Re: On Light bending
From: John C. Polasek (jpolasek_at_cfl.rr.com)
Date: 11/03/04
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Date: Wed, 03 Nov 2004 04:12:38 GMT
On Tue, 2 Nov 2004 10:18:30 +0100, "Harry" <harald.vanlintel@epfl.ch>
wrote:
>
>"John C. Polasek" <jpolasek@cfl.rr.com> wrote in message
>news:gnkco0hf417o2nv3edf189028ldnckvcqv@4ax.com...
>> On Mon, 1 Nov 2004 13:47:24 +0100, "Harry" <harald.vanlintel@epfl.ch>
>> wrote:
>SNIP
>
>> >Exactly, he sketched a Huygens construction with different local
>propagation
>> >times of two parts of the wave front, resulting in bending.
>SNIP
>> >Oh yes, it was a logical consequence from his equation that light speed
>is a
>> >function of gravitational potential (height).
>> >And he simply stated that the same differential equation can be found
>using
>> >the equivalence principle.
>> >
>> >Harald
>
>> The Huyghens refractive effect will only give half the deviation.
>
>Of course, we are all aware of that. However:
>
>> The
>> other half comes from coordinate space dilation. It is the same double
>> effect required to get the advance in the perihelion. And this comes
>> from using both terms of the Schwarzschild metric.
>
>Some other references claim with Einstein that it's half due to "Newtonian
>attraction" and "space curvature".
>I'm not sure to find a 1-to-1 match between Huyghens bending on the one hand
>and on the other hand Newtonian attraction or "space curvature" or now your
>"coordinate space dilation"....
>I find it a bit confusing, to which does the Huygens effect correspond, if
>to any?
>
>> A Newtonian drop would imply that energy as well as mass are affected
>> by gravity, which I believe needs to be abandoned as a tenet of
>> relativity.
>>
>> Doesn't the derivation from the Huyghens effect require you to employ
>> an expression for a gradient dc/dr? Would that be new relativity?
>
>Indeed, it's old relativity. Einstein's starting point in 1911 was:
>(c1-c2) dt = - dc/dn * dt , with dc/dn partial diff. and -dn identical to
>your dr.
>
>Harald
I guess you did not find my allusions to the SMetric very useful to
find the Huyghens bending of light.
In Dual Space theory it's clear as a bell. I would be pleased to show
you how my gravity law solves this as well as the Pound Rebka
conundrum, if you think it would be useful.
John Polasek
If you have something to say, write an equation.
If you have nothing to say, write an essay
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