I don't think so. The distinction is about whether or not there is a point of transition. The sorites paradox is more about identifying where the transition is. You can apply sorites paradox to a colour gradient going from red to , green arguing you can't pinpoint the threshold but you wouldn't deny that the transition point is somewhere within the range.

I never found the sorites paradox to be a terribly challenging argument in itself. Formal proofs rely on the assumption that a tiny change to a state is the same is no change and thus an an accumulation of tiny changes is also no change. I just don't accept the base premise. The common sense arguments with grains of sand in a pile, trees in a forest etc. just seem to rely on the vagueness of definition allowing individual judgement to place the threshold at different places.