# HG changeset patch
# User Kevin Walker <kevin@canyon23.net>
# Date 1279729763 21600
# Node ID a5d5a4c33bc43d8a7be100cce18e267875ae8255
# Parent  6c760675d4612f1dd93405052fc0a2c6ec539906# Parent  e512a8cfa69e816c643af7514c3526cfdd721ca5
Automated merge with https://tqft.net/hg/blob/

diff -r 6c760675d461 -r a5d5a4c33bc4 text/tqftreview.tex
--- a/text/tqftreview.tex	Tue Jul 20 17:05:53 2010 -0700
+++ b/text/tqftreview.tex	Wed Jul 21 10:29:23 2010 -0600
@@ -110,8 +110,8 @@
 We say that fields on $X\sgl$ in the image of the gluing map
 are transverse to $Y$ or splittable along $Y$.
 \item Gluing with corners.
-Let $\bd X = Y \cup Y \cup W$, where the two copies of $Y$ and 
-$W$ might intersect along their boundaries. \todo{Really? I thought we wanted the boundaries of the two copies of Y to be disjoint}
+Let $\bd X = (Y \du Y) \cup W$, where the two copies of $Y$ 
+are disjoint from each other and $\bd(Y\du Y) = \bd W$.
 Let $X\sgl$ denote $X$ glued to itself along the two copies of $Y$
 (Figure \ref{fig:???}).
 Note that $\bd X\sgl = W\sgl$, where $W\sgl$ denotes $W$ glued to itself