150 Divided By 100 Often students have difficulty reconciling the General Relativity GR view of gravity versus their own experience with gravity on the surface of Earth
In general coordinates in GR a spatial coordinate will not be 4 orthogonal to the time coordinate at some point You can tell easily if the metric at that point has no off diagonal Which is more difficult to understand general relativity or Quantum Mechanics Neil de Grasse Tyson basically straight up contradicted himself in a docu on Einstein In the
150 Divided By 100
150 Divided By 100
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There are zero contradictions between quantum mechanics and special relativity quantum field theory is the framework that unifies them General relativity also works perfectly well as a low As noted by AccidentalFourierTransform it s notoriously hard to provide a definition of a gravitational stress energy tensor in GR that is both locally defined and is
Comprehensive Well sorta MTW is a little out of date MTW is good for the basics but there s actually been quite a bit of work done in GR since it s publication in 1973 See Wald for details This is nothing but an instance of Noether s theorem at play in GR For instance in stationary space times there exists a Killing vector that is globally time like this is the
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Let s consider the same question in a simpler context Free Maxwell theory One can fix the Lorenz gauge the analog of de Donder gauge in GR in which A 0 A In GR this gauge freedom is the redundancy in the coordinates x which we use to label points on the spacetime Choosing a particular coordinate frame removes the gauge
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Often students have difficulty reconciling the General Relativity GR view of gravity versus their own experience with gravity on the surface of Earth
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In general coordinates in GR a spatial coordinate will not be 4 orthogonal to the time coordinate at some point You can tell easily if the metric at that point has no off diagonal
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150 Divided By 100 - Comprehensive Well sorta MTW is a little out of date MTW is good for the basics but there s actually been quite a bit of work done in GR since it s publication in 1973 See Wald for details
