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#221
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On May 7, 12:27 am, "Tom Van Flandern" wrote:
Koobee Wublee writes: All thanks to Professor Carlip. If not for him, I would not have noticed this post from Dr. Van Flandern. [Wublee]: Your LR does not satisfy the principle of relativity. Your clock slowing but no time dilation is spooky. Actually, LR does satisfy the principle of relativity. So, you do not even understand the basic algebra. shrug Even though the local gravitational potential field is a preferred frame locally, You are violating the very essence of the principle of relativity. I am very confident that you do not understand it. shrug one cannot use it to define a universal preferred frame. So all motion is still only relative motion. You are still confused. shrug "Spooky" is a rather subjective description. Yes, it appears to be so to the one who is very spooked like yourself. shrug Do you consider pendulum clocks "spooky" because they slow down with a temperature increase? If I cannot find the cause, yes is to your question. shrug How is the natural slowing of an atomic clock immersed in a denser local gravitational potential field any different in principle? You tell me. shrug Don't all waves slow down when propagating in a denser medium? No, sound travels faster in solid. Isnt solid denser than air? [Wublee]: Apparently, you have not thought out all the mechanisms that can cause a perfectly working clock to slow down. Suppose we built a clock that ticked off one microsecond every time a sound wave in its chamber was sent to a deflector and returned. If we then placed that clock in a denser atmosphere, it would slow its rate of ticking. Think again. shrug This is a good analogy for what happens to the oscillating electromagnetic signals in an atomic clock when it is in a stronger gravitational potential field, as for example when it is near a mass. Lots of people have given lots of thought to the mechanisms that change clock rates in potential fields, and this remains the best idea on the table. So, you believe in the Aether. Why dont you just say so instead of giving subtle signs of going against the main-stream physicists? What are you afraid of? More bad reputation to your already tarnished reputation? [Wublee]: This is nonsense. SR manifests the twin's paradox. I gave you a reference explaining how to resolve the twin's paradox in SR. Yes, you gave me a reference that proposed a wrong result. shrug You simply need to abandon your intuitive notion that distant time is unique for all frames. Do you mean abandoning my scientific methodology and going back to mysticism where one can practice casting spells in his leisure time? In SR, there is no remote simultaneity. If you mean simultaneity is relative, then yes. Poincare had already pointed that out about 100 years ago. shrug The time right here, right now in Tokyo depends on our state of motion, and will be different for different observers. Well, it depends on your understanding of your physical world and somewhat of your own intelligence. shrug If you know how the physical laws work, you can deduce what time it is in Tokyo at this very moment. However, if you choose to accept the stupidity of SR, God helps you. shrug Read Ref.[1], unless you really are not interested in understanding SR the way the relativists do. I read it. It is a total garbage. That reflects the intellectual might of the author. shrug But if not, you will never succeed in communicating with them. If they cannot even understand the Lorentz transform, why would I even bother to communicate with them? The analogy is that why would I even bother to communicate with amoebas? [Wublee]: OK, what is the reason that Einstein thought black holes are not possible? Did I really ask that question? Well, I really dont care about why that nitwit, that plagiarist, and that liar thinks, and I have no reason to be jealous of that nitwit, that plagiarist, and that liar, Einstein. shrug Einstein's 1939 paper (see Ref. [2]) showed that during collapse, entities of a collection of bodies with non-zero angular momentum would be forced to exceed the speed of light, which is impossible in SR. Therefore, he concluded, singularities ("black holes") are impossible in GR. Well, I have not read you reference [2] because of your reference [1] was so absurd. shrug Again, that suggestion by Einstein does not seem to be logical. shrug [Wublee]: There is no such physical quantity as spacetime. Spacetime is merely a mathematical creation. It is a 4-dimensional expansion to how Riemann described curved space. Yes, he did after Gausss suggestion of the possibility of curved space. shrug All efforts to develop a theory around curved space failed, as Misner, Thorne and Wheeler remind us on p. 32 of "Gravitation". If you mean to develop a theory of gravity based on curved space alone, then yes what you are saying is correct. Riemann was the first person to explore the possibility of gravitation as a manifestation of curved spaced. He failed. Gravity only exist through gravitational time dilation regardless how space is curved. That is according to the mathematics of spacetime first developed by the Goettingen group of mathematicians including Klein, Hilbert, Schwarzschild, and Minkowski. Please read the references I cite as justification. If you just respond with declarations unbacked by observation, experiment, reasoning, or citation, your views can't communicate well to me or to others. I have read your absurd reference [1]. It really does me no good to read reference [2]. shrug After all, you do not even understand the Galilean transform. In doing so, you even try to promote a transform that does not degenerate to the Galilean transform at low speeds. In case if you have missed out, the Galilean transform has adequately described the laws of physics for speeds much lower that the speed of light. shrug The idea to propose your LR is so absurd. [Wublee]: I thought you are quite intelligent after correcting professor Carlip's error on the aberration of gravity, but now I do not think so. Commenting on the intelligence of others is rude. Yes, I do agree that it is rude, yes, but we are discussing physics. So, please dont use that a lack of intelligence as an excuse to launch alchemical physics or voodoo mathematics. shrug Assuming that you are smart enough to be the judge of who is "intelligent" and who is not is egotistical. Well, I am one of the very few who understands the stupidity in the Lorentz transform because of the twins paradox. I dont suppose I am very intelligent compared to you, Professors Carlip, Roberts, or Draper, but these gentlemen are believing in something utterly stupid in logic and consistency. shrug Learn to "show off" by sticking to the subject and coming up with better arguments where you can, and by conceding points where that is merited. It helps if the ones reading my work understand where I am coming from. shrug [Wublee]: By the way, were you that engineer who showed the physicists that by solving four equations with four unknowns, you can retrieve altitude, latitude, longitude, and time information from four GPS satellites? No. I worked with the Air Force data taken continuously at the Monitor Stations around the globe (having known locations), I thought you work with the Navy. Just because the Navy also have airplanes, it does not make Navy Air Force. with atomic clocks at both ends (satellite and ground). GPS receivers are good for determining ground locations, but not for studying relativity or clock behavior. Yes, we have already known that. Thank you. The raw pseudo-ranges and Doppler data are excellent for such studies. A description of the Monitor Station data and what can be done with it appears in Ref. [4]. Oh, shrug [Wublee]: With four acquisitions instead of original proposal of three, there is no more need to have time flow of the satellites to synchronize with the ground. Conclusions drawn from receiver data are worthless for relativity purposes. If you can only draw the conclusion from 3 satellites, then you are very wrong here. You need to read up on GPS data analysis if you wish to make informed statements about that subject. Yes, I did. Because the receiver gets its data from 4 satellites instead of 3, relativity becomes non-essential in the development of GPS. I call the original ones who proposed only 3 satellites short-sighted, but I have to call the ones who do not understand the benefit of using 4 satellites extraordinarily mentally challenged. These folks should not be involved in any engineering development at all. shrug and Albertito writes: You seem to be very good at multi-tasking. You must be a manager of some sort who does not have to understand anything in details. However, you are at the mercy of the ones feeding you data, analyses, and conclusions. If you surround yourself with baboons, you will behave like one --- even if you are the most intelligent among them. There is no more need for any more correspondence. I thank you for taking your precious time to do so with me. The pleasure is mine. |
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#222
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On May 23, 6:01 pm, wrote:
I've had an intermittent connection to USENET recently, and missed this when it first appeared. Being a professor, you must have heard of all the excuses of not turning in homeworks, but this time I will believe you. No more excuses going forward, OK? Still, though, there's not too much to say, since Tom Van Flandern is merely exhibiting his basic ignorance of GR. Why are you so surprising? Most physicists fall into that category. shrug Tom Van Flandern wrote: Nonsense. What I agreed to was that the gravitational potential field at p would not change until one light-time later than t = 0. However, it is clear from logic, observation, and computer experiments that the force operating at point p changes almost instantly, The "force" is the gradient of the potential. If the potential doesn't change, its derivatives don't, either. Your statement here exhibits a profound lack of understanding of basic mathematics. You too are not listening to each other. Working in the same scientific field, you two must put all these hatchets out of reach. You two must try to understand each other better. I would not go that far as a married couple though. You can only say that because you have apparently not understood the real issue. (More below.) Nonsense. This is not a question of interpretation. It is a *calculation*. General relativity tells you exactly how to do the computation, first to determine the metric from the source mass and then to determine the geodesics in that metric. Nothing is ambiguous. Yes, you are very correct. There is nothing ambiguous about the field equations. Each solution to the field equations represents a universe so different from the others. Please stop denying that. Here you make an elementary mistake. It takes two points (or one point and a direction) to determine a vector. So there is most definitely a "time" issue because there is no remote simultaneity in relativity. That means if the two points are synchronized in M's frame, they are not synchronized in p's frame; and vice versa. So the "gradient" cannot be the same for both frames if they have a relative transverse motion. "Gradient" is a mathematical operation. Given a function, the gradient is the vector whose components are its derivatives. The gradient of a function at position x and time t is determined by the value of the function at x (and in its infinitesimal neighborhood) at time t, period. This is elementary undergraduate calculus. You two are not understanding each other. Is there a marriage counsel equivalent in your field of research? In accord with the relativity principle, you are not entitled to adopt the source mass frame as special and ignore the view from the target body frame, or vice versa. The statement I made is frame-independent. This is again elementary mathematics. Tom, if you want to claim to agree with GR, you need to learn some math. You are making things up here out of whole cloth. I should not have interfered. |
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#223
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carlip-nospam wrote on Sat, 24 May 2008 01:01:07 +0000:
I've had an intermittent connection to USENET recently, and missed this when it first appeared. (snipped inadequate language) Tom Van Flandern wrote: Nonsense. What I agreed to was that the gravitational potential field at p would not change until one light-time later than t = 0. However, it is clear from logic, observation, and computer experiments that the force operating at point p changes almost instantly, The "force" is the gradient of the potential. But that is not its general definition. The force (or 'force') is the gradient of the potential only for some simple cases. tvf is using the standard definition of force F as rate of change of momentum p. You may consult any general physics textbook for it. If not any at hand take a look to online Wikipedia http://en.wikipedia.org/wiki/Force (\blockquote Isaac Newton is the first person known to explicitly state the first, and the only, mathematical definition of forceâas the time-derivative of momentum ) You may be confusing F with f or maybe you are unaware that gradient form is a special case derived from more general expressions. (snipped inadequate language) [TomVF]: The one and only mathematical question of importance here to the speed of gravity issue is this: For a target body with a transverse motion relative to the source mass, should we use the retarded gradient or the instantaneous gradient to get the force? [Carlip]: There is no such thing as a "retarded gradient." The gradient of a function is the vector of its spatial derivatives. Time doesn't come into it. Here you make an elementary mistake. It takes two points (or one point and a direction) to determine a vector. So there is most definitely a "time" issue because there is no remote simultaneity in relativity. That means if the two points are synchronized in M's frame, they are not synchronized in p's frame; and vice versa. So the "gradient" cannot be the same for both frames if they have a relative transverse motion. "Gradient" is a mathematical operation. Given a function, the gradient is the vector whose components are its derivatives. The gradient of a function at position x and time t is determined by the value of the function at x (and in its infinitesimal neighborhood) at time t, period. This is elementary undergraduate calculus. I wonder why mathematicians have recently found some inconsistencies on traditional calculus and generalized with the new concept of whole- partial derivatives and other useful mathematical extensions already on the physicist (except in your own :-)) arsenal http://arxiv.org/abs/physics/0503207 -- Center for CANONICAL |SCIENCE) http://canonicalscience.org |
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#224
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On May 24, 3:36*am, "Juan R." González-Álvarez
wrote: carlip-nospam wrote on Sat, 24 May 2008 01:01:07 +0000: I've had an intermittent connection to USENET recently, and missed this when it first appeared. (snipped inadequate language) Tom Van Flandern wrote: * * Nonsense. What I agreed to was that the gravitational potential * * field at p would not change until one light-time later than t = 0. * However, it is clear from logic, observation, and computer experiments that the force operating at point p changes almost instantly, The "force" is the gradient of the potential. But that is not its general definition. The force (or 'force') is the gradient of the potential only for some simple cases. tvf is using the standard definition of force F as rate of change of momentum p. You may consult any general physics textbook for it. If not any at hand take a look to online Wikipedia http://en.wikipedia.org/wiki/Force (\blockquote *Isaac Newton is the first person known to explicitly state the first, *and the only, mathematical definition of forceas the time-derivative of *momentum ) You may be confusing F with f or maybe you are unaware that gradient form is a special case derived from more general expressions. (snipped inadequate language) [TomVF]: The one and only mathematical question of importance here to the speed of gravity issue is this: For a target body with a transverse motion relative to the source mass, should we use the retarded gradient or the instantaneous gradient to get the force? [Carlip]: There is no such thing as a "retarded gradient." The gradient of a function is the vector of its spatial derivatives. Time doesn't come into it. * * Here you make an elementary mistake. It takes two points (or one * * point and a direction) to determine a vector. So there is most definitely a "time" issue because there is no remote simultaneity in relativity. That means if the two points are synchronized in M's frame, they are not synchronized in p's frame; and vice versa. So the "gradient" cannot be the same for both frames if they have a relative transverse motion. "Gradient" is a mathematical operation. *Given a function, the gradient is the vector whose components are its derivatives. *The gradient of a function at position x and time t is determined by the value of the function at x (and in its infinitesimal neighborhood) at time t, period. *This is elementary undergraduate calculus. I wonder why mathematicians have recently found some inconsistencies on traditional calculus and generalized with the new concept of whole- partial derivatives and other useful mathematical extensions already on the physicist (except in your own :-)) arsenal http://arxiv.org/abs/physics/0503207 -- Center for CANONICAL |SCIENCE)http://canonicalscience.org- Hide quoted text - - Show quoted text - Changes in gravity propagate at light speed. A space push is toward center. Mitch Raemsch; Twice Nobel Laureate 2008 |
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#225
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mitch.nicolas.raemsch wrote on Sat, 24 May 2008 14:26:32 -0700:
On May 24, 3:36Â*am, "Juan R." GonzĂĄlez-Ălvarez wrote: carlip-nospam wrote on Sat, 24 May 2008 01:01:07 +0000: I've had an intermittent connection to USENET recently, and missed this when it first appeared. (snipped inadequate language) Tom Van Flandern wrote: Â* Â* Nonsense. What I agreed to was that the gravitational Â* Â* potential field at p would not change until one light-time later than t = 0. Â* However, it is clear from logic, observation, and computer experiments that the force operating at point p changes almost instantly, The "force" is the gradient of the potential. But that is not its general definition. The force (or 'force') is the gradient of the potential only for some simple cases. tvf is using the standard definition of force F as rate of change of momentum p. You may consult any general physics textbook for it. If not any at hand take a look to online Wikipedia http://en.wikipedia.org/wiki/Force (\blockquote Â*Isaac Newton is the first person known to explicitly state the first, Â*and the only, mathematical definition of forceâas the time-derivative Â*of momentum ) You may be confusing F with f or maybe you are unaware that gradient form is a special case derived from more general expressions. (snipped inadequate language) [TomVF]: The one and only mathematical question of importance here to the speed of gravity issue is this: For a target body with a transverse motion relative to the source mass, should we use the retarded gradient or the instantaneous gradient to get the force? [Carlip]: There is no such thing as a "retarded gradient." The gradient of a function is the vector of its spatial derivatives. Time doesn't come into it. Â* Â* Here you make an elementary mistake. It takes two points (or Â* Â* one point and a direction) to determine a vector. So there is most definitely a "time" issue because there is no remote simultaneity in relativity. That means if the two points are synchronized in M's frame, they are not synchronized in p's frame; and vice versa. So the "gradient" cannot be the same for both frames if they have a relative transverse motion. "Gradient" is a mathematical operation. Â*Given a function, the gradient is the vector whose components are its derivatives. Â*The gradient of a function at position x and time t is determined by the value of the function at x (and in its infinitesimal neighborhood) at time t, period. Â*This is elementary undergraduate calculus. I wonder why mathematicians have recently found some inconsistencies on traditional calculus and generalized with the new concept of whole- partial derivatives and other useful mathematical extensions already on the physicist (except in your own :-)) arsenal http://arxiv.org/abs/physics/0503207 -- Center for CANONICAL |SCIENCE)http://canonicalscience.org- Hide quoted text - - Show quoted text - Changes in gravity propagate at light speed. A space push is toward center. Mitch Raemsch; Twice Nobel Laureate 2008 Even Nobel Laureates get some things wrong :-) -- Center for CANONICAL |SCIENCE) http://canonicalscience.org |
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#226
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Steve Carlip writes:
[Carlip]: I've had an intermittent connection to USENET recently, and missed this when it first appeared. I give you credit for your belated respond. That is better than ignoring the issues on the table. [Carlip]: Still, though, there's not too much to say, since Tom Van Flandern is merely exhibiting his basic ignorance of GR. ... Your statement here exhibits a profound lack of understanding of basic mathematics. ... This is elementary undergraduate calculus. ... This is again elementary mathematics. ... if you want to claim to agree with GR, you need to learn some math. We have been discussing this issue for nearly 15 years now. Sometimes, you get frustrated and use the occasional ad hominem remark. But I've never seen you so insulting and off-topic as this. It was your responsibility to read and understand the latest publication on this topic if you planned to remain an expert in this field. Certainly, I've cited it enough times for you: "Experimental Repeal of the Speed Limit for Gravitational, Electrodynamic, and Quantum Field Interactions", T. Van Flandern and J.P. Vigier, Found.Phys. 32:1031-1068 (2002). Preprint under title "The speed of gravity - Repeal of the speed limit" available at http://metaresearch.org/cosmology/gr...peed_limit.asp. The citation provides details about the mathematical definition and physical meaning of "gradient". If you never learned about the physics behind gradients, you should be asking questions, not handing out insults. [Carlip]: Now, at time t=0, make the following change in R: stop the motion of M. You apparently agree that this change will have no affect at p until the time for a light signal to reach p from R. [TomVF]: What I agreed to was that the gravitational potential field at p would not change until one light-time later than t = 0. However, it is clear from logic, observation, and computer experiments that the force operating at point p changes almost instantly, [Carlip]: The "force" is the gradient of the potential. If the potential doesn't change, its derivatives don't, either. Consider a body on a circular orbit. Its gravitational potential is constant. Yet the gradient of that potential (a vector) is ever-changing. Your claim is wrong. You are apparently unfamiliar with the physics of gradients, having learned only the trivial math. As Juan has already pointed out, "force" is the time rate of change of momentum. A gravitational force creates a gradient in the density of the "space-time medium" that we now call gravitational potential. But there is no requirement in physics or logic for the gradient in the potential to be created with the same speed as the propagation speed of the force. Any medium may take a finite time to respond to the action of a force. The gravitational potential medium is apparently synonymous with the light-carrying medium", and changes at the speed of light. Meanwhile, the force that creates that gradient propagates at speeds c, according to all existing experimental evidence. [Carlip]: Write down the exact solution of the Einstein field equations for a mass M that initially moves at a constant velocity and then abruptly stops. ... Now just compute the acceleration at p. ... This is not a question of an "interpretation" -- it is a direct, unambiguous mathematical prediction. [TomVF]: You can only say that because you have apparently not understood the real issue. (More below.) [Carlip]: Nonsense. This is not a question of interpretation. It is a *calculation*. General relativity tells you exactly how to do the computation, first to determine the metric from the source mass and then to determine the geodesics in that metric. Nothing is ambiguous. Why did you stop there, when the issue of how to determine the acceleration of the target body doesn't arise until the next step? *After* you determine the geodesics in that metric, you must still compute a gradient (or take the equivalent spatial partials) to get the 3-space force/acceleration. To do that, you must make a new *assumption*: that the retarded potential causes the gravitational force operating on the target body, or vice versa. In the former case, the force is retarded and gives the wrong orbit. Geometric GR hides behind the math of 4-space, and never faces this purely 3-space issue. We have a plain ambiguity in the physics there, with no counterpart in the math. One cannot solve problems and advance understanding by letting equations do the thinking. [TomVF]: The one and only mathematical question of importance here to the speed of gravity issue is this: For a target body with a transverse motion relative to the source mass, should we use the retarded gradient or the instantaneous gradient to get the force? [Carlip]: There is no such thing as a "retarded gradient." The gradient of a function is the vector of its spatial derivatives. Time doesn't come into it. [TomVF]: Here you make an elementary mistake. It takes two points (or one point and a direction) to determine a vector. So there is most definitely a "time" issue because there is no remote simultaneity in relativity. That means if the two points are synchronized in M's frame, they are not synchronized in p's frame; and vice versa. So the "gradient" cannot be the same for both frames if they have a relative transverse motion. [Carlip]: "Gradient" is a mathematical operation. Given a function, the gradient is the vector whose components are its derivatives. The gradient of a function at position x and time t is determined by the value of the function at x (and in its infinitesimal neighborhood) at time t, period. It is common in physics to use gradients in dynamic situations, and not just in static ones. If a field is fixed with respect to a coordinate system (the only case you consider), then there is no difference between retarded and instantaneous gradients. But if the field moves relative to the coordinate system (as it does for target bodies with transverse motion relative to a source mass), then the instantaneous and the retarded gradients differ in direction. It should be obvious to you that, if you set up your coordinate system with origin fixed in the moving target body, then the partials that define the gradient are time-varying. So from the perspective of the target body (the only one that matters for determining target body motion), the direction of the gradient of the potential depends on whether one wants the instantaneous or the retarded direction, because there is no question that the direction is time-varying. [Carlip]: The statement I made is frame-independent. Math is about equations. Physics is about reality. Equations normally tell us nothing about cause and effect. Physics cares very much about sorting out causes and effects, and determining how they relate to one another. In the case in point, force is the cause and gradient is the effect. But there is no way to tell that from the math of GR. [Carlip]: Tom, if you want to claim to agree with GR, you need to learn some math. You are making things up here out of whole cloth. Because mathematical GR is unconcerned with the cause/effect issue, it is not surprising that the same math works either way. But in physics, the only way to make sense of gravitational force propagating nearly instantly and gravitational potential suffering light-speed delay is to make force the cause and potential gradients the effect. But then, my paper with Vigier in Foundations of Physics is now six years old, and already back then showed the definition of gradient and how to apply it to the case of a dynamic target body. You should read the latest publications in the field if you wish to stay current. If you disagree, then technical comment or criticism is in order. But ignoring published advances in your own field is never a wise policy. -|Tom|- Tom Van Flandern - Sequim, WA - see our web site on frontier astronomy research at http://metaresearch.org |
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#227
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On Mar 7, 7:11*pm, Tom Roberts wrote:
Measurement NG GR ---------------------- ----------- --------- Perih. of Mercury et al zero correct Shapiro time delay zero * correct Bending of EM radiation zero * correct operation of GPS hopeless correct frame dragging zero correct Hi Tom, you are certainly right that Newtonian gravity fails miserably in predictions of relativistic gravitational effects. However, is the reason of this failure the instantaneous propagation of interaction or something else? I believe that the reason is in simplified representation of the gravitational potential (1/r) in NG. One can build an alternative theory [1] in which the gravitational potential still propagates instantaneously, but contains velocity-dependent corrections (in addition to the 1/r term). Then the comparison with experiment is much improved: Measurement NG GR Ref. [1] ---------------------- ----------- --------- ---------- Perih. of Mercury et al zero correct correct Shapiro time delay zero * correct correct Bending of EM radiation zero * correct correct operation of GPS hopeless correct correct frame dragging zero correct no data yet [1] E. Stefanovich, "A Hamiltonian approach to quantum gravity" http://www.arxiv.org/abs/physics/0612019 Regards. Eugene. |
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#228
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eugene_stefanovich wrote on Tue, 27 May 2008 15:55:53 -0700:
On Mar 7, 7:11Â*pm, Tom Roberts wrote: Measurement NG GR ---------------------- ----------- --------- Perih. of Mercury et al zero correct Shapiro time delay zero * correct Bending of EM radiation zero * correct operation of GPS hopeless correct frame dragging zero correct Hi Tom, you are certainly right that Newtonian gravity fails miserably in predictions of relativistic gravitational effects. However, is the reason of this failure the instantaneous propagation of interaction or something else? I believe that the reason is in simplified representation of the gravitational potential (1/r) in NG. One can build an alternative theory [1] in which the gravitational potential still propagates instantaneously, but contains velocity-dependent corrections (in addition to the 1/r term). Then the comparison with experiment is much improved: Measurement NG GR Ref. [1] ---------------------- ----------- --------- ---------- Perih. of Mercury et al zero correct correct Shapiro time delay zero * correct correct Bending of EM radiation zero * correct correct operation of GPS hopeless correct correct frame dragging zero correct no data yet [1] E. Stefanovich, "A Hamiltonian approach to quantum gravity" http://www.arxiv.org/abs/physics/0612019 It is also possible to show that generalized theory with instantaneous potentials predicts delays for wavelike phenomena :-) -- Center for CANONICAL |SCIENCE) http://canonicalscience.org |
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#229
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Tom Van Flandern wrote on Tue, 27 May 2008 14:26:29 -0700:
Steve Carlip writes: We have been discussing this issue for nearly 15 years now. Sometimes, you get frustrated and use the occasional ad hominem remark. But I've never seen you so insulting and off-topic as this. Dr. Carlip is a well-known academic flammer: http://en.wikipedia.org/wiki/Flaming_(Internet) Consider a body on a circular orbit. Its gravitational potential is constant. Yet the gradient of that potential (a vector) is ever-changing. Your claim is wrong. You are apparently unfamiliar with the physics of gradients, having learned only the trivial math. As Juan has already pointed out, "force" is the time rate of change of momentum. Neither Carlip nor Roberts seem to know this standard definition. A gravitational force creates a gradient in the density of the "space-time medium" that we now call gravitational potential. But there is no requirement in physics or logic for the gradient in the potential to be created with the same speed as the propagation speed of the force. Any medium may take a finite time to respond to the action of a force. The gravitational potential medium is apparently synonymous with the light-carrying medium", and changes at the speed of light. Meanwhile, the force that creates that gradient propagates at speeds c, according to all existing experimental evidence. Tom, an important problem here is that Steve Carlip is really confused even about the very basic stuff on interactions. For instance, Carlip does not know what is the expression for the Newtonian potential. Carlip confounds the Newtonian potential phi(R(t)), with the nonrelativistic limit of a gravitational 'Lienard-Wiechert' phi(r,t), which is derived from g_00 in the geometrical formulation. His confusion about functions explains why Carlip fails to understand how to take the gradients correctly and also explain why he confounds the speed of the interaction with the speed c. And also explains several flagrantly wrong physical comments by Carlip regarding boundaries. As is well-known Carlip repeats mistakes in his famous paper on aberration in PLA. Carlip mistakes about electromagnetic interactions and speed are corrected in 1996: Phys. Rev. E 53, 5373. Chubykalo, Andrew E; Smirnov-Rueda, Roman. 1997: Phys. Rev. E 55, 3793. Chubykalo, Andrew E; Smirnov-Rueda, Roman. 1998: Phys. Rev. E 57, 3683. Chubykalo, Andrew E; Smirnov-Rueda, Roman. and also in 1999: Int. J. of Mod. Phys. A 14(24), 3789. Chubykalo, Andrew E; Vlaev, Stoyan J. All recent works (and others i have not cited here) show that electromagnetic interactions are *not* retarded by c, which is Carlip wrong *belief*. The cited papers point a number of well-known mistakes that Carlip and other relativists are doing about interactions. Regarding the issue of the speed of gravity, Carlip just repeats same mistakes. The electromagnetic dualism recently introduced in (1996: Phys. Rev. E 53, 5373; 1997: Phys. Rev. E 55, 3793; 1998: Phys. Rev. E 57, 3683) has been generalized and applied to gravity in my paper "Newtonian limit difficulties of General Relativity" which i am close to finish a new and improved version 3. Dualism implies gravitational generalization of geometric GR h_ab(r,t) -- h_ab(r,t) + h_ab(R(t)) It is showed that h_ab(R(t)) reduces exactly to Newtonian potential whereas the geometric solution h_ab(r,t) does *not*. It is showed that the geometric approach to gravity is *broken* whereas the field formulation (FTG) and the direct particle formulation (DPI) like (http://www.arxiv.org/abs/physics/0612019) are not. I would also point that it seems recent papers have provided experimental electromagnetic measurements of v 10 c. JOURNAL OF APPLIED PHYSICS 102, 013529 2007 JOURNAL OF APPLIED PHYSICS 101, 023532 2007 See figure 6 on the latter. But i am still studying those papers. Of interest for students is also "Classical Relativistic Many-Body Dynamics. 1999: Springer. Trump, Matthew A; Schieve, William C." Where the authors also point to the correct two-body Newtonian potential as function phi(R(t)) (just i said :-)) and then generalize relativistically it as phi(\rho(\tau)) where \rho is a generalized distance and \tau and multi-body time (it is not proper-time in general). That generalized relativistic potential is very popular but does not satisfies some requirements i consider needed By that reason i am developing an different relativistic many-body dynamics. However at least the authors of the monograph know what *is* the Newtonian potential :-) Carlip decided to label me as "crank" last time i remarked his confusion about Newtonian potentials. I find interesting that one of the world experts in the field of relativistic chaos http://order.ph.utexas.edu/research/glimpse.html has obtained the same conclusion about potentials i obtained and works with the exactly the same functional expression i am working. Is Prof. Schieve (and Stuckelberg, Feynman, Piron, Horwitz...) also a crank dear Carlip? :-) -- Center for CANONICAL |SCIENCE) http://canonicalscience.org |
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On May 28, 4:16 am, "Juan****o
http://www.helinium.nl/trolltech.gif How are the "conferences" going, Juan****o? |
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