لو وضعت كرة حقيقية على سطح حقيقي
Suppose a perfectly true sphere is placed on a perfectly true plane.
A celebrated geometric demonstration argues that an ideal sphere touching an ideal plane must meet it at an ultimate, non-extended contact. If the contact covered an extended line or area, the perfect sphericity assumed by the proof would supposedly be compromised.
The intended conclusion is not merely that a geometric contact point exists, but that it supports an actually indivisible bodily constituent. The question is whether the proposed bridge from a geometric point to a bodily atom is valid.