A Testable Solution of the Cosmological Constant and Coincidence Problems
Douglas J. Shaw, John D. Barrow

TL;DR
This paper proposes a new, testable solution to the cosmological constant and coincidence problems by promoting Lambda to a field, linking its value to observable universe properties, and making predictions without relying on anthropic reasoning or new fields.
Contribution
The model links the cosmological constant to observable universe parameters through a causally restricted variation principle, providing testable predictions and avoiding anthropic assumptions.
Findings
Predicts the dimensionless spatial curvature Omega_k0 = -0.0056.
Successfully predicts the observed value of Lambda (~10^(-120)).
Shows the coincidence of universe age and Lambda scale is typical in the model.
Abstract
We present a new solution to the cosmological constant (CC) and coincidence problems in which the observed value of the CC, , is linked to other observable properties of the universe. This is achieved by promoting the CC from a parameter which must to specified, to a field which can take many possible values. The observed value of Lambda ~ 1/(9.3 Gyrs)^2$ (approximately 10^(-120) in Planck units) is determined by a new constraint equation which follows from the application of a causally restricted variation principle. When applied to our visible universe, the model makes a testable prediction for the dimensionless spatial curvature of Omega_k0 = -0.0056 s_b/0.5; where s_b ~ 1/2 is a QCD parameter. Requiring that a classical history exist, our model determines the probability of observing a given Lambda. The observed CC value, which we successfully predict, is typical within our…
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