- #1
Shootertrex
- 49
- 0
Assuming that a Planck length is the smallest unit of distance, I propose this:
Assume there was a circle of radius r and had an area of A. If I would increase this circle's area by 1 Planck length^2, would the radius change? The radius would theoretically change by less than a Planck length, but would the radius actually change?
Another would be if I increased this circle's diameter by 1 Planck length. Would the radius increase?
Are these true paradoxes, something that just happens at this level or do they not hold any water?
Assume there was a circle of radius r and had an area of A. If I would increase this circle's area by 1 Planck length^2, would the radius change? The radius would theoretically change by less than a Planck length, but would the radius actually change?
Another would be if I increased this circle's diameter by 1 Planck length. Would the radius increase?
Are these true paradoxes, something that just happens at this level or do they not hold any water?