Saturn's Complex Forces 1
Introduction
I have searched for possible proofs that complex forces exist. As these forces would be very small and this is an exactly difficult task for an individual I need to examine areas where such forces may be magnified or increased millions of times.
I have discovered that the planets in our solar system obey a rule that obeys the ratio of the square root of 2 to the square root of 3 (implying complex forces).
I can show that this was a not just a coincidence by examining the Satellites of Saturn and showing that they too obey this law and so form an independent system.
The complex ratio above is not a direct outcome of considering the elliptical ratios for the elliptic paths of Saturn’s moons alone.
Saturn is surrounded by 31 moons of which 8 of them are major satellites, 10 minor satellites, and 13 are newly discovered satellites (mainly mere rocks). Most of what is known about Saturn's moons was a result of the Voyager 1 and 2 missions which reached the ringed planet about 1980.
The Complex Motion of Saturn’s Satellites.
In figure “Saturn's Satellites 1” the data is reproduced from a textbook and you can reproduce the result using a similar source. Examining gravitation around Saturn is a very good test for any new gravitational theory.
The Complex Motion of Saturn’s Rings.
We can find further evidence of this law with Saturn’s rings!
In figure “Saturn's Rings” I accept that the data I used is not comprehensive and so I have just included the next table for reference only.
1.We can note a rough correlation that when the distance increases from inner radius = 60,000 to 73,800 (+25%) Force decreases by the inverse of distance squared and so the width of the band increases by distance squared. That is from 12,600 times 25/16 = 18,000.
2.We can also note a rough correlation that when the distance increases from inner radius = 60,000 to 240,000 (4 times) Force decreases by the inverse of distance squared and so the width of the band increases by distance squared. That is from 12,600 times 16 = 201,600.
The results from figure “Saturn's Rings 1” acknowledge that there is a possibility of the rings varying in width at the minor and major axes and so a mid value has been used in these tables.
Notes:
* distance is kilometres from Saturn's centre
* status codes: O = official
P = provisional
S = slang
This categorization is actually somewhat misleading as the density of particles
varies in a complicated way not indicated by a division into neat regions. There are
variations within the rings in reality and the gaps are not entirely empty. Furthermore I note that the rings are not perfectly circular.
The Spikes of Saturn.
I accept that the following hypothesis is conjecture only and I just provide this as a debating issue.
I devise a model which shows 6 spikes set at 60 degree angles apart. Now I cannot tell from photographs which I do not have but I believe this is true from the limited images available to the public.
What I have seen from the NASA Web site is that they are in the equatorial plane which fits my theory nicely.
Since a cube has six sides this phenomena could be created in 4D and when projected into 3D these spikes follow the lines of force but are constrained within a 2D plane forcing them to separate by 60 degrees to each other.
The main difficulty I have here is providing a reason why the situation as any relevance to 4D. If this is true there must be something strange happening at the core of Saturn!
