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| Tags: constant, light, speed |
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N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:esB3d.207292$4o.155232@fed1read01... Dear Mich: "Mich" wrote in message ... Then you should get a *current* book. Your use Groups.Google, because it has been derived here also. I will refer you to a posting by Stephen Speicher date 2002oct20: QUOTE The relativistic Doppler effect can be seen, albeit quite loosely, as a combination of time dilation with a more classical Doppler effect applied to light, considering the finite time of travel of the light. Assume we have two inertial frames which are receding from each other with a radial velocity v, with the second (primed) frame emitting a pulse which travels at light speed towards an observer in the first frame. We ask ourselves: what is the time difference between two pulses emitted by the source, as seen by the observer. In the source frame the pulses are separated by dt', the time between the first and second pulses. The observer will see this time separation, but it will be modified due to the motion of the source, i.e., the extra distance traveled by the second pulse due to the velocity between the observer and source. So, the time, dt, between pulses as seen by the observer will be dt = dt' + dt'(v/c) (1) or, dt/dt' = 1 + (v/c) (2) But, since wavelength is the velocity times the time separation, (2) becomes (lambda)/(lambda)' = 1 + (v/c) (3) o.k, I believe I understand this part. Equation (3) relates the ratio of the source and observer determined wavelengths to the velocity between the two frames, assuming the pulses travel at c. This would reflect a classical Doppler shift of wavelength due to relative motion between the source and observer. To arrive at the relativistic expression for the Doppler effect, we note that source determined times are subject to time dilation, such that the time between pulses, as determined in the source frame, must be multiplied by a factor of gamma, g = 1/sqrt(1 - v^2/c^2). So, equation (1) becomes, dt = g(dt') + g(dt')(v/c) (4) or, following the previous steps, (lambda)/(lambda)' = g{1 + (v/c)} = (1 + v/c)/sqrt(1 - v^2/c^2) = (1 + v/c)/sqrt(1 + v/c)sqrt(1 - v/c) = {(1 + v/c)/sqrt(1 + v/c)}/sqrt(1 - v/c) = {(1 + v/c)sqrt(1 + v/c)/(1 + v/c)}/sqrt(1 - v/c) = sqrt{(1 + v/c)/(1 - v/c), which is the standard form of the relativistic Doppler effect on the ratio of received and sending wavelengths. And here, indeed, it matters if the source is moving away from or towards the observer. If the source were approaching the observer, then the {+ g(dt')(v/c)} in equ (4) would be {- g(dt')(v/c)}, and the overall relativistic effect would be reversed. The gamma multiplied to the equation takes care of the relativistic red shift. I believe that I understand this part as well. If instead of observing in a direction directly towards or away from the source, if observation is made perpendicular to its motion, as would be considered for the situation where the source circles the observer, then the relativistic effect is known as the transverse Doppler effect, and it can be shown to be (lambda)/(lambda)' = 1/sqrt(1 - v^2/c^2), And the (1+v/c) is not inserted as there is no change of distances separating the observer and the light source. I think I understand this as well. which is, just like time dilation, a relation involving just gamma. There are, of course, much more rigorous derivations of this relativistic Doppler effect -- one which is more general in nature -- but this simple one illustrates how the effect is a combination of time dilation with motion between source and observer, when considering the emitted pulse traveling along their line of motion. END QUOTE David A. Smith I don't quite feel this explains the problem in question, though. Let us say the source sends two pulses while traveling with the velocity of v away from the observer. The time the two pulses will arrive at the observer will be s/c.Relative to the source's frame of reference, the two pulses were separated by dt', and relative to the observer the pulses ought to be separated by g(dt') + g(dt')(v/c) . Again, those two pulses travelled the distance from where the pulses were released to the observer having this particular "wavelenght",or "frequency" coming towards the observer.Now, just before the pulses arrived at their destination, the observer changes frame of reference, and now v must change in the equation due to this last change of reference....but the velocity changes relative to what? The source may no longer exist when the pulse hits the observer. Andre |
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Dear Mich:
"Mich" wrote in message ... N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:esB3d.207292$4o.155232@fed1read01... Dear Mich: "Mich" wrote in message ... Then you should get a *current* book. Your use Groups.Google, because it has been derived here also. I will refer you to a posting by Stephen Speicher date 2002oct20: QUOTE The relativistic Doppler effect can be seen, albeit quite loosely, as a combination of time dilation with a more classical Doppler effect applied to light, considering the finite time of travel of the light. Assume we have two inertial frames which are receding from each other with a radial velocity v, with the second (primed) frame emitting a pulse which travels at light speed towards an observer in the first frame. We ask ourselves: what is the time difference between two pulses emitted by the source, as seen by the observer. In the source frame the pulses are separated by dt', the time between the first and second pulses. The observer will see this time separation, but it will be modified due to the motion of the source, i.e., the extra distance traveled by the second pulse due to the velocity between the observer and source. So, the time, dt, between pulses as seen by the observer will be dt = dt' + dt'(v/c) (1) or, dt/dt' = 1 + (v/c) (2) But, since wavelength is the velocity times the time separation, (2) becomes (lambda)/(lambda)' = 1 + (v/c) (3) o.k, I believe I understand this part. Equation (3) relates the ratio of the source and observer determined wavelengths to the velocity between the two frames, assuming the pulses travel at c. This would reflect a classical Doppler shift of wavelength due to relative motion between the source and observer. To arrive at the relativistic expression for the Doppler effect, we note that source determined times are subject to time dilation, such that the time between pulses, as determined in the source frame, must be multiplied by a factor of gamma, g = 1/sqrt(1 - v^2/c^2). So, equation (1) becomes, dt = g(dt') + g(dt')(v/c) (4) or, following the previous steps, (lambda)/(lambda)' = g{1 + (v/c)} = (1 + v/c)/sqrt(1 - v^2/c^2) = (1 + v/c)/sqrt(1 + v/c)sqrt(1 - v/c) = {(1 + v/c)/sqrt(1 + v/c)}/sqrt(1 - v/c) = {(1 + v/c)sqrt(1 + v/c)/(1 + v/c)}/sqrt(1 - v/c) = sqrt{(1 + v/c)/(1 - v/c), which is the standard form of the relativistic Doppler effect on the ratio of received and sending wavelengths. And here, indeed, it matters if the source is moving away from or towards the observer. If the source were approaching the observer, then the {+ g(dt')(v/c)} in equ (4) would be {- g(dt')(v/c)}, and the overall relativistic effect would be reversed. The gamma multiplied to the equation takes care of the relativistic red shift. I believe that I understand this part as well. If instead of observing in a direction directly towards or away from the source, if observation is made perpendicular to its motion, as would be considered for the situation where the source circles the observer, then the relativistic effect is known as the transverse Doppler effect, and it can be shown to be (lambda)/(lambda)' = 1/sqrt(1 - v^2/c^2), And the (1+v/c) is not inserted as there is no change of distances separating the observer and the light source. I think I understand this as well. which is, just like time dilation, a relation involving just gamma. There are, of course, much more rigorous derivations of this relativistic Doppler effect -- one which is more general in nature -- but this simple one illustrates how the effect is a combination of time dilation with motion between source and observer, when considering the emitted pulse traveling along their line of motion. END QUOTE I don't quite feel this explains the problem in question, though. Let us say the source sends two pulses while traveling with the velocity of v away from the observer. The time the two pulses will arrive at the observer will be s/c. s/c? Relative to the source's frame of reference, the two pulses were separated by dt', and relative to the observer the pulses ought to be separated by g(dt') + g(dt')(v/c) . Again, those two pulses travelled the distance from where the pulses were released to the observer having this particular "wavelenght",or "frequency" coming towards the observer.Now, just before the pulses arrived at their destination, the observer changes frame of reference, Why? The "v" is the relationship between the source and the observer. I don't see where "changing frame of reference" is necessary. and now v must change in the equation due to this last change of reference....but the velocity changes relative to what? The source may no longer exist when the pulse hits the observer. And? The two events that are observed could have been the arrival of a photon topedo, and the detonation of the warp core. The v could have been established either by observing characteristic wavelengths emitted as the anti-matter impacted the ship, or by observations made of the ship passing signature markers (say two planets). v can be determined by a number of methods, none of which require the source to be anything except "existing" when the light is emitted at the two events. David A. Smith |
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N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:aDM3d.212134$4o.170337@fed1read01... Dear Mich: "Mich" wrote in message ... N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:esB3d.207292$4o.155232@fed1read01... Dear Mich: "Mich" wrote in message ... Why? The "v" is the relationship between the source and the observer. I don't see where "changing frame of reference" is necessary. and now v must change in the equation due to this last change of reference....but the velocity changes relative to what? The source may no longer exist when the pulse hits the observer. And? The two events that are observed could have been the arrival of a photon topedo, and the detonation of the warp core. The v could have been established either by observing characteristic wavelengths emitted as the anti-matter impacted the ship, or by observations made of the ship passing signature markers (say two planets). v can be determined by a number of methods, none of which require the source to be anything except "existing" when the light is emitted at the two events. David A. Smith But that's just it; I "personally" have a hard time accepting the two pulses as being inseparable from the source.Once the two pulses have been sent from the source, the source not longer matters; that is,the source can move however it will without affecting the outcome of the predicted frequency the observer will receive. Once the two pulses have been sent from the source,they have a velocity and a wavelength(distance separating the pulse), relative to the observer and this doesn't change, eventhough the source might change it's frame of reference after the pulses have been sent. Now Once the two pulses are sent, if the observer moves, the predicted frequency will have change proportionally to the change of relative velocity between the observer and the pulses...not the source, since the source's frame of reference relative to the observer no longer matters after the pulses have been sent. There are two ways that this can be achieved. Either the wavelength distance between the two pulses) changes, or the relative velocity between the pulses and the observer, which Relativity forbid. Andre |
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#4
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Nothing is constant. Mass and energy are interchangeable. Gravity is a
by-product of this fact. Time is altered by mass, and vice versa. Atomic vibration isn't a vibration at all. It is growth; except that the observers are growing too. So all they witness is vibration. As mass increases, time slows. This creates accelaration and therefore gravity. Can none of you see this? It is the ultimate theory. It's all there if you care to imagine. |
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Dear Mich:
"Mich" wrote in message ... N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:aDM3d.212134$4o.170337@fed1read01... .... and now v must change in the equation due to this last change of reference....but the velocity changes relative to what? The source may no longer exist when the pulse hits the observer. And? The two events that are observed could have been the arrival of a photon topedo, and the detonation of the warp core. The v could have been established either by observing characteristic wavelengths emitted as the anti-matter impacted the ship, or by observations made of the ship passing signature markers (say two planets). v can be determined by a number of methods, none of which require the source to be anything except "existing" when the light is emitted at the two events. But that's just it; I "personally" have a hard time accepting the two pulses as being inseparable from the source.Once the two pulses have been sent from the source, the source not longer matters; that is,the source can move however it will without affecting the outcome of the predicted frequency the observer will receive. Once the two pulses have been sent from the source,they have a velocity and a wavelength(distance separating the pulse), relative to the observer and this doesn't change, eventhough the source might change it's frame of reference after the pulses have been sent. But *not* decoupled from the source-observer relative velocity until *after* emission. Now Once the two pulses are sent, if the observer moves, the predicted frequency will have change proportionally to the change of relative velocity between the observer and the pulses...not the source, since the source's frame of reference relative to the observer no longer matters after the pulses have been sent. References to source velocity are always to the source at the time of emission. No other claim is made. Nor required. There are two ways that this can be achieved. Either the wavelength distance between the two pulses) changes, or the relative velocity between the pulses and the observer, which Relativity forbid. The distance between pulses would correspond with length contraction, and is in agreement with relativity. And the relative velocity between the pulses and the observer would violate Maxwell's relations, not relativity (directly). And would make refraction-based optics untenable in a dynamic Universe, since the focal point of a lens would therefore be a function of source velocity. David A. Smith |
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N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:Lq34d.216255$4o.195007@fed1read01... Dear Mich: "Mich" wrote in message ... But that's just it; I "personally" have a hard time accepting the two pulses as being inseparable from the source.Once the two pulses have been sent from the source, the source not longer matters; that is,the source can move however it will without affecting the outcome of the predicted frequency the observer will receive. Once the two pulses have been sent from the source,they have a velocity and a wavelength(distance separating the pulse), relative to the observer and this doesn't change, eventhough the source might change it's frame of reference after the pulses have been sent. But *not* decoupled from the source-observer relative velocity until *after* emission. True. The relative velocity existing between the source and observer "before" the light pulse is released from the source will "determine" the amount of doppler shift the observer will see. But, right after the pulse have been released, then, the source's speed, or change thereof, no longer is dependant to what the doppler shift will be seen as by the observer. References to source velocity are always to the source at the time of emission. No other claim is made. Nor required. But the velocity must be between the source and the observer. The source alone cannot be said to have a velocity; or am I not understanding what you wrote? There are two ways that this can be achieved. Either the wavelength distance between the two pulses) changes, or the relative velocity between the pulses and the observer, which Relativity forbid. The distance between pulses would correspond with length contraction, and is in agreement with relativity. This length contraction is almost nonexistant in low velocities. I'm having proplems with the "classical doppler effect".In every instances, when it concerns sound or water waves, when the observer changes it's frame of reference, the change of wave frequency is always due to a change in relative velocities between the observer and the waves. I don't understand Relativity's explanation on this. And the relative velocity between the pulses and the observer would violate Maxwell's relations, not relativity (directly). And would make refraction-based optics untenable in a dynamic Universe, since the focal point of a lens would therefore be a function of source velocity. But what if, unlike Maxwell we viewed the light pulses in turns of a particle and not a wave in some medium? Andre David A. Smith |
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Dear Mich:
"Mich" wrote in message ... N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:Lq34d.216255$4o.195007@fed1read01... Dear Mich: "Mich" wrote in message ... But that's just it; I "personally" have a hard time accepting the two pulses as being inseparable from the source.Once the two pulses have been sent from the source, the source not longer matters; that is,the source can move however it will without affecting the outcome of the predicted frequency the observer will receive. Once the two pulses have been sent from the source,they have a velocity and a wavelength(distance separating the pulse), relative to the observer and this doesn't change, eventhough the source might change it's frame of reference after the pulses have been sent. But *not* decoupled from the source-observer relative velocity until *after* emission. True. The relative velocity existing between the source and observer "before" the light pulse is released from the source will "determine" the amount of doppler shift the observer will see. But, right after the pulse have been released, then, the source's speed, or change thereof, no longer is dependant to what the doppler shift will be seen as by the observer. So there is one step: the relationship between the "Universe et al" and the source, and the other step: the relationship between the "Universe et al" and the observer? Is the is abstraction necessary/useful? References to source velocity are always to the source at the time of emission. No other claim is made. Nor required. But the velocity must be between the source and the observer. The source alone cannot be said to have a velocity; or am I not understanding what you wrote? I'm not sure. We have a velocity wrt the Universe of about 300 km/sec. What the observer sees is the relationship between himself and the source at the time of the emission. There is no evidence of an intermediate step. There are two ways that this can be achieved. Either the wavelength distance between the two pulses) changes, or the relative velocity between the pulses and the observer, which Relativity forbid. The distance between pulses would correspond with length contraction, and is in agreement with relativity. This length contraction is almost nonexistant in low velocities. I'm having proplems with the "classical doppler effect".In every instances, when it concerns sound or water waves, when the observer changes it's frame of reference, the change of wave frequency is always due to a change in relative velocities between the observer and the waves. I don't understand Relativity's explanation on this. It can be presented as two components: 1) the classical Doppler shift, 2) time dilation of the source's "events". The first you understand, because it is "perspective" based on geometry. One could travel in certain directions and receive the wave pulses in reverse order, or in unshifted frequency, as long as one stayed at or below the celerity of the wave in the medium As to the second, relativity simply "ties" time into the same cloth as space, and time dialtion/length contraction are perspective effects in this 4D space. And the relative velocity between the pulses and the observer would violate Maxwell's relations, not relativity (directly). And would make refraction-based optics untenable in a dynamic Universe, since the focal point of a lens would therefore be a function of source velocity. But what if, unlike Maxwell we viewed the light pulses in turns of a particle and not a wave in some medium? Maxwell's description is valid physics, and makes useful and correct predictions. So it is applicable to relativity, as one of its postulates. Then we are faced with a massless particle that travels at a single speed for all observers. In a Universe of "relatives", we have one constant. Sort of. David A. Smith |
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N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:lFo4d.223098$4o.99383@fed1read01... Dear Mich: "Mich" wrote in message ... N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:Lq34d.216255$4o.195007@fed1read01... Dear Mich: "Mich" wrote in message ... True. The relative velocity existing between the source and observer "before" the light pulse is released from the source will "determine" the amount of doppler shift the observer will see. But, right after the pulse have been released, then, the source's speed, or change thereof, no longer is dependant to what the doppler shift will be seen as by the observer. So there is one step: the relationship between the "Universe et al" and the source, and the other step: the relationship between the "Universe et al" and the observer? Is the is abstraction necessary/useful? I'm not sure what you mean, here, Dave. I've tried to restrict the frequencies ( distance between the pulses) as viewed from the frames of the observer and that of the source only. But the velocity must be between the source and the observer. The source alone cannot be said to have a velocity; or am I not understanding what you wrote? I'm not sure. We have a velocity wrt the Universe of about 300 km/sec. What the observer sees is the relationship between himself and the source at the time of the emission. There is no evidence of an intermediate step. The relationship between the universe and the observer(earth orbiting the sun at 300 km/sec) can be disregarded in this case. At the time of emission, the observer sees a distance x separating itself from the source, as well as a velocity v existing between it and the source. ....Or if this is a trick question, the observer sees nothing until it receives a light pulse from the source. However we can assume that suchobservations had already taken place with light signals prior to the light pulses being emitted for the purpose of studying the doppler effect. It can be presented as two components: 1) the classical Doppler shift, 2) time dilation of the source's "events". I understand this. The first you understand, because it is "perspective" based on geometry. One could travel in certain directions and receive the wave pulses in reverse order, or in unshifted frequency, as long as one stayed at or below the celerity of the wave in the medium ok As to the second, relativity simply "ties" time into the same cloth as space, and time dialtion/length contraction are perspective effects in this 4D space. I believe I understand this. But what if, unlike Maxwell we viewed the light pulses in turns of a particle and not a wave in some medium? Maxwell's description is valid physics, and makes useful and correct predictions. So it is applicable to relativity, as one of its postulates. I do believe that Maxwell's equations has been interpretated in terms of particle theory without any problems. Then we are faced with a massless particle that travels at a single speed for all observers. In a Universe of "relatives", we have one constant. Sort of. In my opinion, Maxwell intergrated his equation into a theory of light in terms of waves moving through a medium. Therefore, the constant c which came out of his equation,was a great surprise....since the earth was to travel with great velocity through it. But within the particle theory of light, Maxwell's constant c does indeed make sense since the emitter and receiver are on the same frame of reference. The same can be said with the Michelson and Morley experiment. Andre |
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Dear Mich:
"Mich" wrote in message ... N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:lFo4d.223098$4o.99383@fed1read01... .... True. The relative velocity existing between the source and observer "before" the light pulse is released from the source will "determine" the amount of doppler shift the observer will see. But, right after the pulse have been released, then, the source's speed, or change thereof, no longer is dependant to what the doppler shift will be seen as by the observer. So there is one step: the relationship between the "Universe et al" and the source, and the other step: the relationship between the "Universe et al" and the observer? Is the is abstraction necessary/ useful? I'm not sure what you mean, here, Dave. I've tried to restrict the frequencies ( distance between the pulses) as viewed from the frames of the observer and that of the source only. OK. But you brought up "velocity between the observer and the signal" at one point. But the velocity must be between the source and the observer. The source alone cannot be said to have a velocity; or am I not understanding what you wrote? I'm not sure. We have a velocity wrt the Universe of about 300 km/sec. What the observer sees is the relationship between himself and the source at the time of the emission. There is no evidence of an intermediate step. The relationship between the universe and the observer(earth orbiting the sun at 300 km/sec) can be disregarded in this case. The 300 km/sec has more components than just orbiting the Sun, FWIW. Motion of the Sun about the Milky Way's center, motion of the Milky Way in the Virgo Supercluster, and motion of the Virgo cluster wrt the "Universe et al". Just FYI. At the time of emission, the observer sees a distance x separating itself from the source, as well as a velocity v existing between it and the source. ...Or if this is a trick question, the observer sees nothing until it receives a light pulse from the source. ![]() The observer could see some object of known distance, briefly light the source up. "Tricky" perhaps, but not "trick". However we can assume that such observations had already taken place with light signals prior to the light pulses being emitted for the purpose of studying the doppler effect. It can be presented as two components: 1) the classical Doppler shift, 2) time dilation of the source's "events". I understand this. The first you understand, because it is "perspective" based on geometry. One could travel in certain directions and receive the wave pulses in reverse order, or in unshifted frequency, as long as one stayed at or below the celerity of the wave in the medium ok As to the second, relativity simply "ties" time into the same cloth as space, and time dialtion/length contraction are perspective effects in this 4D space. I believe I understand this. But what if, unlike Maxwell we viewed the light pulses in turns of a particle and not a wave in some medium? Maxwell's description is valid physics, and makes useful and correct predictions. So it is applicable to relativity, as one of its postulates. I do believe that Maxwell's equations has been interpretated in terms of particle theory without any problems. Most likely. ;) Then we are faced with a massless particle that travels at a single speed for all observers. In a Universe of "relatives", we have one constant. Sort of. In my opinion, Maxwell intergrated his equation into a theory of light in terms of waves moving through a medium. Therefore, the constant c which came out of his equation,was a great surprise....since the earth was to travel with great velocity through it. But within the particle theory of light, Maxwell's constant c does indeed make sense since the emitter and receiver are on the same frame of reference. But they don't have to be. In fact the value of "v" separates the emitter and receiver frames. Yet TWLS always returns an average of c. The same can be said with the Michelson and Morley experiment. OK. David A. Smith |
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Thank you for the info, Dave.
N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:HAq4d.223821$4o.151168@fed1read01... Dear Mich: "Mich" wrote in message ... N:dlzc D:aol T:com (dlzc) N: dlzc1 D:cox wrote in message news:lFo4d.223098$4o.99383@fed1read01... ... I'm not sure what you mean, here, Dave. I've tried to restrict the frequencies ( distance between the pulses) as viewed from the frames of the observer and that of the source only. OK. But you brought up "velocity between the observer and the signal" at one point. True...but the velocity between the ought to be, and I believe it to be c. However this brought me to the question as to how can the doppler effect be explained when the observer changes frame.That is the reason why I brought up the velocity relationship between the observer and the pulse signal. The 300 km/sec has more components than just orbiting the Sun, FWIW. Motion of the Sun about the Milky Way's center, motion of the Milky Way in the Virgo Supercluster, and motion of the Virgo cluster wrt the "Universe et al". Just FYI. Very interesting.... I didn't know that. But they don't have to be. In fact the value of "v" separates the emitter and receiver frames. Yet TWLS always returns an average of c David A. Smith This is an important point to the problem that I have. Do you know some links which would explain the observation to this? Thanks for your time Andre |
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