I'm not sure which is the "observer" [excerpt]The one you're standing on while looking at the other.
and which is the "observed", [excerpt]The one that you're not on, but you are looking at.
but it seems like the displacement is relative to whichever one is standing on the Earth, and that would be the same to them regardless of which scenario is causing the displacement. [excerpt]I'm not sure I follow.
What is the calculated difference in observed displacement between the two scenarios? [#1135]~2.1° (Light-time correction) versus ~0.00583° (Aberration of light).
How do you calculate light-time correction in the case of a two-body geocentric (orbiting) model. The distance between the two bodies is constant. [#1136]I don't have a formula handy, but its pretty simple.
transit time in seconds = distance in meters ÷ speed of light in meters per second
displacement in degrees = earth rotation speed in degrees per second × transit time in seconds
Okay, I'm confused. In a geocentric model I wouldn't think there would be any Earth rotation speed.