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Tuesday, March 6, 2018

๐Ÿ–️๐ŸŒŠ๐Ÿ„Gravitational Waves, Force of Attraction of Two Distant Galactic-Center Black Holes, Comparing Residual Electrostatics to Newton's Law, #1


From the Entropy (S or E) equation, we can intuit the force of gravity equation:
$$S\stackrel{?}{=}mGc\oint_{A_c}^{A_s}\mathrm{d}s$$
$$F_{12}\stackrel{?}{=}{1\over{4\pi\epsilon_0}}{Q_1Q_2\over R^2}\oint_{A_c}^{A_s}\mathrm{d}s$$
$$F_{12}\stackrel{?}{=}G{M_1M_2\over R^2}\oint_{A_c}^{A_s}\mathrm{d}s$$



  or likely this:

$$F_{1T}\stackrel{?}{=}{1\over{4\pi\epsilon_0}}{Q_1Q_T\over R^2}\oint_{A_c}^{A_s}\mathrm{d}s$$
Using the "Test Charge" concept to determine E-field (thus G-field):
$$E_{1T}\stackrel{?}{=}G{M_r\over R^2}\oint_{A_c}^{A_s}\mathrm{d}s$$
$$E_{1T}\stackrel{?}{=}{1\over{4\pi\epsilon_0}}{Q_r\over R^2}\oint_{A_c}^{A_s}\mathrm{d}s$$
Then, the force of gravity is then equal to the residual electric field time the test charge, $q_T$:
$$F_{12}=E_{1T}\times q_2$$

$A_c$ and $A_s$ are the equatorial cross-sectional area and the surface area - identical to our information theory, geometric approach to calculating masses (the Haramein technique).  These are EVENT HORIZON areas!!!

This is THE FAST WAY to answers...

The classical mainstream method requires a detailed vector analysis and force projection calculation, etc.

More later.

(detail, notation, etc plus a precise definition for all terms, corrections, typo fixes - this is live blogged/channeled)

WIP

(full-wave* vector analysis coming! )

EE's are trained in vector analysis.

Q

*full-wave: 

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