Generalized strong DR/DZ equivalence conjecture

Let $F^{\mathrm{DR}}$ denote the DR potential and let $F^{\mathrm{red}}$ denote the reduced potential associated to a cohomological field theory. Generalized strong DR/DZ equivalence conjecture. For an arbitrary cohomological field theory,

$$F^{\mathrm{DR}}=F^{\mathrm{red}}.$$

For semisimple CohFTs this is equivalent, according to the source, to the strong DR/DZ equivalence formulated via a normal Miura transformation. The generalized statement forgets the DZ hierarchy and asserts equality of the reduced and DR potentials for arbitrary CohFTs; its status is not resolved in the source.