Sammywu
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Actually, I found it interesting to draw how the light beams will travel in this box in different environments: far away, free fall from far away, free fall released from one point in the gravity field, standing rest in the gravity field.
My gut feeling is that the standing rest observer in the gravity field has the same clock as the clock released from this point. Though I am wondering how I can prove that.
I also got this formula from the site that Marcus showed me at another thread.
This formula describes the clock standing at distance r from the Earth center and a geocentric latitude A.
(delta)v/v= [ V(r,A) - I^2*r^2*cosA^2/2 - ( V(a1,0) - I^2a1^2/2)]/c^2
delta)v/v is the fractional frequency, a way to show clock difference in fraction, I believe. No time to check the detail.
V(r,a) is the gravitational potntial.
I: Earth's angular rotation rate.
a1: Earth's quatorial radius.
My gut feeling is that the standing rest observer in the gravity field has the same clock as the clock released from this point. Though I am wondering how I can prove that.
I also got this formula from the site that Marcus showed me at another thread.
This formula describes the clock standing at distance r from the Earth center and a geocentric latitude A.
(delta)v/v= [ V(r,A) - I^2*r^2*cosA^2/2 - ( V(a1,0) - I^2a1^2/2)]/c^2
delta)v/v is the fractional frequency, a way to show clock difference in fraction, I believe. No time to check the detail.
V(r,a) is the gravitational potntial.
I: Earth's angular rotation rate.
a1: Earth's quatorial radius.