Thank you all so much for your attention to my M/M question. I should have got back to this site sooner, and I apologize. I don't have time to go the university and find professors willing to answer this question, and so I am very grateful for this opportunity. I would like to say that others expressed this point of view, engineers, students, barroom hippies. Perhaps we are naive, but the reasoning is not complicated and warrants an explanation.
Although I am very interested in what these posts are saying, I would still like to go back to the two basic ideas I presented because I do not think they have been addessed by these posts.
(1) Is it not true that the M/M null result -- no interference --makes sense by Newtonian physics alone? No posts have said yes or no to that question, and I would like to know if anyone agrees with me.
To restate my question: suppose we agree light travels in a vacuum, no ether required. And suppose we are treating the M/M apparatus as an inertial frame, as the textbooks do. What is wrong with the no-interference result upon rotating the M/M device? Why should there be interference? Isn't the result justified by classical physics without any further explanation? First, please, address this simple question.
Now -- If classical physics has no problem with the M/M result, why do we invoke special relativity?
I understand that the apparatus is not really an inertial frame, but in textbook discussions it is treated as such, correct? (And it is my understanding that in the late 1800's people debating the M/M result were simplifying the problem, as when we ignore friction in a mechanics problem.) The frame of reference is treated as moving at a constant velocity, tangential to its curving path on the rotating, orbitting earth, for the purposes of the experiment. The student is told to ignore the Earth's rotation and orbit, correct? So, given these provisos, that is, calling M/M an inertial frame as per the textbook treatments, does not the M/M null result make sense by classical physics?
Or, for clarity, let's suppose the M/M apparatus is in the middle of space, not accelerating. Here, without having to ignore any earthbound realities, we have an inertial frame. Under this circumstance is the null result of the M/M experiment not to be expected by Newtonian physics?
I am not disputing that Einstein said there is no ether, as one post suggested, or that Maxwell said it before him, and I don't see how I was construed to be in doubt of either fact. What I am saying is that, without the notion of the ether, M/M makes sense by classical physics, given that we treat the apparatus as moving at constant velocity.
If M/M does not make sense by classical physics, I am asking the question, in what way does it not make sense?
And, if we agree M/M does make sense by classical physics, then how is special relativity supposed to apply?
(2) M/M apparatus is described as a contained unit in which the emitter and sensor are fixed with respect to each other, correct? Turning the apparatus results in new positions, in which interference caused by the effects of the ether was expected but not observed. But in any such position, the light source and the sensor are fixed iwth respect to each other. (And, in fact, their position with repect to each other has not changed with any rotation of the platform they are on.) So, in the M/M apparatus the light source and the "observer" (emitter and sensor) do not move with respect to each other. True or not true? If not true please explain. May I ask you to please address this question per se? I do not see any of the posts as directly answering this question.
If, then, the source and observer are not moving with respect to each other, special relativity, which deals with light sources and observers in motion with repect to each other, does not apply, correct? If it applies, please explain how. What are the source and observer that would allow a discussion of different moving frames?
Again, I am aware M/M apparatus is not an inertial frame in reality, but, again the textbooks say to think of it as such, for the sake of simplicity.
And again, for clarity, put the M/M apparatus out in space, not accelerating, far enough away from other objects that we can ignore gravitational effects. It it not true that the source and observer (emitter and sensor) are in the same inertial frame? How can this circumstance be thought of as different moving frames? How can special relativity be said to be pertinent to this situation? What source and observer move with respect to each other?
If we are speaking of the version of M/M in which starlight is the light source, then clearly we have a case of the source and the observer moving with respect to each other, and special relativity applies. But, if you will please speak to what is a quite straighforward question, how does special relativity apply to a situation in which the source and observer are not moving with respect to each other?
ericqb
{On a different note, I have a cute math problem. What are the odds that three points on a circle fall in a (any) semicircle? I saw this problem in a Shaum's outline series on probability. The algebra solution is long and convoluted. I would like to know if anyone could give me a simple explanation of how one uses calculus to solve it. I would like to know if anyone can direct me to a discussion of calculus and probability that might give me some insights about how one integrates to arrive at probabilities, without taking a whole course.
And I would like to know if someone can solve the above problem for n points. I have a website,
www.stopdown.net with my own intuitive solution. There is a great article about baboons under science -- the only article about baboons.}