Ok, let's assume nothing can move faster than C.
This gives rise to an important implication.
Let's create a mass M of some material. Let's stretch M out to 1/3 light year. Let's spin it about it's middle. The diameter is 1/3 light year. The circumference is a little over 1 light year. One could not move the inside of the circle 1/3 the speed of light, because that would mean the circumference would be moving faster than the speed of light.
HOWEVER, you could take this same mass, and move it linearly at 1/3 the speed of light with no problems. And one could spin it at 1/3 the speed of light if it the diameter was a little shorter.
Therefore, there is only one reason for this: Our assumption that nothing can move faster than the speed of light ALSO means that it is impossible to create a material with the tensile strength to be 1/3 a light year long without bending, flexing, or breaking. In fact, at the point where any part of M would be moving faster than the speed of light this piece M would have to break.
Of course, these sizes are merely for ease of illustration. If we can build something on a small scale that has the tensile strength necessary, we could invalidate this whole "can't travel faster than the speed of light" without having anything move faster than the speed of light!
Also, a side observation I came to while thinking of this. The closer something spins to the speed of light, the more its time slows down relative to ours. I wonder if this can't "bleed out." For instance, if the many rings of saturn were solid, but not attached to each other, and they were to all spin at 99% the speed of light in opposite directions, This would create zones were time was slowed down, but perhaps.... perhaps the spinning in opposite directions does something. I mean, for that space in between the rings, the combined velocity of ring X going one way counter to ring Y would be faster than the speed of light.
As in, if you're standing in the middle of the road, and two cars have a head on collision with you in the middle, each going 35 mph, the energy is equivalent to 70 mph. I know that this already occurs in particle colliders, but perhaps it being a ring will make a difference. After all, as we know from the top part of this post, spinning things in a circle IS different from linear action.
This gives rise to an important implication.
Let's create a mass M of some material. Let's stretch M out to 1/3 light year. Let's spin it about it's middle. The diameter is 1/3 light year. The circumference is a little over 1 light year. One could not move the inside of the circle 1/3 the speed of light, because that would mean the circumference would be moving faster than the speed of light.
HOWEVER, you could take this same mass, and move it linearly at 1/3 the speed of light with no problems. And one could spin it at 1/3 the speed of light if it the diameter was a little shorter.
Therefore, there is only one reason for this: Our assumption that nothing can move faster than the speed of light ALSO means that it is impossible to create a material with the tensile strength to be 1/3 a light year long without bending, flexing, or breaking. In fact, at the point where any part of M would be moving faster than the speed of light this piece M would have to break.
Of course, these sizes are merely for ease of illustration. If we can build something on a small scale that has the tensile strength necessary, we could invalidate this whole "can't travel faster than the speed of light" without having anything move faster than the speed of light!
Also, a side observation I came to while thinking of this. The closer something spins to the speed of light, the more its time slows down relative to ours. I wonder if this can't "bleed out." For instance, if the many rings of saturn were solid, but not attached to each other, and they were to all spin at 99% the speed of light in opposite directions, This would create zones were time was slowed down, but perhaps.... perhaps the spinning in opposite directions does something. I mean, for that space in between the rings, the combined velocity of ring X going one way counter to ring Y would be faster than the speed of light.
As in, if you're standing in the middle of the road, and two cars have a head on collision with you in the middle, each going 35 mph, the energy is equivalent to 70 mph. I know that this already occurs in particle colliders, but perhaps it being a ring will make a difference. After all, as we know from the top part of this post, spinning things in a circle IS different from linear action.
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