On Mon, Oct 28, 2024 at 9:19 AM Alan Grayson <[email protected]> wrote:

*> The link just says that the apparent paradox is resolved by a breakdown
> in simultaneity, but doesn't specify exactly what that means. I notice that
> an apparent paradox can be defined for length contraction, whereas I was
> trying to resolve it for time dilation, but so far I cannot define the
> problem with clarity. Do you have any suggestion in this regard? AG*


*The garage is 9 feet deep and has doors on the front and back that can be
closed and locked, but the car is 10 feet long so apparently it can never
fit in the garage. However from the point of view of somebody standing
still next to the garage the car is moving so fast that, due to Lorentz
contraction, the car is now only 8 feet long. And to prove that the
contraction is real and not just an optical illusion, as soon as the back
of the car has fully entered the garage the man quickly closes and locks
the front of the garage, at that exact instant from the garage man's point
of view, the car is in the garage AND simultaneously it is between BOTH of
two closed and locked doors. The man then quickly runs to the back of the
garage and unlocks and opens the back door which allows the card to
continue on at nearly the speed of light. So there is no paradox.*

*But how would this look from the driver of the car's point of view? He
would see the car as being stationary and therefore 10 feet long, but the
garage is moving so fast due to Lorentz contraction the garage is now only
8 feet deep not 9, and apparently making things even worse. However, what
the car driver sees is that as soon as the front of the car enters the
garage the garage man runs around to the back and opens the back door of
the garage. From the car driver's point of view at NO time is the car
simultaneously between  BOTH of two closed and locked doors. So there is no
paradox, although the car driver and the garage man do not agree what is
"simultaneous" and what is not.*

* John K Clark    See what's on my new list at  Extropolis
<https://groups.google.com/g/extropolis>*

*cal*















>

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