Bianchi modular generalization of Stevens' non-vanishing conjecture

Let $F$ be the number field in the Bianchi modular setting, let $p$) be a prime satisfying the residual non-vanishing hypotheses, and let $\mathfrak{Y}$ be the set of finite order Hecke characters over $F$ whose conductor is $\pi\mathcal{O}_F$ for some prime element $\pi$ in the sets $P_{b,d}$ associated with pairs $(b,d)\in S(\mathfrak{M}_p,\mathfrak{N})$. Let $\mathcal{L}_f(\phi)$ denote the normalized integral $L$-value attached to the Bianchi Hecke eigenform $f$. Generalized Stevens conjecture. Assume $(\mathbf{Non\text{-}Eis})$. Then there exist infinitely many Hecke characters $\phi$ such that

$$\mathcal{L}_f(\phi)\text{ is a }p\text{-adic unit}.$$

This conjecture proposes the Bianchi modular analogue of Stevens' result; the source gives no resolution.