769 but (string diagrams)/(relations) is isomorphic to 

   769 but (string diagrams)/(relations) is isomorphic to 

   770 (pasting diagrams composed of smaller string diagrams)/(relations)}

   770 (pasting diagrams composed of smaller string diagrams)/(relations)}

   771 }

   771 }

   772 

   772 

   773 

   773 

   775 \begin{example}[The bordism $n$-category, plain version]

   774 \begin{example}[The bordism $n$-category, plain version]

   776 \label{ex:bord-cat}

   775 \label{ex:bord-cat}

   777 \rm

   776 \rm

   778 \label{ex:bordism-category}

   777 \label{ex:bordism-category}

   779 For a $k$-ball $X$, $k<n$, define $\Bord^n(X)$ to be the set of all $k$-dimensional

   778 For a $k$-ball $X$, $k<n$, define $\Bord^n(X)$ to be the set of all $k$-dimensional