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Mapping between Push/Pull forces and vectro/inertial forces
At a certain point, I had difficulty in understanding the difference between the force applied by a system as opposed to the force applied by a body.
We consider an elevator with a body with a mass $m$. The force applied by the elevator is $mathbf{F}$.
Whereas if the body is pushed, the force applied is $mathbf{F_{push}} = mathbf{F}$, but if the body is pulled, the force applied is $mathbf{F_{pull}} = mathbf{tilde{F}}$.
Therefore, since both push and pull are being applied to the system, we get two net forces acting on the system as $mathbf{F_e} = mathbf{F} + mathbf{F_{push}}$.
However, here, I find difficulty in understanding the difference between pushing and pulling forces. Is it just a misnomer to think of $mathbf{F_{push}}$ as “pulling” force?
A:
In the context of the elevator system, push is not exactly the same as pull. If you take a cylindrical elevator with a support at the ground-floor, and a weightless mass at the top of the elevator shaft, then push on the elevator will cause it to rise up, and pull on the elevator
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