On Sun, Feb 2, 2014 at 7:13 AM, <[email protected]> wrote:

>
> Jesse - if the assumption is a fundamental geometry akin to the surface of
> a world, and if the speed of light is constant, then you could draw dots
> around that world for exact intervals of the speed of light, in which case
> the light arrives at each point from each other point at exactly the same
> moment....isn't that saying edgar's  p-time?
>


I don't understand what you mean by "dots around the world for exact
intervals of the speed of light"--in terms of a standard spacetime diagram
from SR, what would the dots be? Different events along the path of a
single light ray, or events along the paths of multiple light rays
radiating from some other event, or something else? It is true that the
spacetime "distance" between any two points along a light-like path is
zero, if that's what you mean, but I don't see the connection between this
observation and the idea that the light arrives "at exactly the same
moment", I'm not sure how you're defining that phrase. "Same moment"
normally suggests a judgment about simultaneity, not a judgment about the
proper time along a particular path between events. Also, note that by
means of a zig-zag lightlike path (like that of a light ray bouncing
repeatedly between mirrors), you can connect *any* two points in spacetime
that are within one another's light cones by a path of zero proper
time--for example, there is a path of zero proper time between the
assassination of Julius Caesar and me sitting here typing this. So if you
were to define events "at exactly the same moment" in terms of the
existence of a path of zero proper time connecting the events, you'd have
to say that all events throughout history occurred "at exactly the same
moment" which is pretty clearly not how it works with Edgar's p-time.

Jesse

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