206 a $j$-ball $X$ is either $\cE(X\times Y\times F)$ (if $j<m$) or $\bc_*(X\times Y\times F)$

   206 a $j$-ball $X$ is either $\cE(X\times Y\times F)$ (if $j<m$) or $\bc_*(X\times Y\times F)$

   207 (if $j=m$).

   207 (if $j=m$).

   208 (See Example \ref{ex:blob-complexes-of-balls}.)

   208 (See Example \ref{ex:blob-complexes-of-balls}.)

   209 Similarly we have an $m$-category whose value at $X$ is $\cl{\cC_F}(X\times Y)$.

   209 Similarly we have an $m$-category whose value at $X$ is $\cl{\cC_F}(X\times Y)$.

   210 These two categories are equivalent, but since we do not define functors between

   210 These two categories are equivalent, but since we do not define functors between

   212 what ``equivalent" means in this context.

   212 what ``equivalent" means in this context.

   213 We hope to include this stronger result in a future paper.

   213 We hope to include this stronger result in a future paper.

   214 

   214 

   215 \medskip

   215 \medskip

   216 

   216