Cubical-distance conjecture for largest minors
Let J⊂([n]k)\mathcal{J}\subset {[n]\choose k}J⊂(k[n]) be an arrangement of largest minors, and let W∈([n]k)W\in {[n]\choose k}W∈(k[n]). Say that WWW is (≥t,J)(\geq t,\mathcal{J})(≥t,J)-largest if, for every arrangement…