IndisputableMonolith.Cosmology.DarkMatter
The Cosmology.DarkMatter module defines the dark matter density parameter and related cosmological quantities in Recognition Science. Researchers deriving RS-native Omega_DM values from the phi-ladder would cite these definitions. The module consists of definitions that apply the J-cost and self-similar forcing structures imported from upstream modules.
claimThe dark matter density parameter $Omega_{DM}$, baryon density $Omega_b$, their ratio, and sector distinctions (visibleSector, darkSector) in RS-native units.
background
The module sits in the cosmology domain and imports the RS time quantum tau_0 = 1 tick, the J-cost structure, and the PhiForcing module. The latter proves that phi is forced by self-similarity in a discrete ledger with J-cost. It distinguishes dark and visible sectors while applying the Recognition Composition Law to density parameters.
proof idea
this is a definition module, no proofs
why it matters in Recognition Science
The module supplies the dark matter density parameter that supports cosmological applications of the forcing chain. It connects to T5 J-uniqueness and T6 phi fixed point via the PhiForcing import. No downstream theorems are listed.
scope and limits
- Does not derive numerical Omega_DM from the mass formula or phi-ladder.
- Does not prove dm_is_dominant or dmEvidence.
- Does not address alpha band, G, or eight-tick octave directly.
- Does not connect to Berry creation threshold or Z_cf.
depends on (3)
declarations in this module (22)
-
def
omega_dm -
def
omega_b -
def
dm_baryon_ratio -
theorem
dm_is_dominant -
def
dmEvidence -
def
dmIsNot -
structure
WIMP -
structure
Axion -
structure
PBH -
structure
LedgerSector -
def
visibleSector -
def
darkSector -
theorem
odd_phases_dark -
theorem
dm_ratio_phi_connection -
def
ledgerShadowProperties -
theorem
dm_self_interaction_small -
def
structureFormation -
def
detectionMethods -
theorem
rs_explains_null_detection -
def
mondStatus -
def
summary -
structure
DarkMatterFalsifier