Is the Gravitational Constant a Tensor or a Constant Derived from Experiment?

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The gravitational constant in Newton's equations is primarily a scalar constant derived from experimental measurements, rather than a tensor. It serves as a conversion factor between energy units and the curvature of space-time, linking the stress-energy tensor to gravitational effects. The gravitational constant has specific units of m^3 s^{-2} kg^{-1}, which facilitate dimensional analysis in gravitational equations. These units reflect its role in expressing force, as seen in the equation F_g = G(m_1 m_2)/r^2. Understanding its nature is crucial for grasping the relationship between gravity and the geometry of space-time.
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Is the gravitational constant in Newton's equations a description of the curvature of space time? if it is, does that mean it is a tensor, or simply a constant derived from experiment?
 
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Its mostly the latter---a scalar constant derived from experiment. But it does have a more physical meaning: its the term that multiplies the stress-energy tensor, so its a conversion factor between standard units of energy and the curvature of space-time.
 
does that mean the constant has units, say of Newtons?

edit: i just looked at wikipedia, and it says it has units or N(m/kg)^2.

Are those units there to simply make the dimensional analysis work?
 
No, its has units of m^3 s^{-2} kg^{-1} in mks, which is force times distance squared over mass squared

Just think about how you could end up with a force in Newton's equation F_g = G \frac{m_1 m_2}{r^2}
 
sweet thanks for the quick replies.
 
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