The monodromy conjecture for remarkable numbers

Let $X$ be an $n$-dimensional smooth complex irreducible variety and let $f:X\to\mathbb A^1$ be a regular function with non-empty zero locus. Let $\alpha$ be a remarkable number of $f$, meaning one of the numbers defined from the combinatorics and vanishing orders associated with a log resolution of $f$. Monodromy conjecture for the remarkable numbers. If $\alpha$ is a remarkable number of $f$, then

$$b_f(-\alpha)=0$$

and $e^{-2\pi i\alpha}$ is a monodromy eigenvalue on the nearby cycles complex of $f$. This conjecture would produce roots of the $b$-function and monodromy eigenvalues directly from the combinatorial remarkable numbers. The supplied text does not report a resolution.