2776 \begin{figure}[t]

  2776 \begin{figure}[t]

  2777 $$\mathfig{.65}{tempkw/morita3}$$

  2777 $$\mathfig{.65}{tempkw/morita3}$$

  2778 \caption{Identities for intertwiners}\label{morita-fig-3}

  2778 \caption{Identities for intertwiners}\label{morita-fig-3}

  2779 \end{figure}

  2779 \end{figure}

  2780 Each line shows a composition of two intertwiners which we require to be equal to the identity intertwiner.

  2780 Each line shows a composition of two intertwiners which we require to be equal to the identity intertwiner.

  2781 

  2782 

  2782 For general $n$, we start with an $n$-category 0-sphere module $\cM$ which is the data for the 1-dimensional

  2783 For general $n$, we start with an $n$-category 0-sphere module $\cM$ which is the data for the 1-dimensional

  2783 part of the Morita equivalence.

  2784 part of the Morita equivalence.

  2784 For $2\le k \le n$, the $k$-dimensional parts of the Morita equivalence are various decorated $k$-balls with submanifolds

  2785 For $2\le k \le n$, the $k$-dimensional parts of the Morita equivalence are various decorated $k$-balls with submanifolds

  2785 labeled by $\cC$, $\cD$ and $\cM$; no additional data is needed for these parts.

  2786 labeled by $\cC$, $\cD$ and $\cM$; no additional data is needed for these parts.