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Here is my logic:

***First off what is the minimum distance matter can move within the midst of space? I'm thinking there is no minimum.

On a 2-dimentional graph there is an object at (0,0) and (0,10) (any point would work) objects A (0,0) & B (10,0). Lets say every unit in between them is 1m so ultimately the distance between them is 10m.Let us say object A shoots a bullet at object B, it has to travel through about 10m of space to get there, right? Well the bullet could theoretically .1m , .08m, .002m, .0000000432m through space; so we could keep and keep on putting those zeroes in meaning that the bullet would have in infinite distance to cover to get to object B. Get it? First it needs to move 10m which means it has to cover 5m two times, or 2 meters, 5 times, or 0.00000000000078 x amount of times or 0,0000000000000000000000000000000098969584 m y amount of times and so on?

So is there an infinite amount of space/distance-to-cover between object A & B?

Now I've asked many people in school about this and no one knew the answer and would mumble something about asymptotes and one said something about Zola's or Zopha's dilemma (I know I'm getting the Z guys name wrong, sorry), I hope some thing there gets the gears turning.

~thanks for your time!