes A\to A$.
 We now have two different homeomorphisms $I\cup I\cup I \to I$, but they are isotopic.
 Choose a specific 1-parameter family of homeomorphisms connecting them; this induces
 a degree 1 chain homotopy $m_3:A\ot A\ot A\to A$.
diff -r 870d6fac5420 -r 1e4bb652812d text/deligne.tex
--- a/text/deligne.tex	Fri Jul 15 15:03:22 2011 -0700
+++ b/text/deligne.tex	Sat Jul 16 11:39:58 2011 -0600
@@ -110,7 +110,7 @@
 	(\ldots, N_{i-1}, N_i, N_{i+1}, \ldots) &\to& (\ldots, N_{i-1}, N'_i, N''_i, N_{i+1}, \ldots) \\
 	(\ldots, R_{i-1}, R_i, R_{i+1}, \ldots) &\to& 
 						(\ldots, R_{i-1}, R_i\cup M''_i, R_i\cup N'_i, R_{i+1}, \ldots) \\
-	(\ldots, f_{i-1}, f_i, \ldots) &\to& (\ldots, f_{i-1}, \rm{id}, f_i, \ldots) .
+	(\ldots, f_{i-1}, f_i, \ldots) &\to& (\ldots, f_{i-1}, {\rm{id}}, f_i, \ldots) .
 \end{eqnarray*}
 (See Figure \ref{xdfig1}.)
 \begin{figure}[t]