Zero Point Equations: G_Z_p & R_g_Z_p

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Zero Point refers to the state where gravitational forces between two masses cancel each other out, resulting in no gravitational push. The equations provided illustrate the relationship between the masses (M_1 and M_2) and their gravitational interactions, with G_Z_p representing Gravitational Zero Point and R_g_Z_p indicating Reverse Gravitational Zero Point. The discussion emphasizes that the equations are framed from the perspective of the smaller mass (b), despite initial references to the larger mass (a). A specific example indicates that if G_Z_p equals 5, it denotes a distance of 5 units from mass b. Understanding these concepts is crucial for analyzing gravitational interactions in physics.
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Zero Point being where the Gravitational forces cancel out, creating no gravitational push.

M_1 \geq M_2

G_Z_p=\frac {1}{\frac {M_1}{M_2}}

R_g_Z_p=\frac {M_2}{M_1}-\frac{M_1}{M_2}

Where G_Z_p is Gravitational Zero Point, R_g_Z_p is Reverse Graviataional Zero Point, d is distance between the two bodies, and M is the mass.
 
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Whoops!

Whenever I say a \geq b, usually I am talking in the point of view of a.

These equations are in the point of view of b. So if GZp is 5, then it means that it is 5 away from b.
 
So I know that electrons are fundamental, there's no 'material' that makes them up, it's like talking about a colour itself rather than a car or a flower. Now protons and neutrons and quarks and whatever other stuff is there fundamentally, I want someone to kind of teach me these, I have a lot of questions that books might not give the answer in the way I understand. Thanks
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