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On 17 Feb 2007 21:49:35 -0800, "Leonard Kellogg" wrote:
Henri Wilson wrote: How does the light know that it should adjust its speed relative to the barycentre rather than something else? In actual fact light only 'knows' of one object, its own source. Theoretically the source could be the only object in the universe. The best reference for a change in speed is the source itself. That is what I expected. Since I am discussing the unification of light speed from the star over a complete orbit, I am suggesting that its barycentre is the most practical reference to use. It is not the only reference one could use. I agree. My questions were about the behavior of the light, as you discuss next, rather than choice of reference. How does the light determine its speed relative to the barycentre of the system it has left? It leaves at between c+v and c-v in the observer direction, wrt the orbit centre. I'm saying, that in time, it unifies to something like c wrt that centre. Don't ask me how or why... but this seems to happen in varying amounts according to the BaTh. It is most astonishing. Light from the star adjusts its speed relative to something with which it has no connection. If the light came only from the far side of the orbit, would it unify relative to the mean radial speed during that half-orbit, instead of unifying relative to the mean radial speed over the full orbit? I presume it unifies to the mean, rather than the median. Is that correct? No, you don't seem to understand this properly. The suggestion is that all light emitted in any particular direction unifies towards c in the barycentre frame. For circular orbits, it starts out with velocities in the range c+v to c-v wrt the barycentre in that direction. For elliptical orbits the range will be biased somewhat, depending on the eccentricity and yaw angle. The only explanation I can suggest is that all large mass centres are surrounded by some kind of weak EM reference frame....and these extend well away from the objects themselves. Would light leaving the Moon toward a distant viewer unify its speed to c relative to the Earth-Moon barycentre or to the Moon-Sun barycentre? For a three body system, The radial velocity would be something like c+Acos(xt)+Bcos(yt). The max amd min are c+A+B and c-A-B. That seems reasonable. So I presume there would be two separate unification processes occuring simultaneously at different rates. The A would go towards zero over relatively short distances followed by the B over larger distances. So light from the Moon would tend to unify relative to the Earth-Moon barycentre, and then tend to unify relative to the Moon-Sun barycentre. It is a puzzle how the light could seem to know that it was emitted from a body which is orbiting other bodies. And it is a puzzle how the light could seem to know its speed relative to the different barycentres. Like I said above, there must be some kind of reference frame surrounding large masses. I say this because unification rate appears to be dependent on orbit period. Don't ask me why. There could be an entirely different explanation as to why the hipparcos distances are generally longer than those I need to match brightness curves. The obvious relationship is that the shorter the orbit period, the higher the radial speed, and thus the greater the initial bunching effect, so the unification distance needs to be shorter in order to prevent excessive bunching during transit. That is true...but it doesn't explain why the actual unification rate itself should be period dependent. What could make space around short period binaries different from that around longer period ones? I know there could be an entirely different explanation for this....but I cannot see it. Leonard |
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On Feb 17, 10:04 pm, HW@....(Henri Wilson) wrote:
On 17 Feb 2007 21:49:35 -0800, "Leonard Kellogg" wrote: Henri Wilson wrote: How does the light know that it should adjust its speed relative to the barycentre rather than something else? In actual fact light only 'knows' of one object, its own source. Theoretically the source could be the only object in the universe. The best reference for a change in speed is the source itself. That is what I expected. Since I am discussing the unification of light speed from the star over a complete orbit, I am suggesting that its barycentre is the most practical reference to use. It is not the only reference one could use. I agree. My questions were about the behavior of the light, as you discuss next, rather than choice of reference. How does the light determine its speed relative to the barycentre of the system it has left? It leaves at between c+v and c-v in the observer direction, wrt the orbit centre. I'm saying, that in time, it unifies to something like c wrt that centre. Don't ask me how or why... but this seems to happen in varying amounts according to the BaTh. It is most astonishing. Light from the star adjusts its speed relative to something with which it has no connection. If the light came only from the far side of the orbit, would it unify relative to the mean radial speed during that half-orbit, instead of unifying relative to the mean radial speed over the full orbit? I presume it unifies to the mean, rather than the median. Is that correct? No, you don't seem to understand this properly. The suggestion is that all light emitted in any particular direction unifies towards c in the barycentre frame. For circular orbits, it starts out with velocities in the range c+v to c-v wrt the barycentre in that direction. For elliptical orbits the range will be biased somewhat, depending on the eccentricity and yaw angle. The only explanation I can suggest is that all large mass centres are surrounded by some kind of weak EM reference frame....and these extend well away from the objects themselves. Would light leaving the Moon toward a distant viewer unify its speed to c relative to the Earth-Moon barycentre or to the Moon-Sun barycentre? For a three body system, The radial velocity would be something like c+Acos(xt)+Bcos(yt). The max amd min are c+A+B and c-A-B. That seems reasonable. So I presume there would be two separate unification processes occuring simultaneously at different rates. The A would go towards zero over relatively short distances followed by the B over larger distances. So light from the Moon would tend to unify relative to the Earth-Moon barycentre, and then tend to unify relative to the Moon-Sun barycentre. It is a puzzle how the light could seem to know that it was emitted from a body which is orbiting other bodies. And it is a puzzle how the light could seem to know its speed relative to the different barycentres. Like I said above, there must be some kind of reference frame surrounding large masses. Ralph once again confuses "reference frame" and "medium". [...] |
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Henri Wilson wrote:
The only explanation I can suggest is that all large mass centres are surrounded by some kind of weak EM reference frame....and these extend well away from the objects themselves. :-) Paul |
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On Sun, 18 Feb 2007 21:22:04 +0100, "Paul B. Andersen"
wrote: Henri Wilson wrote: The only explanation I can suggest is that all large mass centres are surrounded by some kind of weak EM reference frame....and these extend well away from the objects themselves. :-) The brain hasn't thawed yet, I see. A little (more) Vodka might help.... Paul |
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Henri Wilson wrote:
On Sun, 18 Feb 2007 21:22:04 +0100, "Paul B. Andersen" wrote: Henri Wilson wrote: The only explanation I can suggest is that all large mass centres are surrounded by some kind of weak EM reference frame....and these extend well away from the objects themselves. :-) The brain hasn't thawed yet, I see. A little (more) Vodka might help.... Paul Interesting to see that you have became an etherist. Paul |
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On Mon, 19 Feb 2007 13:14:53 +0100, "Paul B. Andersen"
wrote: Henri Wilson wrote: On Sun, 18 Feb 2007 21:22:04 +0100, "Paul B. Andersen" wrote: Henri Wilson wrote: The only explanation I can suggest is that all large mass centres are surrounded by some kind of weak EM reference frame....and these extend well away from the objects themselves. :-) The brain hasn't thawed yet, I see. A little (more) Vodka might help.... Paul Interesting to see that you have became an etherist. My local H-aether doesn't result in contractions of M, L or T. Incidentally, what's happened to Androcles....haven't heard from him for a week. Has he frozen to death or migrated south, I wonder? Paul |
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![]() "Henri Wilson" HW@.... wrote in message ... [snip] http://www.androcles01.pwp.blueyonde...WilsonFake.JPG This message is for *your* personal safety, brought to *you* by Dumbledore, the computer of Androcles, having passed my Turing Test using Uncle Phuckwit for a guinea pig. How is my driving? Call 1-800-555-1234 http://www.carmagneticsigns.co.uk/im...l/P_Plates.jpg Worn with pride. http://en.wikipedia.org/wiki/L-plate |
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Henri Wilson wrote:
How does the light know that it should adjust its speed relative to the barycentre rather than something else? In actual fact light only 'knows' of one object, its own source. ... How does the light determine its speed relative to the barycentre of the system it has left? It leaves at between c+v and c-v in the observer direction, wrt the orbit centre. I'm saying, that in time, it unifies to something like c wrt that centre. Don't ask me how or why... but this seems to happen in varying amounts according to the BaTh. It is most astonishing. Light from the star adjusts its speed relative to something with which it has no connection. If the light came only from the far side of the orbit, would it unify relative to the mean radial speed during that half-orbit, instead of unifying relative to the mean radial speed over the full orbit? I presume it unifies to the mean, rather than the median. Is that correct? No, you don't seem to understand this properly. The suggestion is that all light emitted in any particular direction unifies towards c in the barycentre frame. For circular orbits, it starts out with velocities in the range c+v to c-v wrt the barycentre in that direction. For elliptical orbits the range will be biased somewhat, depending on the eccentricity and yaw angle. The example I used was a bad choice, but your reply tells me that it doesn't matter: The light doesn't unify relative to either the mean or the median of the emission speeds, but to the speed of the barycentre. I was speculating that perhaps the whole beam of light averaged its speed over time. Instead, you say the light adjusts its speed relative to the barycentre of the system from which it was emitted. Does light readjust its speed relative to the barycentre of a system that it passes through? For example, if the speed of light emitted from the Moon is first unified (or partially unified) relative to the barycentre of the Earth-Moon system, does the light then change speed if it happens to pass through the Saturn-Titan system, to unify relative to the barycentre of the Saturn-Titan system? And does the light again readjust its speed to unify relative to the barycentre of the Galaxy? As you say in your first reply quoted above, the light should only 'know' of one object, its own source. So it is most puzzling how it can also be aware of the various barycentres, know which barycentre it must unify its speed relative to, and know the amount of adjustment required. The only explanation I can suggest is that all large mass centres are surrounded by some kind of weak EM reference frame....and these extend well away from the objects themselves. I gather that what you meant was some kind of weak EM *field* which changes the speed of light passing through it closer to c. The strength of such a field would have to be nearly constant with distance, so that light speed can eventually unify yet not unify too rapidly. If the strength of the EM field fell off at the same rate as the gravitational field, light from the far side of the orbit which passes close to the primary body would be unified much more rapidly than light which does not pass close to the primary. Would light leaving the Moon toward a distant viewer unify its speed to c relative to the Earth-Moon barycentre or to the Moon-Sun barycentre? For a three body system, The radial velocity would be something like c+Acos(xt)+Bcos(yt). The max amd min are c+A+B and c-A-B. That seems reasonable. So I presume there would be two separate unification processes occuring simultaneously at different rates. The A would go towards zero over relatively short distances followed by the B over larger distances. So light from the Moon would tend to unify relative to the Earth-Moon barycentre, and then tend to unify relative to the Moon-Sun barycentre. It is a puzzle how the light could seem to know that it was emitted from a body which is orbiting other bodies. And it is a puzzle how the light could seem to know its speed relative to the different barycentres. Like I said above, there must be some kind of reference frame surrounding large masses. I say this because unification rate appears to be dependent on orbit period. Don't ask me why. There could be an entirely different explanation as to why the hipparcos distances are generally longer than those I need to match brightness curves. The obvious relationship is that the shorter the orbit period, the higher the radial speed, and thus the greater the initial bunching effect, so the unification distance needs to be shorter in order to prevent excessive bunching during transit. That is true...but it doesn't explain why the actual unification rate itself should be period dependent. What could make space around short period binaries different from that around longer period ones? I think that if you look at the numbers for a few stars, you will find that the unification rate depends directly on the maximum speed, rather than period. I know there could be an entirely different explanation for this....but I cannot see it. The things which are closest at hand can sometimes be the most difficult to see. Leonard |
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On 18 Feb 2007 19:27:15 -0800, "Leonard Kellogg" wrote:
Henri Wilson wrote: How does the light know that it should adjust its speed relative to the barycentre rather than something else? In actual fact light only 'knows' of one object, its own source. ... How does the light determine its speed relative to the barycentre of the system it has left? It leaves at between c+v and c-v in the observer direction, wrt the orbit centre. I'm saying, that in time, it unifies to something like c wrt that centre. Don't ask me how or why... but this seems to happen in varying amounts according to the BaTh. It is most astonishing. Light from the star adjusts its speed relative to something with which it has no connection. If the light came only from the far side of the orbit, would it unify relative to the mean radial speed during that half-orbit, instead of unifying relative to the mean radial speed over the full orbit? I presume it unifies to the mean, rather than the median. Is that correct? No, you don't seem to understand this properly. The suggestion is that all light emitted in any particular direction unifies towards c in the barycentre frame. For circular orbits, it starts out with velocities in the range c+v to c-v wrt the barycentre in that direction. For elliptical orbits the range will be biased somewhat, depending on the eccentricity and yaw angle. The example I used was a bad choice, but your reply tells me that it doesn't matter: The light doesn't unify relative to either the mean or the median of the emission speeds, but to the speed of the barycentre. I was speculating that perhaps the whole beam of light averaged its speed over time. Instead, you say the light adjusts its speed relative to the barycentre of the system from which it was emitted. Does light readjust its speed relative to the barycentre of a system that it passes through? For example, if the speed of light emitted from the Moon is first unified (or partially unified) relative to the barycentre of the Earth-Moon system, does the light then change speed if it happens to pass through the Saturn-Titan system, to unify relative to the barycentre of the Saturn-Titan system? And does the light again readjust its speed to unify relative to the barycentre of the Galaxy? As you say in your first reply quoted above, the light should only 'know' of one object, its own source. So it is most puzzling how it can also be aware of the various barycentres, know which barycentre it must unify its speed relative to, and know the amount of adjustment required. Well if you read my original message in my thread "the light super highway", you would have probably found te answer to that. I regard the universe as resembling a huge, low density turbulent gas. Every swirl acts like a very weak EM frame of reference. There is a natural EM speed within every swirl WRT THAT SWIRL. The speed of all light entering a swirl will tend towards that natural speed but might never get anywhere near it before it emerges from the other side. So I believe light is changing speed continuously as it crosses space...but by very small amounts. The same process tends to unify all light traveling in any one direction because the effect in any swirl is proportional to the difference between natural and real speeds.. The only explanation I can suggest is that all large mass centres are surrounded by some kind of weak EM reference frame....and these extend well away from the objects themselves. I gather that what you meant was some kind of weak EM *field* which changes the speed of light passing through it closer to c. The strength of such a field would have to be nearly constant with distance, so that light speed can eventually unify yet not unify too rapidly. If the strength of the EM field fell off at the same rate as the gravitational field, light from the far side of the orbit which passes close to the primary body would be unified much more rapidly than light which does not pass close to the primary. Something like that, yes. Would light leaving the Moon toward a distant viewer unify its speed to c relative to the Earth-Moon barycentre or to the Moon-Sun barycentre? For a three body system, The radial velocity would be something like c+Acos(xt)+Bcos(yt). The max amd min are c+A+B and c-A-B. That seems reasonable. So I presume there would be two separate unification processes occuring simultaneously at different rates. The A would go towards zero over relatively short distances followed by the B over larger distances. So light from the Moon would tend to unify relative to the Earth-Moon barycentre, and then tend to unify relative to the Moon-Sun barycentre. It is a puzzle how the light could seem to know that it was emitted from a body which is orbiting other bodies. And it is a puzzle how the light could seem to know its speed relative to the different barycentres. Like I said above, there must be some kind of reference frame surrounding large masses. I say this because unification rate appears to be dependent on orbit period. Don't ask me why. There could be an entirely different explanation as to why the hipparcos distances are generally longer than those I need to match brightness curves. The obvious relationship is that the shorter the orbit period, the higher the radial speed, and thus the greater the initial bunching effect, so the unification distance needs to be shorter in order to prevent excessive bunching during transit. That is true...but it doesn't explain why the actual unification rate itself should be period dependent. What could make space around short period binaries different from that around longer period ones? I think that if you look at the numbers for a few stars, you will find that the unification rate depends directly on the maximum speed, rather than period. I hope it's that simple. You are probably right. I obtained a figure for unification rate from Algol. It is around 0.99993 per lightday...but Algol might be a genuinely eclipsing star. I'll see what else I can dig up. I know there could be an entirely different explanation for this....but I cannot see it. The things which are closest at hand can sometimes be the most difficult to see. definitely Leonard |
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