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From: tominlaguna on 19 Oct 2009 05:40 On Sun, 18 Oct 2009 23:30:19 -0500, Tom Roberts <tjroberts137(a)sbcglobal.net> wrote: >tominlaguna(a)yahoo.com wrote: >> Sue posted a link to a Wang & et al paper which describes their fiber >> optical gyro (FOG) experiments. That paper has been superseded by: >> http://arxiv.org/ftp/physics/papers/0609/0609235.pdf. This latest >> paper provides a more detailed account of that work. >> Figure 3 of the new Wang paper shows that when a linear section of the >> FOG is moved in translation, there is a fringe shift that is >> proportional to the length of that section and the speed of its >> motion. Most people that I have discussed this with believe that Dr. >> Wang has demonstrated that his design can detect translational motion. > >Yes. This is all fully consistent with SR. > > >> I disagree. They measured the acceleration of the fiber section from >> zero to some constant velocity. > >Cannot be so. The signal is larger when a longer section of fiber is in >the moving section or when the fiber makes more turns around the whole >apparatus. That does not change the acceleration, but it does change the >\integral v.dl of Wang et al. > > Their formula is only approximately correct in SR. > They ignored the effect due to the differing propagation > speeds in a moving fiber. For each of their apparatuses > this is vastly smaller than the effect they describe. > >Moreover, imagine not turning on the source until the section of fiber >on the conveyor is moving -- the phase shift will still be there >(relative to zero velocity of the conveyor). > > >> The Wang paper has lead me to conclude that the "Sagnac effect" is a >> phenomenon peculiar to situations when the source and/or receiver are >> experiencing acceleration. > >Hmmm. Wang et al show otherwise. In their apparatus of Fig 3 neither the >source nor detector accelerate, yet there is a signal. > > If one took a flexible fiber and coiled it up around a > rotatable disk (< 1 full rotation), and placed both source > and detector on the table nearby, one essentially has a > Sagnac interferometer in which neither source not detector > moves or accelerates. Their formula predicts a signal when > the disk is rotated, even though neither the source nor > detector are accelerated. This is consistent with the > prediction of SR for this physical situation (again > neglecting the different propagation speeds). > >This is all easily explained in SR: in all cases the light propagating >in the two directions takes different paths IN THE INERTIAL FRAME, and >the time difference and phase shift are proportional to the difference >in path lengths in that frame. > > >> The generalized Sagnac effect does not deal >> with enclosed areas and angular velocity; > >Right. Wang et al give a formula that depends on \integral v.dl. And >they show how it includes the usual Sagnac formula as a special case. >Only for a rigidly rotating apparatus does "angular velocity" make >sense, and only for that case does the enclosed area actually apply; for >all other cases of the generalized apparatuses they consider it is >\integral v.dl that matters, not "enclosed areas and angular velocity". > > For their original device, that is v times the perimeter, > which is how I phrased it in other posts in this newsgroup. > > >> Saburi in 1976 demonstrated that there was a radio signal >> transit time difference east-west between two earth-stationary >> receiver/transmitters. > >Certainly. This confirms the prediction of SR. > > >> The GPS network is corrected each day to >> adjust their clocks so that the one-way transmission of signals is >> accurate due to the Sagnac effect. > >This is not quite stated correctly. The GPS satellites are updated daily >to account for their clocks' drift, variations in their orbits, and some >other minor variations (e.g. those due to sun and moon). There is no >possible way to "correct" for the Sagnac effect, it must be computed for >each measurement, based on the actual satellites used (it depends on the >geometrical relationship between GPS receiver and the satellite). > > >> Tom Roberts erroneously states that the ballistic model cannot explain >> Sagnac. I will acknowledge that the "re-emission" ballistic model is >> denied by the Sagnac results. Tolman (1912) and Panofsky and Phillips >> (1961) describe three ballistic models. Waldron (1977) describes two >> of the three: the ballistic model of Ritz/Waldron and the re-emission >> model. The re-emission model fails in explaining Sagnac and a host of >> other experiments. > >My statement was not "erroneous". It applies to all ballistic models in >which Snell's law holds IN THE REST FRAME OF THE MIRROR. Ballistic >models that do not obey that are refuted by literally zillions of >observations and experiments, and those that do obey it are refuted by >Sagnac and all of Wang et al's observations. Tom. Very thought provoking comments. I will have to give them more consideration; I may have been too hasty in my conclusions about the nature of Sagnac / Wang. But for the moment I would like to focus on the issue of Snell's law and how it plays into your thesis. When I think of Snell's law, I am thinking of refraction not reflection, unless it is total internal reflection. Nonetheless, I am not aware of any way to differentiate between SRT and Ballistic theory when there is no relative motion between the source and mirrors or refracting medium. I will look forward to your comments. OFF TOPIC: BTW, I thought your paper on the Dayton Miller data was quite excellent. >> In the Ritz/Waldron model, a mirror is not a new source, and therefore >> light may or may not be reflected at c with respect to it. Its speed >> after reflection is based on any relative motion between the source >> and the mirror. If there is no relative motion, the reflected photon >> will be moving at c; if there is relative motion, v, its speed will be >> c +/- v� all with respect to the mirror. > >You have oversimplified, and in the process you omitted important >caveats (e.g. you implicitly assume the light was traveling at c before >hitting the mirror, and it hits the mirror perpendicularly; these are >not necessarily so). But that model obeys Snell's law in the rest frame >of the mirror, and is refuted. > > >Tom Roberts
From: tominlaguna on 19 Oct 2009 05:42 On Sun, 18 Oct 2009 11:26:16 -0400, Jonah Thomas <jethomas5(a)gmail.com> wrote: >tominlaguna(a)yahoo.com wrote: >> Jonah Thomas <jethomas5(a)gmail.com> wrote: >> >tominlaguna(a)yahoo.com wrote: >> >> Jonah Thomas <jethomas5(a)gmail.com> wrote: >> >> >tominlaguna(a)yahoo.com wrote: > >> >> >> Most people that I have discussed this with believe that >> >> >> Dr. Wang has demonstrated that his design can detect >> >> >> translational motion. I disagree. They measured the >> >> >> acceleration of the fiber section from zero to some constant >> >> >> velocity. > >> >> >Here is why I think there is something else going on too. >> >> > ________________ >> >> >/ \ >> >> >\____x___________/ >> >> > >> >> >Here is the simple form of the Wang experiment, with the >> >> >emitter-detector x traveling around the loop. When x is on the >> >linear> >section traveling at constant speed they get the same phase >> >shift> >that they do when it is going around the rollers. >> >> > ___________________________________ >> >> >/ \ >> >> >\____x______________________________/ >> >> > >> >> >When they change the length and change nothing else, they get a >> >> >change in phase shift proportional to the length. How has this >> >> >changed the acceleration proportional to the phase shift? > >> >> In the diagrams you have presented, it appears you are describing >> >an> experiment shown in the earlier paper cited by Sue. Please look >> >at> the paper I referenced; specifically Fig. 3. For that test, >> >neither> the source nor the receiver was moving; it was only a >> >straight section> of fiber that was translated. So you have: 4 meter >> >(or whatever the> exact size was) loop of fiber, stationary source, >> >stationary receiver,> yet a Sagnac signal generated when you move a >> >section of the loop.> That seems to defy logic since light traveling >> >in opposing directions> still has to cover the 4 meter distance each >> >way while traveling at c;> same speed in each direction, same >> >distance to travel, but different> arrival times. There is obviously >> >a change in the optical path length> since the physical path length >> >remains unchanged. I contend that is> produced by acceleration; >> >similar to the way the bullet path length is> changed in the dueling >> >analogy. >> > >> >I can easily believe that you are talking about something that was >> >produced by a change in acceleration. >> >> No, I was talking about a change in velocity. > >OK. But do you think the linear movement was accelerating when they >measured it? > >> >But the effect that I pointed out from the first paper does not >> >appear to me to have different acceleration, and yet they got a phase >> >difference. So I think there is something other than acceleration >> >going on to get the Wang effect. Or possibly there is a hidden >> >acceleration that I haven't noticed. Maybe somehow if you use rollers >> >with the same radius rotating at the same speed, it puts a bigger >> >acceleration on the fiber if the fiber is a longer length? >> >> Perhaps we first need to discuss Sagnac Effect and Sagnac Instruments. > >No, I don't think so. If Wang's analysis of his data is right, the >Sagnac effect is a special case of the Wang effect. If he's wrong, where >did he go wrong? What's the better explanation for his results? > >> >> When I first thought about the reported results, I understood the >> >> source of the fringe shift to be a change in the enclosed area. >> >But> upon looking at the diagram and seeing the linearity of the >> >plots, I> concluded that area change was not a factor, otherwise the >> >data plot> would not be linear for the various tested speeds. >> > >> >Agreed. > >So, the enclosed area matters for traditional Sagnac *because* it >correlates with the variables that do matter in that special case. There >is no motion except angular rotation around some center. If the center >is outside of the path the light takes then some of that path is moving >against the velocity and the area is a measure of the actual angular >speed. If the center is inside the path then of course the area is a >measure of the angular speed. In either case Wang's formula with the dot >product ought to work. > >> >> Translational speed by itself is not a factor just as it is not a >> >> factor in the dueling analogy, where both shooters would die at the >> >> same time when the train was moving at constant speed. >> > >> >Translational speed looks like a factor in the one I mentioned, once >> >you accept that area is not a factor. >> >> The Wang setup described in each paper is a passive design. It only >> can record "changes" in velocity. I know it looks like a velocity >> meter, but it is only recording changes in velocity of the conduit. It >> is much like the speedometer on your car: you look at the gauge and it >> is reading 20 mph. I look at the gauge and I conclude it has recorded >> your change in velocity from 0 to 20 mph. It remains pinned at 20 mph >> until you accelerate or decelerate. > >?? If you're going at 20 mph and the speedometer says 20 mph, it looks >to me like the speedometer is measuring velocity. > >If you had something that measured acceleration so that when you >accelerate from 0 to 20 it goes up as the acceleration goes up, and down >to zero as you reach 20 and stop accelerating, that would be something >that measured acceleration. And if you did something like integrate the >signal (like "store" an electric current in a capacitor) then you would >have a velocity meter that is pinned at a particular velocity until it >gets a new signal. > >But this appears to be showing an interference effect with no particular >memory (although you don't know the actual velocity until you have a >baseline to compare it to). If you have the thing moving at constant >speed before you turn on the laser, won't you get the same interference >pattern that you get if it's on during the acceleration? Jonah. You raise some interesting questions and comments. Give me a little tiime for thoughtful reply...
From: Androcles on 19 Oct 2009 06:02 <tominlaguna(a)yahoo.com> wrote in message news:b1dod5pr4rd39bo06vrlme11btv3rlb0b0(a)4ax.com... > On Sun, 18 Oct 2009 11:26:16 -0400, Jonah Thomas <jethomas5(a)gmail.com> > wrote: > >>tominlaguna(a)yahoo.com wrote: >>> Jonah Thomas <jethomas5(a)gmail.com> wrote: >>> >tominlaguna(a)yahoo.com wrote: >>> >> Jonah Thomas <jethomas5(a)gmail.com> wrote: >>> >> >tominlaguna(a)yahoo.com wrote: >> >>> >> >> Most people that I have discussed this with believe that >>> >> >> Dr. Wang has demonstrated that his design can detect >>> >> >> translational motion. I disagree. They measured the >>> >> >> acceleration of the fiber section from zero to some constant >>> >> >> velocity. >> >>> >> >Here is why I think there is something else going on too. >>> >> > ________________ >>> >> >/ \ >>> >> >\____x___________/ >>> >> > >>> >> >Here is the simple form of the Wang experiment, with the >>> >> >emitter-detector x traveling around the loop. When x is on the >>> >linear> >section traveling at constant speed they get the same phase >>> >shift> >that they do when it is going around the rollers. >>> >> > ___________________________________ >>> >> >/ \ >>> >> >\____x______________________________/ >>> >> > >>> >> >When they change the length and change nothing else, they get a >>> >> >change in phase shift proportional to the length. How has this >>> >> >changed the acceleration proportional to the phase shift? >> >>> >> In the diagrams you have presented, it appears you are describing >>> >an> experiment shown in the earlier paper cited by Sue. Please look >>> >at> the paper I referenced; specifically Fig. 3. For that test, >>> >neither> the source nor the receiver was moving; it was only a >>> >straight section> of fiber that was translated. So you have: 4 meter >>> >(or whatever the> exact size was) loop of fiber, stationary source, >>> >stationary receiver,> yet a Sagnac signal generated when you move a >>> >section of the loop.> That seems to defy logic since light traveling >>> >in opposing directions> still has to cover the 4 meter distance each >>> >way while traveling at c;> same speed in each direction, same >>> >distance to travel, but different> arrival times. There is obviously >>> >a change in the optical path length> since the physical path length >>> >remains unchanged. I contend that is> produced by acceleration; >>> >similar to the way the bullet path length is> changed in the dueling >>> >analogy. >>> > >>> >I can easily believe that you are talking about something that was >>> >produced by a change in acceleration. >>> >>> No, I was talking about a change in velocity. >> >>OK. But do you think the linear movement was accelerating when they >>measured it? >> >>> >But the effect that I pointed out from the first paper does not >>> >appear to me to have different acceleration, and yet they got a phase >>> >difference. So I think there is something other than acceleration >>> >going on to get the Wang effect. Or possibly there is a hidden >>> >acceleration that I haven't noticed. Maybe somehow if you use rollers >>> >with the same radius rotating at the same speed, it puts a bigger >>> >acceleration on the fiber if the fiber is a longer length? >>> >>> Perhaps we first need to discuss Sagnac Effect and Sagnac Instruments. >> >>No, I don't think so. If Wang's analysis of his data is right, the >>Sagnac effect is a special case of the Wang effect. If he's wrong, where >>did he go wrong? What's the better explanation for his results? >> >>> >> When I first thought about the reported results, I understood the >>> >> source of the fringe shift to be a change in the enclosed area. >>> >But> upon looking at the diagram and seeing the linearity of the >>> >plots, I> concluded that area change was not a factor, otherwise the >>> >data plot> would not be linear for the various tested speeds. >>> > >>> >Agreed. >> >>So, the enclosed area matters for traditional Sagnac *because* it >>correlates with the variables that do matter in that special case. There >>is no motion except angular rotation around some center. If the center >>is outside of the path the light takes then some of that path is moving >>against the velocity and the area is a measure of the actual angular >>speed. If the center is inside the path then of course the area is a >>measure of the angular speed. In either case Wang's formula with the dot >>product ought to work. >> >>> >> Translational speed by itself is not a factor just as it is not a >>> >> factor in the dueling analogy, where both shooters would die at the >>> >> same time when the train was moving at constant speed. >>> > >>> >Translational speed looks like a factor in the one I mentioned, once >>> >you accept that area is not a factor. >>> >>> The Wang setup described in each paper is a passive design. It only >>> can record "changes" in velocity. I know it looks like a velocity >>> meter, but it is only recording changes in velocity of the conduit. It >>> is much like the speedometer on your car: you look at the gauge and it >>> is reading 20 mph. I look at the gauge and I conclude it has recorded >>> your change in velocity from 0 to 20 mph. It remains pinned at 20 mph >>> until you accelerate or decelerate. >> >>?? If you're going at 20 mph and the speedometer says 20 mph, it looks >>to me like the speedometer is measuring velocity. >> >>If you had something that measured acceleration so that when you >>accelerate from 0 to 20 it goes up as the acceleration goes up, and down >>to zero as you reach 20 and stop accelerating, that would be something >>that measured acceleration. And if you did something like integrate the >>signal (like "store" an electric current in a capacitor) then you would >>have a velocity meter that is pinned at a particular velocity until it >>gets a new signal. >> >>But this appears to be showing an interference effect with no particular >>memory (although you don't know the actual velocity until you have a >>baseline to compare it to). If you have the thing moving at constant >>speed before you turn on the laser, won't you get the same interference >>pattern that you get if it's on during the acceleration? > > Jonah. You raise some interesting questions and comments. Give me a > little tiime for thoughtful reply... Better a slow correct thoughtful reply than a hasty wrong one.
From: tominlaguna on 19 Oct 2009 06:52 On Mon, 19 Oct 2009 19:02:28 +1100, "Inertial" <relatively(a)rest.com> wrote: > ><tominlaguna(a)yahoo.com> wrote in message >news:e63od5t7bl229oahgcrjfud7ts7f1i113f(a)4ax.com... >> On Sun, 18 Oct 2009 18:58:18 +0100, "Androcles" >> <Headmaster(a)Hogwarts.physics_p> wrote: >> >>> >>><tominlaguna(a)yahoo.com> wrote in message >>>news:lt7md512qegmkrme8hh6h7icq47u302ht4(a)4ax.com... >>>> On Sat, 17 Oct 2009 12:21:32 +0100, "Androcles" >>>> <Headmaster(a)Hogwarts.physics_p> wrote: >[snip] >>>>>Both contain the same blunder, namely, there are two angles alpha >>>>>and -alpha not one, as shown here, >>>>> http://www.androcles01.pwp.blueyonder.co.uk/Sagnac/SagnacIdiocy.htm > >There are lots of angles, alpha and -alpha, made by the beams relative to >the start/end point in the rotating frame .. which is what Androcles >animation in that page shows. Those angles both end up as zero when the >beams meet at the detector. > >Of course, this is not the alpha described in the article. Androcles is >confused. The article describes alpha as the amount the start/end has >rotated from its initial position, in the non-rotating frame. Androcles >doesn't understand that, as is obvious from his irrelevant animation and >nonsensical questions in red on that page. I agree with most all that you have said regarding the analysis of the Mathpages diagram. I don't understand the Androcles animation. >In emission theory, there is only one alpha value (ioe one angle through >whic h the start/end point has rotated in the non-rotating frame) when the >beams arrive back at the start/end location. Because the rays meet >simultaneously, there is no phase shift. I do disagree with your comments about the emission theory. You appear to be claiming that photons are travelling at c +/- omega*R. If they were, you would be correct there would be no phase difference. But, they only travel at c in each direction. There is no mechanism for them to pick up or lose an omega*R component. >In SR, the beams do not arrive simultaneously, so there are two alpha values >.. one alpha value when the first arrives, and a slightly larger alpha value >when the second other arrives. > > >>>> Sorry, I don't see your reasoning. > >Noone does Disagree. I think he is on-track most of the time. >>>> The end point has moved for both >>>> beams to the 1 o'clock position > >Androcles is rotating the clock. > >>>Both beams have started from and returned to the 12 o'clock position, > >When your clock rotates, yes. > >>>and the start position is now at the 11 o'clock position. > >More precisely .. where the start position WAS in the non-rotating frame is >now at the 11 o'clock position in the rotating frame. > >>> The position >>>of the start is history and not relevant to the simultaneous meeting of >>>beams. > >Yeup .. and it is that simultaneous meeting which refutes emission theory. >SR does not have a simultaneous meeting, because the light travels two >different length paths at the same speed, and so they arrive at the detector >at different times, giving a phase shift. So far Androcles has failed to >grasp that. His animation appears to have +/- omega*R in each ray. That is not how I view the emission theory. >>> http://www.androcles01.pwp.blueyonder.co.uk/Sagnac/ring.gif > >And that animation shows how the light in an emission theory arrives at the >detectors at the same time and in phase, hence refuting emission theory. >There's no relevant meaning for those two alpha values, nor for the >animation to pause where it does .. other than Androcles own confusion about >what is happening. > >>>The end point hasn't moved at all, it is still at the 12 o'clock position. > >The end point in the rotating frame is ALWAYS at the 12 o'clock position in >the rotating frame .. and the start point in the rotating frame is ALSO >ALWAYS at the 12 o'clock position in the rotating frame. The start and end >points in the rotating frame remain at the same point in the rotating frame >all the time. > >However, the start and end points in the non-rotating frame (two different >fixed point in that frame) DO move in the rotating frame. The start point >in the non-rotating frame moves from the 12 o'clock to 11 o'clock position >in the rotating frame, and the end point in the non-rotating frame moves >from the 2 o'clock to the 12 o'clock in the rotating frame. > >It all depends on where you mark your start and end points .. on the >rotating frame, or on the non-rotating lab frame .. and in which frame you >measure their positions over time. > >>>What part of that reasoning do you not understand? It is clear enough >>>in the gif I drew! > >Its clear that Androcles is confused. > >> Sorry, I still don't get it... The start and end points remain >> together when the device rotates. > >Yes. In the rotating device frame. In the lab frame they both rotate >together Agree. >> Rays should be shown leaving the >> start place and returning to the now displaced, start place. > >Yes .. at the same time according to emission theory .. so no phase shift. Disagree. That only applies to the re-emission theory.
From: Inertial on 19 Oct 2009 08:03
<tominlaguna(a)yahoo.com> wrote in message news:sqfod5hhbbd0o9bg90letn9p4gc8303ffe(a)4ax.com... > On Mon, 19 Oct 2009 19:02:28 +1100, "Inertial" <relatively(a)rest.com> > wrote: > >> >><tominlaguna(a)yahoo.com> wrote in message >>news:e63od5t7bl229oahgcrjfud7ts7f1i113f(a)4ax.com... >>> On Sun, 18 Oct 2009 18:58:18 +0100, "Androcles" >>> <Headmaster(a)Hogwarts.physics_p> wrote: >>> >>>> >>>><tominlaguna(a)yahoo.com> wrote in message >>>>news:lt7md512qegmkrme8hh6h7icq47u302ht4(a)4ax.com... >>>>> On Sat, 17 Oct 2009 12:21:32 +0100, "Androcles" >>>>> <Headmaster(a)Hogwarts.physics_p> wrote: >>[snip] >>>>>>Both contain the same blunder, namely, there are two angles alpha >>>>>>and -alpha not one, as shown here, >>>>>> http://www.androcles01.pwp.blueyonder.co.uk/Sagnac/SagnacIdiocy.htm >> >>There are lots of angles, alpha and -alpha, made by the beams relative to >>the start/end point in the rotating frame .. which is what Androcles >>animation in that page shows. Those angles both end up as zero when the >>beams meet at the detector. >> >>Of course, this is not the alpha described in the article. Androcles is >>confused. The article describes alpha as the amount the start/end has >>rotated from its initial position, in the non-rotating frame. Androcles >>doesn't understand that, as is obvious from his irrelevant animation and >>nonsensical questions in red on that page. > > I agree with most all that you have said regarding the analysis of the > Mathpages diagram. I don't understand the Androcles animation. Not surprising .. he doesn't understand Sagnac :) >>In emission theory, there is only one alpha value (ioe one angle through >>whic h the start/end point has rotated in the non-rotating frame) when the >>beams arrive back at the start/end location. Because the rays meet >>simultaneously, there is no phase shift. > > I do disagree with your comments about the emission theory. You > appear to be claiming that photons are travelling at c +/- omega*R. They travel in emission theory at c wrt the source .. which makes it c+/-v in the non-rotating frame (because the source is travelling at v at the time of emission) > If > they were, you would be correct there would be no phase difference. > But, they only travel at c in each direction. In which frame of reference? > There is no mechanism > for them to pick up or lose an omega*R component. They get the velocity of the source (in emission theory) >>In SR, the beams do not arrive simultaneously, so there are two alpha >>values >>.. one alpha value when the first arrives, and a slightly larger alpha >>value >>when the second other arrives. >> >> >>>>> Sorry, I don't see your reasoning. >> >>Noone does > > Disagree. I think he is on-track most of the time. Nope .. he lies and tries to deceive. >>>>> The end point has moved for both >>>>> beams to the 1 o'clock position >> >>Androcles is rotating the clock. >> >>>>Both beams have started from and returned to the 12 o'clock position, >> >>When your clock rotates, yes. >> >>>>and the start position is now at the 11 o'clock position. >> >>More precisely .. where the start position WAS in the non-rotating frame >>is >>now at the 11 o'clock position in the rotating frame. >> >>>> The position >>>>of the start is history and not relevant to the simultaneous meeting of >>>>beams. >> >>Yeup .. and it is that simultaneous meeting which refutes emission theory. >>SR does not have a simultaneous meeting, because the light travels two >>different length paths at the same speed, and so they arrive at the >>detector >>at different times, giving a phase shift. So far Androcles has failed to >>grasp that. > > His animation appears to have +/- omega*R in each ray. That is not > how I view the emission theory. Then your view is not correct Androcles animation shows that emission theory says .. that the light leaves the source with a separation speed of c. AS the source has a speed v in the non-rotating frame, that means the light travel and c+v and c-v in that frame >>>> http://www.androcles01.pwp.blueyonder.co.uk/Sagnac/ring.gif >> >>And that animation shows how the light in an emission theory arrives at >>the >>detectors at the same time and in phase, hence refuting emission theory. >>There's no relevant meaning for those two alpha values, nor for the >>animation to pause where it does .. other than Androcles own confusion >>about >>what is happening. >> >>>>The end point hasn't moved at all, it is still at the 12 o'clock >>>>position. >> >>The end point in the rotating frame is ALWAYS at the 12 o'clock position >>in >>the rotating frame .. and the start point in the rotating frame is ALSO >>ALWAYS at the 12 o'clock position in the rotating frame. The start and >>end >>points in the rotating frame remain at the same point in the rotating >>frame >>all the time. >> >>However, the start and end points in the non-rotating frame (two different >>fixed point in that frame) DO move in the rotating frame. The start point >>in the non-rotating frame moves from the 12 o'clock to 11 o'clock position >>in the rotating frame, and the end point in the non-rotating frame moves >>from the 2 o'clock to the 12 o'clock in the rotating frame. >> >>It all depends on where you mark your start and end points .. on the >>rotating frame, or on the non-rotating lab frame .. and in which frame you >>measure their positions over time. >> >>>>What part of that reasoning do you not understand? It is clear enough >>>>in the gif I drew! >> >>Its clear that Androcles is confused. >> >>> Sorry, I still don't get it... The start and end points remain >>> together when the device rotates. >> >>Yes. In the rotating device frame. In the lab frame they both rotate >>together > > Agree. > >>> Rays should be shown leaving the >>> start place and returning to the now displaced, start place. >> >>Yes .. at the same time according to emission theory .. so no phase shift. > > Disagree. That only applies to the re-emission theory. How does your pet emission theory differ? |