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The conjecture identifies a natural stability threshold in Friedmann spacetimes, implying new insights into cosmological stability.
We conjecture that the mathematical constant D = Sum 1/(2*n!+1) approximately 0.96895 (OEIS A396384) may serve as a natural stability threshold for Friedmann spacetimes in the context of Temple et al. (2026). We derive D from first principles via the de Sitter horizon degeneracy, connect it to the LQC modified Friedmann equation, and propose that 1-D approximately 0.031 represents the distance to the Temple instability.
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Danylo Ivanov (2026) studied this question.
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