Dris's inequality conjecture for odd perfect numbers

Let $N=q^k n^2$ be an odd perfect number in Eulerian form, where $q$ is the special prime and $\gcd(q,n)=1$.

Dris's conjecture. The special-prime component is smaller than the remaining square-root component:

$$q^k<n.$$

This is the formal restatement of Dris's inequality conjecture introduced earlier in the paper, so it is merged with that conjecture. The conjecture remains open.