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109 |
109 |
110 \draw[->] (FU) -- node[right=10pt] {$\cF(M)/\cU$} (A); |
110 \draw[->] (FU) -- node[right=10pt] {$\cF(M)/\cU$} (A); |
111 |
111 |
112 \draw[->] (C) -- node[left=10pt] { |
112 \draw[->] (C) -- node[left=10pt] { |
113 Example \ref{ex:traditional-n-categories(fields)} \\ and \S \ref{ss:ncat_fields} |
113 Example \ref{ex:traditional-n-categories(fields)} \\ and \S \ref{ss:ncat_fields} |
114 %$\displaystyle \cF(M) = \DirectSum_{c \in\cell(M)} \cC(c)$ \\ $\displaystyle \cU(B) = \DirectSum_{c \in \cell(B)} \ker e: \cC(c) \to \cC(B)$ |
114 %$\displaystyle \cF(M) = \DirectSum_{c \in\cell(M)} \cC(c)$ \\ $\displaystyle \cU(B) = \DirectSum_{c \in \cell(B)} \ker \ev: \cC(c) \to \cC(B)$ |
115 } (FU); |
115 } (FU); |
116 \draw[->] (BC) -- node[left] {$H_0$} node[right] {c.f. Theorem \ref{thm:skein-modules}} (A); |
116 \draw[->] (BC) -- node[left] {$H_0$} node[right] {c.f. Theorem \ref{thm:skein-modules}} (A); |
117 |
117 |
118 \draw[->] (FU) -- node[left] {blob complex \\ for balls} (Cs); |
118 \draw[->] (FU) -- node[left] {blob complex \\ for balls} (Cs); |
119 \draw (BC) -- node[right] {$\iso$ by \\ Corollary \ref{cor:new-old}} (BCs); |
119 \draw (BC) -- node[right] {$\iso$ by \\ Corollary \ref{cor:new-old}} (BCs); |