Moon Elevator

[ Moon Elevator ]

[ Brief explanation on Figures ]

Figure 1 is structure diagram of moon elevator
Figure 2 is plane figure seen from perpendicular of lunar orbit plane
Figure 3 is structure diagram of multiple moon elevators.



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Colliding with Bullet Cluster-dark matter

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V-6 Colliding with Bullet Cluster As shown in the recent observation of dark matter, dark matter seems not to interact with each other when colliding with galaxy clusters, and it can be predicted with essential characteristics of negative mass. Uniformly distributed negative mass receives attractive effect from massive positive mass, so dark matter which has negative mass is clustered around galaxy because of attraction of galaxy. If the type of force worked between negative mass when colliding with galaxy clusters is repulsive, and negative mass is distributed almost uniformly without forming massive mass structure, the shape of dark matter is not distorted or transformed even if dark matter(negative mass) and dark matter(negative mass) pass through similar area, that is, they will seem not to interact each other. Also there is repulsive effect between dark matters that are made up with negative mass, thus there will be almost no direct collision as well. R
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Hypothesis of Dark Matter and Dark Energy with Negative Mass :

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V-2-2)Proof from the gravitational self-energy In case of, mass M and mass distribution is [tex] 0 \le r \le R[/tex] and mass density is [tex]\rho [/tex] fig10 caption : Gravitational self-energy Gravitational self-energy of the universe [tex] U_S = - \frac{3}{5}\frac{{GM^2 }}{R} [/tex] A coefficient 3/5 is constant for geometric shape of the universe. At this time, let's analyze to the relation between total potential energy and gravitational self-energy. Equation (79) is total potential energy when the number of negative mass is [tex]n_-[/tex], and the number of positive mass is [tex]n_+[/tex]. The other side, [tex]U_s[/tex] is total potential energy when all particles are positive mass. Therefore, [tex]U_s[/tex] is total potential energy when dark energy term has an opposite sign. General gravitational potential defined, [tex] U_{gp} = - ((\frac{{n_ - (n_ - - 1)}}{2}\frac{{Gm_ - m{}_ - }}{{r_{
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