Randomized trial analyzes energy shares of dark energy, dark matter, and baryonic matter; indicating significant findings on energy distribution.
Within the framework of Dimensional Flow Cosmology (ΨD), this article presents a counting hypothesis and a pre-registered test program for the three shares of the universe’s energy budget: dark energy, dark matter and the baryonic share are counted from a single conservation law (Δ(Record)/Δn = 0) with zero free continuous parameters; the discrete choice spaces of the constitutive equations are scanned explicitly and all rejections are reported. Time is not a dimension; it is the linear measurement information of the occurrence of events (τ = n·t_P), and all derivations are carried out with discrete operators, in doubling cubic geometry, by the reverse-disassembly method. The darkenergy share is the root of the record-matching closure: the Lambert-W solution of the equation u·ln u = (D+1)·ln2 gives Ω_d1 = e^W(4ln2)/4 = 0.68634 (0.22σ from Planck 2018); the channel scan (rejections of n = 3, 5) and the nine-member functional-form scan are on record. The unclosed share is divided by edge counting: Ω_d2/Ω_d3 = 2⁴/D; the result is Ω_d2 = 0.26413 (0.07σ) and Ω_d3 = 0.04952 (0.26σ); the counter-rule scan rejects all alternatives at 36–83σ. It is explicitly recorded that the comparison is ΛCDM-conditional and that the neutrino/radiation bookkeeping sets the meaningful precision floor. The micro-inventory is closed with theorems: the non-localizability theorem makes collider production identically zero; the mass word E_base(d) = 2^(D−d)·ε_P is derived and yields m_d2 = 2·ε_P (single-mass spectrum; deliberately degenerate with the Planck-mass DM class); the free-streaming cutoff is observationally zero; the intra-class cross-section is σ/m = 2³·ℓ_P²/m_P = 9.6×10⁻⁶¹ cm²/g. The growth sector is reframed as a consistency check (γ_∞ = 6/11, the known ΛCDM result). The equation of state is a plateau identity: w = −1 exactly, w₀ = −0.99827 with the drag tail; the phantom prohibition is a falsifiable prediction. Dispersion is identically zero: v(E) = c at every order. All three shares are anchor-free; all falsification conditions are tabulated before measurement.
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Hamdi Barut (2026) studied this question.
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