Factoring Big G: Newton Never Knew

General Physics, Classical Mechanics, Newton, etc.

Factoring Big G: Newton Never Knew

Postby muon200 » Tue Dec 23, 2014 4:15 am

The G is known to have several factoring types. The square root of time was a denominator. Also time is shown in this type of force...

f = G Mm/r^2 from Newton 330 years ago

f = (piMm/r^2) (cuberoot(proton space)/sqrt(4.4 x 10^-9 seconds)) x (meters^2/(kg second^1.5))
from Folmsbee rev 0

Simplify...
f = (Mm/r^2) (cuberoot(proton space)/2.11 x 10^-5 seconds) x(meters^2/(kg second^2))
rev 1, Dec. 23, 2014

$$$$$$$$$$$$$$$$$$$$$$$$$$

Before I accept that simplification, wait...oversimplification above can throw out major information. This can be a family of equations with powers of time, but a confirmation calculation using an independent form will help. Tomorrow I will rationalize the rev 0. This involves dropping a comet from 300km above Earth. It falls 15 feet in 1 second. A shell volume is calculated 15 feet thick around the Earth. That volume is divided by Hadron volume, inverse = 4.4ns . That justifies the rev 0 equation. It is persuasive under F-C Theory dogma. Gravity is simple :!:
muon200
 
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Re: Factoring Big G: Newton Never Knew

Postby muon200 » Tue Dec 23, 2014 5:18 am

Quoted from December 12, 2014 essay in Cosmology subforum
Details of Atoms
The quantum gravity effects of atoms on the space-time continuum (Herenowium) are attributed to quarks and electrons. But only hadrons will be considered in this essay.

Sum of hadron shell volumes for Earth 1.4 x 10^7 cubic meters
Sum of hadron shell areas for Earth 4.5 x 10^22 square meters

The shrinking space makes a gradient and the growing time puts a second gradient into the comet's frame of reference. Those two gradients cause diffusion of Herenowium with a power of two in its formula. A comet is in free fall relative to the Herenowium and it accelerates if the local Herenowium accelerates.

Details of Herenowium
According to this proposal, protons, neutrons, and electrons have gravity because they shrink space and grow time. How much shrinkage and growth occurs was not known yesterday (December 10, 2014), but a first calculation is done today to propose some formulae and values. This calculation will use the following placeholder values:

Each hadron shrinks the surrounding space by a fraction of a proton volume every time period t1. The fraction is called f.

As a first guess use t1 as much longer than a Planck time:
t1 = 5.5 x 10^-9 sec
f = 1

t1 was chosen as 5.5 nanoseconds so a mass that is released from 300 km above Earth will cross a distance of 5 meters in 1 second by diffusion of space-time continuum.

Time is advancing as we experience it. This t1 can be set to any value
to adjust the gravity result, but people always experience time as it seems today. Time is growing from atoms. 

Background Calculations
Earth’s number of protons and neutrons is 3.5 x 10^51 (Aluminum)
Proton radius 10^-15 meters
Proton volume 4 x 10^-45 cubic meters
Sum of proton shell areas for Earth 4.5 x 10^22 square meters
Sum of proton shell volumes for Earth 1.4 x 10^7 cubic meters

Meteor shell volume while falling one second is calculated here:
Distance fallen in 1 second is 5 meters
Volume of top orbit: (6451005 meters)^3 x 4pi/3 = V1
Volume of bottom.... (6451000 meters)^3 x 4pi/3 = V2
V1 - V2 = shell volume used by meteor in one second
V1 = 41615465510025 x 6451005 x 4.19
V1 = 1124854003785670077273
V2 = 1124851388255690000000
V1-V2 = 2,615,529,980,077,273 cubic meters
V1 - V2 = 2.615 *10^15 cubic meters

Ratio B of shell volumes, proton over meteor shell volumes

B = (1.4 x 10^7 cubic meters)/(2.615 *10^15 cubic meters per second)
B = 5.5 nanoseconds

Discussion
This work is still in progress, but here is a rough draft. This theory is used to evaluate a diffusion model of gravity starting with this action:

Every 5.5 nanoseconds, the space around each hadron shrinks by a hadron volume as time grows by 5.5 nanoseconds.

The Earth's hadrons consume Herenowium and a nearby comet will accelerate at the expected rate. A far comet will have less acceleration. Each comet is in free fall relative to the local Herenowium. 

The diffusion occurs as in Fick's Law. A gradient in space density is caused by atoms shrinking space. A gradient in time density happens because time is growing from atoms. Time is densest near atoms, and less dense far away. Those two density gradients cause a flux of Herenowium to accelerate. The power of two in the gravitational force equation is due to the two diffusion effects as time grows and as space shrinks.

Here is a calculation showing a case where hadron processing of spacetime produces a result that is equal to that provided by the acceleration of a mass above the Earth:

(1.4 x 10^7 cubic meters)/5.5 nanoseconds = (2.615 *10^15 cubic meters per second)
As a first guess use t1 as much longer than a Planck time:
t1 = 5.5 x 10^-9 sec
f = 1

t1 was chosen as 5.5 nanoseconds so a mass that is released from 300 km above Earth will cross a distance of 5 meters in 1 second by diffusion of space-time continuum.

Time is advancing as we experience it. This t1 can be set to any value
to adjust the gravity result, but people always experience time as it seems today. Time is growing from atoms. 

Background Calculations
Earth’s number of protons and neutrons is 3.5 x 10^51 (Aluminum)
Proton radius 10^-15 meters
Proton volume 4 x 10^-45 cubic meters
Sum of proton shell areas for Earth 4.5 x 10^22 square meters
Sum of proton shell volumes for Earth 1.4 x 10^7 cubic meters

Meteor shell volume while falling one second is calculated here:
Distance fallen in 1 second is 5 meters
Volume of top orbit: (6451005 meters)^3 x 4pi/3 = V1
Volume of bottom.... (6451000 meters)^3 x 4pi/3 = V2
V1 - V2 = shell volume used by meteor in one second
V1 = 41615465510025 x 6451005 x 4.19
V1 = 1124854003785670077273
V2 = 1124851388255690000000


V1-V2 = 2,615,529,980,077,273 cubic meters
V1 - V2 = 2.615 *10^15 cubic meters

Ratio B of shell volumes, proton over meteor shell volumes

B = (1.4 x 10^7 cubic meters)/(2.615 *10^15 cubic meters per second)
B = 5.5 nanoseconds

Discussion
This work is still in progress, but here is a rough draft. This theory is used to evaluate a diffusion model of gravity starting with this action:

Every 5.5 nanoseconds, the space around each hadron shrinks by a hadron volume as time grows by 5.5 nanoseconds.

The Earth's hadrons consume Herenowium and a nearby comet will accelerate at the expected rate. A far comet will have less acceleration. Each comet is in free fall relative to the local Herenowium. 
End of December 12 2014 essay
$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$$

The old essay can have more accurate values to prove that 4.4ns is better a estimate than 5.5ns, if that is the case. And error bars and tolerance statements and precision expectations will be posted , tomorrow...
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Joined: Fri Sep 12, 2014 12:53 pm
Location: Maui Island, Pacific Ocean


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