Le lun. 30 déc. 2024, 07:41, Alan Grayson <[email protected]> a écrit :

>
>
> On Monday, December 30, 2024 at 12:23:08 AM UTC-7 Alan Grayson wrote:
>
> On Sunday, December 29, 2024 at 11:06:06 PM UTC-7 Brent Meeker wrote:
>
> On 12/29/2024 7:02 PM, Alan Grayson wrote:
>
>     On Sunday, December 29, 2024 at 4:38:06 PM UTC-7 Brent Meeker wrote:
>
>          On 12/29/2024 4:08 AM, Alan Grayson wrote:
>
> *Here's another video which shows the paradox is resolved by demonstrating
> that the car fits in both frames, again affirming my intuition that 1), the
> paradox is caused by the apparent disagreement between the frames that the
> car fits in garage; and 2), the fact that using the LT properly, by
> including time dilation, there does exist an objective reality wherein the
> car fits in garage in both frames. Why then, when I asked you to affirm the
> existence of this objective reality, you denied it? AG*
>
> *https://www.youtube.com/watch?v=4HtKe9POc_Q
> <https://www.youtube.com/watch?v=4HtKe9POc_Q>*
>
>
> You don't even understand the things you post...or you're just trolling.
> Here's a still from that video.
>
>
>
> Look at the numbers in the box, the entrance and exit numbers from the
> garage point of view.  Back enters at 1.6e-8 and Front exits at 1.8e-8,
> AFTER the back had entered.  So the pole was entirely within the garage,
> from the garage pov.  Now look at the numbers calculated on the upper
> right.  These are the numbers from the cars point of view.   Back enters at
> 3.70e-8 sec and Front exits 8.07e-9 sec.  The Front exits BEFORE the back
> enters.  The pole is not entirely within the garage!  And then the
> discrepancy is illustrated by an animation, clearly showing the pole
> (ladder) doesn't fit in the garage in the frame in which the garage is
> moving.
>
>
>
> Yet you write, "
> *Here's another video which shows the paradox is resolved by demonstrating
> that the car fits in both frames,". *
>
>
> *I should have wriiten " ... allegedly resolved ... ".   In your opinion,
> can it be shown the car fits in garage from the car's frame? If not, the
> paradox is alive and well, and SR is in trouble. AG*
>
> ??? You should have written the video shows that the pole fits in one
> reference frame (the garage's) and not in the other (the pole's).   I don't
> know whether that "allegedly resolves" the paradox for you or not.
>
> Brent
>
>
> *In other alleged SR paradoxes, where observers are juxtaposed like the
> TP, the resolution involves some asymmetry, but not in this case. My
> question was, really, as far as you know, is there any way for the car to
> fit in the garage from the car's frame? For you, I suppose that the
> observers differing in their conclusion about fitting is not a problem. If
> so, my use of length contraction should have been sufficient for you, since
> the conclusion is the same as your plots. For me the disagreement is a
> problem, but it's hard to come up with a convincing argument why that's the
> case. On the Internet, it seems to be assumed that such disagreement
> produces what appears to be a paradox, but it's not argued why this is so.
> In my discussions with Jesse I tried to imagine a Bird's Eye Observer, for
> an observer, say, from a satellite with the garage being open on the top,
> to determine what would be observed, by an alleged objective observer, but
> I'm not sure this is helpful in this case. AG*
>
>
> *The only asymmetry in this case involves the velocity of the car. Here,
> it's not an ideal case of two entities moving with respect to each other,
> and being the only entities in the universe, that allows us to conclude
> their motion is simply relative. AG *
>
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