On Mon, Jan 27, 2014 at 10:48 AM, Edgar L. Owen <[email protected]> wrote:

> Jesse,
>
> First this doesn't have anything to do with present moment theory, only
> with standard physics.
>
> 2nd, hopefully it's just a matter of you using different semantics than me
> as to what is meant by absolute and relative. I'll explain once more.
>
> In the case of time dilation effects caused by gravitation or acceleration
> the effects are absolute in the sense that both observers agree on them.
> Take 2 observers A in a gravitational well and B not. In this case B
> observes A's clock SLOW, and A observes B's clock rate SPEED up.
>


By "observes" do you just mean what they see visually--how much time passes
on their own clock between receiving light signals from successive ticks of
the other one's clock? If that's what you mean, then what you say above
would be true, but this wouldn't help in making sense of your claim in
http://www.mail-archive.com/[email protected]/msg47215.htmlthat
"Thus in the infalling observer's experience as his clock slows he
will
never actually reach the event horizon because his clock comes to a
complete ACTUAL PHYSICAL stop at that point"--was that statement meant to
refer to what happens in relativity, or in your own theory of absolute
time?

Likewise, if you're just talking about visual observations, this doesn't
help make sense of your claim in
http://www.mail-archive.com/[email protected]/msg47217.htmlthat
"it takes them [the photons] longer and longer to climb out of
the increasing gravity well. Contrary to what you seem to say that's
an absolute phenomenon, not just a matter of frames." How would one define
the time to "climb out the increasing gravity well", which is a time
interval between two events at different points in spacetime (the event of
the photons being emitted by the falling clock deep in the gravity well,
and the event of the photons being received by the hovering clock higher in
the gravity well), purely in terms of local visual observations? I can't
see any way to define this amount of time in relativity, except by using a
coordinate system which assigns time-coordinates to each event.


> Now take the case of A and B moving past each other with a constant
> relative velocity (no acceleration or gravitation). In this case both A and
> B each see each other's clock slow by the same amount.
>

If you are talking about visual observations, then they would each see the
othe's clock running slower if they were moving apart, but they would see
the other's clock running faster if they were moving towards each other,
due to the Doppler effect. On the other hand, if you're talking about how
fast the other's clock is ticking in an observer's own inertial rest
frame--a coordinate-based judgment, not a purely visual one--then each one
judges the other's clock to be running slower regardless of the direction
of movement.




> Thus in this case A and B do NOT agree. This effect is relative in my
> terminology. AND assuming the relative motion could sudden stop (without
> any acceleration) that effect would not and could not persist. Both clocks
> would be running at the same rate and showing the same clock time t value
> again.
>

Only if they suddenly stopped simultaneously in the frame where they were
both moving in opposite directions at the same speed. If they suddenly
stopped simultaneously in some other frame, their t value would not be the
same at subsequent times in their mutual rest frame.


Jesse

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