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Action at a distance physics - Gravity |  | Action at a distance physics - Gravity: Encyclopedia II - Action at a distance physics - Gravity |  |
Action at a distance physics - Newton.
Newton's theory of gravity offered no prospect of identifying any mediator of gravitational interaction. His theory assumed that gravitation acts instantaneously, regardless of distance. Newton had shown mathematically that if the gravitational interaction is not instantaneous, angular momentum is not conserved, and Kepler's observations gave strong evidence that in planetary motion angular momentum is conserved. (The mathematical ...
See also:Action at a distance physics, Action at a distance physics - Electricity, Action at a distance physics - Gravity, Action at a distance physics - Newton, Action at a distance physics - Einstein, Action at a distance physics - Quantum mechanics |  | | Action at a distance physics, Action at a distance physics - Einstein, Action at a distance physics - Electricity, Action at a distance physics - Gravity, Action at a distance physics - Newton, Action at a distance physics - Quantum mechanics, quantum teleportation |  | |
|  |  | Action at a distance physics: Encyclopedia II - Action at a distance physics - Gravity
Action at a distance physics - Gravity
Action at a distance physics - Newton
Newton's theory of gravity offered no prospect of identifying any mediator of gravitational interaction. His theory assumed that gravitation acts instantaneously, regardless of distance. Newton had shown mathematically that if the gravitational interaction is not instantaneous, angular momentum is not conserved, and Kepler's observations gave strong evidence that in planetary motion angular momentum is conserved. (The mathematical proof is only valid in the case of a Euclidean geometry)
A related question, raised by Ernst Mach, was how rotating bodies know how much to bulge at the equator. How do they know their rate of rotation? This, it seems, requires an action-at-a-distance from distant matter, informing the rotating object about the state of the universe. Einstein coined the term Mach's principle for this question.
Action at a distance physics - Einstein
One of the conditions that a relativistic theory of gravitation must meet is to be mediated with a speed that does not exceed lightspeed. It could be seen from the previous success of electrodynamics that the relativistic theory of gravitation would have to use the concept of a field or something similar.
This problem has been resolved by Einstein's theory of general relativity in which gravitational interaction is mediated by deformation of space-time geometry. Matter warps the geometry of space-time and these effects are, as with electric and magnetic fields, propagated at the speed of light. Thus, in the presence of matter, space-time becomes non-Euclidean, resolving the apparent conflict between Newton's proof of the conservation of angular momentum and Einstein's theory of special relativity. Mach's question is resolved because local space-time geometry is informing a rotating body about the rest of the universe. In Newton's theory of motion, space acts on objects, but is not acted upon. In Einstein's theory of motion, matter acts upon space-time geometry, deforming it, and space-time geometry acts upon matter.
Other related archivesAction at a distance (computer science), Albert Einstein, Coulomb's law, Ernst Mach, Euclidean geometry, Interaction, Mach's principle, Maxwell's equations, Newton, charges, electrodynamics, electromagnetism, electrostatics, field, general relativity, gravity, interaction, non-Euclidean, physics, quantum entanglement, quantum field theory, quantum mechanics, quantum teleportation, space, special relativity, speed of light, static
 Adapted from the Wikipedia article "Gravity", under the G.N U Free Docmentation License. Please also see http://en.wikipedia.org/wiki |
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