mars
EXAMPLE 17. MARS – ITS MOVEMENTS SYNCHRONIZED WITH THE MOVEMENTS OF OTHER PLANETS.
In this example, I will show you how many of the planets have their movements very precisely synchronized with The Movements of The Planet MARS.
The following periods (expressed in Earth days) will be used in this example:- Mercury orbital period = 87.9694 Earth days. Venus’ rotation period = 243.0187 Earth days. Venus’ orbital period = 224.695 Earth days. Earth’s orbital period = 365.256 Earth days. Mars orbital period = 686.98 Earth days. Mars rotation period = 1.02596 Earth days.
To verify these periods, click on the following link:-
www.solarsystemtimeperiods.com/periods-inner
(A). During one Venus orbital period, Mars rotates (224.695 ÷ 1.02596) = 219.0095 rotations, ie:- 219 complete rotations plus A RESIDUAL ANGLE of (0.0095 x 360) = 3.4 degrees.
(B). During one Venus rotation period, Mars rotates (243.0187 ÷ 1.02596) = 236.8696 rotations, ie:- 236 complete rotations plus A RESIDUAL ANGLE of (0.8696 x 360) = 313.1 degrees
(C). During one Mercury orbital period, Mars rotates (87.9694 ÷ 1.02596) = 85.7435 rotations, ie:- 85 complete rotations plus A RESIDUAL ANGLE of (0.7435 x 360) = 267.7 degrees.
(D). During one Mercury orbital period, Mars revolves (87.9694 ÷ 686.98) = 0.128 revolutions, ie:- an angle (A RESIDUAL ANGLE) of (0.128 x 360) = 46.1 degrees.
(E). During one Mars orbital period, Earth revolves (686.98 ÷ 365.256) = 1.8808 revolutions, ie:- 1 complete revolution plus A RESIDUAL ANGLE of (0.8808 x 360) = 317.1 degrees.
(F). During FOUR Earth orbital periods, Mars revolves [(4 x 365.256) ÷ 686.98] = 2.1267 revolutions, ie:- 2 complete revolutions plus A RESIDUAL ANGLE) of (0.1267 x 360) = 45.6 degrees.
Now we see these six RESIDUAL ANGLES displayed as radiuses in the graphic below.
In the above graphic, it is clear that THE RESIDUAL ANGLES very closely "HUG" THE OCTANTS.
To see further similar examples (FULL Demonstrations) of THE OCTANTS RULE, and synchronization of the movements of Solar System bodies, go back to the "full-demonstrations" page by clicking on the following link: