
diff -r 07c18e2abd8f -r 4d0ca2fc4f2b text/a_inf_blob.tex
--- a/text/a_inf_blob.tex	Thu Jul 22 15:35:26 2010 -0600
+++ b/text/a_inf_blob.tex	Thu Jul 22 16:16:58 2010 -0600
@@ -69,7 +69,8 @@
 
 Let $G_*\sub \bc_*(Y\times F;C)$ be the subcomplex generated by blob diagrams $a$ such that there
 exists a decomposition $K$ of $Y$ such that $a$ splits along $K\times F$.
-It follows from Proposition \ref{thm:small-blobs} that $\bc_*(Y\times F; C)$ is homotopic to a subcomplex of $G_*$.
+It follows from Proposition \ref{thm:small-blobs} that $\bc_*(Y\times F; C)$ 
+is homotopic to a subcomplex of $G_*$.
 (If the blobs of $a$ are small with respect to a sufficiently fine cover then their
 projections to $Y$ are contained in some disjoint union of balls.)
 Note that the image of $\psi$ is equal to $G_*$.
@@ -95,7 +96,8 @@
 \end{lemma}
 
 \begin{proof}
-We will prove acyclicity in the first couple of degrees, and \nn{in this draft, at least}
+We will prove acyclicity in the first couple of degrees, and 
+%\nn{in this draft, at least}
 leave the general case to the reader.
 
 Let $K$ and $K'$ be two decompositions (0-simplices) of $Y$ compatible with $a$.




