Le dim. 15 déc. 2024, 00:06, Alan Grayson <[email protected]> a écrit :

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> On Saturday, December 14, 2024 at 2:32:41 PM UTC-7 Brent Meeker wrote:
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> On 12/14/2024 9:34 AM, Alan Grayson wrote:
> > Yes. In relativity measurements are generally not frame invariant,
> > such as the E and B fields in EM. But this case seems different.
> > Imagine two observers, one in car frame and the other in garage frame,
> > and they're both viewing the car passing through the garage, now open
> > on both ends. Ostensibly, the former sees the car fail to fit in the
> > garage, the latter sees the opposite. I don't believe a rigorous
> > definition of "fit" will resolve this contradiction. Now I have a
> > question for you and Brent concerning his plots. What EXACTLY did his
> > plots ostensibly prove? AG
>
> That an observer sitting at the center of the garage and using mirrors
> to simultaneously photograph both ends of the garage will, for a
> sufficiently fast car, get photographs showing both ends of the cat in
> the garage.
>
> Brent
>
>
> So, from the pov of the garage, the car fits in the garage; exactly my
> claim due to Lorentz contraction of car, from garage frame. I didn't
> need a plot to deduce this result. Now, from car's reference frame,
> the garage length shrinks due to Lorentz contraction, and for a
> sufficiently fast car, it won't fit since the car's length remains the
> same in this scenario. Conclusion; the frames disagree on whether
> the car fits. Is this a reasonable conclusion, given that the two
> observers are viewing the same phenomenon? AG
>

Both observers don't share the same simultaneity plane...

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