In the supplied canon, net matter creation is addressed via baryogenesis arising from the 8-tick phase structure. The CP transformation on ticks is defined as cpTransformTick(k) = (8 - k) mod 8. This is not a symmetry of the J-cost, as established by cp_not_symmetry. The resulting CP violation parameter is ε_CP ≈ 10^{-3}. An additional dilution factor of ≈10^{-7} yields the observed baryon-to-photon ratio η ≈ 10^{-10}. The precise RS prediction is η ≈ φ^{-44}, proved to lie in (5.5×10^{-10}, 7.5×10^{-10}) by phi_power_matches_eta using the Fibonacci identity phi_pow_fib_succ and explicit bounds phi_pow_44_gt_1pt5e9, phi_pow_44_lt_1pt6e9. The mechanism satisfies all Sakharov conditions (B violation, C/CP violation, out-of-equilibrium) as stated in rs_baryogenesis. Visible-sector matter corresponds to even 8-tick phases while dark matter (ledger shadows) occupies odd phases, per odd_phases_dark and dm_ratio_phi_connection linking the density ratio to φ^3 + 1.
how is matter created
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cited recognition theorems
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MatterAntimatter.cp_not_symmetryEstablishes CP violation from 8-tick structure as the source of matter-antimatter asymmetry. -
MatterAntimatter.phi_power_matches_etaProves the quantitative prediction for baryon abundance η from φ. -
MatterAntimatter.rs_baryogenesisStates that RS supplies the Sakharov conditions for net matter creation. -
DarkMatter.odd_phases_darkDistinguishes visible and dark matter sectors via 8-tick phases.
outside recognition
- Absolute origin of matter from the Law of Logic or forcing chain (T0-T8)
- Recognition-forced ledger entries as the primitive source of all matter
- Explicit derivation of particle masses or fields from J-cost functional equation
recognition modules consulted
IndisputableMonolith.Cosmology.DarkMatterIndisputableMonolith.Cosmology.DarkMatterCrossSectionBoundIndisputableMonolith.Cosmology.DarkMatterTopologyIndisputableMonolith.Cosmology.DarkMatterXENONPredictionIndisputableMonolith.Cosmology.MatterAntimatterIndisputableMonolith.Decision.TrolleyIndisputableMonolith.Ethics.Virtues.NormalFormIndisputableMonolith.Physics.CondensedMatterPhasesFromConfigDim