I was thinking about the heliocentric model and propose the following problems as a objections to the heliocentric model.
Problem 1 - The distance between the sun and earth over a year varies from about 91 million miles to 94 million miles, requiring a variation in sun-earth distance of about 3 million miles over one year. This means that during the earths orbit around the sun, the earth must be either moving towards or away from the sun during any part of the earth's orbit around the sun. When the earth is moving towards the sun, what is the force causing the moon to be dragged/pulled towards the sun along with the earth? Gravity caused by the sun-earth system would be the answer from the heliocentrists, no doubt. So when the earth is moving away from the sun, what is the force that causes the moon to also move away from the sun, along with the earths motion? Gravity? If so, then gravity caused by the earth-sun system is responsible for both pulling the moon towards the sun when the earth moves towards the sun and pushing the moon away from the sun when the earth moves away from the sun.
According to the heliocentric model, gravity is required to both pull the moon towards the sun and push the moon away from the sun depending upon the motion of the earth relative to the sun!!!!
Not only this, but apparently gravity must cause the push and pull on the moon, just coinciding with the motion of the earth towards and away from the sun, thereby preventing the moon from either shooting off into space when the earth moves away from the sun, or crashing into the earth when the earth moves away from the sun. Apparently gravity is not only both a pushing and pulling force, but also a force that switches from a sun-earth system pull on the moon to a sun-earth system push and back to a pull, just when the earth moves back and forth in relation to the sun.
Problem 2 - Similar problems also exist with satellites located at various distances above the earths surface. When the earth moves towards the sun, the satellites locates between the earth and sun must be pushed towards the sun at the same rate the earth moves towards the sun, otherwise the satellites will crash into the earth. Similarly, the satellites located on the far side of the earth, away from the sun, must be dragged along with the earth, towards the sun, otherwise the satellites will fly off into space. As these satellites move around earth, they must be both 1. pulled towards the sun, when on the far side of the earth, away from the sun, then, 2. when the satellites are between the sun and earth, be pushed away from the earth, towards the sun as the earth moves towards the sun. For the satellite system to function a force must exist to both pull satellites towards the sun on one side of the earth, then push the satellites towards the sun on the opposite side of the earth as the satellites move around the earth. Similarly, when the earth is moving away from the sun, the opposite actions must occur to pull the satellite away from the sun when the satellite is closest to the sun and push the satellite away from the earth, when the satellite is on the opposite side of the earth, away from the sun.
Apparently when an elliptical earth orbit is used in the heliocentric model, there are multiple (gravity??) forces appearing and then disappearing on satellites on opposite sides of the earth as the earth moves towards and then away from the sun. These forces not only appear and disappear, but act in different directions according to the location of the satellites and the motion of the earth, relative to the sun. All of these forces show the heliocentric system is a complete fabrication. These three problems seems to be devastating to the heliocentric model. What are the answers proposed by the helios?
Problem 3 - Another problem for the heliocentric model associated with the above two problems is as follows. The tilt of the earth is required to account for the seasons during the year. When the northern hemisphere is closest to the sun, then the north is in summer and the south in winter. This small change in distance apparently causes the temperature differences between the seasons. Yet when it is summer in the northern hemisphere the earth is closest to the sun by about 3 million miles. Also, when is it summer in the southern hemisphere in July, the earth is farthest from the sun. Apparently the tilt of the earth which only causes the poles to be 6371 x tan (23.5) = 2770 km closer or further from the sun, causes the summer and winter respectively. So to account for the seasons, the small distance of less than 1720 miles is taken into account, but the distance difference over the year between the earth and sun caused by the earths elliptical orbit around the sun of about 3 million miles must be ignored to account for the seasons.
Therefore, for the heliocentric model to have any explanatory value, the heliocentrists must give a compelling argument from physics regarding how the sun can so influence the seasons on earth whilst both ignoring the large difference in sun-earth distance (99.997%) due to the earth’s elliptical orbit and then include the suns influence on the earth according to the distance variation between the sun and earth’s surface (0.003%), due to the earths tilt. Quite a problem to answer. This problem also seems to be devastating to the heliocentric model.
Problem 4 - Another problem for the heliocentric model regarding the foucault pendulum (FP) - Apparently the FP moves during the day and the heliocentrists say the pendulum motion occurs because of the daily motion of the earth rotating on its axis. The claim infers the earth rotates around the earths center of mass as the local barycentre of the earths daily rotation. Yet the heliocentric model using Newtonian mechanics also says the earth orbits the solar system barycentre every year and the earth-moon barycentre every month. If the FP accounts for the earths daily rotation, how then does the FP account for the earths yearly and monthly orbits around the solar system and earth-moon barycentres respectively?
Also, the solar system is said to be located within the Milky Way, which means the solar system is also orbiting around the galaxy barycentre. So similarly, how does the FP account for the MilkyWay motion? I don't think the Helios can come close to answering these questions with anything compelling.
Problem 5 - Sound travels at 761 miles per hour, whilst the earth rotates from west to east at the equator at about 1000 miles per hour. For the sound to reach the hearer standing east of the sound, the air must rotate around with the earth at 1000 miles per hour, allowing the sound to travel within the apparently stationary atmosphere (relative to the earth's surface). A similar problem exists at the poles, where the hearer standing east of the sound source will hear the sound within the apparently stationary atmosphere, which is rotating with the earth at almost zero velocity. For sound to work physically within the rotating earth model, the atmosphere must be rotating with the earth, having a velocity variability of between 0 and 1000 miles per hour from the poles to the equator. As the atmosphere has 1. velocity changes over distance from the poles towards the equator, and 2. velocity changes with height above sea level and, 3. accelerations due to the earths orbit around the earth's axis and the sun, what are the causes of the forces that cause the change in atmosphere velocities to have the atmosphere move along with the motion of the earth? Apparently wherever there is a change in velocity, there is an acceleration, which infers a force causing the atmosphere's mass to accelerate along with the earth's motion.
Cheers
JM
Problem 1 - The distance between the sun and earth over a year varies from about 91 million miles to 94 million miles, requiring a variation in sun-earth distance of about 3 million miles over one year. This means that during the earths orbit around the sun, the earth must be either moving towards or away from the sun during any part of the earth's orbit around the sun. When the earth is moving towards the sun, what is the force causing the moon to be dragged/pulled towards the sun along with the earth? Gravity caused by the sun-earth system would be the answer from the heliocentrists, no doubt. So when the earth is moving away from the sun, what is the force that causes the moon to also move away from the sun, along with the earths motion? Gravity? If so, then gravity caused by the earth-sun system is responsible for both pulling the moon towards the sun when the earth moves towards the sun and pushing the moon away from the sun when the earth moves away from the sun.
According to the heliocentric model, gravity is required to both pull the moon towards the sun and push the moon away from the sun depending upon the motion of the earth relative to the sun!!!!
Not only this, but apparently gravity must cause the push and pull on the moon, just coinciding with the motion of the earth towards and away from the sun, thereby preventing the moon from either shooting off into space when the earth moves away from the sun, or crashing into the earth when the earth moves away from the sun. Apparently gravity is not only both a pushing and pulling force, but also a force that switches from a sun-earth system pull on the moon to a sun-earth system push and back to a pull, just when the earth moves back and forth in relation to the sun.
Problem 2 - Similar problems also exist with satellites located at various distances above the earths surface. When the earth moves towards the sun, the satellites locates between the earth and sun must be pushed towards the sun at the same rate the earth moves towards the sun, otherwise the satellites will crash into the earth. Similarly, the satellites located on the far side of the earth, away from the sun, must be dragged along with the earth, towards the sun, otherwise the satellites will fly off into space. As these satellites move around earth, they must be both 1. pulled towards the sun, when on the far side of the earth, away from the sun, then, 2. when the satellites are between the sun and earth, be pushed away from the earth, towards the sun as the earth moves towards the sun. For the satellite system to function a force must exist to both pull satellites towards the sun on one side of the earth, then push the satellites towards the sun on the opposite side of the earth as the satellites move around the earth. Similarly, when the earth is moving away from the sun, the opposite actions must occur to pull the satellite away from the sun when the satellite is closest to the sun and push the satellite away from the earth, when the satellite is on the opposite side of the earth, away from the sun.
Apparently when an elliptical earth orbit is used in the heliocentric model, there are multiple (gravity??) forces appearing and then disappearing on satellites on opposite sides of the earth as the earth moves towards and then away from the sun. These forces not only appear and disappear, but act in different directions according to the location of the satellites and the motion of the earth, relative to the sun. All of these forces show the heliocentric system is a complete fabrication. These three problems seems to be devastating to the heliocentric model. What are the answers proposed by the helios?
Problem 3 - Another problem for the heliocentric model associated with the above two problems is as follows. The tilt of the earth is required to account for the seasons during the year. When the northern hemisphere is closest to the sun, then the north is in summer and the south in winter. This small change in distance apparently causes the temperature differences between the seasons. Yet when it is summer in the northern hemisphere the earth is closest to the sun by about 3 million miles. Also, when is it summer in the southern hemisphere in July, the earth is farthest from the sun. Apparently the tilt of the earth which only causes the poles to be 6371 x tan (23.5) = 2770 km closer or further from the sun, causes the summer and winter respectively. So to account for the seasons, the small distance of less than 1720 miles is taken into account, but the distance difference over the year between the earth and sun caused by the earths elliptical orbit around the sun of about 3 million miles must be ignored to account for the seasons.
Therefore, for the heliocentric model to have any explanatory value, the heliocentrists must give a compelling argument from physics regarding how the sun can so influence the seasons on earth whilst both ignoring the large difference in sun-earth distance (99.997%) due to the earth’s elliptical orbit and then include the suns influence on the earth according to the distance variation between the sun and earth’s surface (0.003%), due to the earths tilt. Quite a problem to answer. This problem also seems to be devastating to the heliocentric model.
Problem 4 - Another problem for the heliocentric model regarding the foucault pendulum (FP) - Apparently the FP moves during the day and the heliocentrists say the pendulum motion occurs because of the daily motion of the earth rotating on its axis. The claim infers the earth rotates around the earths center of mass as the local barycentre of the earths daily rotation. Yet the heliocentric model using Newtonian mechanics also says the earth orbits the solar system barycentre every year and the earth-moon barycentre every month. If the FP accounts for the earths daily rotation, how then does the FP account for the earths yearly and monthly orbits around the solar system and earth-moon barycentres respectively?
Also, the solar system is said to be located within the Milky Way, which means the solar system is also orbiting around the galaxy barycentre. So similarly, how does the FP account for the MilkyWay motion? I don't think the Helios can come close to answering these questions with anything compelling.
Problem 5 - Sound travels at 761 miles per hour, whilst the earth rotates from west to east at the equator at about 1000 miles per hour. For the sound to reach the hearer standing east of the sound, the air must rotate around with the earth at 1000 miles per hour, allowing the sound to travel within the apparently stationary atmosphere (relative to the earth's surface). A similar problem exists at the poles, where the hearer standing east of the sound source will hear the sound within the apparently stationary atmosphere, which is rotating with the earth at almost zero velocity. For sound to work physically within the rotating earth model, the atmosphere must be rotating with the earth, having a velocity variability of between 0 and 1000 miles per hour from the poles to the equator. As the atmosphere has 1. velocity changes over distance from the poles towards the equator, and 2. velocity changes with height above sea level and, 3. accelerations due to the earths orbit around the earth's axis and the sun, what are the causes of the forces that cause the change in atmosphere velocities to have the atmosphere move along with the motion of the earth? Apparently wherever there is a change in velocity, there is an acceleration, which infers a force causing the atmosphere's mass to accelerate along with the earth's motion.
Cheers
JM
Comment