merkuriusupplevelsen

My theory is as follows... If a person (A) excibits affections towards person (B) and B is in fact of an opposite polarity of A then there is what you could call a certain intersection between the two. They are both heading in different directions (-, +) thus never to look the same. Yet A is drawn towards B in such a matter that they are bound to collide. However depending on B's relation towards A there is a possibility of a straigt line clash between the two, causing A and B to indirectly follow the exact same path only in different directions. However, with the facts given we can safely assume that A and B will only occupy the same space once and only once since both of them are clearly simple functions. however this is only possible if A and B have a colliding trajectory, or if they have the same starting point. So if person A is currently on a bus heading north, and person B is taking a walk southwards. And between them is a distance of Z. Then at one point(Z-X) they will meet and thus they exist in the same time and same space at once. This however is hard to put into practical use. Since nothing garuantees that either of the two is exhibiting affection or that they were to move in such directions. But one can assume that if one is affected by someone else one is bound to meet that person some time.