- #1

- 1

- 0

The Problem:

"I need help gentlemen." F. Lee Bailey begins, "My client is accused of stabbing someone with the point of a pencil." "Easy defense," states Nash, "...a point can't live in the real world." "Not so, Johnny boy!" replies Newton. "Don't play games with me, Issac" replies Nash. "I'd like to see you prove it." At which point, Newton pulls an Olive (O) from his Martini, sets it on the bar, pokes it gently with a toothpick (T) and sends it rolling across the surface and into Nash's lap.

If the Olive lives in the world of O(x,y,z) and the toothpick lives in the world of T(x,y,z), and they both live in the Bar world of B(x,y,z); Then, ...when Newton pokes the olive with the tooth pick, a force of F is transmitted from his hand to single a point of the toothpick, T(x,y,z), where F acts upon the olive (O) at the single point of O(x,y,z) where this single and specific point-of-contact determines the vector of the force acting upon the olive and causes the olive to rotate and translate in a specific direction into Nash's lap. (?)

The Question:

Can a single, one-dimension point live in the real world if it is shared by two solid bodies that live in the real world, where T(x,y,z) is-not-equal-to O(x,y,z) (?), but T(x,y,z) is-the-very-same point-as O(x,y,z) ?

I (generally) understand the Physics and Math of this question. I would be very interested to learn how the answer translates (pun intended) to the legal world. I would appreciate it if someone could point me to Math, Physics or Law literature/references that may discuss this notion or one similar to it.