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Example: Mercury rl= 58.10/6 km Tl= 88 days Mars r2=228.10/6 km T2=686 days Formula: The Mars orbit has about four times the diameter of the Mercury orbit. Therefore the distance traveled by this planet is four times as long. The traveled orbital distance however is eight times as long. It can be reasoned that a planet at four times distance needs twice as much time for the same distance traveled in relation to the Sun. In this case the orbital radius of Mercury has been used as averaging factor. The orbital speed is therefore half as fast. In picture #4 is shown that with increasing distance from the center point a planet needs more time to travel a mean distance. The function shows a parabolic curve from inception. At four times the distance twice the time is needed, at nine times distance four times time. The picture is somewhat drawn inaccurate. In the hatched portion of the picture is the possible occurrence of lifeforms indicated that seems working from the outside in to show increasing development. On Mars lower lifeforms such as bacteria, mosses and lichen and on Venus higher forms of life. In the middle is Earth with all her spiritual and material phenomena that strive in their entirety for a higher development. THE RADIAL VELOCITY For the full angle of 360 degrees or 2 pi it takes the full orbital time (T) of a planet, the average angular speed computed at: -10-PDF Image | IMPLOSION by Viktor Schauberger
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