Applied Physics: Gravitational Gyroscopes

General Physics, Classical Mechanics, Newton, etc.

Applied Physics: Gravitational Gyroscopes

Example #1
The first engineering product using the F-C Theory is similar to my essay from the Electron Radius Calculation.
viewtopic.php?f=7&t=100
If gravity G becomes 40,000 times stronger between muonic gyroscopic toroids or discs, there are advantages obtained by understanding spacevar. The size is also reduced to 200 times smaller for the gyroscope disc. Here is what happens in calculations:

The energy storage increases 8 million times*
The rpm increases to a billion rpm *
A gyroscope with a small mass of 1mg can deliver 10Gigawatt*

Gravity holds the metal ring together so the metal need not be super strong. Gravity does it. But muonic gyroscopes decay after a microsecond to expand to become a fast moving parrticle shower! That microsecond allows transport of up to 500 feet before decay.

* Those numbers are goals, not calculated yet. This will take hours.

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Example #2
Nuclear Fusion Gravitational Confinement Toroids
This version has an integrated electrical generator in the spinning parts of a muonic ferromagnetic disc inside a set of deuterium toroids. These are prepared before injection into the decay chamber.

Here's how it operates... A set of cryogenically prepared toroids of ordinary deuterium or tritium, etc. is accelerated. The rings are spun up to medium rpm and are kept together by gravity and icy hardness. They are held apart by a disc magnet and there is a balance established by those two competing forces. The disc is muonic iron and the toroids are hydrogen isotope. The muonic generator iron tiny disc and toroids are prepared to be coaxially converged in the decay chamber.

The toroids arrive at the decay chamber where fusion continues for one microsecond. The intense gravity by the iron and the precision fittings cause fusion during a stimulated insertion of photons. During this fusion, charged particles encounter a disc of iron which acts as a gyroscope which both repels the deuterium, and it also put a braking action on the rpms so that an external load is magnetically coupling for external electrical generation. The population inversion created during this process allow internal heat to pump the stimulated emission and gravitational dynamics to start fusion. Once it starts, a self limiting feedback maintains a quasistatic equilibrium to last for the entire microsecond. Laser and gravitational stimulation of dynamic fusion factors enable for a happy outcome.

After muonic decay happens in 1 microsecond, an exhaust time is done.

A new set of toroids and a disc are propelled separately into the decay chamber. Fault-tolerant redundancies allow for improved efficiencies. The microgram scales of the parts are adjusted as the spacevar gravitation amplifier is perfected. This will be an iterative process.
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