Livingod
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Mentat said:Let's say you are driving a racecar from one end of a field to the other. Let's say that you can travel at exactly constant velocity for the entire ride. Let's also say that it takes you exactly 1 minute to make it their, when you travel at constant velocity (meaning that your speed and direction remain exactly the same). Now, try traveling to the end, but at a slight angle. It would, logically, take you longer to do so, because your speed is distributed over more than one dimension now (instead of just being straight, you now have to go forward, and a little side-ways).
Now, according to Relativity, our movement is always exactly equal to "c" (the speed of light). However, it is distributed between spatial movements and your movement through time. Meaning that if you speed up in space, you slow down in time (just as when I give more of my speed to going "left" I have less for going "forward").
people, people, people.
Calculate the time required to travel using Mentat's racecar example (above) and the Phythagorean Theorem and you shall get that the time is not "negative time" but it is an imaginary number:
c = speed of light, n = speed of Prot (n > c), t = time
c^2 = n^2 + t^2
t^2 = c^2 - n^2
c^2 < n^2
t^2 < 0
you get that t^2 is a negative number.
t is an imaginary number
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