So a train is traveling near the speed of light, let's say 3/4 the speed of light (C), and a man fires a bullet on the train that travels to his perspective at 3/4 C. From someone standing outside the train the bullet should appear to travel at 1 1/2 C, but that would be impossible (Einstein). So the answer must be that each object (the bullet and the train) must travel at a combined speed of less than the speed of light. So each objects speed is limited to just less than 1/2 C. But, a ant (stretch your imagination here ) is traveling along the bullet at just less than 1/2 C. Giving him a speed of more than C which is impossible, so each objects speed must be even slower, around 1/3 C. But a gnat is traveling across the ants back...etc. If you combine the speed of MANY objects traveling within each other, you should eventually come up with a train that can't travel more than a mere crawl. Where is the flaw with this reasoning? This paradox seems to have a Zeno quality to it.
2007-01-17
16:40:13
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9 answers
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asked by
jedi1josh
5