THE “RULE OF POWERS” IN THE SOLAR SYSTEM.
The Solar System is an artefact. This is glaringly, blindingly obvious due to the profusion of “DELIBERATE CLUES” that have been (deliberately) incorporated in The Solar System for OUR attention. One of the categories of “deliberate clue” is the very considerable profusion of close-to-perfect multiples of A THOUSAND contained in The Solar System. The number A THOUSAND has no special significance in physics or cosmology, but has only special significance to a TEN fingered species, who will automatically use a base TEN counting system. (A THOUSAND is 10 x 10 x 10.)
Here (below) are eight examples involving just The Three Inferior Bodies, The Sun, Mercury, and Venus. All these eight examples involve The “Rule Of Powers”. The statistical odds against their all happening purely by chance are ONE CHANCE IN TWELVE MILLION!! (as I will demonstrate below).
The Sun’s rotation period is 24.66225 Earth days.
This number 24.66225 “hides” a close-to-perfect multiple of A THOUSAND. If you raise this number to The Third POWER, here is the result:-
(24.662253 x 2) = 30,000.47
This is an example of THE RULE OF POWERS (ie:- raise the number to The Third POWER, or raise the number to The Second POWER etc). Many numbers in The Solar System “hide”, in a similar manner, close-to-perfect multiples of A THOUSAND.
You may assume that this above example is just a “cherry picked” chance occurrence, but you would be wrong! Read on!
To see full demonstrations for these eight examples, click on the following link:-
(A). The Sun’s rotation period is 24.66225 Earth days.
(24.662253 x 2) = 30,000.47
(B). The Sun’s synodic rotation period = 26.44803 Earth days.
(26.448033 x 2) = 37,000.7
To understand what a SYNODIC period is, click on this link:-
www.solarsystemtimeperiods.com/what-is-synodic
(C). The planet closest to The Sun is Mercury. Mercury’s synodic rotation period = 69.8636 Earth days.
69.86363 = 340,998.8
To understand what a SYNODIC period is, click on this link:-
www.solarsystemtimeperiods.com/what-is-synodic
(D). Mercury’s synodic revolution period = 116.19465 Earth SIDEREAL Days.
(116.194652 x 2) = 27,002.4
To understand what a SYNODIC period is, click on this link:-
www.solarsystemtimeperiods.com/what-is-synodic
The next planet moving outwards is Venus.
(E). The Sum of the (sidereal) rotation periods of Mercury and Venus = 301.6649 Earth days.
301.66492 = 91,001.7
(F). The Sum of the (sidereal) rotation periods of Mercury and Venus = 302.4908 Earth SIDEREAL days
(302.49082) x 2 = 183,001.4 .
(G). The Sum of the synodic rotation periods of Mercury and Venus = 215.7912 Earth days.
(215.79123 x 2) = 20,096,997.85
To understand what a SYNODIC period is, click on this link:-
www.solarsystemtimeperiods.com/what-is-synodic
(H). The SUM of the synodic rotation periods of The Sun, Mercury, and Venus = 242.9024 Earth SIDEREAL days.
242.90242 = 5,9001.58
To understand what a SYNODIC period is, click on this link:-
www.solarsystemtimeperiods.com/what-is-synodic
The statistical odds against getting these eight close-to-perfect multiples of A THOUSAND purely by chance are One Chance in 12 million!
I will now show you how this is calculated:-
Examples A to H above can be easily incorporated into a binomial model to assess how improbable it would be for the results to occur purely by chance.
In a binomial model there are 4 variables. These are:-
p = the probability of a successful outcome in one single trial.
q = the probability of an unsuccessful outcome in one single trial.
n = the number of trials
r = the number of trials that are successful.
First, we calculate p by asking the following question:- Which of the above eight close-to-perfect multiples of A THOUSAND is FURTHEST from a perfect multiple of A THOUSAND? The answer is 27,002.4 In that case, p = (2.4 x 2) ÷ 1000 = 0.0048
(Note:- We multiply by 2 because a number may be, by a small increment, greater than or less than a perfect multiple of a thousand.)
q = the probability of an unsuccessful outcome in one single trial = 1 minus p = 0.9952
r = the number of trials that are successful = 8
n = the number of trials. Now, we have to arrive at a figure for n.
We can permit the following combinations of The Three Inferior Bodies.
(1) The Sun. (2). Mercury. (3) Venus. (4). The Sun and Mercury. (5). The Sun and Venus. (6). Mercury and Venus. (7). The Sun, Mercury, and Venus. (7 options.)
We will permit raising to the second power or the third power. (2 options.)
We will permit periods to be expressed as Earth (solar) days, or as Earth sidereal days. (2 options.
We will permit the rotation periods to be either sidereal rotation periods or synodic rotation periods. (2 options.)
Once raised to one of the permitted powers, we will multiply the result either by 1 or by 2. (2 options.)
n = The total number of options = 7 x 2 x 2 x 2 x 2 = 112
Now we incorporate these above parameters into a binomial model.
p(r ≥ 8) = 112C8 x 0.9952(112 minus 8) x 0.00488 = 0.00000008
ie:- statistical odds against chance occurrence of 1 chance in (1 ÷ 0.00000008) =
1 chance in 12,309,758 ie:- ONE CHANCE IN TWELVE MILLION!