Heliocentric Model and Orbital Mechanics

In the heliocentric model of the cosmos, the moon revolves around the

Earth thirteen times per year, traveling at two thousand two

hundred and eighty-eight miles per hour, while the Earth revolves around the sun

once per year, traveling at sixty-seven thousand miles

per hour.

The following model and animation illustrate how this

is supposed to

occur.

As you can see, since the moon is revolving around the Earth, which

itself is revolving around the sun, in order to maintain its

regular orbit, the moon would have to be constantly

and drastically

changing its speed in ways completely unaccounted for by the

model. In the outer part of its orbit, the moon would have to speed

up sixty-seven thousand miles per hour in addition to its regular

speed of two thousand two hundred and eighty-eight miles per hour just to

keep up

with the Earth.

So the moon would then be traveling at sixty-nine thousand two hundred and

eighty-eight miles per hour when it reached the front of the Earth.

At this point, since the moon is allegedly two hundred

and forty thousand

miles away from the Earth, the Earth would catch up in just four

hours,

so the moon must continue traveling sixty-seven thousand miles per

hour along Earth's trajectory while simultaneously

continuing its now perpendicular two thousand two hundred and eighty-eight mile

per hour second trajectory. Then as it turns to reach the

inner part of its orbit, the moon must now slow back down to its

original

speed, allowing the Earth to pass by.

Lastly, as it passes behind the Earth, the moon must once again

quickly accelerate back up to nearly seventy thousand miles per

hour before getting left in the dust.

In addition to all of this, the sun itself is allegedly

orbiting the Milky Way galaxy at four hundred and forty-eight thousand

miles per hour, further compounding the problems

and calculations of the

heliocentric model.

If this were true, then the Earth, moon, and other planets would all

have yet another set of ridiculous and impossible corkscrewing

accelerations and decelerations necessary just to keep up with the

sun.

And for the cherry on top, all of these calculations have been

assuming perfectly circular orbits, but the actual

heliocentric model claims that the moon's orbit around the Earth,

the

Earth's orbit around the sun, and the sun's orbit around the Milky

Way are all elliptical, not circular, meaning

there would be even more additional accelerations and decelerations to

calculate depending where each one is along its elliptical path.

These constant and drastic accelerations and decelerations

necessitated by the heliocentric model are rarely if ever

mentioned by globe believers because they have always been taught that the

reason we do not feel or experience any of this supposed motion

is

because we always travel at a constant velocity.

In their own model, however, due to their elliptical orbits and

revolving around other revolving bodies, the moon, sun,

Earth, and other planets could not maintain

constant velocities

and would instead be regularly accelerating and decelerating.

Yet, meanwhile, you can stack a house of cards, make

a rock cairn, or play a game of Jenga, all without

any of this motion, acceleration, and deceleration ever

being felt or experienced.

End of transcript · 550 words

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