Viewing Miller's Planet from Earth Time: Time Dilation Mystery

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The discussion centers on the time dilation effects depicted in the movie Interstellar, specifically regarding the observation of Miller's planet from a spaceship. It explores how time appears to pass differently for observers on Earth and Miller's planet, with one hour on Miller's planet equating to seven years on Earth. Observers on Miller's planet would perceive actions from the spaceship as slow, while the opposite is true for the spaceship observing Miller's planet. The complexities of gravitational time dilation and orbital speeds further complicate how time is perceived between the two locations. Overall, the conversation highlights the intricate nature of time dilation and its visual implications.
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I am sure everyone has seen Interstellar movie. In the movie, Cooper proposes to orbit around Gargantua, parallel to Miller's planet, to escape from the time dilation. One hour in Miller's planet is equal seven years in Earth's time. My question is, what would it look like, if we happen to view people on Miller's planet through a giant telescope from the spaceship? The spaceship is Earth's time and the miller planet is time-dilated. Would they appear to move slow? Or no difference at all? If no difference at all, then how come Cooper didn't age but Rom ages by 23 years?
 
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fayaazhussain said:
Would they appear to move slow?
Yes, and the light would be red-shifted.
 
The people on Millera planet will see that Roms actions are slow ,as you said.And the Rom will see Cooper actions more slow.
 
Quarlep said:
And the Rom will see Cooper actions more slow.

Not based on gravitational time dilation. Cooper is at a higher altitude, so Rom will see his actions running more quickly, if we only take gravitational time dilation into account.

However, there will also be a difference in orbital speeds between the two, which makes the apparent clock rate of Cooper as seen by Rom more complicated. On average, Rom will see Cooper's clock running faster, but there may be portions of their respective orbits where Rom does see Cooper's clock running slower for some period. I have not done the detailed calculations.
 
In an inertial frame of reference (IFR), there are two fixed points, A and B, which share an entangled state $$ \frac{1}{\sqrt{2}}(|0>_A|1>_B+|1>_A|0>_B) $$ At point A, a measurement is made. The state then collapses to $$ |a>_A|b>_B, \{a,b\}=\{0,1\} $$ We assume that A has the state ##|a>_A## and B has ##|b>_B## simultaneously, i.e., when their synchronized clocks both read time T However, in other inertial frames, due to the relativity of simultaneity, the moment when B has ##|b>_B##...

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