According to a recent article entitled , Robert Sungenis has proposed that the entire universe in the Geocentric model has an effect mass twenty orders of magnitude greater in mass than the entire universe.
If the Earth is stationary and the universe does the rotating once per day, it seems from the above calculations that the earth cannot be moved from its stationary point. Any comments on the above? Bogus thinking, or something to consider?
JM
meters. For a baseball at rest, the Compton wavelength is 1.58 x 10 meters. The deBroglie wavelength for the same baseball moving at 30 meters/second is 1.58 x 10meters. In comparing the electron to the baseball, we see that the bigger the object the smaller the wavelength.
We can apply these same calculations to the universe by first understanding that, in the geocentric systemthe universe would function as a standing wave with a diameter of one Compton wavelength. If we then solve the Compton equation for the effective mass of the universe, we have:
m = h/λc
m = 2.5 x 10grams for the effective mass of the universe.
If we then solve the Compton equation for the effective mass of the Earth, we have: m =3.86 x10 grams for the effective mass of the Earth. Hence, as measured by quantum wavelength, the tiny Earth is twenty orders of magnitude greater in mass than the universe. This difference is quite remarkable since the universe, as estimated by current cosmology, has a diameter of 93 billion light‐years. But even if the universe were only one million light years in diameter, its effective mass would be 2.32 x 10 grams, and thus thirteen orders of magnitude lighter than the Earth. This is analogous to comparing a 1 pound ball to a 10 trillion pound ball. Which is easier to move?
We can apply these same calculations to the universe by first understanding that, in the geocentric systemthe universe would function as a standing wave with a diameter of one Compton wavelength. If we then solve the Compton equation for the effective mass of the universe, we have:
m = h/λc
m = 2.5 x 10grams for the effective mass of the universe.
If we then solve the Compton equation for the effective mass of the Earth, we have: m =3.86 x10 grams for the effective mass of the Earth. Hence, as measured by quantum wavelength, the tiny Earth is twenty orders of magnitude greater in mass than the universe. This difference is quite remarkable since the universe, as estimated by current cosmology, has a diameter of 93 billion light‐years. But even if the universe were only one million light years in diameter, its effective mass would be 2.32 x 10 grams, and thus thirteen orders of magnitude lighter than the Earth. This is analogous to comparing a 1 pound ball to a 10 trillion pound ball. Which is easier to move?
JM
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