The natural question here, of course, is "Well, where are their time axes?" If you know what to look for, of course, you ought to be able to perceive them in just the way you perceive ordinary time intervals--with the reservation that they are imaginary, after all, just like your space axes, and that you must only expect to see them in imagination. If you look for a fourth axis in Euclidean three-space to represent your time axis, you will of course not find it. But you will by all means agree with me that your time runs in a definite direction; and this it is that defines your time axis. Einstein adds that if you and I are in relative motion, my time does not run in quite the same direction as yours. How shall we prove it? Well, how would we prove it if he told us that our space axes did not run in precisely the same direction? Of course we could not proceed through direct measures upon the axes themselves; we know these are imaginary. What we should do would be to strike out, each of us, a very long line indeed in what seemed the true horizontal direction; and we should hope that if we made them long enough, and measured them accurately enough, we should be able to detect any divergence that might exist. This is precisely what we must do with our time axes if we wish to verify Einstein's statement that they are not precisely parallel; and what better evidence could we demand of the truth of this statement than the evidence already presented--that when we measure our respective time components between two events, we get different results? WHAT IT ALL LEADS TO