Kerbal Space Program(but 2d) with Principia(cuz lazy to calculate SOI).
Z full throttle
X zero throttle
C more throttle(couldnt use shift and ctrl :C)
V less throttle
A turn left
D turn right
0 SAS Stability Assist
1 SAS Prograde Hold
2 SAS Retrograde Hold
T SAS Off(to turn it back on use 0)
G Orbit Prediction(only 120 frames,cuz it real laggy!)
There is only one planet and if you add more,they do not form binary systems(i.e no elocity or gravity simulation cuz too laggy)
But L1 points still existdata:image/png;base64,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Kerbal Space Program(but 2d) with Principia(cuz lazy to calculate SOI).
Z full throttle
X zero throttle
C more throttle(couldnt use shift and ctrl :C)
V less throttle
A turn left
D turn right
0 SAS Stability Assist
1 SAS Prograde Hold
2 SAS Retrograde Hold
T SAS Off(to turn it back on use 0)
G Orbit Prediction(only 120 frames,cuz it real laggy!)
There is only one planet and if you add more,they do not form binary systems(i.e no elocity or gravity simulation cuz too laggy)
But L1 points still existยง_directionDialMenufalse1122data:image/png;base64,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