Finding the maximum area of isosceles triangle

algebraic combinatorics – Generalised operad buildings Answer

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algebraic combinatorics – Generalised operad buildings

We can naively deem an operad as a group ${P(n)}_{ngeq 0}$ of vector areas $P(n)$ consisting of “functions” with $n$ inputs and one output, outfitted with plenty of compositions
$$P(m)instances P(n)to P(m+n-1)$$
given by attaching the output of an component of $P(n)$ to one of many inputs of an component of $P(m)$.

A dioperad generalises this to permit a number of outputs. So we now have a group ${P(n,m)}$, and a composition
$$P(n_1,m_1)instances P(n_2,m_2)to P(n_1+n_2-1, m_1+m_2-1)$$
the place we connect one output to one enter.

My query is whether or not there’s a related construction within the literature the place we enable ourselves to connect a number of inputs to a number of outputs? Some systematize of poly-operad

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