--- a/text/appendixes/moam.tex	Mon Dec 12 23:54:17 2011 -0800
+++ b/text/appendixes/moam.tex	Mon Dec 12 23:54:57 2011 -0800
@@ -3,7 +3,7 @@
 \section{The method of acyclic models}  \label{sec:moam}
 
 In this section we recall the method of acyclic models for the reader's convenience. The material presented here is closely modeled on  \cite[Chapter 4]{MR0210112}.
-We use this method throughout the paper (c.f. Lemma \ref{support-shrink}, Theorem \ref{thm:product}, Theorem \ref{thm:gluing} and Theorem \ref{thm:map-recon}), as it provides a very convenient way to show the existence of a chain map with desired properties, even when many non-canonical choices are required in order to construct one, and further to show the up-to-homotopy uniqueness of such maps.
+We use this method throughout the paper (c.f. Theorem \ref{thm:product}, Theorem \ref{thm:gluing} and Theorem \ref{thm:map-recon}), as it provides a very convenient way to show the existence of a chain map with desired properties, even when many non-canonical choices are required in order to construct one, and further to show the up-to-homotopy uniqueness of such maps.
 
 Let $F_*$ and $G_*$ be chain complexes.
 Assume $F_k$ has a basis $\{x_{kj}\}$