Curvature of mass and that of space basically total curvature complements of the same thing?

Question

Field equation of Einstein;
Guv =( Lamda/energy density of space) x Tuv,
doesnt it relate to Newton Universal gravity constant and also to the curvature of mass as well?

Clarification;Lamda is Einstein's cosmological constant

Answer 1

The Einstein field equations (EFE) describe how stress-energy causes curvature of spacetime (not mass since mass and energy are equivalent) and are usually written in tensor form (using abstract index notation) as

Guv = κ Tuv

where Guv is the Einstein tensor, Tuv is the stress-energy tensor and κ is a constant. The tensors Guv and Tuv are both rank 2 symmetric tensors, that is, they can each be thought of as 4×4 matrices, each of which contains 10 independent terms.

The EFE reduce to Newton's law of gravity in the limiting cases of a weak gravitational field and slow speed relative to the speed of light. In fact, the value of κ in the EFE was determined to be

κ = 8πG/c^4

by making these two approximations, where G is Newton's Gravitational Constant.

Answer 2

i myself wish human beings could end making stuff up like "curvature of mass" or "speed of dark". i don't be attentive to the place human beings pay attention those issues, even if it beneficial ain't in Physics books or school rooms. It substitute into usual a protracted time in the past that area is curved.

Answer 3

the more dense the mass, the greater the curvature of spacetime. there is no curvature of "mass".

Answer 4

Woah that's beyond my brain copacity lol

But I have no idea...interesting question though :D

Answer 5

It don't take a genius to know that space can't have a shape, just stop that.