The link in post 95 shows that E-synch is conventional, so, falsifying it would not falsify SR, contrary to your claims.
In fact, experimentalists rely routinely on either synchronization in their experiments (read on Opera experiment using slow clock transport, for example).
You demonstrate that you do not understand what you are reading. No mainstream physicist questions SR, the link in post 95 shows ROS to be simply an untestable convention. The tests theories of relativity (RMS, SME) are, contrary to your fringe beliefs the very
foundations on which the experiments testing SR (and GR).
Exactly! You say that E-synch is
conventional, and that RoS is an untestable
convention. They're both conventional for the exact same reason. You need synchronized clocks to find simultaneity, and you need simultaneity to show relativity thereof. In the RMS framework, the parameter
e determines clock synchronization, and it's the only untestable parameter in the framework. If we choose
e to be consistent with E-synch, there are no free parameters, and we are left with Lorentz transforms, which clearly show RoS.
You are on the fringe side of the argument, there is a very good reason that there is no RoS test in the list of SR tests. Why is that, Fednis? have you thought about the answer?
Because E-synch (and, by extension, slow clock transport) can't be proven correct. Like I said to OnlyMe, if we have to assign an arbitrary clock convention before testing RoS, it wouldn't be much of a test.
I have already proved you wrong, repeatedly. Let's try a different
link, that explains to you how the tests theories I cited to you in post 95 (RMS, SME) really work. The theories assume that there are departures from SR, encapsulated in an array of parameters (4 for RMS, 19 for SME) and they use clever experiments in order to
constrain the value of such parameters to
ever diminishing but NOT zero values. This explains why these theories :
-can never be ruled out (because the parameters are only converging to zero, but not equal to zero)
-are instrumental in testing SR (and GR, in the case of SME)
The test theories of SR/GR operate exactly the same way the Proca em theory operates in setting up experiments for constraining the mass of photon. The Proca theory can never be ruled out as a valid alternative to Maxwell because the experiments on photon mass have the mass only converging to zero but not zero. In fact, RMS, SME are
the foundation of
all SR/GR tests. You should educate yourself on the subject.
There's a huge difference between saying that something is untestable and saying that it can only be tested to finite experimental precision. The parameter
e, which defines clock synchronization and makes RoS a convention, is untestable in the former sense. I guarantee you, when physicists say that RoS is untestable, they
never mean that in the sense that RoS-testing experiments will always have uncertainty bounds. They mean it in the sense that rigorous tests of RoS can't be performed.
Irrelevant, invalidating E-clock synch method does not invalidate SR. You should have learned by now on the
conventionality of clock synch.
...
Nope, you "forgot" that other synch methods are used routinely in every day experiments, such as slow clock transport. The RMS papers devote equal time to both synch methods, they explain why neither can be tested, you should really make the effort to read and understand the papers.
I definitely get that the synch methods can't be tested, and that E-synch is used as the conventional option. But I don't get how you can say that invalidating E-synch wouldn't invalidate SR. From the Wikipedia page on Test Theories of Special Relativity: "The combination of those three experiments,
together with the Poincaré-Einstein convention to synchronize the clocks in all inertial frames, is necessary to obtain the complete Lorentz transformation." (emphasis added) As in, you don't get SR unless you add the E-synch assumption to the experimental evidence. Conversely, given the experimental evidence (with the caveat that all experiments have uncertainty bounds), SR is correct if and only if E-synch is correct.
The deviations from the two-way (round-trip) speed of light are given by:
$$\frac{c}{c'}\sim1+\left(\beta-\delta-\frac{1}{2}\right)\frac{v^{2}}{c^{2}}sin^2\theta +(\alpha-\beta+1)\frac{v^{2}}{c^{2}}$$
where :
$$\left(\beta-\delta-\frac{1}{2}\right)=(4\pm8)\times10^{-12}\,$$ ,
constrained by Herrmann, S.; Senger, A.; Möhle, K.; Nagel, M.; Kovalchuk, E. V.; Peters, A. (2009). "Rotating optical cavity experiment testing Lorentz invariance at the 10-17 level". Physical Review D 80 (100): 105011.
$$(\alpha-\beta+1)=-4.8(3.7)\times10^{-8}\,$$
constrained by Tobar, M. E.; Wolf, P.; Bize, S.; Santarelli, G.; Flambaum, V. (2010). "Testing local Lorentz and position invariance and variation of fundamental constants by searching the derivative of the comparison frequency between a cryogenic sapphire oscillator and hydrogen maser". Physical Review D 81 (2): 022003. arXiv:0912.2803. Bibcode:2010PhRvD..81b2003T. doi:10.1103/PhysRevD.81.022003.
As explained earlier to you, the above puts a $$10^{-8}$$ aggregate limit on anisotropy. Thus, according to mainstream physics, the RMS theory puts a very severe constrain on light speed anisotropy, despite your rude, ignorant and unfounded claims that I am lying. Feel free to procure the two cited papers and study them.
Thank you for the references. It's not immediately obvious to me whether the authors claim to put bounds on the OWLS; I'll look through the papers further. But in the mean time, maybe you can answer the following. The first paragraph of your "conventionality of simultaneity" link says that the E-synch convention is equivalent to the requirement that the OWLS be equal to the TWLS. But you seem to maintain that while E-synch is an untestable convention, the "OWLS=TWLS" hypothesis can be tested to arbitrary precision, limited only by experimental technology. How is this not self-contradictory?