From: BURT on
On Mar 4, 11:09 am, "Juan R." González-Álvarez
<nowh...(a)canonicalscience.com> wrote:
> G. L. Bradford wrote on Thu, 04 Mar 2010 11:24:21 -0500:
>
>
>
>
>
> > "Juan R. González-Álvarez" <nowh...(a)canonicalscience.com> wrote in
> > messagenews:pan.2010.03.04.11.32.22(a)canonicalscience.com...
> >> carlip-nospam wrote on Mon, 01 Mar 2010 17:53:55 +0000:
>
> >>> Art <n...(a)zilch.com> wrote:
> >>>> Has this question been settled yet? I've read that Einstein assumed
> >>>> gravity travels at c. But I've also read that certain orbits are
> >>>> iunstable unless gravity travels >> c.
>
> >>> It depends what you mean by "settled."
>
> >>> General relativity predicts that gravity propagates at the speed of
> >>> light, in the sense that if you change the matter configuration in
> >>> some finite region, the gravitational effects of that change don't
> >>> reach distant regions until after the light-travel time to those
> >>> regions.  I wouldn't say Einstein "assumed" this -- it was not  put
> >>> into the derivation of the field equations of general relativity, but
> >>> is, rather, a conclusion.  There's a rigorous proof in Low, "Speed
> >>> limits in general relativity,"  Class. Quant. Grav. 16 (1999) 543, on
> >>> line at arxiv.org/abs/gr-qc/9812067.
>
> >> Right.
>
> >>> It's also true that if you start with *Newtonian* gravity and stick in
> >>> a finite propagation speed, orbits become dramatically unstable.
>
> >> Newtonian gravity is not a theory of "finite propagation speed" [1].
>
> >>> This does
> >>> *not* happen in general relativity, though; in GR, there are
> >>> additional velocity-dependent interactions that almost (but not quite)
> >>> cancel the instability.
>
> >> Adds self-interaction, retardation, or many-body effects and the GR
> >> 'orbits'
> >> become highly unstable.
>
> >> Numerical relativists have never checked the general case of motion.
>
> >> Authors as Dr. Schieve "regarded as one of the world experts in the
> >> field of relativistic chaos" [2] know that GR fails for general case in
> >> many-body
> >> dynamics and they are using other theories of gravity to try to study
> >> those
> >> more complex motions [1] for which, I repeat, GR fails.
>
> >>> The lack of exact cancellation leads to slow changes in the orbits of
> >>> binary neutron stars ("gravitational radiation reaction"), which are
> >>> observed and agree very precisely with prediction.  This cancellation
> >>> was, again, not  put into the derivation of the field equations of
> >>> general relativity, but comes out as a conclusion.  It's discussed in
> >>> my paper, "Aberration and the speed of gravity," published in Phys.
> >>> Lett. A267 (2000) 81, on line at arxiv.org/abs/gr-qc/9909087.
>
> >> This paper only considers simplified models, only studies some aspects
> >> of motion and make several bold claims about Newtonian gravity and
> >> other models
> >> that the author clearly dislike [1].
>
> >>> As for the experimental/observational question, we have no direct
> >>> evidence.  Gravity is too weak an interaction for the difference
> >>> between an infinite propagation speed and the GR prediction of a
> >>> finite speed plus velocity-dependent interactions.  But a Newtonian
> >>> theory with infinite propagation speed would give the wrong results
> >>> for binary pulsars, unless some additional radiation reaction terms
> >>> were stuck in by hand.
>
> >> Continue doing bold claims about Newtonian theory. In particular
> >> Newtonian theory is not the c--> oo limit of a field, metric, or
> >> similar theory. This limit gives you a theory of gravity without
> >> retardation, which is not equivalent to a true AAAD theory, of course
> >> [1].
>
> >> Evidently, nobody would try to use a Newtonian theory (non-relativistic
> >> theory) to explain a relativistic observation. One would use a
> >> generalized theory, which already gives the "radiation reaction terms"
> >> from first principles.
>
> >>> It's also worth noting that the same issue occurs in electromagnetism..
> >>> Almost everyone accepts that the electromagnetic force travels at the
> >>> speed of light.
>
> >> You continue doing very bold claims Steve.
>
> >> The Lorentzian electromagnetic force (associated to the field model of
> >> electromagnetic interactions) "travels at the speed of light". But that
> >> is not true in more advanced models of electromagnetism.
>
> >> E.g. the generalized electromagnetic forces obtained from the theory
> >> studied by Dr. Schieve and many other people to study relativistic
> >> chaos, dissipation, and other advanced topics are instantaneous and
> >> cannot be obtained from electromagnetic field theory, which (as is
> >> well-known to actual experts) gives the wrong results [3].
>
> >> There exists a quote from Schieve monograph "Classical Relativistic
> >> Many-Body Dynamics" [3] which is reproduced in [4] about the failure of
> >> field theory:
>
> >>  "Of course, the most interesting results derivable from the many-body
> >>   theory are for systems for which field theory is not capable of
> >>   producing the equations of motion."
>
> >> In [4] it is showed that the theory discussed in the above monograph
> >> reduces exactly to Newtonian theory plus Coulomb interactions, whereas
> >> Maxwell-Lorentz fails. [4] also discusses some of the mistakes in your
> >> wrong PLA paper.
>
> > =============================
>
> >   Just for the heck of it, too bad you did not mention the Lagrange
>
> (...)
>
> My goal was not to write a detailed post naming all the mistakes and
> over-simplifications that Steve is doing :-D
>
> In the several dozens of references cited in the four links
> contained in my original message, *links that you sniped now*, he can
> find the experimental stuff, the rigorous theorems, and the extra
> info :-D
>
> --http://www.canonicalscience.org/
>
> BLOG:http://www.canonicalscience.org/publications/canonicalsciencetoday/ca...- Hide quoted text -
>
> - Show quoted text -

Geometry moves with the flow of mass through space. This is a nonlocal
effect of the geometry field moving below light speed as mass moves.

Mitch Raemsch