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This may seem like a dumb question, as I'm not really a physicist, but here it goes.

So, π is the number of diameter distances required to equal the circumference of a 2D disk. Relativity tells us that the faster an object moves, the shorter length of the object.

My question is: if a disk is spinning with angular velocity of say, $c/2$, would the number π be affected or would it remain it's same old 3.14 for a rapidly spinning disk?

Along those lines, how does the Lorentz contraction interact with an object that has varying velocities from the outward edge, to the inward center?

peterh
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Kris
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1 Answers1

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The Ehrenfest paradox concerns the rotation of a "rigid" disc in the theory of relativity.