IndisputableMonolith.Physics.AnchorPolicy
AnchorPolicy supplies the logarithmic definitions and anchor specifications that map fermion Z-values to mass gaps at the recognition scale. RS theorists and particle physicists cite it when verifying residue bounds after RG transport to the anchor. The module consists entirely of definitions and specifications that establish canonical anchors and stability conditions.
claimThe module defines $lnphi = ln(phi)$, the gap $F(Z) = ln(1 + Z/phi)/ln(phi)$, the anchor specification AnchorSpec, and canonical anchors for the electron, up quark, and down quark together with the stationary and stability conditions at those anchors.
background
The module sits inside the physics domain and imports the RS time quantum tau_0 = 1 tick from Constants, the RG transport formalism for experimental mass residues from RGTransport, and the core bridge objects (Fermion, ZOf, gap F, massAtAnchor) from RSBridge.Anchor. The gap function is the display map F(Z) = ln(1 + Z/phi)/ln(phi) that converts the integer charge index into a continuous rung on the phi-ladder. AnchorPolicy adds the policy layer that fixes the canonical locations and the identity axiom used by downstream residue certificates.
proof idea
this is a definition module, no proofs
why it matters in Recognition Science
The module supplies the display_identity_at_anchor axiom and the canonical anchors that ResidueData imports to produce the numerical audit certificates for experimental masses. It therefore closes the bridge between the RS forcing chain (T5 J-uniqueness, T6 phi fixed point) and the fermion mass ladder in the physics domain.
scope and limits
- Does not compute numerical RG flows or residue values.
- Does not prove the mass formula or phi-ladder spacing.
- Does not address neutrinos or the full 12-fermion spectrum.
- Does not derive alpha or other constants from the anchor.
used by (1)
depends on (3)
declarations in this module (19)
-
def
lnphi -
def
F -
theorem
F_eq_gap -
structure
AnchorSpec -
def
canonicalAnchor -
def
canonicalZBands -
theorem
Z_electron -
theorem
Z_up -
theorem
Z_down -
theorem
f_residue -
theorem
stationary_at_anchor -
theorem
stability_bound_at_anchor -
theorem
display_identity_at_anchor -
structure
YukawaSpurion -
def
trivialYukawaSpurion -
theorem
mfv_compatible_at_anchor -
def
display_identity_at_anchor_hypothesis -
theorem
family_ratio_from_display -
theorem
muon_electron_ratio