I have attempted to calculate the number of unlabelled bipartite graphs as follows:


  Let $G = (V_1, V_2, E)$ be a bipartite graph on $n$ vertices with $|V_1| = m$ and $|V_2| = n-m$. Assume without loss of generality that $|V_1| \leq |V_2|$ so $m \leq \left\lfloor \frac{n}{2} \right\rfloor$. If $G$ is complete bipartite then it has $m(n-m)$ edges since each of the vertices in $V_1$ is connected to each in $V_2$. Thus, the total number of bipartite graphs with parts of size $m$ and $n-m$ is $2^{m(n-m)}$. In order to find the total number of possible bipartite graphs on $n$ vertices we sum over all possible $m$:
  \begin{align}
\sum^{\left\lfloor \frac{n}{2} \right\rfloor}_{m=1} 2^{m(n-m)}
\end{align}


However, I notice that I have counted labelled bipartite graphs where I need the number of unlabelled graphs. I'm struggling to see how to account for this.


Question: Importing models from another maya project
Answer: File &rarr; Import will load other scenes into current scene. File &rarr; Export allows you to conditionally export things from scenes. 

PS: Yes its as obvious as that. But depends on your rig whether it will work (it usually does that's what the namespace is for). Maya does not enforce sanity.