What's with the snip and the sigh? You asked the question, I answered it. I've seen footballers pass, I've seen buses pass. But you've never seen time pass.
Nor have I seen gravity, neutrinos, viruses, Brazil, or, for that matter, you. That does not make them any less real.
Not everything happens simultaneously; that difference between simultaneity and sequence is "time." It has an extent. Whether or not time really passes is a question of philosphy, not physics. But the passage of time is easily and consistently measured in many ways, so if it's a fiction, it's certainly a useful one.
I'm a pragmatist. I don't think that any description of the universe's underpinnings is necessarily correct. In fact, below a certain level, I'm not sure that the 'truth' is comprehensible, or whether it's even meaningful to speak of truth in that context.
So I'm not too concerned with whether a model is based on a fiction. I *do* care about whether the model accurately predicts the results of experiments. To me, Model A is better than Model B only if
1) Model A makes more accurate predictions,
2) Model A makes equally good predictions over a wider range, or
3) Model A is simpler without sacrificing accuracy.
In that context, what does it mean to say that time doesn't pass? Do you mean that dT
x/dT
0=1 for any reference frames x and 0, and that all distances and speeds vary? If so (and that's what I think you're saying),
1) Does that make my models more accurate?
2) Does it make my models apply over a wider range of problems? Or
3) Does it make the math simpler?
If so,
how? What are some actual examples?
If not, then by what standard is it better?
In our universe, all measurements for the local speed of light give the same result. In our universe, if we synchronise two clocks, separate them, and bring them back together, they're likely to show different times, indicating that they've experienced different rates of time passage. How do you take "Measurements show c constant" and "measurements show dT
x/dT
0 varies" and conclude that it's more accuate to say that c varies and dT
x/dT
0=1?
Our universe is like that. Change and motion is occurring at different rates in different places. Time isn't really passing at all. Light moves, things move, **** happens, that's it.
In my postulated universe, time really does pass at different rates in different places.
Use the refresh rate to calibrate your rods and clocks, then use them to measure the refresh rate.
Not sure how to get that to work for reference frames that are not at rest with respect to each other (the ether problem), but as I said, that's a different topic.