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identical line in the opposite direction, so you now have two stars, A and B, an X central, and two arrows from X heading towards both stars. Then draw two little stick men beneath star A and B. We would normally assume that if either of these two individuals view
a distant star in the heavens, what they would see is either star.
But let's suppose they don't. Let's imagine both of your stick men each see point X. Draw a thin line from your X to each stick man. We might then assume both men witnessed the same event equally with no disparity in the time they saw it. In other words, the X is what we would see in the sky as a star! If we then place an X on our piece of paper, immediately followed by a = sign, we can show the equation needed to surmise our
theory. Do that now, then place a C after that. This C represents the velocity of light: It basically means (A Constant). Your equation should now write like
thus: X=C. Place a 3 to the top right of the C. In words this equation would now translate to: X, the strongest exertion of force, equals C, the constant, cubed. That means we have multiplied the number twice by itself. We might cal this Newton's third law. Basically we have created an action, equal and opposite to its reaction. On your lines moving from the X you could write 1a. Put that above both lines. Then write at the side of both Star A and B, 1m. What that mean is, for 1m we obtain 1a. Or to simplify things, from one voluml of mass, we have one movement of acceleration. But as both bodies are equal, and X is central, we can deduce the velocity of light travels to both bodies at exactly the same speed, over the same duration. Or that Einsteinian constant that moves light as measured from planet earth at: 186,282,397 miles per second in a vacuum. But now, to show how spaceships can get here, we'll have to stop light being that proverbial constant.
If we do not manage to achieve this, extraterrestrials cannot get here, and there would be absolutely no point in continuing with any ufologist theory. Once again draw two stars. Only this time, make one twice the size of the other! Write star A and B for easy recognition. Make star A, the one twice as big.
When we place our X in between these two stars this time, we have to include it with a slight anomaly built in: This we easily establish by placing X only one third from the star (Star A) of twice the size, but two thirds from the other star (Star B). Place that X between them both now, and then re-insert those two measuring arrows again, leading from point X and moving outward to each individual star.
Once you've drawn those arrows to show the movement of light, you can then write 1a above the shortest distance, and 2a above the longest distance. You should begin to understand, that although one body of mass (a star) is twice the duration from the other, its velocity has increased to compensate for the greater distance. If you write 2m by the largest body, (Star A) and 1m by the smallest body (Star B) you will see light actually still reaches both observers at exactly the same moment: But more importantly you should have concluded light can now move at twice the velocity of its contemporary due to a higher volume of mass, and light itself can no longer be a constant in velocity, but must invariably remain constant overall.
Yet we couldn't just use this to show spaceships can actually reach earth or anywhere else in our known universe without allowing science an opportunity to measure that said event. But before we do that we will show why science, using large radio telescopes cannot detect other life forms around other star systems.
If you momentarily look back at your diagram, you will see on our first explanation we placed in two stick men to show two observers around two different stars in the heavens:
You might like to simplify things by imagining one of them to be you on earth, and as you view a distant star; the other would be standing on his planet looking back at you. But paradoxically, we might also argue, that neither of us is witnessing the other because under this doctrine, we both view point X situated between both elementary stars: A place equal to us both, determined by the volume of mass to each opposite body. However, as this place is no more
than an exertion point produced by the strongest position of force we naturally see light emit from here and travel towards us both simultaneous with no....
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