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Garrulo
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How can it be deduced general relativity from Planck length?
Question doesn't make sense. Plank length is just an arbitrary length. That's like asking how can we deduce GR from the meter or the foot or the mile.Garrulo said:How can it be deduced general relativity from Planck length?
Can you then restate it so it makes sense and is meaningful?Blackforest said:The question is certainly drastically condensed but it is not meaningless; it is just unconventional and unpublished.
Blackforest has PM'd me indicating that his answer would not be within the forum rules so I still have no information that would lead me to believe that the OP's question makes any sense. Garrolu, can you clarify your question?phinds said:Can you then restate it so it makes sense and is meaningful?
In some way parented with your approximate formulation you may eventually appreciate the discussion exposed here:Garrulo said:How can it be deduced general relativity from Planck length?
The Planck length is the shortest possible length in the universe, representing the scale at which classical physics breaks down and quantum effects become important. It is approximately 1.6 x 10^-35 meters.
General relativity is a theory of gravity that describes the curvature of spacetime caused by massive objects. At very small scales, such as the Planck length, the effects of gravity become intertwined with quantum effects, making it necessary to reconcile the two theories.
The process of deducing general relativity from the Planck length involves using mathematical equations and experimental evidence to understand how gravity behaves at the smallest scales. This includes studying the effects of spacetime curvature and the behavior of particles on the quantum level.
Some key concepts to understand are the principles of general relativity, including the equivalence principle and the Einstein field equations, as well as the principles of quantum mechanics, such as uncertainty and wave-particle duality. Additionally, an understanding of mathematical concepts such as tensors and differential geometry is necessary.
The Planck length helps us understand the universe by providing a framework for studying the behavior of gravity at extremely small scales. It also allows us to reconcile the theories of general relativity and quantum mechanics, which are both crucial for understanding the workings of the universe on a large and small scale.