Ok, first, don’t forget that ships have Rotational Correction switched on by default - it’s this that deals with being inside a rotating frame of reference, and makes the adjustments to make it appear (when looking out of the cockpit) as though it’s a non-rotating frame of reference. I might be wrong, but AFAIK, Rotational Correction is always on, including in FA off, and will only turn off if you specifically turn it off via the ship’s menus.OK, (not) serious question for those who are good at being clever:
The space stations spinning because they create rotational gravity. Correct?
When we hover above the landing pad and disable thrusters the ship 'falls' towards the landing pad. Still correct?
Why?
I would guess (and that's really just guessing, I suck at being clever) that rotational gravity only affects stuff that touches the rotating body.
Anyway, started out on an explanation of the physics of what’s going on with a ship inside a station (or at least what should be going on!). It might take quite a bit of explaining though, and I’ve got no idea where you’re at with this stuff already so I’ve stopped at the first key ‘does that make sense so far point’.
It’s in the spoiler below. Happy to continue or stop there, and to adjust the level of explanation being given. Whatever works for you!

Edit - Didn’t answer the actual questions straight up. But for reference the answers are:
-No. (In very layman’s terms it’s kind of yes, but Rotational Gravity is actually a pretty misleading term and will lead to misunderstandings of what’s actually going on).
- No. (Again it’s kind of yes in layman’s terms, but it’s not actually what’s happening, and is misleading in terms of understanding what’s actually happening.)

First scenario is what should happen in the station starting aligned along the centre line, with Rotational Correction and FA off.
Three things to consider:
A. the ship’s translational movement/momentum
B. the ships rotational movement/momentum
C. the station’s movement/momentum
All three are independent.
All three have a starting state. Whatever that is will stay the same unless a force is applied.
A starts as 0
C is fixed at whatever the standard station rotation rate is.
B is determined by the pilot.
Let’s say B = 0.
The pilot will see the station spinning around at rate C.
The pilot applies a small thrust downwards.
The important thing to note is that ‘downwards’ is not in relation to the station, it’s effectively just a direction drawn relative to the ships instantaneous orientation compared to the skybox.
With B=0, consider a laser being shone straight downwards from the ship to mark a point on the inner surface of the station.
Where the laser is shining in space will not change, but because the station itself is rotating in space, the laser spot will prescribe a full loop of the inside of the station.
From the perspective of someone stood on the inner surface of the station, it would look like there’s a spinning ship with a laser coming out of the bottom of it.
All good so far?
Next steps are to deal with:
- what happens when a small directional thrust is applied.
- what happens when B != 0
Three things to consider:
A. the ship’s translational movement/momentum
B. the ships rotational movement/momentum
C. the station’s movement/momentum
All three are independent.
All three have a starting state. Whatever that is will stay the same unless a force is applied.
A starts as 0
C is fixed at whatever the standard station rotation rate is.
B is determined by the pilot.
Let’s say B = 0.
The pilot will see the station spinning around at rate C.
The pilot applies a small thrust downwards.
The important thing to note is that ‘downwards’ is not in relation to the station, it’s effectively just a direction drawn relative to the ships instantaneous orientation compared to the skybox.
With B=0, consider a laser being shone straight downwards from the ship to mark a point on the inner surface of the station.
Where the laser is shining in space will not change, but because the station itself is rotating in space, the laser spot will prescribe a full loop of the inside of the station.
From the perspective of someone stood on the inner surface of the station, it would look like there’s a spinning ship with a laser coming out of the bottom of it.
All good so far?
Next steps are to deal with:
- what happens when a small directional thrust is applied.
- what happens when B != 0
Edit 2 - Obviously, disregard all of the above completely if the '(not)' was meant to indicate that an explanation wasn't being asked for whatsoever!
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