Newtonian Gravity

Chapter 3 explained Newton’s G as the volume of space particles displaced by each volume of aetherspace (atomic space).

This means that G is the ratio between or relationality between space particles and aetherspace particles.

This ratio is then applied on masses and spread over the distance between them, depending on whether they are in:

• stellar space (solar system or stellar vortex), or
• galactic space (galaxy or galactic vortex)

We reinterpret Newton’s Universal Law of Gravitation as:

F = G m₁ m₂ / r²

• F: Force from the volume of displaced space particles or aether
• G: Volume of displaced space particles or aether
• m: volume of matter or aetherspace that displaces space particles or aether
• r: distance between masses (homogneous volume of aether)

So different volumes or densities create different force values.

Proof 2 Irregular Balloons

This is easily proven by a 2-balloon experiment:

G M m / r²

• G is the displacement of space particles done by matter
• M is lower density of space particles in the large balloon
• m is higher density of space particles in the small balloon
• r is the homogenous volume of space as a unit

In other words:

• the smaller balloon m has higher space pressure, but lower material air pressure or mass.
• the larger balloon m has lower space pressure, but higher material air pressure or mass.

This makes the high space pressure go into the low space pressure. This causes a reverse reaction in the material layer as the smaller mass in the small balloon going into the mass of the larger balloon.

The air in the small balloon going into the large balloon is exactly how small masses are attracted to larger masses. The surface of the mass does not change the dynamics (other than for van der Waals type of effects) because the important thing is the density of the matter.

So this is an example of the Newtonian Gravity interpreted in Descartes aether framework.