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1450 Using composition of $n$-morphsims in $\cC$, and padding the spaces between the little balls with the |
1450 Using composition of $n$-morphsims in $\cC$, and padding the spaces between the little balls with the |
1451 (essentially unique) identity $n$-morphism of $\cC$, we can construct a well-defined element |
1451 (essentially unique) identity $n$-morphism of $\cC$, we can construct a well-defined element |
1452 of $\cC(B^n) = A$. |
1452 of $\cC(B^n) = A$. |
1453 |
1453 |
1454 If we apply the homotopy colimit construction of the next subsection to this example, |
1454 If we apply the homotopy colimit construction of the next subsection to this example, |
1455 we get an instance of Lurie's topological chiral homology construction. |
1455 we get an instance of Lurie's topological chiral homology construction or Andrade's closely related construction from \cite{andrade}. |
1456 \end{example} |
1456 \end{example} |
1457 |
1457 |
1458 |
1458 |
1459 \subsection{From balls to manifolds} |
1459 \subsection{From balls to manifolds} |
1460 \label{ss:ncat_fields} \label{ss:ncat-coend} |
1460 \label{ss:ncat_fields} \label{ss:ncat-coend} |