Finiteness conjecture for strongly pseudoperfect μ-Sondow numbers

For an integer $\mu$, a $\mu$-Sondow number is a positive integer $n$ such that

$$\frac{\mu}{n}+\sum_{p\mid n}\frac{1}{p}\in\mathbb{N},$$

where the sum is over the prime divisors $p$ of $n$. A strongly pseudoperfect number is understood in the sense defined in the paper. Finiteness conjecture for strongly pseudoperfect $\mu$-Sondow numbers. For every integer $\mu$, only finitely many $\mu$-Sondow numbers are strongly pseudoperfect. The source presents this as a conjecture in the context of the rarity of fixed-$\mu$ $\mu$-Sondow numbers and gives no resolution status.