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**Geocentricity 101, Part I, Basic Concepts
**
**
Mark Wyatt
August 1st, 2005
**Acknowledgements: The material presented here is a summary of research firstly based on the dialogues of Robert Sungenis, as well as correspondence with him. Also, the works of other geocentric researchers (esp. Gerardus Buow, Walter Van Der Kamp) were consulted. The details were discussed, debated, etc. with scientists in various forums. Additional research was carried out within scientific literature and on the internet to better understand the underlying physics. Robert Sungenis and Dr. Robert Bennett are writing the book, “Galileo was Wrong”, due out this year (2005), which should provide far greater detail than this introduction.
There are many possible explanations for explaining the cosmos we observe. Geocentricity is one of the many explanations.
If one treats the motions in the heavens as relative motions (whether Galilean relativity, Einstein’s General Relativity, or other types), one can create a model of the cosmos which is consistent with observations from many (if not any) reference points. This is basically stating that a coordinate transformation can be made from some to any other coordinate system (say x, y, and z axis) with its origin placed arbitrarily in space. If this coordinate transformation is done correctly, then the relative motions of the observed objects in the heavens will be consistent with the relative motions from any other correctly applied coordinate system at a different location. This is basic vector mathematics and is not controversial. To state it more simply if one observes the relative motions of objects in the heavens (let’s say we pick earth, our sun, and say one distant galaxy) from a spot on the surface of the moon, one can consider this the origin of a coordinate system (say CS1). If one then observes the motions of the same objects from a location on Mar’s surface, this represents a coordinate system transformation to a new coordinate system (Say CS2). Since we can think of ourselves as sitting at the origin of whatever coordinate system we choose, this point becomes fixed in space, and the universe appears to revolve around us at this point. If one plotted the relative motions from CS1 and CS2 relative to their respective origins, the paths of the observed objects would seem very different. In fact though, they would be consistent. If one transformed a coordinate system from CS1 to a thrid coordinate system (CS3, say on the surface of Alpha Centuri), and one did the same coordinate transformation from CS2 to CS3, the resulting paths of objects realtive to the origin of CS3 should be identical.
Let’s take an example. Let’s start at CS1, viewing the path of the earth. Assuming we pick a location on the face of the moon with view to earth, we would see the earth rotating in place on about a 23.12 hour period (this accounts for a 24 hour rotation + the 27.3 day period of the moon orbiting the earth). Ignoring any ellipticity in the moons orbit, basically the earth appears not to be translating, but only rotating. The sun would have more complicated motion. It would appear to have a 27.3 day cycle (the lunar orbital period), and would spend much of the time eclipsed by the earth, or behind us. The distant objects would rotate on 27.3 day periods, apparently on a sphere.
Now let’s transform to CS2, the surface of Mars. To be sure we can always see the earth. let’s fix CS2 on Mar’s North pole, and allow Mars to rotate on our z-axis (a rotating Mars reference frame, z-axis pointing north). In some cases, the earth will move behind us, but we can look over our shoulders at it. The earth will appear to have a bizzare motion, sometimes moving towards us, sometimes moving away. The path will be curved, often making loops. Pretty similar to watching Mars from earth.
Now if we transformed from CS1 to CS3 (sitting out in space say on one of Alpha Centuri’s poles, with the star permitted to rotate on its axis if it wants to) we would see the moon travelling around the earth, the earth apparently travelling around the sun, etc., all apparently in fixed space. Now keep in mind that if the universe was rotating with Andromeda in it, we just stoppped the rotation by fixing our coordinate system on Andromeda. If we transform from CS2 to CS3, we get the same result. This is what is meant by the observed motions are consistent.
www.veritas-catholic.blogspot.com
**
**
Mark Wyatt
August 1st, 2005
**Acknowledgements: The material presented here is a summary of research firstly based on the dialogues of Robert Sungenis, as well as correspondence with him. Also, the works of other geocentric researchers (esp. Gerardus Buow, Walter Van Der Kamp) were consulted. The details were discussed, debated, etc. with scientists in various forums. Additional research was carried out within scientific literature and on the internet to better understand the underlying physics. Robert Sungenis and Dr. Robert Bennett are writing the book, “Galileo was Wrong”, due out this year (2005), which should provide far greater detail than this introduction.
There are many possible explanations for explaining the cosmos we observe. Geocentricity is one of the many explanations.
If one treats the motions in the heavens as relative motions (whether Galilean relativity, Einstein’s General Relativity, or other types), one can create a model of the cosmos which is consistent with observations from many (if not any) reference points. This is basically stating that a coordinate transformation can be made from some to any other coordinate system (say x, y, and z axis) with its origin placed arbitrarily in space. If this coordinate transformation is done correctly, then the relative motions of the observed objects in the heavens will be consistent with the relative motions from any other correctly applied coordinate system at a different location. This is basic vector mathematics and is not controversial. To state it more simply if one observes the relative motions of objects in the heavens (let’s say we pick earth, our sun, and say one distant galaxy) from a spot on the surface of the moon, one can consider this the origin of a coordinate system (say CS1). If one then observes the motions of the same objects from a location on Mar’s surface, this represents a coordinate system transformation to a new coordinate system (Say CS2). Since we can think of ourselves as sitting at the origin of whatever coordinate system we choose, this point becomes fixed in space, and the universe appears to revolve around us at this point. If one plotted the relative motions from CS1 and CS2 relative to their respective origins, the paths of the observed objects would seem very different. In fact though, they would be consistent. If one transformed a coordinate system from CS1 to a thrid coordinate system (CS3, say on the surface of Alpha Centuri), and one did the same coordinate transformation from CS2 to CS3, the resulting paths of objects realtive to the origin of CS3 should be identical.
Let’s take an example. Let’s start at CS1, viewing the path of the earth. Assuming we pick a location on the face of the moon with view to earth, we would see the earth rotating in place on about a 23.12 hour period (this accounts for a 24 hour rotation + the 27.3 day period of the moon orbiting the earth). Ignoring any ellipticity in the moons orbit, basically the earth appears not to be translating, but only rotating. The sun would have more complicated motion. It would appear to have a 27.3 day cycle (the lunar orbital period), and would spend much of the time eclipsed by the earth, or behind us. The distant objects would rotate on 27.3 day periods, apparently on a sphere.
Now let’s transform to CS2, the surface of Mars. To be sure we can always see the earth. let’s fix CS2 on Mar’s North pole, and allow Mars to rotate on our z-axis (a rotating Mars reference frame, z-axis pointing north). In some cases, the earth will move behind us, but we can look over our shoulders at it. The earth will appear to have a bizzare motion, sometimes moving towards us, sometimes moving away. The path will be curved, often making loops. Pretty similar to watching Mars from earth.
Now if we transformed from CS1 to CS3 (sitting out in space say on one of Alpha Centuri’s poles, with the star permitted to rotate on its axis if it wants to) we would see the moon travelling around the earth, the earth apparently travelling around the sun, etc., all apparently in fixed space. Now keep in mind that if the universe was rotating with Andromeda in it, we just stoppped the rotation by fixing our coordinate system on Andromeda. If we transform from CS2 to CS3, we get the same result. This is what is meant by the observed motions are consistent.
www.veritas-catholic.blogspot.com