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Notation for the incidence graph {#notation}
——————————–

Assume $n, k, K, \ell, L$ are positive integers and $k \ge 2$. Let $A = \{0,1\}^n$ be the set of $n$-length binary sequences and ${\mathcal{P}}= {\mathcal{P}}_{k,K}$ be the set of partitions of $[k] = \{1, \dots, k\}$ with at most $K$ blocks. We make $A$ into a graph $G$ as follows. Vertices of $G$ correspond to sequences in $A$. Two sequences $\alpha, \alpha’ \in A$ are adjacent if $\alpha_j = \alpha’_j$ for all $j
ot\in \{i, i’\}$.

From now on, we assume $K \le \frac{1}{2}k$, so that we can have at most two clusters.

Let $\xi_j \in A$ be the sequence with ones in positions $i$ and $i’$ and zeros elsewhere. The “sandwiching” construction of [@Lathauver-Dourenn], see also [@GFI], defines a weight function $\omega: A \to [0,1]$ by $$\omega(\alpha) = \frac{\ell\rho^{\ell-1}}{1 – \rho^\ell} \qquad
\mbox{ for } \alpha = (\alpha_1, \dots, \alpha_n) \in A,$$ where $\rho = \rho_{k, K} = \left(\sqrt[k]{
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