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So my friend put this notion to me, and being a student of natural philosophy I'm interested in knowing why he's wrong.
Suppose you have a tube several lightyears longs, which is full of perfect spheres that fit neatly into it so that each sphere has the same radius as the internal radius of the tube and each sphere is touching off of two more at either side of it.
So, the thing is completely full and you put one extra sphere in at your end. By the average man's intuition and newtonian mechanics a sphere should pop out the other end straight away. Meaning that someone on the other end will see a sphere popping out and know that you put one in the other end. Thus information has travelled faster than the speed of light.
So I assume there's some reason this is wrong. But I thought that points of reference only matter if they are moving/accelerating relative to each other, and in this case, they aren't. The two points of reference should be stationary relative to each other, yes?
Why is this wrong?
Suppose you have a tube several lightyears longs, which is full of perfect spheres that fit neatly into it so that each sphere has the same radius as the internal radius of the tube and each sphere is touching off of two more at either side of it.
So, the thing is completely full and you put one extra sphere in at your end. By the average man's intuition and newtonian mechanics a sphere should pop out the other end straight away. Meaning that someone on the other end will see a sphere popping out and know that you put one in the other end. Thus information has travelled faster than the speed of light.
So I assume there's some reason this is wrong. But I thought that points of reference only matter if they are moving/accelerating relative to each other, and in this case, they aren't. The two points of reference should be stationary relative to each other, yes?
Why is this wrong?