Definition:Inconsummate Number

Definition
Let $m \in \Z_{>0}$ be a positive integer.

Let $s_{10}$ denote the digit sum base $10$.

$m$ is an inconsummate number :
 * $\nexists n \in \Z_{>0}: n = m \times s_{10} \left({n}\right)$

That is, there exists no positive integer $n \in \Z_{>0}$ such that $n$ equals $m$ multiplied by the digit sum of $n$.