IndisputableMonolith.StandardModel.StrongCP
The StandardModel.StrongCP module introduces the QCD theta parameter in Recognition Science. Researchers examining the strong CP problem inside the discrete RS framework would cite it. The module collects definitions and relations built on the imported 8-tick cycle and fundamental time quantum without internal proofs.
claimThe QCD theta parameter $θ_{QCD}$ that controls strong CP violation.
background
Recognition Science operates on the discrete 8-tick cycle whose phases are 0, π/4, π/2, 3π/4, π, 5π/4, 3π/2, 7π/4. The fundamental time quantum is given by τ₀ = 1 tick. The module sits inside the StandardModel domain and supplies the theta parameter together with its experimental and theoretical relations using these imported structures.
proof idea
this is a definition module, no proofs
why it matters in Recognition Science
The module supplies the QCD theta parameter that feeds the strong-CP discussion inside the Recognition Science Standard Model. It connects directly to the eight-tick octave (T7) and supplies the setting for sibling results on axions and experimental bounds.
scope and limits
- Does not derive a numerical value for θ_QCD from the forcing chain.
- Does not prove the axion solution to the strong CP problem.
- Does not contain experimental data or bounds.
- Does not link theta to mass formulas or the phi-ladder.
depends on (2)
declarations in this module (26)
-
structure
ThetaQCD -
def
theta_experimental_bound -
def
neutronEDM -
theorem
theta_finetuning -
def
thetaContributions -
structure
AxionSolution -
def
axionProperties -
def
axionDarkMatter -
def
allowedTheta -
def
thetaJCost -
theorem
theta_zero_minimizes -
theorem
theta_zero_selected -
def
comparison -
theorem
rs_axion_compatible -
def
experimentalTests -
def
summary -
structure
StrongCPCert -
def
strongCPCert -
def
theta_RS_predicted -
def
theta_experimental_max -
theorem
theta_RS_inside_experimental -
theorem
abs_theta_RS_lt_bound -
theorem
strong_cp_gap -
structure
StrongCPNumericalCert -
def
strongCPNumericalCert -
structure
StrongCPFalsifier