Non-moonshine-likeness conjecture for the completely replicable function 9a

Let

$$f_{9a}=q^{-1}+14q^2+65q^5+156q^8+\cdots$$

be the indicated completely replicable function. Non-moonshine-likeness conjecture for $f_{9a}$. The function $f_{9a}$ is non-moonshine-like. Establishing this would remove the remaining possible primitive exception in the paper's characterization of moonshine-like functions. The paper proves that all primitive non-monstrous functions except possibly $9a$ are non-moonshine-like, and that all non-monstrous functions except possibly $9a$, $63a$, and $117a$ are non-moonshine-like.