Strongly obstructed combinatorics limit conjecture

Consider strongly obstructed combinatorics in the bimodal regions of topological shapes $+-+$ and $-+-$, and let $(\Sigma,\Delta)$ denote the moduli coordinates. In the unimodal case, let a minimal combinatorics mean one of the minimal combinatorial types considered in the source. Strongly obstructed combinatorics limit conjecture. For strongly obstructed combinatorics, the only possible limit is $(-.5,1)$ in the $+-+$ case, or $(+.5,1)$ in the $-+-$ case. Every minimal combinatorics in the unimodal case is unobstructed. This is presented as a consequence of the preceding conjectural alternative and supplements the claim that minimal unimodal combinatorics are unobstructed; the source gives no resolution.