Negative space neutralizes space.
What does "neutralizes space" mean? In what way can space be neutralized? Can you show me an example, using math, that shows me how space is neutralized?
Ok, it occurred to me that this has to have been worked out before, and rejected, or we someone would have heard of it. I'll show you the math anyway, so you understand what I mean by "neutralizing", "absorbing", or "negating" space.
V_c= volume of space "neutralized"
V_e= ~ Volume of space occupied= 110* 10^10 km^3
\(r_e= \sqrt[3]{\frac{110 \times 10^{10} km^3}{\frac{3}{4\pi}}} = 6403.754763690467 \, km\)
\(d= 4.9 \,m\)
\(r_n=r_e - 4.9m = 6403.749863690467 \,km\)
\(V_n= r_n^3 \times \frac{4\pi}{3}=1.099997474920851 \times 10^{12} \,km^3\)
\(V_c= V_e - V_n = 2.52507914868164 \times 10^6 \, km^3\)
Double the radius, use same V_c (change in volume):
\(V_{2e} = 8 \times V_e =880 \times 10^{10} \, km^3\)
\(V_{n2} = V_{2e}- V_c = 8.79999747492085 \times 10^{12} \, km^3\)
\(r_{n2}= \sqrt[3]{\frac{V_{n2}}{\frac{3}{4\pi}}}=12,807.50830238175 \,km\)
\(d_2= 2 \times r_e - r_{n2} =1.22499917961249 \,m\)
d
2 is what an object at rest would travel in 1 second at 2 earth radii.
Newtonian though. Reformulate for change in volume per second^2.
I'll be gone for a bit over a week, although maybe I'll use my friends computer
if I check it for trojans, etc. first.
