# HG changeset patch
# User Scott Morrison <scott@tqft.net>
# Date 1274994892 25200
# Node ID a971a8ab9fac06b113702fcf94ad6cf227a0507d
# Parent  cb16992373be2b9bcf240d4e57c866ee28f8b603
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diff -r cb16992373be -r a971a8ab9fac text/intro.tex
--- a/text/intro.tex	Thu May 27 14:04:06 2010 -0700
+++ b/text/intro.tex	Thu May 27 14:14:52 2010 -0700
@@ -8,7 +8,7 @@
 \item When $n=1$ and $\cC$ is just a 1-category (e.g.\ an associative algebra), the blob complex $\bc_*(S^1; \cC)$ is quasi-isomorphic to the Hochschild complex $\HC_*(\cC)$. (See Property \ref{property:hochschild} and \S \ref{sec:hochschild}.)
 \item When $\cC$ is the polynomial algebra $k[t]$, thought of as an n-category (see \S \ref{sec:comm_alg}), we have 
 that $\bc_*(M; k[t])$ is homotopy equivalent to $C_*(\Sigma^\infty(M), k)$, the singular chains
-on the configurations space of unlabeled points in $M$.
+on the configuration space of unlabeled points in $M$.
 %$$H_*(\bc_*(M; k[t])) = H^{\text{sing}}_*(\Delta^\infty(M), k).$$ 
 \end{itemize}
 The blob complex definition is motivated by the desire for a derived analogue of the usual TQFT Hilbert space (replacing quotient of fields by local relations with some sort of resolution),