Juan R.
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Juan R. said:Some interesting discussion on the topic began with several relativists including renowned Steve Carlip. However, in my personal opinion -please do not me atack because i am thinking this now-, Carlip is wrong in several crucial details doing his attempt to prove that Newtonian gravity is derived from General relativity wrong.
Last news about this topic.
Some time ago i said that the curvature interpretation of general relativity is not valid. I based my claim in that when one takes the non-relativistic limit, one obtain a flat spacetime and, however, one does not obtain a zero gravity.
If curvature IS the cause of gravity and you are eliminating gravity then gravity would vanish and however it does not! This clearly indicates that curvature is not the cause of gravity. Remember, basic epistemological principle: if A is the cause of B elimination of A eliminate B.
Of course in textbooks proof, spacetime is not flat, but textbooks does not take the correct relativistic limit and final equation is NOT Newtonian equation. That is the reason that advanced research literature does NOT follow textbooks wrong derivation.
Some 'specialists' as Steve Carlip were rather hard in their replies. In his last reply, the specialist Carlip have expressed his doubts about that in the non-relativistic limit one can obtain a flat spacetime.
[quote = Carlip]
He also thinks that the Minkowski metric should apply even to Newtonian gravity (!).
I proved this time ago. Carlip simply ignores my proof. One would remember that Carlip is NOT a specialist on Newtonian limit theory and, in fact, has published nothing in this hot topic.
Now i find a recent paper claiming the same. The paper has been published in leader journal on gravity.
On (Class. Quantum Grav. 2004 21 3251-3286) the author claims the substitution (1/c) --> (epsilon/c) in GR equations, and states that epsilon = 1 is Einstein GR and epsilon = 0 is Newton theory.
I find curious as that author (working the Newtonian limit with detail) writes
The fiber epsilon = 0 is Minkowski space with a (non-degenerated) Newtonian limit.
That is, the limit epsilon = 0 of GR is Newtonian gravity and in that limit spacetime is Minkoskian, which is flat. My initial prescription that in the non-relativistic limit one obtain GRAVITY with a FLAT spacetime is correct. Therefore, that i said in page 17
of
www.canonicalscience.com/stringcriticism.pdf[/URL]
in April was mainly correct. That April comment contains some imprecision (i am thinking in rewriting again with last advances in the research), but basically it was correct regarding the geometric prescription of GR.
One may reinterpret the basic of general relativity.
I find really interesting this!
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