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Not that this article here can compete with mathematical descriptions or "real" physics but it is well written and fast to read and may provide some answers to the repeating questions about the different consequences of mass.
The discussion revolves around the bending of laser beams when measuring the distance to the Moon, particularly in the context of gravitational effects as described by general relativity and Newtonian mechanics. Participants explore the implications of mass and gravitational fields on the trajectory of light.
Participants express disagreement regarding the interpretation of gravitational effects on mass and light. While some agree on the principles of gravitational curvature, the extent to which laser beams are bent remains a point of inquiry.
The discussion includes assumptions about gravitational effects and the nature of light in gravitational fields, which may not be fully resolved or universally accepted among participants.
I have read only till it says:fresh_42 said:Not that this article here can compete with mathematical descriptions or "real" physics but it is well written and fast to read and may provide some answers to the repeating questions about the different consequences of mass.
Sounds correct. But then why aren't the laser beams bent we send to the moon to measure it's distance?lightarrow said:I have read only till it says:
"If Earth had no mass, it wouldn’t feel the curvature of the well and would fly away in a straight line. That’s general relativity in a funnel shaped nut-shell."
This is incorrect: Galilei showed that gravitational acceleration doesn't depend on mass, so even a massless object's trajectory is curved in a gravitational field. The general relativity result is similar, in fact light trajectory is curved in this theory too, just twice as what results from Newtonian mechanics.
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lightarrow
They are bent, but by a very tiny amount.fresh_42 said:Sounds correct. But then why aren't the laser beams bent we send to the moon to measure it's distance?