Flag unimodular triangulations of polymatroid base polytopes

Prove or disprove that every polymatroid base polytope has a flag unimodular triangulation.

Background

The conjecture arose from computations that found no matroid without a flag unimodular triangulation on ground sets of size eight. It proposes that the existence of flag unimodular triangulations extends from the computed cases to all polymatroid base polytopes.

References

Every polymatroid base polytope has a flag unimodular triangulation.

Most $(0,1)$-polytopes are not normal  (2609.02778 - Morales, 2 Sep 2026) in Conjecture De Loera--Ferroni--Morales--Rambau, Section 1, Introduction