@FBM,
Quote:How about explaining the basic problem you see first, as if you were explaining it to an idiot. That's me.
No, FBM, you're not an idiot, or else I wouldn't "waste" my time talking to you. And, also, because you're not an idiot, I would take the time to "warn" you about SR (you're of course free to completely disagree with, and reject, anything I say, but at least you would hear the "other side" of it). Of course, you may not really even be that interested, which would also be understandable.
I don't mind starting slow, but I'm not sure where to start. I remember that you did take the time to read some online "introductory" material on the topic, and there's a lot of that. And, of course, it's usually presented in a "smooth" way which makes it all sound very acceptable (if you're new to the subject, anyway).
So I really don't know where to start. Perhaps you could read a little and then see if it raised any questions in your mind. This is probably not the best place to start, but let me give this example, for an "introduction."
For reasons (e.g. questions raised by the Michaelson-Morley experiment) I won't go into right now, Al was trying to solve a problem pertaining to the "speed" of light. Let's take a second to look at what "speed" is.
As I'm sure you know, it's a rather simple concept, with a simple formula. Speed (S) = the time it took (T) to travel a certain distance (D). So speed is a ratio: S = D/T. So D/T might be 100 miles (per) hour. That means that you would go 100 miles in one hour if you keep going at that steady rate.
Now, just suppose I said something like this: It's 500 miles from Chicago to New Orleans. You're in Chicago. How long would it take you to get there if you go 100 mph. Easy: 5 hours. How about if you're going 50/mph? Also easy: 10 hours
Now suppose I tell you: Every car going from Chicago to New Orleans MUST ALWAYS go at the rate of 100 mph. You might say, that can't be true. a guy going taking 10 hours to get there would only be going 50. How do I answer this? Well I have two variables. I've ALREADY set the thing that "is to be determined" (the speed, 100 mph) so I can't ADJUST that. So what else can I play with (mathematically) here? Well, only T (time) and/or D (distance).
So, if I want to "prove" I'm right I could say, for example. It DIDN'T take that guy 10 hours to get there, he only thought it did. In fact his watch was running fast, and it really only took him 5 hours, not 10.
Or, I could say: it wasn't 500 miles "for him," his odometer was off. It only ticked off a mile every two miles. So, even though his odometer told him it was only 500 miles, it was really 1000 miles, and THAT'S why it took him 10 hours. You might then say, now wait a minute, you said it was 500 miles...now your just making **** up to meet your conditions. You're changing time and/or distance, just to make S, which you say HAS to be 100, come out at 100.
I would say, yeah, that's right. Would you then have any further questions?
To contrast an AST with SR:
1. Lorentz would say: Yes indeed, for reasons we don't fully understand, time and distance do, in fact, change with speed. But the distance from Chicago to New Orleans doesn't change, nor does the length of an hour. The only thing that changes is the way you end up MEASURING an hour, or a mile.
2. SR would say the distance to New Orleans DOES change. The length of an hour does change. Your watch doesn't really change, nor does your odometer. What changes is "time itself" and space (distance) itself."
You can explain it either way. One way says, for example, clocks "really do" slow down with speed. The other says, in effect, no, the watch doesn't change at all, only 'time" does (if that makes any sense). Btw, Al started out saying that clocks did "really" slow down. The problem was that such a claim was inconsistent with his premise. As interpreted today, that's not the case with SR, because the claim is that light REALLY always travels at c, not merely that (as Lorentz said) it only "appears" to travel at c, when it "really" doesn't.