The Cosmic Game ( PDFDrive.com )

Cosmic Game © Douglass A. White, 2012 v151207 124
coulombs into masses and mechanical movements. Furthermore, to deal with the power
component, we have to modify our electrogravitational formula. To balance the units we
change coulombs to watt-meters, where the watts represent the mechanical energy
outputs of sun and planet per second, and the meters represent the orbit radius distance
(Or) between the sun and the planet, averaging the slightly elliptical paths into circles.
We also have to convert the masses of the sun and the planets into pure energy by
multiplying them each by c². This gives us a modified formula:
7.426131×10 -21 C m 2 /V kg s 2 =
(xy W 2 ) (rp 2 ) / (1.998×10 30 kg) (80.776×10 32 m 4 /s 4 )(m)
The m represents the current estimated mass of the given planet, x is the unknown power
output of the planet expressed in watts, y is the power of the sun upon the planet in watts,
and rp 2 is the known approximate radius of the orbit squared. First find xy, then x from
its mass velocity and acceleration, then y. Results will be approximate and will depend on
the accuracy of the numbers. We have no clear interpretation of electrical units in
mechanical terms. However, this formula will give us a conversion of amps as newtons,
coulombs as momentum, volts as velocity, and permittivity as mass per unit linear
displacement (since the energy is exchanged between the centers of mass of the two
bodies). The innate tangential momentum of a celestial body is its charge. The
body's mass times its gravitational acceleration (mg) is its amperage. A body's
relative velocity at any moment gives its voltage. Permittivity makes sense
"gravitationally" as the linear density between centers of mass. The sun's
"radiation" is not very relevant, since most of it misses the planet. A star could be
replaced by a rock or a mass of cold gas. The observable mechanical motion of a planet
in an orbit results from an interaction of its innate momentum (its mass times its
tangential velocity) and its acceleration (its change in direction as it orbits the sun). We
can interpret this as an exchange of power between the two bodies that affects their
relationship in space. The power output of the comparatively massive sun and the
momentum of the much less massive planet keep the gravitational influence minimized
so that the planet does not spiral into the sun. Below is a chart with the masses plus
mean orbit radius between the sun and each planet, as well as the approximate orbit
radius squared.
Mass Orbit Radius Radius (rp 2 )
Sun 1.9984×10 30 kg
Mercury 0.3301×10 24 kg .579×10 11 m .335241×10 22 m 2
Venus 4.138×10 24 kg 1.082×10 11 m 1.170724×10 22 m 2
Earth 5.9722×10 24 kg 1.496×10 11 m 2.24×10 22 m 2
Mars 0.64273×10 24 kg 2.279×10 11 m 5.193841×10 22 m 2
Jupiter 1898.52×10 24 kg 7.783×10 11 m 60.575×10 22 m 2
Saturn 568.46×10 24 kg 14.29×10 11 m 204.2041×10 22 m 2
Uranus 86.82×10 24 kg 28.71×10 11 m 824.2641×10 22 m 2
Neptune 102.43×10 24 kg 45.04×10 11 m 2028.6016×10 22 m 2
Next we give the momentum "charge" for the planets as their momenta (mass times
velocity). Then we give the mutual accelerations of the sun and each planet. As our