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SpeedFreek
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<font color="yellow">What you said still works in the same way. If 'space' is purely surface area of our "balloon" and time is the radius you would see exponential surface expansion compared to relative time, while they both expand correspondingly. Does that make sense?</font><br /><br />If you measure the increase in surface area compared to the increase in radius, you find that the surface area increases by a much larger factor for each discrete segment of increased time, therefore they do not both expand correspondingly. As time passes constantly, surface area increases exponentially.<br /><br /><font color="yellow">But, does that possibly cause time to appear relativly slower closer to the 'Big Bang' than it would to someone viewing the universe from and outside perspective with time their own relative speed?</font><br /><br />I cannot speculate as to how time might pass outside the universe, but from within, time always passes at its fastest for an observer in free fall.<br /><br />The observation that supernovae last for a longer duration the further back in time you look does not mean that time passed at a different rate back in time, it only means that the light we observed has been stretched.<br /> <div class="Discussion_UserSignature"> <p><font color="#ff0000">_______________________________________________<br /></font><font size="2"><em>SpeedFreek</em></font> </p> </div>