Conjecture on good k-abundant practical numbers

Let $n$ be a practical number. A number is good $k$-abundant when it satisfies the paper's definition of that property, and a $k$-layered number is one admitting the corresponding layered divisor partition. Good-abundance conjecture. If $n$ is good $k$-abundant, then $n$ is $k$-layered. The claim proposes a general implication extending the examples and results established earlier in the paper.