Jesse,

No, it was you that said there was NO correlation. In any case that's 
irrelevant if we know you now accept that there is a very LARGE correlation 
in most situations, and a definable correlation in ALL situations. That 
there is always SOME correlation.

By actual age changing effect I mean proper accelerations and gravitations 
measurable by a comoving scale at specific clock tick events on his proper 
clock. There is no doubt these are real actual CAUSES with specific 
measurable values that thus must have real actual EFFECTS with specific 
actual values. So you are now saying "that all frames DO preserve these 
effects"?

Your 4 point representation of my method MAY BE circular, but my actual 
method is NOT circular.

Your statement 1. is an incorrect statement of my theory. What I assume 
FIRST in the symmetric case is NOT simultaneity of ages but simultaneity of 
the AGE CHANGING EFFECTS that relativity itself identifies, namely 
acceleration and gravitation. And in the general case the ages are NOT 
simultaneous nor are the age changing effects, yet my method still works. 
Would you claim that in the NON-symmetric case I start by assuming that 
NON-identical ages are NOT simultaneous. No, of course not, so your 
statement 1. does NOT represent an assumption my theory makes. 

I've defined this before but here it is again. The frame in which the 
accelerations are symmetric is a frame in which the same proper 
accelerations of BOTH twins occur at the same proper ages of both twins AND 
in which the proper ages of both twins have the same t value in that 
symmetry preserving frame. They have the same t value because the twins 
exchanged flight plans and agreed they would, and we know that their proper 
clocks MUST run at the same rates under the same accelerations at the same 
proper times. Therefore we must choose a frame that reflects that agreed 
upon symmetry.


To address your two pair moving relative to each other example if A's 
proper time comes out both 0 and 20 at the same point in spacetime that 
sounds like a falsification.

Let me paraphrase it for clarity in terms of a pair of observers A and B, 
and another pair C and D.

If I understand it correctly A and B have the same proper ages, are at rest 
with respect to each other but separated in space.

And C and D have the same proper ages, are at rest with respect to each 
other but also separated in space.

However B and C are initially at the SAME position in space as the pairs 
move past each other.

A's and B's proper ages are simultaneous in p-time because they are 
simultaneous in the A/B rest frame.

C's and D's proper ages are simultaneous in p-time because they are 
simultaneous in the C/D rest frame.

B's and C's proper ages are simultaneous in p-time because they are at the 
same place in spacetime.

NO. for that to be true we have to assume that B's and C's proper ages were 
INITIALLY THE SAME AND THERE WAS NO SUBSEQUENT PROPER ACCELERATION OR 
GRAVITATIONAL DIFFERENCES.

The simple fact that B and C are at the same point in spacetime DOES NOT 
require their proper ages to be the same. Obviously not since the twins in 
general are at DIFFERENT proper ages when they meet at the same point in 
spacetime. How could you believe differently?

So this is the ERROR in your example. Therefore it does NOT generate a 
result in which A's proper age is both 0 and 20 at the same point in 
spacetime.

Edgar







On Monday, March 3, 2014 1:50:40 PM UTC-5, jessem wrote:
>
>
> On Mon, Mar 3, 2014 at 12:36 PM, Edgar L. Owen <edga...@att.net<javascript:>
> > wrote:
>
> Jesse,
>
> OK, this is some progress.
>
> Now you've gone from saying there is NO correlation at all, to the ages 
> ARE CORRELATED WITHIN SOME LIMIT. In other words we DO know that for any 
> set of twins we can always say that their ages ARE the same within some 
> limits. Correct?
>
> This is a VERY BIG CHANGE in your stated position, from NO correlation at 
> all to SOME correlation...
>
>
> Once again your argument turns on vague use of language. You were 
> consistently talking about a "1:1 correlation", so naturally I was using 
> "correlation" in this sense too. If we say "all inertial frames agree that 
> my age T' is simultaneous with my twin's age having some value between T1 
> and T2, but they disagree on the precise value" that is NOT a 1:1 
> correlation, period. So there's been no change in my position, it's you 
> whose changing the meaning of "correlation" in mid-argument in an attempt 
> to prove me wrong.
>
>  
>
>
> You though continue to claim that all frames are equally valid, even if 
> they DO NOT preserve the actual age changing acceleration effects between 
> the twins,
>
>
> What do you mean by "actual age changing acceleration effect"? If you're 
> talking about things that are directly measurable without use of a 
> particular frame--like each twin's proper age at any specific event on his 
> worldline (including their identical proper ages at the point in spacetime 
> where they reunite), or each twin's proper acceleration as a function of 
> proper age, then all frames DO preserve these effects. If instead you mean 
> the idea that identical ages of separated symmetrically-accelerating twins 
> are simultaneous in absolute, non-frame-dependent terms, then YOUR ARGUMENT 
> IS TOTALLY CIRCULAR--you are simply assuming from the start that 
> symmetrical acceleration implies that identical ages are simultaneous in 
> "actual", absolute terms, WITHOUT DERIVING THIS IDEA FROM ANY MORE BASIC 
> PREMISES. 
>
>
>  
>
> while I claim that IF we properly choose a frame that DOES preserve the 
> actual age changing acceleration effects that we narrow that limit to zero 
> resulting in an EXACT 1:1 age correlation.
>
>
> Yep, that sounds pretty circular all right. As near as I can tell, the 
> structure of your argument is this:
>
> 1. Assume without any prior argument that for symmetrically-accelerating 
> twins, the "actual" truth about simultaneity is that identical ages are 
> simultaneous.
>
> 2. Observe that there is only one frame that "preserves" this "actual" 
> truth.
>
> 3. Therefore, only this frame is "valid", other frames are not.
>
> 4. If we use this "valid" frame we can find a unique 1:1 correlation in 
> their ages--and that is supposed to demonstrate the validity of premise #1 
> above! 
>
> Hopefully you can see that this argument would be completely circular. If 
> you think this isn't a fair representation of your own argument, then 
> perhaps you can lay your argument out in a step-by-step manner as above, 
> with each successive step being obviously derivable from only the previous 
> steps.
>
>
>  
> <blockquote cla
> ...

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