Possible formula for expressing entropic quantum gravity cosmologically?

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The discussion explores a conceptual approach to modeling the universe's mass distribution by treating galaxies and black holes as mutually repulsive particles. It proposes calculating the cosmological constant (Lambda) using a formula that incorporates the mass-energy equivalence (E=mc^2) divided by average point masses and the distance to the observable universe's edge, adjusted by Planck's constant. The idea suggests a simplification by excluding dark matter and dark energy, though it allows for a redefinition of dark matter as "perfectly explainable matter" (PEM). The poster invites feedback on the feasibility and clarity of this approach. Overall, the discussion aims to bridge quantum gravity concepts with cosmological observations.
VCortex
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Sorry, I keep having naive little ideas lately! Humour me anyone if you so wish..

If you took the estimated mass of luminous/energetic bodies estimated in the observable universe (galaxies & black holes etc), disregard dark matter/energy, and make that each galaxy/observed mass can for convenience act as single mutually repulsive particles in a system;

What sort of value would you get for Lambda as an exponential if you took (E=mc^2 / the averaged point masses) / (distance to the edge of OU in LY / by Planck's constant)?

Does that make a lick of sense? I'm still thinking about it, don't be too cruel! :P
 
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Ok, you can include dark matter, as long as you call it "perfectly explainable matter" - PEM.
 
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