Is spacetime truly flat without gravitational influences?

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Removing all gravitational influences from a portion of space would theoretically result in flat spacetime, but complete removal of gravity is impossible due to its inherent nature. Gravitational effects are always present, as gravity has no bounds and is tied to mass. The discussion highlights the limitations of idealized Minkowski spacetime, which serves as a tangent to the more complex pseudo-Riemannian manifold. Additionally, the concept of mass in Minkowski spacetime is complicated by the universe's finite size and the reach of matter and light. Overall, the nature of spacetime remains intrinsically linked to gravitational influences.
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If someone were to remove all of the gravitational influences on a portion of space would that essentially make that portion of spacetime flat? (Just curious):-p
 
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Yes it would be flat. However it is impossible to remove all influence of gravity because gravity has no bounds.
 
Well of couse i am speaking in theoretical terms
 
Always curvature, and always mass. In other words, both sides of Einstein eq. The cover of MTW is wrong also. Idealized Minkowski manifold is a tangent space to pseudo Reimannian manifold. Also try to define mass in Minkowski spacetime manifold; some modes are at infiniity.
 
Mr. Paradox said:
If someone were to remove all of the gravitational influences on a portion of space would that essentially make that portion of spacetime flat? (Just curious):-p

Even though you can imagine and even work with the Minkowski space-time, it is limited by the size of the universe which is finite. It occupies the space of about R=c*T where c is the light speed and T is the time since the big bang. there is no sense to speak of space where the matter or light has not reached yet.

Bob.
 
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