Finiteness conjecture for resistance-positive simple 3-polytopes

Let a polytope be resistance-positive when its resistance curvature is positive at every vertex. Finiteness conjecture for resistance-positive simple 3-polytopes. There are finitely many simple $3$-dimensional polytopes that are resistance-positive and are not isomorphic to a prism over a polygon.

The conjecture is motivated by degree-based criteria forcing nonpositive resistance curvature and would establish scarcity of resistance-positive simple $3$-polytopes beyond prisms over polygons. The source gives no resolution of this question.