Classify irreducible superquiver representations up to autoequivalence

Prove or disprove that the irreducible representations of any superquiver in a hereditary category are unique up to autoequivalences of that category.

Background

In the superquiver framework, irreducible representations are proposed as the representations that may correspond to Hom-Ext quivers. The paper then raises a stronger classification problem concerning the possible multiplicity of such realizations.

The conjecture asks whether the ambient category's autoequivalences account for all possible irreducible representations of a fixed superquiver, which would provide a categorical uniqueness principle for Hom-Ext-quiver realizations.